https://www.nytimes.com/interactive/2017/05/12/world/europe/wannacry-ransomware-map.html
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| (function (global, factory) { | |
| typeof exports === 'object' && typeof module !== 'undefined' ? factory(exports) : | |
| typeof define === 'function' && define.amd ? define(['exports'], factory) : | |
| (factory((global.d3 = global.d3 || {}))); | |
| }(this, (function (exports) { 'use strict'; | |
| var version = "4.7.3"; | |
| var ascending = function(a, b) { | |
| return a < b ? -1 : a > b ? 1 : a >= b ? 0 : NaN; | |
| }; | |
| var bisector = function(compare) { | |
| if (compare.length === 1) compare = ascendingComparator(compare); | |
| return { | |
| left: function(a, x, lo, hi) { | |
| if (lo == null) lo = 0; | |
| if (hi == null) hi = a.length; | |
| while (lo < hi) { | |
| var mid = lo + hi >>> 1; | |
| if (compare(a[mid], x) < 0) lo = mid + 1; | |
| else hi = mid; | |
| } | |
| return lo; | |
| }, | |
| right: function(a, x, lo, hi) { | |
| if (lo == null) lo = 0; | |
| if (hi == null) hi = a.length; | |
| while (lo < hi) { | |
| var mid = lo + hi >>> 1; | |
| if (compare(a[mid], x) > 0) hi = mid; | |
| else lo = mid + 1; | |
| } | |
| return lo; | |
| } | |
| }; | |
| }; | |
| function ascendingComparator(f) { | |
| return function(d, x) { | |
| return ascending(f(d), x); | |
| }; | |
| } | |
| var ascendingBisect = bisector(ascending); | |
| var bisectRight = ascendingBisect.right; | |
| var bisectLeft = ascendingBisect.left; | |
| var pairs = function(array, f) { | |
| if (f == null) f = pair; | |
| var i = 0, n = array.length - 1, p = array[0], pairs = new Array(n < 0 ? 0 : n); | |
| while (i < n) pairs[i] = f(p, p = array[++i]); | |
| return pairs; | |
| }; | |
| function pair(a, b) { | |
| return [a, b]; | |
| } | |
| var cross = function(a, b, f) { | |
| var na = a.length, nb = b.length, c = new Array(na * nb), ia, ib, ic, va; | |
| if (f == null) f = pair; | |
| for (ia = ic = 0; ia < na; ++ia) for (va = a[ia], ib = 0; ib < nb; ++ib, ++ic) c[ic] = f(va, b[ib]); | |
| return c; | |
| }; | |
| var descending = function(a, b) { | |
| return b < a ? -1 : b > a ? 1 : b >= a ? 0 : NaN; | |
| }; | |
| var number = function(x) { | |
| return x === null ? NaN : +x; | |
| }; | |
| var variance = function(array, f) { | |
| var n = array.length, | |
| m = 0, | |
| a, | |
| d, | |
| s = 0, | |
| i = -1, | |
| j = 0; | |
| if (f == null) { | |
| while (++i < n) { | |
| if (!isNaN(a = number(array[i]))) { | |
| d = a - m; | |
| m += d / ++j; | |
| s += d * (a - m); | |
| } | |
| } | |
| } | |
| else { | |
| while (++i < n) { | |
| if (!isNaN(a = number(f(array[i], i, array)))) { | |
| d = a - m; | |
| m += d / ++j; | |
| s += d * (a - m); | |
| } | |
| } | |
| } | |
| if (j > 1) return s / (j - 1); | |
| }; | |
| var deviation = function(array, f) { | |
| var v = variance(array, f); | |
| return v ? Math.sqrt(v) : v; | |
| }; | |
| var extent = function(array, f) { | |
| var i = -1, | |
| n = array.length, | |
| a, | |
| b, | |
| c; | |
| if (f == null) { | |
| while (++i < n) if ((b = array[i]) != null && b >= b) { a = c = b; break; } | |
| while (++i < n) if ((b = array[i]) != null) { | |
| if (a > b) a = b; | |
| if (c < b) c = b; | |
| } | |
| } | |
| else { | |
| while (++i < n) if ((b = f(array[i], i, array)) != null && b >= b) { a = c = b; break; } | |
| while (++i < n) if ((b = f(array[i], i, array)) != null) { | |
| if (a > b) a = b; | |
| if (c < b) c = b; | |
| } | |
| } | |
| return [a, c]; | |
| }; | |
| var array = Array.prototype; | |
| var slice = array.slice; | |
| var map = array.map; | |
| var constant = function(x) { | |
| return function() { | |
| return x; | |
| }; | |
| }; | |
| var identity = function(x) { | |
| return x; | |
| }; | |
| var range = function(start, stop, step) { | |
| start = +start, stop = +stop, step = (n = arguments.length) < 2 ? (stop = start, start = 0, 1) : n < 3 ? 1 : +step; | |
| var i = -1, | |
| n = Math.max(0, Math.ceil((stop - start) / step)) | 0, | |
| range = new Array(n); | |
| while (++i < n) { | |
| range[i] = start + i * step; | |
| } | |
| return range; | |
| }; | |
| var e10 = Math.sqrt(50); | |
| var e5 = Math.sqrt(10); | |
| var e2 = Math.sqrt(2); | |
| var ticks = function(start, stop, count) { | |
| var step = tickStep(start, stop, count); | |
| return range( | |
| Math.ceil(start / step) * step, | |
| Math.floor(stop / step) * step + step / 2, // inclusive | |
| step | |
| ); | |
| }; | |
| function tickStep(start, stop, count) { | |
| var step0 = Math.abs(stop - start) / Math.max(0, count), | |
| step1 = Math.pow(10, Math.floor(Math.log(step0) / Math.LN10)), | |
| error = step0 / step1; | |
| if (error >= e10) step1 *= 10; | |
| else if (error >= e5) step1 *= 5; | |
| else if (error >= e2) step1 *= 2; | |
| return stop < start ? -step1 : step1; | |
| } | |
| var thresholdSturges = function(values) { | |
| return Math.ceil(Math.log(values.length) / Math.LN2) + 1; | |
| }; | |
| var histogram = function() { | |
| var value = identity, | |
| domain = extent, | |
| threshold = thresholdSturges; | |
| function histogram(data) { | |
| var i, | |
| n = data.length, | |
| x, | |
| values = new Array(n); | |
| for (i = 0; i < n; ++i) { | |
| values[i] = value(data[i], i, data); | |
| } | |
| var xz = domain(values), | |
| x0 = xz[0], | |
| x1 = xz[1], | |
| tz = threshold(values, x0, x1); | |
| // Convert number of thresholds into uniform thresholds. | |
| if (!Array.isArray(tz)) tz = ticks(x0, x1, tz); | |
| // Remove any thresholds outside the domain. | |
| var m = tz.length; | |
| while (tz[0] <= x0) tz.shift(), --m; | |
| while (tz[m - 1] >= x1) tz.pop(), --m; | |
| var bins = new Array(m + 1), | |
| bin; | |
| // Initialize bins. | |
| for (i = 0; i <= m; ++i) { | |
| bin = bins[i] = []; | |
| bin.x0 = i > 0 ? tz[i - 1] : x0; | |
| bin.x1 = i < m ? tz[i] : x1; | |
| } | |
| // Assign data to bins by value, ignoring any outside the domain. | |
| for (i = 0; i < n; ++i) { | |
| x = values[i]; | |
| if (x0 <= x && x <= x1) { | |
| bins[bisectRight(tz, x, 0, m)].push(data[i]); | |
| } | |
| } | |
| return bins; | |
| } | |
| histogram.value = function(_) { | |
| return arguments.length ? (value = typeof _ === "function" ? _ : constant(_), histogram) : value; | |
| }; | |
| histogram.domain = function(_) { | |
| return arguments.length ? (domain = typeof _ === "function" ? _ : constant([_[0], _[1]]), histogram) : domain; | |
| }; | |
| histogram.thresholds = function(_) { | |
| return arguments.length ? (threshold = typeof _ === "function" ? _ : Array.isArray(_) ? constant(slice.call(_)) : constant(_), histogram) : threshold; | |
| }; | |
| return histogram; | |
| }; | |
| var threshold = function(array, p, f) { | |
| if (f == null) f = number; | |
| if (!(n = array.length)) return; | |
| if ((p = +p) <= 0 || n < 2) return +f(array[0], 0, array); | |
| if (p >= 1) return +f(array[n - 1], n - 1, array); | |
| var n, | |
| h = (n - 1) * p, | |
| i = Math.floor(h), | |
| a = +f(array[i], i, array), | |
| b = +f(array[i + 1], i + 1, array); | |
| return a + (b - a) * (h - i); | |
| }; | |
| var freedmanDiaconis = function(values, min, max) { | |
| values = map.call(values, number).sort(ascending); | |
| return Math.ceil((max - min) / (2 * (threshold(values, 0.75) - threshold(values, 0.25)) * Math.pow(values.length, -1 / 3))); | |
| }; | |
| var scott = function(values, min, max) { | |
| return Math.ceil((max - min) / (3.5 * deviation(values) * Math.pow(values.length, -1 / 3))); | |
| }; | |
| var max = function(array, f) { | |
| var i = -1, | |
| n = array.length, | |
| a, | |
| b; | |
| if (f == null) { | |
| while (++i < n) if ((b = array[i]) != null && b >= b) { a = b; break; } | |
| while (++i < n) if ((b = array[i]) != null && b > a) a = b; | |
| } | |
| else { | |
| while (++i < n) if ((b = f(array[i], i, array)) != null && b >= b) { a = b; break; } | |
| while (++i < n) if ((b = f(array[i], i, array)) != null && b > a) a = b; | |
| } | |
| return a; | |
| }; | |
| var mean = function(array, f) { | |
| var s = 0, | |
| n = array.length, | |
| a, | |
| i = -1, | |
| j = n; | |
| if (f == null) { | |
| while (++i < n) if (!isNaN(a = number(array[i]))) s += a; else --j; | |
| } | |
| else { | |
| while (++i < n) if (!isNaN(a = number(f(array[i], i, array)))) s += a; else --j; | |
| } | |
| if (j) return s / j; | |
| }; | |
| var median = function(array, f) { | |
| var numbers = [], | |
| n = array.length, | |
| a, | |
| i = -1; | |
| if (f == null) { | |
| while (++i < n) if (!isNaN(a = number(array[i]))) numbers.push(a); | |
| } | |
| else { | |
| while (++i < n) if (!isNaN(a = number(f(array[i], i, array)))) numbers.push(a); | |
| } | |
| return threshold(numbers.sort(ascending), 0.5); | |
| }; | |
| var merge = function(arrays) { | |
| var n = arrays.length, | |
| m, | |
| i = -1, | |
| j = 0, | |
| merged, | |
| array; | |
| while (++i < n) j += arrays[i].length; | |
| merged = new Array(j); | |
| while (--n >= 0) { | |
| array = arrays[n]; | |
| m = array.length; | |
| while (--m >= 0) { | |
| merged[--j] = array[m]; | |
| } | |
| } | |
| return merged; | |
| }; | |
| var min = function(array, f) { | |
| var i = -1, | |
| n = array.length, | |
| a, | |
| b; | |
| if (f == null) { | |
| while (++i < n) if ((b = array[i]) != null && b >= b) { a = b; break; } | |
| while (++i < n) if ((b = array[i]) != null && a > b) a = b; | |
| } | |
| else { | |
| while (++i < n) if ((b = f(array[i], i, array)) != null && b >= b) { a = b; break; } | |
| while (++i < n) if ((b = f(array[i], i, array)) != null && a > b) a = b; | |
| } | |
| return a; | |
| }; | |
| var permute = function(array, indexes) { | |
| var i = indexes.length, permutes = new Array(i); | |
| while (i--) permutes[i] = array[indexes[i]]; | |
| return permutes; | |
| }; | |
| var scan = function(array, compare) { | |
| if (!(n = array.length)) return; | |
| var i = 0, | |
| n, | |
| j = 0, | |
| xi, | |
| xj = array[j]; | |
| if (!compare) compare = ascending; | |
| while (++i < n) if (compare(xi = array[i], xj) < 0 || compare(xj, xj) !== 0) xj = xi, j = i; | |
| if (compare(xj, xj) === 0) return j; | |
| }; | |
| var shuffle = function(array, i0, i1) { | |
| var m = (i1 == null ? array.length : i1) - (i0 = i0 == null ? 0 : +i0), | |
| t, | |
| i; | |
| while (m) { | |
| i = Math.random() * m-- | 0; | |
| t = array[m + i0]; | |
| array[m + i0] = array[i + i0]; | |
| array[i + i0] = t; | |
| } | |
| return array; | |
| }; | |
| var sum = function(array, f) { | |
| var s = 0, | |
| n = array.length, | |
| a, | |
| i = -1; | |
| if (f == null) { | |
| while (++i < n) if (a = +array[i]) s += a; // Note: zero and null are equivalent. | |
| } | |
| else { | |
| while (++i < n) if (a = +f(array[i], i, array)) s += a; | |
| } | |
| return s; | |
| }; | |
| var transpose = function(matrix) { | |
| if (!(n = matrix.length)) return []; | |
| for (var i = -1, m = min(matrix, length), transpose = new Array(m); ++i < m;) { | |
| for (var j = -1, n, row = transpose[i] = new Array(n); ++j < n;) { | |
| row[j] = matrix[j][i]; | |
| } | |
| } | |
| return transpose; | |
| }; | |
| function length(d) { | |
| return d.length; | |
| } | |
| var zip = function() { | |
| return transpose(arguments); | |
| }; | |
| var slice$1 = Array.prototype.slice; | |
| var identity$1 = function(x) { | |
| return x; | |
| }; | |
| var top = 1; | |
| var right = 2; | |
| var bottom = 3; | |
| var left = 4; | |
| var epsilon = 1e-6; | |
| function translateX(x) { | |
| return "translate(" + x + ",0)"; | |
| } | |
| function translateY(y) { | |
| return "translate(0," + y + ")"; | |
| } | |
| function center(scale) { | |
| var offset = scale.bandwidth() / 2; | |
| if (scale.round()) offset = Math.round(offset); | |
| return function(d) { | |
| return scale(d) + offset; | |
| }; | |
| } | |
| function entering() { | |
| return !this.__axis; | |
| } | |
| function axis(orient, scale) { | |
| var tickArguments = [], | |
| tickValues = null, | |
| tickFormat = null, | |
| tickSizeInner = 6, | |
| tickSizeOuter = 6, | |
| tickPadding = 3, | |
| k = orient === top || orient === left ? -1 : 1, | |
| x, y = orient === left || orient === right ? (x = "x", "y") : (x = "y", "x"), | |
| transform = orient === top || orient === bottom ? translateX : translateY; | |
| function axis(context) { | |
| var values = tickValues == null ? (scale.ticks ? scale.ticks.apply(scale, tickArguments) : scale.domain()) : tickValues, | |
| format = tickFormat == null ? (scale.tickFormat ? scale.tickFormat.apply(scale, tickArguments) : identity$1) : tickFormat, | |
| spacing = Math.max(tickSizeInner, 0) + tickPadding, | |
| range = scale.range(), | |
| range0 = range[0] + 0.5, | |
| range1 = range[range.length - 1] + 0.5, | |
| position = (scale.bandwidth ? center : identity$1)(scale.copy()), | |
| selection = context.selection ? context.selection() : context, | |
| path = selection.selectAll(".domain").data([null]), | |
| tick = selection.selectAll(".tick").data(values, scale).order(), | |
| tickExit = tick.exit(), | |
| tickEnter = tick.enter().append("g").attr("class", "tick"), | |
| line = tick.select("line"), | |
| text = tick.select("text"); | |
| path = path.merge(path.enter().insert("path", ".tick") | |
| .attr("class", "domain") | |
| .attr("stroke", "#000")); | |
| tick = tick.merge(tickEnter); | |
| line = line.merge(tickEnter.append("line") | |
| .attr("stroke", "#000") | |
| .attr(x + "2", k * tickSizeInner) | |
| .attr(y + "1", 0.5) | |
| .attr(y + "2", 0.5)); | |
| text = text.merge(tickEnter.append("text") | |
| .attr("fill", "#000") | |
| .attr(x, k * spacing) | |
| .attr(y, 0.5) | |
| .attr("dy", orient === top ? "0em" : orient === bottom ? "0.71em" : "0.32em")); | |
| if (context !== selection) { | |
| path = path.transition(context); | |
| tick = tick.transition(context); | |
| line = line.transition(context); | |
| text = text.transition(context); | |
| tickExit = tickExit.transition(context) | |
| .attr("opacity", epsilon) | |
| .attr("transform", function(d) { return isFinite(d = position(d)) ? transform(d) : this.getAttribute("transform"); }); | |
| tickEnter | |
| .attr("opacity", epsilon) | |
| .attr("transform", function(d) { var p = this.parentNode.__axis; return transform(p && isFinite(p = p(d)) ? p : position(d)); }); | |
| } | |
| tickExit.remove(); | |
| path | |
| .attr("d", orient === left || orient == right | |
| ? "M" + k * tickSizeOuter + "," + range0 + "H0.5V" + range1 + "H" + k * tickSizeOuter | |
| : "M" + range0 + "," + k * tickSizeOuter + "V0.5H" + range1 + "V" + k * tickSizeOuter); | |
| tick | |
| .attr("opacity", 1) | |
| .attr("transform", function(d) { return transform(position(d)); }); | |
| line | |
| .attr(x + "2", k * tickSizeInner); | |
| text | |
| .attr(x, k * spacing) | |
| .text(format); | |
| selection.filter(entering) | |
| .attr("fill", "none") | |
| .attr("font-size", 10) | |
| .attr("font-family", "sans-serif") | |
| .attr("text-anchor", orient === right ? "start" : orient === left ? "end" : "middle"); | |
| selection | |
| .each(function() { this.__axis = position; }); | |
| } | |
| axis.scale = function(_) { | |
| return arguments.length ? (scale = _, axis) : scale; | |
| }; | |
| axis.ticks = function() { | |
| return tickArguments = slice$1.call(arguments), axis; | |
| }; | |
| axis.tickArguments = function(_) { | |
| return arguments.length ? (tickArguments = _ == null ? [] : slice$1.call(_), axis) : tickArguments.slice(); | |
| }; | |
| axis.tickValues = function(_) { | |
| return arguments.length ? (tickValues = _ == null ? null : slice$1.call(_), axis) : tickValues && tickValues.slice(); | |
| }; | |
| axis.tickFormat = function(_) { | |
| return arguments.length ? (tickFormat = _, axis) : tickFormat; | |
| }; | |
| axis.tickSize = function(_) { | |
| return arguments.length ? (tickSizeInner = tickSizeOuter = +_, axis) : tickSizeInner; | |
| }; | |
| axis.tickSizeInner = function(_) { | |
| return arguments.length ? (tickSizeInner = +_, axis) : tickSizeInner; | |
| }; | |
| axis.tickSizeOuter = function(_) { | |
| return arguments.length ? (tickSizeOuter = +_, axis) : tickSizeOuter; | |
| }; | |
| axis.tickPadding = function(_) { | |
| return arguments.length ? (tickPadding = +_, axis) : tickPadding; | |
| }; | |
| return axis; | |
| } | |
| function axisTop(scale) { | |
| return axis(top, scale); | |
| } | |
| function axisRight(scale) { | |
| return axis(right, scale); | |
| } | |
| function axisBottom(scale) { | |
| return axis(bottom, scale); | |
| } | |
| function axisLeft(scale) { | |
| return axis(left, scale); | |
| } | |
| var noop = {value: function() {}}; | |
| function dispatch() { | |
| for (var i = 0, n = arguments.length, _ = {}, t; i < n; ++i) { | |
| if (!(t = arguments[i] + "") || (t in _)) throw new Error("illegal type: " + t); | |
| _[t] = []; | |
| } | |
| return new Dispatch(_); | |
| } | |
| function Dispatch(_) { | |
| this._ = _; | |
| } | |
| function parseTypenames(typenames, types) { | |
| return typenames.trim().split(/^|\s+/).map(function(t) { | |
| var name = "", i = t.indexOf("."); | |
| if (i >= 0) name = t.slice(i + 1), t = t.slice(0, i); | |
| if (t && !types.hasOwnProperty(t)) throw new Error("unknown type: " + t); | |
| return {type: t, name: name}; | |
| }); | |
| } | |
| Dispatch.prototype = dispatch.prototype = { | |
| constructor: Dispatch, | |
| on: function(typename, callback) { | |
| var _ = this._, | |
| T = parseTypenames(typename + "", _), | |
| t, | |
| i = -1, | |
| n = T.length; | |
| // If no callback was specified, return the callback of the given type and name. | |
| if (arguments.length < 2) { | |
| while (++i < n) if ((t = (typename = T[i]).type) && (t = get(_[t], typename.name))) return t; | |
| return; | |
| } | |
| // If a type was specified, set the callback for the given type and name. | |
| // Otherwise, if a null callback was specified, remove callbacks of the given name. | |
| if (callback != null && typeof callback !== "function") throw new Error("invalid callback: " + callback); | |
| while (++i < n) { | |
| if (t = (typename = T[i]).type) _[t] = set(_[t], typename.name, callback); | |
| else if (callback == null) for (t in _) _[t] = set(_[t], typename.name, null); | |
| } | |
| return this; | |
| }, | |
| copy: function() { | |
| var copy = {}, _ = this._; | |
| for (var t in _) copy[t] = _[t].slice(); | |
| return new Dispatch(copy); | |
| }, | |
| call: function(type, that) { | |
| if ((n = arguments.length - 2) > 0) for (var args = new Array(n), i = 0, n, t; i < n; ++i) args[i] = arguments[i + 2]; | |
| if (!this._.hasOwnProperty(type)) throw new Error("unknown type: " + type); | |
| for (t = this._[type], i = 0, n = t.length; i < n; ++i) t[i].value.apply(that, args); | |
| }, | |
| apply: function(type, that, args) { | |
| if (!this._.hasOwnProperty(type)) throw new Error("unknown type: " + type); | |
| for (var t = this._[type], i = 0, n = t.length; i < n; ++i) t[i].value.apply(that, args); | |
| } | |
| }; | |
| function get(type, name) { | |
| for (var i = 0, n = type.length, c; i < n; ++i) { | |
| if ((c = type[i]).name === name) { | |
| return c.value; | |
| } | |
| } | |
| } | |
| function set(type, name, callback) { | |
| for (var i = 0, n = type.length; i < n; ++i) { | |
| if (type[i].name === name) { | |
| type[i] = noop, type = type.slice(0, i).concat(type.slice(i + 1)); | |
| break; | |
| } | |
| } | |
| if (callback != null) type.push({name: name, value: callback}); | |
| return type; | |
| } | |
| var xhtml = "http://www.w3.org/1999/xhtml"; | |
| var namespaces = { | |
| svg: "http://www.w3.org/2000/svg", | |
| xhtml: xhtml, | |
| xlink: "http://www.w3.org/1999/xlink", | |
| xml: "http://www.w3.org/XML/1998/namespace", | |
| xmlns: "http://www.w3.org/2000/xmlns/" | |
| }; | |
| var namespace = function(name) { | |
| var prefix = name += "", i = prefix.indexOf(":"); | |
| if (i >= 0 && (prefix = name.slice(0, i)) !== "xmlns") name = name.slice(i + 1); | |
| return namespaces.hasOwnProperty(prefix) ? {space: namespaces[prefix], local: name} : name; | |
| }; | |
| function creatorInherit(name) { | |
| return function() { | |
| var document = this.ownerDocument, | |
| uri = this.namespaceURI; | |
| return uri === xhtml && document.documentElement.namespaceURI === xhtml | |
| ? document.createElement(name) | |
| : document.createElementNS(uri, name); | |
| }; | |
| } | |
| function creatorFixed(fullname) { | |
| return function() { | |
| return this.ownerDocument.createElementNS(fullname.space, fullname.local); | |
| }; | |
| } | |
| var creator = function(name) { | |
| var fullname = namespace(name); | |
| return (fullname.local | |
| ? creatorFixed | |
| : creatorInherit)(fullname); | |
| }; | |
| var nextId = 0; | |
| function local$1() { | |
| return new Local; | |
| } | |
| function Local() { | |
| this._ = "@" + (++nextId).toString(36); | |
| } | |
| Local.prototype = local$1.prototype = { | |
| constructor: Local, | |
| get: function(node) { | |
| var id = this._; | |
| while (!(id in node)) if (!(node = node.parentNode)) return; | |
| return node[id]; | |
| }, | |
| set: function(node, value) { | |
| return node[this._] = value; | |
| }, | |
| remove: function(node) { | |
| return this._ in node && delete node[this._]; | |
| }, | |
| toString: function() { | |
| return this._; | |
| } | |
| }; | |
| var matcher = function(selector) { | |
| return function() { | |
| return this.matches(selector); | |
| }; | |
| }; | |
| if (typeof document !== "undefined") { | |
| var element = document.documentElement; | |
| if (!element.matches) { | |
| var vendorMatches = element.webkitMatchesSelector | |
| || element.msMatchesSelector | |
| || element.mozMatchesSelector | |
| || element.oMatchesSelector; | |
| matcher = function(selector) { | |
| return function() { | |
| return vendorMatches.call(this, selector); | |
| }; | |
| }; | |
| } | |
| } | |
| var matcher$1 = matcher; | |
| var filterEvents = {}; | |
| exports.event = null; | |
| if (typeof document !== "undefined") { | |
| var element$1 = document.documentElement; | |
| if (!("onmouseenter" in element$1)) { | |
| filterEvents = {mouseenter: "mouseover", mouseleave: "mouseout"}; | |
| } | |
| } | |
| function filterContextListener(listener, index, group) { | |
| listener = contextListener(listener, index, group); | |
| return function(event) { | |
| var related = event.relatedTarget; | |
| if (!related || (related !== this && !(related.compareDocumentPosition(this) & 8))) { | |
| listener.call(this, event); | |
| } | |
| }; | |
| } | |
| function contextListener(listener, index, group) { | |
| return function(event1) { | |
| var event0 = exports.event; // Events can be reentrant (e.g., focus). | |
| exports.event = event1; | |
| try { | |
| listener.call(this, this.__data__, index, group); | |
| } finally { | |
| exports.event = event0; | |
| } | |
| }; | |
| } | |
| function parseTypenames$1(typenames) { | |
| return typenames.trim().split(/^|\s+/).map(function(t) { | |
| var name = "", i = t.indexOf("."); | |
| if (i >= 0) name = t.slice(i + 1), t = t.slice(0, i); | |
| return {type: t, name: name}; | |
| }); | |
| } | |
| function onRemove(typename) { | |
| return function() { | |
| var on = this.__on; | |
| if (!on) return; | |
| for (var j = 0, i = -1, m = on.length, o; j < m; ++j) { | |
| if (o = on[j], (!typename.type || o.type === typename.type) && o.name === typename.name) { | |
| this.removeEventListener(o.type, o.listener, o.capture); | |
| } else { | |
| on[++i] = o; | |
| } | |
| } | |
| if (++i) on.length = i; | |
| else delete this.__on; | |
| }; | |
| } | |
| function onAdd(typename, value, capture) { | |
| var wrap = filterEvents.hasOwnProperty(typename.type) ? filterContextListener : contextListener; | |
| return function(d, i, group) { | |
| var on = this.__on, o, listener = wrap(value, i, group); | |
| if (on) for (var j = 0, m = on.length; j < m; ++j) { | |
| if ((o = on[j]).type === typename.type && o.name === typename.name) { | |
| this.removeEventListener(o.type, o.listener, o.capture); | |
| this.addEventListener(o.type, o.listener = listener, o.capture = capture); | |
| o.value = value; | |
| return; | |
| } | |
| } | |
| this.addEventListener(typename.type, listener, capture); | |
| o = {type: typename.type, name: typename.name, value: value, listener: listener, capture: capture}; | |
| if (!on) this.__on = [o]; | |
| else on.push(o); | |
| }; | |
| } | |
| var selection_on = function(typename, value, capture) { | |
| var typenames = parseTypenames$1(typename + ""), i, n = typenames.length, t; | |
| if (arguments.length < 2) { | |
| var on = this.node().__on; | |
| if (on) for (var j = 0, m = on.length, o; j < m; ++j) { | |
| for (i = 0, o = on[j]; i < n; ++i) { | |
| if ((t = typenames[i]).type === o.type && t.name === o.name) { | |
| return o.value; | |
| } | |
| } | |
| } | |
| return; | |
| } | |
| on = value ? onAdd : onRemove; | |
| if (capture == null) capture = false; | |
| for (i = 0; i < n; ++i) this.each(on(typenames[i], value, capture)); | |
| return this; | |
| }; | |
| function customEvent(event1, listener, that, args) { | |
| var event0 = exports.event; | |
| event1.sourceEvent = exports.event; | |
| exports.event = event1; | |
| try { | |
| return listener.apply(that, args); | |
| } finally { | |
| exports.event = event0; | |
| } | |
| } | |
| var sourceEvent = function() { | |
| var current = exports.event, source; | |
| while (source = current.sourceEvent) current = source; | |
| return current; | |
| }; | |
| var point = function(node, event) { | |
| var svg = node.ownerSVGElement || node; | |
| if (svg.createSVGPoint) { | |
| var point = svg.createSVGPoint(); | |
| point.x = event.clientX, point.y = event.clientY; | |
| point = point.matrixTransform(node.getScreenCTM().inverse()); | |
| return [point.x, point.y]; | |
| } | |
| var rect = node.getBoundingClientRect(); | |
| return [event.clientX - rect.left - node.clientLeft, event.clientY - rect.top - node.clientTop]; | |
| }; | |
| var mouse = function(node) { | |
| var event = sourceEvent(); | |
| if (event.changedTouches) event = event.changedTouches[0]; | |
| return point(node, event); | |
| }; | |
| function none() {} | |
| var selector = function(selector) { | |
| return selector == null ? none : function() { | |
| return this.querySelector(selector); | |
| }; | |
| }; | |
| var selection_select = function(select) { | |
| if (typeof select !== "function") select = selector(select); | |
| for (var groups = this._groups, m = groups.length, subgroups = new Array(m), j = 0; j < m; ++j) { | |
| for (var group = groups[j], n = group.length, subgroup = subgroups[j] = new Array(n), node, subnode, i = 0; i < n; ++i) { | |
| if ((node = group[i]) && (subnode = select.call(node, node.__data__, i, group))) { | |
| if ("__data__" in node) subnode.__data__ = node.__data__; | |
| subgroup[i] = subnode; | |
| } | |
| } | |
| } | |
| return new Selection(subgroups, this._parents); | |
| }; | |
| function empty$1() { | |
| return []; | |
| } | |
| var selectorAll = function(selector) { | |
| return selector == null ? empty$1 : function() { | |
| return this.querySelectorAll(selector); | |
| }; | |
| }; | |
| var selection_selectAll = function(select) { | |
| if (typeof select !== "function") select = selectorAll(select); | |
| for (var groups = this._groups, m = groups.length, subgroups = [], parents = [], j = 0; j < m; ++j) { | |
| for (var group = groups[j], n = group.length, node, i = 0; i < n; ++i) { | |
| if (node = group[i]) { | |
| subgroups.push(select.call(node, node.__data__, i, group)); | |
| parents.push(node); | |
| } | |
| } | |
| } | |
| return new Selection(subgroups, parents); | |
| }; | |
| var selection_filter = function(match) { | |
| if (typeof match !== "function") match = matcher$1(match); | |
| for (var groups = this._groups, m = groups.length, subgroups = new Array(m), j = 0; j < m; ++j) { | |
| for (var group = groups[j], n = group.length, subgroup = subgroups[j] = [], node, i = 0; i < n; ++i) { | |
| if ((node = group[i]) && match.call(node, node.__data__, i, group)) { | |
| subgroup.push(node); | |
| } | |
| } | |
| } | |
| return new Selection(subgroups, this._parents); | |
| }; | |
| var sparse = function(update) { | |
| return new Array(update.length); | |
| }; | |
| var selection_enter = function() { | |
| return new Selection(this._enter || this._groups.map(sparse), this._parents); | |
| }; | |
| function EnterNode(parent, datum) { | |
| this.ownerDocument = parent.ownerDocument; | |
| this.namespaceURI = parent.namespaceURI; | |
| this._next = null; | |
| this._parent = parent; | |
| this.__data__ = datum; | |
| } | |
| EnterNode.prototype = { | |
| constructor: EnterNode, | |
| appendChild: function(child) { return this._parent.insertBefore(child, this._next); }, | |
| insertBefore: function(child, next) { return this._parent.insertBefore(child, next); }, | |
| querySelector: function(selector) { return this._parent.querySelector(selector); }, | |
| querySelectorAll: function(selector) { return this._parent.querySelectorAll(selector); } | |
| }; | |
| var constant$1 = function(x) { | |
| return function() { | |
| return x; | |
| }; | |
| }; | |
| var keyPrefix = "$"; // Protect against keys like “__proto__”. | |
| function bindIndex(parent, group, enter, update, exit, data) { | |
| var i = 0, | |
| node, | |
| groupLength = group.length, | |
| dataLength = data.length; | |
| // Put any non-null nodes that fit into update. | |
| // Put any null nodes into enter. | |
| // Put any remaining data into enter. | |
| for (; i < dataLength; ++i) { | |
| if (node = group[i]) { | |
| node.__data__ = data[i]; | |
| update[i] = node; | |
| } else { | |
| enter[i] = new EnterNode(parent, data[i]); | |
| } | |
| } | |
| // Put any non-null nodes that don’t fit into exit. | |
| for (; i < groupLength; ++i) { | |
| if (node = group[i]) { | |
| exit[i] = node; | |
| } | |
| } | |
| } | |
| function bindKey(parent, group, enter, update, exit, data, key) { | |
| var i, | |
| node, | |
| nodeByKeyValue = {}, | |
| groupLength = group.length, | |
| dataLength = data.length, | |
| keyValues = new Array(groupLength), | |
| keyValue; | |
| // Compute the key for each node. | |
| // If multiple nodes have the same key, the duplicates are added to exit. | |
| for (i = 0; i < groupLength; ++i) { | |
| if (node = group[i]) { | |
| keyValues[i] = keyValue = keyPrefix + key.call(node, node.__data__, i, group); | |
| if (keyValue in nodeByKeyValue) { | |
| exit[i] = node; | |
| } else { | |
| nodeByKeyValue[keyValue] = node; | |
| } | |
| } | |
| } | |
| // Compute the key for each datum. | |
| // If there a node associated with this key, join and add it to update. | |
| // If there is not (or the key is a duplicate), add it to enter. | |
| for (i = 0; i < dataLength; ++i) { | |
| keyValue = keyPrefix + key.call(parent, data[i], i, data); | |
| if (node = nodeByKeyValue[keyValue]) { | |
| update[i] = node; | |
| node.__data__ = data[i]; | |
| nodeByKeyValue[keyValue] = null; | |
| } else { | |
| enter[i] = new EnterNode(parent, data[i]); | |
| } | |
| } | |
| // Add any remaining nodes that were not bound to data to exit. | |
| for (i = 0; i < groupLength; ++i) { | |
| if ((node = group[i]) && (nodeByKeyValue[keyValues[i]] === node)) { | |
| exit[i] = node; | |
| } | |
| } | |
| } | |
| var selection_data = function(value, key) { | |
| if (!value) { | |
| data = new Array(this.size()), j = -1; | |
| this.each(function(d) { data[++j] = d; }); | |
| return data; | |
| } | |
| var bind = key ? bindKey : bindIndex, | |
| parents = this._parents, | |
| groups = this._groups; | |
| if (typeof value !== "function") value = constant$1(value); | |
| for (var m = groups.length, update = new Array(m), enter = new Array(m), exit = new Array(m), j = 0; j < m; ++j) { | |
| var parent = parents[j], | |
| group = groups[j], | |
| groupLength = group.length, | |
| data = value.call(parent, parent && parent.__data__, j, parents), | |
| dataLength = data.length, | |
| enterGroup = enter[j] = new Array(dataLength), | |
| updateGroup = update[j] = new Array(dataLength), | |
| exitGroup = exit[j] = new Array(groupLength); | |
| bind(parent, group, enterGroup, updateGroup, exitGroup, data, key); | |
| // Now connect the enter nodes to their following update node, such that | |
| // appendChild can insert the materialized enter node before this node, | |
| // rather than at the end of the parent node. | |
| for (var i0 = 0, i1 = 0, previous, next; i0 < dataLength; ++i0) { | |
| if (previous = enterGroup[i0]) { | |
| if (i0 >= i1) i1 = i0 + 1; | |
| while (!(next = updateGroup[i1]) && ++i1 < dataLength); | |
| previous._next = next || null; | |
| } | |
| } | |
| } | |
| update = new Selection(update, parents); | |
| update._enter = enter; | |
| update._exit = exit; | |
| return update; | |
| }; | |
| var selection_exit = function() { | |
| return new Selection(this._exit || this._groups.map(sparse), this._parents); | |
| }; | |
| var selection_merge = function(selection) { | |
| for (var groups0 = this._groups, groups1 = selection._groups, m0 = groups0.length, m1 = groups1.length, m = Math.min(m0, m1), merges = new Array(m0), j = 0; j < m; ++j) { | |
| for (var group0 = groups0[j], group1 = groups1[j], n = group0.length, merge = merges[j] = new Array(n), node, i = 0; i < n; ++i) { | |
| if (node = group0[i] || group1[i]) { | |
| merge[i] = node; | |
| } | |
| } | |
| } | |
| for (; j < m0; ++j) { | |
| merges[j] = groups0[j]; | |
| } | |
| return new Selection(merges, this._parents); | |
| }; | |
| var selection_order = function() { | |
| for (var groups = this._groups, j = -1, m = groups.length; ++j < m;) { | |
| for (var group = groups[j], i = group.length - 1, next = group[i], node; --i >= 0;) { | |
| if (node = group[i]) { | |
| if (next && next !== node.nextSibling) next.parentNode.insertBefore(node, next); | |
| next = node; | |
| } | |
| } | |
| } | |
| return this; | |
| }; | |
| var selection_sort = function(compare) { | |
| if (!compare) compare = ascending$1; | |
| function compareNode(a, b) { | |
| return a && b ? compare(a.__data__, b.__data__) : !a - !b; | |
| } | |
| for (var groups = this._groups, m = groups.length, sortgroups = new Array(m), j = 0; j < m; ++j) { | |
| for (var group = groups[j], n = group.length, sortgroup = sortgroups[j] = new Array(n), node, i = 0; i < n; ++i) { | |
| if (node = group[i]) { | |
| sortgroup[i] = node; | |
| } | |
| } | |
| sortgroup.sort(compareNode); | |
| } | |
| return new Selection(sortgroups, this._parents).order(); | |
| }; | |
| function ascending$1(a, b) { | |
| return a < b ? -1 : a > b ? 1 : a >= b ? 0 : NaN; | |
| } | |
| var selection_call = function() { | |
| var callback = arguments[0]; | |
| arguments[0] = this; | |
| callback.apply(null, arguments); | |
| return this; | |
| }; | |
| var selection_nodes = function() { | |
| var nodes = new Array(this.size()), i = -1; | |
| this.each(function() { nodes[++i] = this; }); | |
| return nodes; | |
| }; | |
| var selection_node = function() { | |
| for (var groups = this._groups, j = 0, m = groups.length; j < m; ++j) { | |
| for (var group = groups[j], i = 0, n = group.length; i < n; ++i) { | |
| var node = group[i]; | |
| if (node) return node; | |
| } | |
| } | |
| return null; | |
| }; | |
| var selection_size = function() { | |
| var size = 0; | |
| this.each(function() { ++size; }); | |
| return size; | |
| }; | |
| var selection_empty = function() { | |
| return !this.node(); | |
| }; | |
| var selection_each = function(callback) { | |
| for (var groups = this._groups, j = 0, m = groups.length; j < m; ++j) { | |
| for (var group = groups[j], i = 0, n = group.length, node; i < n; ++i) { | |
| if (node = group[i]) callback.call(node, node.__data__, i, group); | |
| } | |
| } | |
| return this; | |
| }; | |
| function attrRemove(name) { | |
| return function() { | |
| this.removeAttribute(name); | |
| }; | |
| } | |
| function attrRemoveNS(fullname) { | |
| return function() { | |
| this.removeAttributeNS(fullname.space, fullname.local); | |
| }; | |
| } | |
| function attrConstant(name, value) { | |
| return function() { | |
| this.setAttribute(name, value); | |
| }; | |
| } | |
| function attrConstantNS(fullname, value) { | |
| return function() { | |
| this.setAttributeNS(fullname.space, fullname.local, value); | |
| }; | |
| } | |
| function attrFunction(name, value) { | |
| return function() { | |
| var v = value.apply(this, arguments); | |
| if (v == null) this.removeAttribute(name); | |
| else this.setAttribute(name, v); | |
| }; | |
| } | |
| function attrFunctionNS(fullname, value) { | |
| return function() { | |
| var v = value.apply(this, arguments); | |
| if (v == null) this.removeAttributeNS(fullname.space, fullname.local); | |
| else this.setAttributeNS(fullname.space, fullname.local, v); | |
| }; | |
| } | |
| var selection_attr = function(name, value) { | |
| var fullname = namespace(name); | |
| if (arguments.length < 2) { | |
| var node = this.node(); | |
| return fullname.local | |
| ? node.getAttributeNS(fullname.space, fullname.local) | |
| : node.getAttribute(fullname); | |
| } | |
| return this.each((value == null | |
| ? (fullname.local ? attrRemoveNS : attrRemove) : (typeof value === "function" | |
| ? (fullname.local ? attrFunctionNS : attrFunction) | |
| : (fullname.local ? attrConstantNS : attrConstant)))(fullname, value)); | |
| }; | |
| var window$1 = function(node) { | |
| return (node.ownerDocument && node.ownerDocument.defaultView) // node is a Node | |
| || (node.document && node) // node is a Window | |
| || node.defaultView; // node is a Document | |
| }; | |
| function styleRemove(name) { | |
| return function() { | |
| this.style.removeProperty(name); | |
| }; | |
| } | |
| function styleConstant(name, value, priority) { | |
| return function() { | |
| this.style.setProperty(name, value, priority); | |
| }; | |
| } | |
| function styleFunction(name, value, priority) { | |
| return function() { | |
| var v = value.apply(this, arguments); | |
| if (v == null) this.style.removeProperty(name); | |
| else this.style.setProperty(name, v, priority); | |
| }; | |
| } | |
| var selection_style = function(name, value, priority) { | |
| var node; | |
| return arguments.length > 1 | |
| ? this.each((value == null | |
| ? styleRemove : typeof value === "function" | |
| ? styleFunction | |
| : styleConstant)(name, value, priority == null ? "" : priority)) | |
| : window$1(node = this.node()) | |
| .getComputedStyle(node, null) | |
| .getPropertyValue(name); | |
| }; | |
| function propertyRemove(name) { | |
| return function() { | |
| delete this[name]; | |
| }; | |
| } | |
| function propertyConstant(name, value) { | |
| return function() { | |
| this[name] = value; | |
| }; | |
| } | |
| function propertyFunction(name, value) { | |
| return function() { | |
| var v = value.apply(this, arguments); | |
| if (v == null) delete this[name]; | |
| else this[name] = v; | |
| }; | |
| } | |
| var selection_property = function(name, value) { | |
| return arguments.length > 1 | |
| ? this.each((value == null | |
| ? propertyRemove : typeof value === "function" | |
| ? propertyFunction | |
| : propertyConstant)(name, value)) | |
| : this.node()[name]; | |
| }; | |
| function classArray(string) { | |
| return string.trim().split(/^|\s+/); | |
| } | |
| function classList(node) { | |
| return node.classList || new ClassList(node); | |
| } | |
| function ClassList(node) { | |
| this._node = node; | |
| this._names = classArray(node.getAttribute("class") || ""); | |
| } | |
| ClassList.prototype = { | |
| add: function(name) { | |
| var i = this._names.indexOf(name); | |
| if (i < 0) { | |
| this._names.push(name); | |
| this._node.setAttribute("class", this._names.join(" ")); | |
| } | |
| }, | |
| remove: function(name) { | |
| var i = this._names.indexOf(name); | |
| if (i >= 0) { | |
| this._names.splice(i, 1); | |
| this._node.setAttribute("class", this._names.join(" ")); | |
| } | |
| }, | |
| contains: function(name) { | |
| return this._names.indexOf(name) >= 0; | |
| } | |
| }; | |
| function classedAdd(node, names) { | |
| var list = classList(node), i = -1, n = names.length; | |
| while (++i < n) list.add(names[i]); | |
| } | |
| function classedRemove(node, names) { | |
| var list = classList(node), i = -1, n = names.length; | |
| while (++i < n) list.remove(names[i]); | |
| } | |
| function classedTrue(names) { | |
| return function() { | |
| classedAdd(this, names); | |
| }; | |
| } | |
| function classedFalse(names) { | |
| return function() { | |
| classedRemove(this, names); | |
| }; | |
| } | |
| function classedFunction(names, value) { | |
| return function() { | |
| (value.apply(this, arguments) ? classedAdd : classedRemove)(this, names); | |
| }; | |
| } | |
| var selection_classed = function(name, value) { | |
| var names = classArray(name + ""); | |
| if (arguments.length < 2) { | |
| var list = classList(this.node()), i = -1, n = names.length; | |
| while (++i < n) if (!list.contains(names[i])) return false; | |
| return true; | |
| } | |
| return this.each((typeof value === "function" | |
| ? classedFunction : value | |
| ? classedTrue | |
| : classedFalse)(names, value)); | |
| }; | |
| function textRemove() { | |
| this.textContent = ""; | |
| } | |
| function textConstant(value) { | |
| return function() { | |
| this.textContent = value; | |
| }; | |
| } | |
| function textFunction(value) { | |
| return function() { | |
| var v = value.apply(this, arguments); | |
| this.textContent = v == null ? "" : v; | |
| }; | |
| } | |
| var selection_text = function(value) { | |
| return arguments.length | |
| ? this.each(value == null | |
| ? textRemove : (typeof value === "function" | |
| ? textFunction | |
| : textConstant)(value)) | |
| : this.node().textContent; | |
| }; | |
| function htmlRemove() { | |
| this.innerHTML = ""; | |
| } | |
| function htmlConstant(value) { | |
| return function() { | |
| this.innerHTML = value; | |
| }; | |
| } | |
| function htmlFunction(value) { | |
| return function() { | |
| var v = value.apply(this, arguments); | |
| this.innerHTML = v == null ? "" : v; | |
| }; | |
| } | |
| var selection_html = function(value) { | |
| return arguments.length | |
| ? this.each(value == null | |
| ? htmlRemove : (typeof value === "function" | |
| ? htmlFunction | |
| : htmlConstant)(value)) | |
| : this.node().innerHTML; | |
| }; | |
| function raise() { | |
| if (this.nextSibling) this.parentNode.appendChild(this); | |
| } | |
| var selection_raise = function() { | |
| return this.each(raise); | |
| }; | |
| function lower() { | |
| if (this.previousSibling) this.parentNode.insertBefore(this, this.parentNode.firstChild); | |
| } | |
| var selection_lower = function() { | |
| return this.each(lower); | |
| }; | |
| var selection_append = function(name) { | |
| var create = typeof name === "function" ? name : creator(name); | |
| return this.select(function() { | |
| return this.appendChild(create.apply(this, arguments)); | |
| }); | |
| }; | |
| function constantNull() { | |
| return null; | |
| } | |
| var selection_insert = function(name, before) { | |
| var create = typeof name === "function" ? name : creator(name), | |
| select = before == null ? constantNull : typeof before === "function" ? before : selector(before); | |
| return this.select(function() { | |
| return this.insertBefore(create.apply(this, arguments), select.apply(this, arguments) || null); | |
| }); | |
| }; | |
| function remove() { | |
| var parent = this.parentNode; | |
| if (parent) parent.removeChild(this); | |
| } | |
| var selection_remove = function() { | |
| return this.each(remove); | |
| }; | |
| var selection_datum = function(value) { | |
| return arguments.length | |
| ? this.property("__data__", value) | |
| : this.node().__data__; | |
| }; | |
| function dispatchEvent(node, type, params) { | |
| var window = window$1(node), | |
| event = window.CustomEvent; | |
| if (event) { | |
| event = new event(type, params); | |
| } else { | |
| event = window.document.createEvent("Event"); | |
| if (params) event.initEvent(type, params.bubbles, params.cancelable), event.detail = params.detail; | |
| else event.initEvent(type, false, false); | |
| } | |
| node.dispatchEvent(event); | |
| } | |
| function dispatchConstant(type, params) { | |
| return function() { | |
| return dispatchEvent(this, type, params); | |
| }; | |
| } | |
| function dispatchFunction(type, params) { | |
| return function() { | |
| return dispatchEvent(this, type, params.apply(this, arguments)); | |
| }; | |
| } | |
| var selection_dispatch = function(type, params) { | |
| return this.each((typeof params === "function" | |
| ? dispatchFunction | |
| : dispatchConstant)(type, params)); | |
| }; | |
| var root = [null]; | |
| function Selection(groups, parents) { | |
| this._groups = groups; | |
| this._parents = parents; | |
| } | |
| function selection() { | |
| return new Selection([[document.documentElement]], root); | |
| } | |
| Selection.prototype = selection.prototype = { | |
| constructor: Selection, | |
| select: selection_select, | |
| selectAll: selection_selectAll, | |
| filter: selection_filter, | |
| data: selection_data, | |
| enter: selection_enter, | |
| exit: selection_exit, | |
| merge: selection_merge, | |
| order: selection_order, | |
| sort: selection_sort, | |
| call: selection_call, | |
| nodes: selection_nodes, | |
| node: selection_node, | |
| size: selection_size, | |
| empty: selection_empty, | |
| each: selection_each, | |
| attr: selection_attr, | |
| style: selection_style, | |
| property: selection_property, | |
| classed: selection_classed, | |
| text: selection_text, | |
| html: selection_html, | |
| raise: selection_raise, | |
| lower: selection_lower, | |
| append: selection_append, | |
| insert: selection_insert, | |
| remove: selection_remove, | |
| datum: selection_datum, | |
| on: selection_on, | |
| dispatch: selection_dispatch | |
| }; | |
| var select = function(selector) { | |
| return typeof selector === "string" | |
| ? new Selection([[document.querySelector(selector)]], [document.documentElement]) | |
| : new Selection([[selector]], root); | |
| }; | |
| var selectAll = function(selector) { | |
| return typeof selector === "string" | |
| ? new Selection([document.querySelectorAll(selector)], [document.documentElement]) | |
| : new Selection([selector == null ? [] : selector], root); | |
| }; | |
| var touch = function(node, touches, identifier) { | |
| if (arguments.length < 3) identifier = touches, touches = sourceEvent().changedTouches; | |
| for (var i = 0, n = touches ? touches.length : 0, touch; i < n; ++i) { | |
| if ((touch = touches[i]).identifier === identifier) { | |
| return point(node, touch); | |
| } | |
| } | |
| return null; | |
| }; | |
| var touches = function(node, touches) { | |
| if (touches == null) touches = sourceEvent().touches; | |
| for (var i = 0, n = touches ? touches.length : 0, points = new Array(n); i < n; ++i) { | |
| points[i] = point(node, touches[i]); | |
| } | |
| return points; | |
| }; | |
| function nopropagation() { | |
| exports.event.stopImmediatePropagation(); | |
| } | |
| var noevent = function() { | |
| exports.event.preventDefault(); | |
| exports.event.stopImmediatePropagation(); | |
| }; | |
| var dragDisable = function(view) { | |
| var root = view.document.documentElement, | |
| selection$$1 = select(view).on("dragstart.drag", noevent, true); | |
| if ("onselectstart" in root) { | |
| selection$$1.on("selectstart.drag", noevent, true); | |
| } else { | |
| root.__noselect = root.style.MozUserSelect; | |
| root.style.MozUserSelect = "none"; | |
| } | |
| }; | |
| function yesdrag(view, noclick) { | |
| var root = view.document.documentElement, | |
| selection$$1 = select(view).on("dragstart.drag", null); | |
| if (noclick) { | |
| selection$$1.on("click.drag", noevent, true); | |
| setTimeout(function() { selection$$1.on("click.drag", null); }, 0); | |
| } | |
| if ("onselectstart" in root) { | |
| selection$$1.on("selectstart.drag", null); | |
| } else { | |
| root.style.MozUserSelect = root.__noselect; | |
| delete root.__noselect; | |
| } | |
| } | |
| var constant$2 = function(x) { | |
| return function() { | |
| return x; | |
| }; | |
| }; | |
| function DragEvent(target, type, subject, id, active, x, y, dx, dy, dispatch) { | |
| this.target = target; | |
| this.type = type; | |
| this.subject = subject; | |
| this.identifier = id; | |
| this.active = active; | |
| this.x = x; | |
| this.y = y; | |
| this.dx = dx; | |
| this.dy = dy; | |
| this._ = dispatch; | |
| } | |
| DragEvent.prototype.on = function() { | |
| var value = this._.on.apply(this._, arguments); | |
| return value === this._ ? this : value; | |
| }; | |
| // Ignore right-click, since that should open the context menu. | |
| function defaultFilter$1() { | |
| return !exports.event.button; | |
| } | |
| function defaultContainer() { | |
| return this.parentNode; | |
| } | |
| function defaultSubject(d) { | |
| return d == null ? {x: exports.event.x, y: exports.event.y} : d; | |
| } | |
| var drag = function() { | |
| var filter = defaultFilter$1, | |
| container = defaultContainer, | |
| subject = defaultSubject, | |
| gestures = {}, | |
| listeners = dispatch("start", "drag", "end"), | |
| active = 0, | |
| mousemoving, | |
| touchending; | |
| function drag(selection$$1) { | |
| selection$$1 | |
| .on("mousedown.drag", mousedowned) | |
| .on("touchstart.drag", touchstarted) | |
| .on("touchmove.drag", touchmoved) | |
| .on("touchend.drag touchcancel.drag", touchended) | |
| .style("-webkit-tap-highlight-color", "rgba(0,0,0,0)"); | |
| } | |
| function mousedowned() { | |
| if (touchending || !filter.apply(this, arguments)) return; | |
| var gesture = beforestart("mouse", container.apply(this, arguments), mouse, this, arguments); | |
| if (!gesture) return; | |
| select(exports.event.view).on("mousemove.drag", mousemoved, true).on("mouseup.drag", mouseupped, true); | |
| dragDisable(exports.event.view); | |
| nopropagation(); | |
| mousemoving = false; | |
| gesture("start"); | |
| } | |
| function mousemoved() { | |
| noevent(); | |
| mousemoving = true; | |
| gestures.mouse("drag"); | |
| } | |
| function mouseupped() { | |
| select(exports.event.view).on("mousemove.drag mouseup.drag", null); | |
| yesdrag(exports.event.view, mousemoving); | |
| noevent(); | |
| gestures.mouse("end"); | |
| } | |
| function touchstarted() { | |
| if (!filter.apply(this, arguments)) return; | |
| var touches$$1 = exports.event.changedTouches, | |
| c = container.apply(this, arguments), | |
| n = touches$$1.length, i, gesture; | |
| for (i = 0; i < n; ++i) { | |
| if (gesture = beforestart(touches$$1[i].identifier, c, touch, this, arguments)) { | |
| nopropagation(); | |
| gesture("start"); | |
| } | |
| } | |
| } | |
| function touchmoved() { | |
| var touches$$1 = exports.event.changedTouches, | |
| n = touches$$1.length, i, gesture; | |
| for (i = 0; i < n; ++i) { | |
| if (gesture = gestures[touches$$1[i].identifier]) { | |
| noevent(); | |
| gesture("drag"); | |
| } | |
| } | |
| } | |
| function touchended() { | |
| var touches$$1 = exports.event.changedTouches, | |
| n = touches$$1.length, i, gesture; | |
| if (touchending) clearTimeout(touchending); | |
| touchending = setTimeout(function() { touchending = null; }, 500); // Ghost clicks are delayed! | |
| for (i = 0; i < n; ++i) { | |
| if (gesture = gestures[touches$$1[i].identifier]) { | |
| nopropagation(); | |
| gesture("end"); | |
| } | |
| } | |
| } | |
| function beforestart(id, container, point, that, args) { | |
| var p = point(container, id), s, dx, dy, | |
| sublisteners = listeners.copy(); | |
| if (!customEvent(new DragEvent(drag, "beforestart", s, id, active, p[0], p[1], 0, 0, sublisteners), function() { | |
| if ((exports.event.subject = s = subject.apply(that, args)) == null) return false; | |
| dx = s.x - p[0] || 0; | |
| dy = s.y - p[1] || 0; | |
| return true; | |
| })) return; | |
| return function gesture(type) { | |
| var p0 = p, n; | |
| switch (type) { | |
| case "start": gestures[id] = gesture, n = active++; break; | |
| case "end": delete gestures[id], --active; // nobreak | |
| case "drag": p = point(container, id), n = active; break; | |
| } | |
| customEvent(new DragEvent(drag, type, s, id, n, p[0] + dx, p[1] + dy, p[0] - p0[0], p[1] - p0[1], sublisteners), sublisteners.apply, sublisteners, [type, that, args]); | |
| }; | |
| } | |
| drag.filter = function(_) { | |
| return arguments.length ? (filter = typeof _ === "function" ? _ : constant$2(!!_), drag) : filter; | |
| }; | |
| drag.container = function(_) { | |
| return arguments.length ? (container = typeof _ === "function" ? _ : constant$2(_), drag) : container; | |
| }; | |
| drag.subject = function(_) { | |
| return arguments.length ? (subject = typeof _ === "function" ? _ : constant$2(_), drag) : subject; | |
| }; | |
| drag.on = function() { | |
| var value = listeners.on.apply(listeners, arguments); | |
| return value === listeners ? drag : value; | |
| }; | |
| return drag; | |
| }; | |
| var define = function(constructor, factory, prototype) { | |
| constructor.prototype = factory.prototype = prototype; | |
| prototype.constructor = constructor; | |
| }; | |
| function extend(parent, definition) { | |
| var prototype = Object.create(parent.prototype); | |
| for (var key in definition) prototype[key] = definition[key]; | |
| return prototype; | |
| } | |
| function Color() {} | |
| var darker = 0.7; | |
| var brighter = 1 / darker; | |
| var reI = "\\s*([+-]?\\d+)\\s*"; | |
| var reN = "\\s*([+-]?\\d*\\.?\\d+(?:[eE][+-]?\\d+)?)\\s*"; | |
| var reP = "\\s*([+-]?\\d*\\.?\\d+(?:[eE][+-]?\\d+)?)%\\s*"; | |
| var reHex3 = /^#([0-9a-f]{3})$/; | |
| var reHex6 = /^#([0-9a-f]{6})$/; | |
| var reRgbInteger = new RegExp("^rgb\\(" + [reI, reI, reI] + "\\)$"); | |
| var reRgbPercent = new RegExp("^rgb\\(" + [reP, reP, reP] + "\\)$"); | |
| var reRgbaInteger = new RegExp("^rgba\\(" + [reI, reI, reI, reN] + "\\)$"); | |
| var reRgbaPercent = new RegExp("^rgba\\(" + [reP, reP, reP, reN] + "\\)$"); | |
| var reHslPercent = new RegExp("^hsl\\(" + [reN, reP, reP] + "\\)$"); | |
| var reHslaPercent = new RegExp("^hsla\\(" + [reN, reP, reP, reN] + "\\)$"); | |
| var named = { | |
| aliceblue: 0xf0f8ff, | |
| antiquewhite: 0xfaebd7, | |
| aqua: 0x00ffff, | |
| aquamarine: 0x7fffd4, | |
| azure: 0xf0ffff, | |
| beige: 0xf5f5dc, | |
| bisque: 0xffe4c4, | |
| black: 0x000000, | |
| blanchedalmond: 0xffebcd, | |
| blue: 0x0000ff, | |
| blueviolet: 0x8a2be2, | |
| brown: 0xa52a2a, | |
| burlywood: 0xdeb887, | |
| cadetblue: 0x5f9ea0, | |
| chartreuse: 0x7fff00, | |
| chocolate: 0xd2691e, | |
| coral: 0xff7f50, | |
| cornflowerblue: 0x6495ed, | |
| cornsilk: 0xfff8dc, | |
| crimson: 0xdc143c, | |
| cyan: 0x00ffff, | |
| darkblue: 0x00008b, | |
| darkcyan: 0x008b8b, | |
| darkgoldenrod: 0xb8860b, | |
| darkgray: 0xa9a9a9, | |
| darkgreen: 0x006400, | |
| darkgrey: 0xa9a9a9, | |
| darkkhaki: 0xbdb76b, | |
| darkmagenta: 0x8b008b, | |
| darkolivegreen: 0x556b2f, | |
| darkorange: 0xff8c00, | |
| darkorchid: 0x9932cc, | |
| darkred: 0x8b0000, | |
| darksalmon: 0xe9967a, | |
| darkseagreen: 0x8fbc8f, | |
| darkslateblue: 0x483d8b, | |
| darkslategray: 0x2f4f4f, | |
| darkslategrey: 0x2f4f4f, | |
| darkturquoise: 0x00ced1, | |
| darkviolet: 0x9400d3, | |
| deeppink: 0xff1493, | |
| deepskyblue: 0x00bfff, | |
| dimgray: 0x696969, | |
| dimgrey: 0x696969, | |
| dodgerblue: 0x1e90ff, | |
| firebrick: 0xb22222, | |
| floralwhite: 0xfffaf0, | |
| forestgreen: 0x228b22, | |
| fuchsia: 0xff00ff, | |
| gainsboro: 0xdcdcdc, | |
| ghostwhite: 0xf8f8ff, | |
| gold: 0xffd700, | |
| goldenrod: 0xdaa520, | |
| gray: 0x808080, | |
| green: 0x008000, | |
| greenyellow: 0xadff2f, | |
| grey: 0x808080, | |
| honeydew: 0xf0fff0, | |
| hotpink: 0xff69b4, | |
| indianred: 0xcd5c5c, | |
| indigo: 0x4b0082, | |
| ivory: 0xfffff0, | |
| khaki: 0xf0e68c, | |
| lavender: 0xe6e6fa, | |
| lavenderblush: 0xfff0f5, | |
| lawngreen: 0x7cfc00, | |
| lemonchiffon: 0xfffacd, | |
| lightblue: 0xadd8e6, | |
| lightcoral: 0xf08080, | |
| lightcyan: 0xe0ffff, | |
| lightgoldenrodyellow: 0xfafad2, | |
| lightgray: 0xd3d3d3, | |
| lightgreen: 0x90ee90, | |
| lightgrey: 0xd3d3d3, | |
| lightpink: 0xffb6c1, | |
| lightsalmon: 0xffa07a, | |
| lightseagreen: 0x20b2aa, | |
| lightskyblue: 0x87cefa, | |
| lightslategray: 0x778899, | |
| lightslategrey: 0x778899, | |
| lightsteelblue: 0xb0c4de, | |
| lightyellow: 0xffffe0, | |
| lime: 0x00ff00, | |
| limegreen: 0x32cd32, | |
| linen: 0xfaf0e6, | |
| magenta: 0xff00ff, | |
| maroon: 0x800000, | |
| mediumaquamarine: 0x66cdaa, | |
| mediumblue: 0x0000cd, | |
| mediumorchid: 0xba55d3, | |
| mediumpurple: 0x9370db, | |
| mediumseagreen: 0x3cb371, | |
| mediumslateblue: 0x7b68ee, | |
| mediumspringgreen: 0x00fa9a, | |
| mediumturquoise: 0x48d1cc, | |
| mediumvioletred: 0xc71585, | |
| midnightblue: 0x191970, | |
| mintcream: 0xf5fffa, | |
| mistyrose: 0xffe4e1, | |
| moccasin: 0xffe4b5, | |
| navajowhite: 0xffdead, | |
| navy: 0x000080, | |
| oldlace: 0xfdf5e6, | |
| olive: 0x808000, | |
| olivedrab: 0x6b8e23, | |
| orange: 0xffa500, | |
| orangered: 0xff4500, | |
| orchid: 0xda70d6, | |
| palegoldenrod: 0xeee8aa, | |
| palegreen: 0x98fb98, | |
| paleturquoise: 0xafeeee, | |
| palevioletred: 0xdb7093, | |
| papayawhip: 0xffefd5, | |
| peachpuff: 0xffdab9, | |
| peru: 0xcd853f, | |
| pink: 0xffc0cb, | |
| plum: 0xdda0dd, | |
| powderblue: 0xb0e0e6, | |
| purple: 0x800080, | |
| rebeccapurple: 0x663399, | |
| red: 0xff0000, | |
| rosybrown: 0xbc8f8f, | |
| royalblue: 0x4169e1, | |
| saddlebrown: 0x8b4513, | |
| salmon: 0xfa8072, | |
| sandybrown: 0xf4a460, | |
| seagreen: 0x2e8b57, | |
| seashell: 0xfff5ee, | |
| sienna: 0xa0522d, | |
| silver: 0xc0c0c0, | |
| skyblue: 0x87ceeb, | |
| slateblue: 0x6a5acd, | |
| slategray: 0x708090, | |
| slategrey: 0x708090, | |
| snow: 0xfffafa, | |
| springgreen: 0x00ff7f, | |
| steelblue: 0x4682b4, | |
| tan: 0xd2b48c, | |
| teal: 0x008080, | |
| thistle: 0xd8bfd8, | |
| tomato: 0xff6347, | |
| turquoise: 0x40e0d0, | |
| violet: 0xee82ee, | |
| wheat: 0xf5deb3, | |
| white: 0xffffff, | |
| whitesmoke: 0xf5f5f5, | |
| yellow: 0xffff00, | |
| yellowgreen: 0x9acd32 | |
| }; | |
| define(Color, color, { | |
| displayable: function() { | |
| return this.rgb().displayable(); | |
| }, | |
| toString: function() { | |
| return this.rgb() + ""; | |
| } | |
| }); | |
| function color(format) { | |
| var m; | |
| format = (format + "").trim().toLowerCase(); | |
| return (m = reHex3.exec(format)) ? (m = parseInt(m[1], 16), new Rgb((m >> 8 & 0xf) | (m >> 4 & 0x0f0), (m >> 4 & 0xf) | (m & 0xf0), ((m & 0xf) << 4) | (m & 0xf), 1)) // #f00 | |
| : (m = reHex6.exec(format)) ? rgbn(parseInt(m[1], 16)) // #ff0000 | |
| : (m = reRgbInteger.exec(format)) ? new Rgb(m[1], m[2], m[3], 1) // rgb(255, 0, 0) | |
| : (m = reRgbPercent.exec(format)) ? new Rgb(m[1] * 255 / 100, m[2] * 255 / 100, m[3] * 255 / 100, 1) // rgb(100%, 0%, 0%) | |
| : (m = reRgbaInteger.exec(format)) ? rgba(m[1], m[2], m[3], m[4]) // rgba(255, 0, 0, 1) | |
| : (m = reRgbaPercent.exec(format)) ? rgba(m[1] * 255 / 100, m[2] * 255 / 100, m[3] * 255 / 100, m[4]) // rgb(100%, 0%, 0%, 1) | |
| : (m = reHslPercent.exec(format)) ? hsla(m[1], m[2] / 100, m[3] / 100, 1) // hsl(120, 50%, 50%) | |
| : (m = reHslaPercent.exec(format)) ? hsla(m[1], m[2] / 100, m[3] / 100, m[4]) // hsla(120, 50%, 50%, 1) | |
| : named.hasOwnProperty(format) ? rgbn(named[format]) | |
| : format === "transparent" ? new Rgb(NaN, NaN, NaN, 0) | |
| : null; | |
| } | |
| function rgbn(n) { | |
| return new Rgb(n >> 16 & 0xff, n >> 8 & 0xff, n & 0xff, 1); | |
| } | |
| function rgba(r, g, b, a) { | |
| if (a <= 0) r = g = b = NaN; | |
| return new Rgb(r, g, b, a); | |
| } | |
| function rgbConvert(o) { | |
| if (!(o instanceof Color)) o = color(o); | |
| if (!o) return new Rgb; | |
| o = o.rgb(); | |
| return new Rgb(o.r, o.g, o.b, o.opacity); | |
| } | |
| function rgb(r, g, b, opacity) { | |
| return arguments.length === 1 ? rgbConvert(r) : new Rgb(r, g, b, opacity == null ? 1 : opacity); | |
| } | |
| function Rgb(r, g, b, opacity) { | |
| this.r = +r; | |
| this.g = +g; | |
| this.b = +b; | |
| this.opacity = +opacity; | |
| } | |
| define(Rgb, rgb, extend(Color, { | |
| brighter: function(k) { | |
| k = k == null ? brighter : Math.pow(brighter, k); | |
| return new Rgb(this.r * k, this.g * k, this.b * k, this.opacity); | |
| }, | |
| darker: function(k) { | |
| k = k == null ? darker : Math.pow(darker, k); | |
| return new Rgb(this.r * k, this.g * k, this.b * k, this.opacity); | |
| }, | |
| rgb: function() { | |
| return this; | |
| }, | |
| displayable: function() { | |
| return (0 <= this.r && this.r <= 255) | |
| && (0 <= this.g && this.g <= 255) | |
| && (0 <= this.b && this.b <= 255) | |
| && (0 <= this.opacity && this.opacity <= 1); | |
| }, | |
| toString: function() { | |
| var a = this.opacity; a = isNaN(a) ? 1 : Math.max(0, Math.min(1, a)); | |
| return (a === 1 ? "rgb(" : "rgba(") | |
| + Math.max(0, Math.min(255, Math.round(this.r) || 0)) + ", " | |
| + Math.max(0, Math.min(255, Math.round(this.g) || 0)) + ", " | |
| + Math.max(0, Math.min(255, Math.round(this.b) || 0)) | |
| + (a === 1 ? ")" : ", " + a + ")"); | |
| } | |
| })); | |
| function hsla(h, s, l, a) { | |
| if (a <= 0) h = s = l = NaN; | |
| else if (l <= 0 || l >= 1) h = s = NaN; | |
| else if (s <= 0) h = NaN; | |
| return new Hsl(h, s, l, a); | |
| } | |
| function hslConvert(o) { | |
| if (o instanceof Hsl) return new Hsl(o.h, o.s, o.l, o.opacity); | |
| if (!(o instanceof Color)) o = color(o); | |
| if (!o) return new Hsl; | |
| if (o instanceof Hsl) return o; | |
| o = o.rgb(); | |
| var r = o.r / 255, | |
| g = o.g / 255, | |
| b = o.b / 255, | |
| min = Math.min(r, g, b), | |
| max = Math.max(r, g, b), | |
| h = NaN, | |
| s = max - min, | |
| l = (max + min) / 2; | |
| if (s) { | |
| if (r === max) h = (g - b) / s + (g < b) * 6; | |
| else if (g === max) h = (b - r) / s + 2; | |
| else h = (r - g) / s + 4; | |
| s /= l < 0.5 ? max + min : 2 - max - min; | |
| h *= 60; | |
| } else { | |
| s = l > 0 && l < 1 ? 0 : h; | |
| } | |
| return new Hsl(h, s, l, o.opacity); | |
| } | |
| function hsl(h, s, l, opacity) { | |
| return arguments.length === 1 ? hslConvert(h) : new Hsl(h, s, l, opacity == null ? 1 : opacity); | |
| } | |
| function Hsl(h, s, l, opacity) { | |
| this.h = +h; | |
| this.s = +s; | |
| this.l = +l; | |
| this.opacity = +opacity; | |
| } | |
| define(Hsl, hsl, extend(Color, { | |
| brighter: function(k) { | |
| k = k == null ? brighter : Math.pow(brighter, k); | |
| return new Hsl(this.h, this.s, this.l * k, this.opacity); | |
| }, | |
| darker: function(k) { | |
| k = k == null ? darker : Math.pow(darker, k); | |
| return new Hsl(this.h, this.s, this.l * k, this.opacity); | |
| }, | |
| rgb: function() { | |
| var h = this.h % 360 + (this.h < 0) * 360, | |
| s = isNaN(h) || isNaN(this.s) ? 0 : this.s, | |
| l = this.l, | |
| m2 = l + (l < 0.5 ? l : 1 - l) * s, | |
| m1 = 2 * l - m2; | |
| return new Rgb( | |
| hsl2rgb(h >= 240 ? h - 240 : h + 120, m1, m2), | |
| hsl2rgb(h, m1, m2), | |
| hsl2rgb(h < 120 ? h + 240 : h - 120, m1, m2), | |
| this.opacity | |
| ); | |
| }, | |
| displayable: function() { | |
| return (0 <= this.s && this.s <= 1 || isNaN(this.s)) | |
| && (0 <= this.l && this.l <= 1) | |
| && (0 <= this.opacity && this.opacity <= 1); | |
| } | |
| })); | |
| /* From FvD 13.37, CSS Color Module Level 3 */ | |
| function hsl2rgb(h, m1, m2) { | |
| return (h < 60 ? m1 + (m2 - m1) * h / 60 | |
| : h < 180 ? m2 | |
| : h < 240 ? m1 + (m2 - m1) * (240 - h) / 60 | |
| : m1) * 255; | |
| } | |
| var deg2rad = Math.PI / 180; | |
| var rad2deg = 180 / Math.PI; | |
| var Kn = 18; | |
| var Xn = 0.950470; | |
| var Yn = 1; | |
| var Zn = 1.088830; | |
| var t0 = 4 / 29; | |
| var t1 = 6 / 29; | |
| var t2 = 3 * t1 * t1; | |
| var t3 = t1 * t1 * t1; | |
| function labConvert(o) { | |
| if (o instanceof Lab) return new Lab(o.l, o.a, o.b, o.opacity); | |
| if (o instanceof Hcl) { | |
| var h = o.h * deg2rad; | |
| return new Lab(o.l, Math.cos(h) * o.c, Math.sin(h) * o.c, o.opacity); | |
| } | |
| if (!(o instanceof Rgb)) o = rgbConvert(o); | |
| var b = rgb2xyz(o.r), | |
| a = rgb2xyz(o.g), | |
| l = rgb2xyz(o.b), | |
| x = xyz2lab((0.4124564 * b + 0.3575761 * a + 0.1804375 * l) / Xn), | |
| y = xyz2lab((0.2126729 * b + 0.7151522 * a + 0.0721750 * l) / Yn), | |
| z = xyz2lab((0.0193339 * b + 0.1191920 * a + 0.9503041 * l) / Zn); | |
| return new Lab(116 * y - 16, 500 * (x - y), 200 * (y - z), o.opacity); | |
| } | |
| function lab(l, a, b, opacity) { | |
| return arguments.length === 1 ? labConvert(l) : new Lab(l, a, b, opacity == null ? 1 : opacity); | |
| } | |
| function Lab(l, a, b, opacity) { | |
| this.l = +l; | |
| this.a = +a; | |
| this.b = +b; | |
| this.opacity = +opacity; | |
| } | |
| define(Lab, lab, extend(Color, { | |
| brighter: function(k) { | |
| return new Lab(this.l + Kn * (k == null ? 1 : k), this.a, this.b, this.opacity); | |
| }, | |
| darker: function(k) { | |
| return new Lab(this.l - Kn * (k == null ? 1 : k), this.a, this.b, this.opacity); | |
| }, | |
| rgb: function() { | |
| var y = (this.l + 16) / 116, | |
| x = isNaN(this.a) ? y : y + this.a / 500, | |
| z = isNaN(this.b) ? y : y - this.b / 200; | |
| y = Yn * lab2xyz(y); | |
| x = Xn * lab2xyz(x); | |
| z = Zn * lab2xyz(z); | |
| return new Rgb( | |
| xyz2rgb( 3.2404542 * x - 1.5371385 * y - 0.4985314 * z), // D65 -> sRGB | |
| xyz2rgb(-0.9692660 * x + 1.8760108 * y + 0.0415560 * z), | |
| xyz2rgb( 0.0556434 * x - 0.2040259 * y + 1.0572252 * z), | |
| this.opacity | |
| ); | |
| } | |
| })); | |
| function xyz2lab(t) { | |
| return t > t3 ? Math.pow(t, 1 / 3) : t / t2 + t0; | |
| } | |
| function lab2xyz(t) { | |
| return t > t1 ? t * t * t : t2 * (t - t0); | |
| } | |
| function xyz2rgb(x) { | |
| return 255 * (x <= 0.0031308 ? 12.92 * x : 1.055 * Math.pow(x, 1 / 2.4) - 0.055); | |
| } | |
| function rgb2xyz(x) { | |
| return (x /= 255) <= 0.04045 ? x / 12.92 : Math.pow((x + 0.055) / 1.055, 2.4); | |
| } | |
| function hclConvert(o) { | |
| if (o instanceof Hcl) return new Hcl(o.h, o.c, o.l, o.opacity); | |
| if (!(o instanceof Lab)) o = labConvert(o); | |
| var h = Math.atan2(o.b, o.a) * rad2deg; | |
| return new Hcl(h < 0 ? h + 360 : h, Math.sqrt(o.a * o.a + o.b * o.b), o.l, o.opacity); | |
| } | |
| function hcl(h, c, l, opacity) { | |
| return arguments.length === 1 ? hclConvert(h) : new Hcl(h, c, l, opacity == null ? 1 : opacity); | |
| } | |
| function Hcl(h, c, l, opacity) { | |
| this.h = +h; | |
| this.c = +c; | |
| this.l = +l; | |
| this.opacity = +opacity; | |
| } | |
| define(Hcl, hcl, extend(Color, { | |
| brighter: function(k) { | |
| return new Hcl(this.h, this.c, this.l + Kn * (k == null ? 1 : k), this.opacity); | |
| }, | |
| darker: function(k) { | |
| return new Hcl(this.h, this.c, this.l - Kn * (k == null ? 1 : k), this.opacity); | |
| }, | |
| rgb: function() { | |
| return labConvert(this).rgb(); | |
| } | |
| })); | |
| var A = -0.14861; | |
| var B = +1.78277; | |
| var C = -0.29227; | |
| var D = -0.90649; | |
| var E = +1.97294; | |
| var ED = E * D; | |
| var EB = E * B; | |
| var BC_DA = B * C - D * A; | |
| function cubehelixConvert(o) { | |
| if (o instanceof Cubehelix) return new Cubehelix(o.h, o.s, o.l, o.opacity); | |
| if (!(o instanceof Rgb)) o = rgbConvert(o); | |
| var r = o.r / 255, | |
| g = o.g / 255, | |
| b = o.b / 255, | |
| l = (BC_DA * b + ED * r - EB * g) / (BC_DA + ED - EB), | |
| bl = b - l, | |
| k = (E * (g - l) - C * bl) / D, | |
| s = Math.sqrt(k * k + bl * bl) / (E * l * (1 - l)), // NaN if l=0 or l=1 | |
| h = s ? Math.atan2(k, bl) * rad2deg - 120 : NaN; | |
| return new Cubehelix(h < 0 ? h + 360 : h, s, l, o.opacity); | |
| } | |
| function cubehelix(h, s, l, opacity) { | |
| return arguments.length === 1 ? cubehelixConvert(h) : new Cubehelix(h, s, l, opacity == null ? 1 : opacity); | |
| } | |
| function Cubehelix(h, s, l, opacity) { | |
| this.h = +h; | |
| this.s = +s; | |
| this.l = +l; | |
| this.opacity = +opacity; | |
| } | |
| define(Cubehelix, cubehelix, extend(Color, { | |
| brighter: function(k) { | |
| k = k == null ? brighter : Math.pow(brighter, k); | |
| return new Cubehelix(this.h, this.s, this.l * k, this.opacity); | |
| }, | |
| darker: function(k) { | |
| k = k == null ? darker : Math.pow(darker, k); | |
| return new Cubehelix(this.h, this.s, this.l * k, this.opacity); | |
| }, | |
| rgb: function() { | |
| var h = isNaN(this.h) ? 0 : (this.h + 120) * deg2rad, | |
| l = +this.l, | |
| a = isNaN(this.s) ? 0 : this.s * l * (1 - l), | |
| cosh = Math.cos(h), | |
| sinh = Math.sin(h); | |
| return new Rgb( | |
| 255 * (l + a * (A * cosh + B * sinh)), | |
| 255 * (l + a * (C * cosh + D * sinh)), | |
| 255 * (l + a * (E * cosh)), | |
| this.opacity | |
| ); | |
| } | |
| })); | |
| function basis(t1, v0, v1, v2, v3) { | |
| var t2 = t1 * t1, t3 = t2 * t1; | |
| return ((1 - 3 * t1 + 3 * t2 - t3) * v0 | |
| + (4 - 6 * t2 + 3 * t3) * v1 | |
| + (1 + 3 * t1 + 3 * t2 - 3 * t3) * v2 | |
| + t3 * v3) / 6; | |
| } | |
| var basis$1 = function(values) { | |
| var n = values.length - 1; | |
| return function(t) { | |
| var i = t <= 0 ? (t = 0) : t >= 1 ? (t = 1, n - 1) : Math.floor(t * n), | |
| v1 = values[i], | |
| v2 = values[i + 1], | |
| v0 = i > 0 ? values[i - 1] : 2 * v1 - v2, | |
| v3 = i < n - 1 ? values[i + 2] : 2 * v2 - v1; | |
| return basis((t - i / n) * n, v0, v1, v2, v3); | |
| }; | |
| }; | |
| var basisClosed = function(values) { | |
| var n = values.length; | |
| return function(t) { | |
| var i = Math.floor(((t %= 1) < 0 ? ++t : t) * n), | |
| v0 = values[(i + n - 1) % n], | |
| v1 = values[i % n], | |
| v2 = values[(i + 1) % n], | |
| v3 = values[(i + 2) % n]; | |
| return basis((t - i / n) * n, v0, v1, v2, v3); | |
| }; | |
| }; | |
| var constant$3 = function(x) { | |
| return function() { | |
| return x; | |
| }; | |
| }; | |
| function linear(a, d) { | |
| return function(t) { | |
| return a + t * d; | |
| }; | |
| } | |
| function exponential(a, b, y) { | |
| return a = Math.pow(a, y), b = Math.pow(b, y) - a, y = 1 / y, function(t) { | |
| return Math.pow(a + t * b, y); | |
| }; | |
| } | |
| function hue(a, b) { | |
| var d = b - a; | |
| return d ? linear(a, d > 180 || d < -180 ? d - 360 * Math.round(d / 360) : d) : constant$3(isNaN(a) ? b : a); | |
| } | |
| function gamma(y) { | |
| return (y = +y) === 1 ? nogamma : function(a, b) { | |
| return b - a ? exponential(a, b, y) : constant$3(isNaN(a) ? b : a); | |
| }; | |
| } | |
| function nogamma(a, b) { | |
| var d = b - a; | |
| return d ? linear(a, d) : constant$3(isNaN(a) ? b : a); | |
| } | |
| var interpolateRgb = ((function rgbGamma(y) { | |
| var color$$1 = gamma(y); | |
| function rgb$$1(start, end) { | |
| var r = color$$1((start = rgb(start)).r, (end = rgb(end)).r), | |
| g = color$$1(start.g, end.g), | |
| b = color$$1(start.b, end.b), | |
| opacity = nogamma(start.opacity, end.opacity); | |
| return function(t) { | |
| start.r = r(t); | |
| start.g = g(t); | |
| start.b = b(t); | |
| start.opacity = opacity(t); | |
| return start + ""; | |
| }; | |
| } | |
| rgb$$1.gamma = rgbGamma; | |
| return rgb$$1; | |
| }))(1); | |
| function rgbSpline(spline) { | |
| return function(colors) { | |
| var n = colors.length, | |
| r = new Array(n), | |
| g = new Array(n), | |
| b = new Array(n), | |
| i, color$$1; | |
| for (i = 0; i < n; ++i) { | |
| color$$1 = rgb(colors[i]); | |
| r[i] = color$$1.r || 0; | |
| g[i] = color$$1.g || 0; | |
| b[i] = color$$1.b || 0; | |
| } | |
| r = spline(r); | |
| g = spline(g); | |
| b = spline(b); | |
| color$$1.opacity = 1; | |
| return function(t) { | |
| color$$1.r = r(t); | |
| color$$1.g = g(t); | |
| color$$1.b = b(t); | |
| return color$$1 + ""; | |
| }; | |
| }; | |
| } | |
| var rgbBasis = rgbSpline(basis$1); | |
| var rgbBasisClosed = rgbSpline(basisClosed); | |
| var array$1 = function(a, b) { | |
| var nb = b ? b.length : 0, | |
| na = a ? Math.min(nb, a.length) : 0, | |
| x = new Array(nb), | |
| c = new Array(nb), | |
| i; | |
| for (i = 0; i < na; ++i) x[i] = interpolateValue(a[i], b[i]); | |
| for (; i < nb; ++i) c[i] = b[i]; | |
| return function(t) { | |
| for (i = 0; i < na; ++i) c[i] = x[i](t); | |
| return c; | |
| }; | |
| }; | |
| var date = function(a, b) { | |
| var d = new Date; | |
| return a = +a, b -= a, function(t) { | |
| return d.setTime(a + b * t), d; | |
| }; | |
| }; | |
| var reinterpolate = function(a, b) { | |
| return a = +a, b -= a, function(t) { | |
| return a + b * t; | |
| }; | |
| }; | |
| var object = function(a, b) { | |
| var i = {}, | |
| c = {}, | |
| k; | |
| if (a === null || typeof a !== "object") a = {}; | |
| if (b === null || typeof b !== "object") b = {}; | |
| for (k in b) { | |
| if (k in a) { | |
| i[k] = interpolateValue(a[k], b[k]); | |
| } else { | |
| c[k] = b[k]; | |
| } | |
| } | |
| return function(t) { | |
| for (k in i) c[k] = i[k](t); | |
| return c; | |
| }; | |
| }; | |
| var reA = /[-+]?(?:\d+\.?\d*|\.?\d+)(?:[eE][-+]?\d+)?/g; | |
| var reB = new RegExp(reA.source, "g"); | |
| function zero(b) { | |
| return function() { | |
| return b; | |
| }; | |
| } | |
| function one(b) { | |
| return function(t) { | |
| return b(t) + ""; | |
| }; | |
| } | |
| var interpolateString = function(a, b) { | |
| var bi = reA.lastIndex = reB.lastIndex = 0, // scan index for next number in b | |
| am, // current match in a | |
| bm, // current match in b | |
| bs, // string preceding current number in b, if any | |
| i = -1, // index in s | |
| s = [], // string constants and placeholders | |
| q = []; // number interpolators | |
| // Coerce inputs to strings. | |
| a = a + "", b = b + ""; | |
| // Interpolate pairs of numbers in a & b. | |
| while ((am = reA.exec(a)) | |
| && (bm = reB.exec(b))) { | |
| if ((bs = bm.index) > bi) { // a string precedes the next number in b | |
| bs = b.slice(bi, bs); | |
| if (s[i]) s[i] += bs; // coalesce with previous string | |
| else s[++i] = bs; | |
| } | |
| if ((am = am[0]) === (bm = bm[0])) { // numbers in a & b match | |
| if (s[i]) s[i] += bm; // coalesce with previous string | |
| else s[++i] = bm; | |
| } else { // interpolate non-matching numbers | |
| s[++i] = null; | |
| q.push({i: i, x: reinterpolate(am, bm)}); | |
| } | |
| bi = reB.lastIndex; | |
| } | |
| // Add remains of b. | |
| if (bi < b.length) { | |
| bs = b.slice(bi); | |
| if (s[i]) s[i] += bs; // coalesce with previous string | |
| else s[++i] = bs; | |
| } | |
| // Special optimization for only a single match. | |
| // Otherwise, interpolate each of the numbers and rejoin the string. | |
| return s.length < 2 ? (q[0] | |
| ? one(q[0].x) | |
| : zero(b)) | |
| : (b = q.length, function(t) { | |
| for (var i = 0, o; i < b; ++i) s[(o = q[i]).i] = o.x(t); | |
| return s.join(""); | |
| }); | |
| }; | |
| var interpolateValue = function(a, b) { | |
| var t = typeof b, c; | |
| return b == null || t === "boolean" ? constant$3(b) | |
| : (t === "number" ? reinterpolate | |
| : t === "string" ? ((c = color(b)) ? (b = c, interpolateRgb) : interpolateString) | |
| : b instanceof color ? interpolateRgb | |
| : b instanceof Date ? date | |
| : Array.isArray(b) ? array$1 | |
| : isNaN(b) ? object | |
| : reinterpolate)(a, b); | |
| }; | |
| var interpolateRound = function(a, b) { | |
| return a = +a, b -= a, function(t) { | |
| return Math.round(a + b * t); | |
| }; | |
| }; | |
| var degrees = 180 / Math.PI; | |
| var identity$2 = { | |
| translateX: 0, | |
| translateY: 0, | |
| rotate: 0, | |
| skewX: 0, | |
| scaleX: 1, | |
| scaleY: 1 | |
| }; | |
| var decompose = function(a, b, c, d, e, f) { | |
| var scaleX, scaleY, skewX; | |
| if (scaleX = Math.sqrt(a * a + b * b)) a /= scaleX, b /= scaleX; | |
| if (skewX = a * c + b * d) c -= a * skewX, d -= b * skewX; | |
| if (scaleY = Math.sqrt(c * c + d * d)) c /= scaleY, d /= scaleY, skewX /= scaleY; | |
| if (a * d < b * c) a = -a, b = -b, skewX = -skewX, scaleX = -scaleX; | |
| return { | |
| translateX: e, | |
| translateY: f, | |
| rotate: Math.atan2(b, a) * degrees, | |
| skewX: Math.atan(skewX) * degrees, | |
| scaleX: scaleX, | |
| scaleY: scaleY | |
| }; | |
| }; | |
| var cssNode; | |
| var cssRoot; | |
| var cssView; | |
| var svgNode; | |
| function parseCss(value) { | |
| if (value === "none") return identity$2; | |
| if (!cssNode) cssNode = document.createElement("DIV"), cssRoot = document.documentElement, cssView = document.defaultView; | |
| cssNode.style.transform = value; | |
| value = cssView.getComputedStyle(cssRoot.appendChild(cssNode), null).getPropertyValue("transform"); | |
| cssRoot.removeChild(cssNode); | |
| value = value.slice(7, -1).split(","); | |
| return decompose(+value[0], +value[1], +value[2], +value[3], +value[4], +value[5]); | |
| } | |
| function parseSvg(value) { | |
| if (value == null) return identity$2; | |
| if (!svgNode) svgNode = document.createElementNS("http://www.w3.org/2000/svg", "g"); | |
| svgNode.setAttribute("transform", value); | |
| if (!(value = svgNode.transform.baseVal.consolidate())) return identity$2; | |
| value = value.matrix; | |
| return decompose(value.a, value.b, value.c, value.d, value.e, value.f); | |
| } | |
| function interpolateTransform(parse, pxComma, pxParen, degParen) { | |
| function pop(s) { | |
| return s.length ? s.pop() + " " : ""; | |
| } | |
| function translate(xa, ya, xb, yb, s, q) { | |
| if (xa !== xb || ya !== yb) { | |
| var i = s.push("translate(", null, pxComma, null, pxParen); | |
| q.push({i: i - 4, x: reinterpolate(xa, xb)}, {i: i - 2, x: reinterpolate(ya, yb)}); | |
| } else if (xb || yb) { | |
| s.push("translate(" + xb + pxComma + yb + pxParen); | |
| } | |
| } | |
| function rotate(a, b, s, q) { | |
| if (a !== b) { | |
| if (a - b > 180) b += 360; else if (b - a > 180) a += 360; // shortest path | |
| q.push({i: s.push(pop(s) + "rotate(", null, degParen) - 2, x: reinterpolate(a, b)}); | |
| } else if (b) { | |
| s.push(pop(s) + "rotate(" + b + degParen); | |
| } | |
| } | |
| function skewX(a, b, s, q) { | |
| if (a !== b) { | |
| q.push({i: s.push(pop(s) + "skewX(", null, degParen) - 2, x: reinterpolate(a, b)}); | |
| } else if (b) { | |
| s.push(pop(s) + "skewX(" + b + degParen); | |
| } | |
| } | |
| function scale(xa, ya, xb, yb, s, q) { | |
| if (xa !== xb || ya !== yb) { | |
| var i = s.push(pop(s) + "scale(", null, ",", null, ")"); | |
| q.push({i: i - 4, x: reinterpolate(xa, xb)}, {i: i - 2, x: reinterpolate(ya, yb)}); | |
| } else if (xb !== 1 || yb !== 1) { | |
| s.push(pop(s) + "scale(" + xb + "," + yb + ")"); | |
| } | |
| } | |
| return function(a, b) { | |
| var s = [], // string constants and placeholders | |
| q = []; // number interpolators | |
| a = parse(a), b = parse(b); | |
| translate(a.translateX, a.translateY, b.translateX, b.translateY, s, q); | |
| rotate(a.rotate, b.rotate, s, q); | |
| skewX(a.skewX, b.skewX, s, q); | |
| scale(a.scaleX, a.scaleY, b.scaleX, b.scaleY, s, q); | |
| a = b = null; // gc | |
| return function(t) { | |
| var i = -1, n = q.length, o; | |
| while (++i < n) s[(o = q[i]).i] = o.x(t); | |
| return s.join(""); | |
| }; | |
| }; | |
| } | |
| var interpolateTransformCss = interpolateTransform(parseCss, "px, ", "px)", "deg)"); | |
| var interpolateTransformSvg = interpolateTransform(parseSvg, ", ", ")", ")"); | |
| var rho = Math.SQRT2; | |
| var rho2 = 2; | |
| var rho4 = 4; | |
| var epsilon2 = 1e-12; | |
| function cosh(x) { | |
| return ((x = Math.exp(x)) + 1 / x) / 2; | |
| } | |
| function sinh(x) { | |
| return ((x = Math.exp(x)) - 1 / x) / 2; | |
| } | |
| function tanh(x) { | |
| return ((x = Math.exp(2 * x)) - 1) / (x + 1); | |
| } | |
| // p0 = [ux0, uy0, w0] | |
| // p1 = [ux1, uy1, w1] | |
| var interpolateZoom = function(p0, p1) { | |
| var ux0 = p0[0], uy0 = p0[1], w0 = p0[2], | |
| ux1 = p1[0], uy1 = p1[1], w1 = p1[2], | |
| dx = ux1 - ux0, | |
| dy = uy1 - uy0, | |
| d2 = dx * dx + dy * dy, | |
| i, | |
| S; | |
| // Special case for u0 ≅ u1. | |
| if (d2 < epsilon2) { | |
| S = Math.log(w1 / w0) / rho; | |
| i = function(t) { | |
| return [ | |
| ux0 + t * dx, | |
| uy0 + t * dy, | |
| w0 * Math.exp(rho * t * S) | |
| ]; | |
| }; | |
| } | |
| // General case. | |
| else { | |
| var d1 = Math.sqrt(d2), | |
| b0 = (w1 * w1 - w0 * w0 + rho4 * d2) / (2 * w0 * rho2 * d1), | |
| b1 = (w1 * w1 - w0 * w0 - rho4 * d2) / (2 * w1 * rho2 * d1), | |
| r0 = Math.log(Math.sqrt(b0 * b0 + 1) - b0), | |
| r1 = Math.log(Math.sqrt(b1 * b1 + 1) - b1); | |
| S = (r1 - r0) / rho; | |
| i = function(t) { | |
| var s = t * S, | |
| coshr0 = cosh(r0), | |
| u = w0 / (rho2 * d1) * (coshr0 * tanh(rho * s + r0) - sinh(r0)); | |
| return [ | |
| ux0 + u * dx, | |
| uy0 + u * dy, | |
| w0 * coshr0 / cosh(rho * s + r0) | |
| ]; | |
| }; | |
| } | |
| i.duration = S * 1000; | |
| return i; | |
| }; | |
| function hsl$1(hue$$1) { | |
| return function(start, end) { | |
| var h = hue$$1((start = hsl(start)).h, (end = hsl(end)).h), | |
| s = nogamma(start.s, end.s), | |
| l = nogamma(start.l, end.l), | |
| opacity = nogamma(start.opacity, end.opacity); | |
| return function(t) { | |
| start.h = h(t); | |
| start.s = s(t); | |
| start.l = l(t); | |
| start.opacity = opacity(t); | |
| return start + ""; | |
| }; | |
| } | |
| } | |
| var hsl$2 = hsl$1(hue); | |
| var hslLong = hsl$1(nogamma); | |
| function lab$1(start, end) { | |
| var l = nogamma((start = lab(start)).l, (end = lab(end)).l), | |
| a = nogamma(start.a, end.a), | |
| b = nogamma(start.b, end.b), | |
| opacity = nogamma(start.opacity, end.opacity); | |
| return function(t) { | |
| start.l = l(t); | |
| start.a = a(t); | |
| start.b = b(t); | |
| start.opacity = opacity(t); | |
| return start + ""; | |
| }; | |
| } | |
| function hcl$1(hue$$1) { | |
| return function(start, end) { | |
| var h = hue$$1((start = hcl(start)).h, (end = hcl(end)).h), | |
| c = nogamma(start.c, end.c), | |
| l = nogamma(start.l, end.l), | |
| opacity = nogamma(start.opacity, end.opacity); | |
| return function(t) { | |
| start.h = h(t); | |
| start.c = c(t); | |
| start.l = l(t); | |
| start.opacity = opacity(t); | |
| return start + ""; | |
| }; | |
| } | |
| } | |
| var hcl$2 = hcl$1(hue); | |
| var hclLong = hcl$1(nogamma); | |
| function cubehelix$1(hue$$1) { | |
| return (function cubehelixGamma(y) { | |
| y = +y; | |
| function cubehelix$$1(start, end) { | |
| var h = hue$$1((start = cubehelix(start)).h, (end = cubehelix(end)).h), | |
| s = nogamma(start.s, end.s), | |
| l = nogamma(start.l, end.l), | |
| opacity = nogamma(start.opacity, end.opacity); | |
| return function(t) { | |
| start.h = h(t); | |
| start.s = s(t); | |
| start.l = l(Math.pow(t, y)); | |
| start.opacity = opacity(t); | |
| return start + ""; | |
| }; | |
| } | |
| cubehelix$$1.gamma = cubehelixGamma; | |
| return cubehelix$$1; | |
| })(1); | |
| } | |
| var cubehelix$2 = cubehelix$1(hue); | |
| var cubehelixLong = cubehelix$1(nogamma); | |
| var quantize = function(interpolator, n) { | |
| var samples = new Array(n); | |
| for (var i = 0; i < n; ++i) samples[i] = interpolator(i / (n - 1)); | |
| return samples; | |
| }; | |
| var frame = 0; | |
| var timeout = 0; | |
| var interval = 0; | |
| var pokeDelay = 1000; | |
| var taskHead; | |
| var taskTail; | |
| var clockLast = 0; | |
| var clockNow = 0; | |
| var clockSkew = 0; | |
| var clock = typeof performance === "object" && performance.now ? performance : Date; | |
| var setFrame = typeof requestAnimationFrame === "function" ? requestAnimationFrame : function(f) { setTimeout(f, 17); }; | |
| function now() { | |
| return clockNow || (setFrame(clearNow), clockNow = clock.now() + clockSkew); | |
| } | |
| function clearNow() { | |
| clockNow = 0; | |
| } | |
| function Timer() { | |
| this._call = | |
| this._time = | |
| this._next = null; | |
| } | |
| Timer.prototype = timer.prototype = { | |
| constructor: Timer, | |
| restart: function(callback, delay, time) { | |
| if (typeof callback !== "function") throw new TypeError("callback is not a function"); | |
| time = (time == null ? now() : +time) + (delay == null ? 0 : +delay); | |
| if (!this._next && taskTail !== this) { | |
| if (taskTail) taskTail._next = this; | |
| else taskHead = this; | |
| taskTail = this; | |
| } | |
| this._call = callback; | |
| this._time = time; | |
| sleep(); | |
| }, | |
| stop: function() { | |
| if (this._call) { | |
| this._call = null; | |
| this._time = Infinity; | |
| sleep(); | |
| } | |
| } | |
| }; | |
| function timer(callback, delay, time) { | |
| var t = new Timer; | |
| t.restart(callback, delay, time); | |
| return t; | |
| } | |
| function timerFlush() { | |
| now(); // Get the current time, if not already set. | |
| ++frame; // Pretend we’ve set an alarm, if we haven’t already. | |
| var t = taskHead, e; | |
| while (t) { | |
| if ((e = clockNow - t._time) >= 0) t._call.call(null, e); | |
| t = t._next; | |
| } | |
| --frame; | |
| } | |
| function wake() { | |
| clockNow = (clockLast = clock.now()) + clockSkew; | |
| frame = timeout = 0; | |
| try { | |
| timerFlush(); | |
| } finally { | |
| frame = 0; | |
| nap(); | |
| clockNow = 0; | |
| } | |
| } | |
| function poke() { | |
| var now = clock.now(), delay = now - clockLast; | |
| if (delay > pokeDelay) clockSkew -= delay, clockLast = now; | |
| } | |
| function nap() { | |
| var t0, t1 = taskHead, t2, time = Infinity; | |
| while (t1) { | |
| if (t1._call) { | |
| if (time > t1._time) time = t1._time; | |
| t0 = t1, t1 = t1._next; | |
| } else { | |
| t2 = t1._next, t1._next = null; | |
| t1 = t0 ? t0._next = t2 : taskHead = t2; | |
| } | |
| } | |
| taskTail = t0; | |
| sleep(time); | |
| } | |
| function sleep(time) { | |
| if (frame) return; // Soonest alarm already set, or will be. | |
| if (timeout) timeout = clearTimeout(timeout); | |
| var delay = time - clockNow; | |
| if (delay > 24) { | |
| if (time < Infinity) timeout = setTimeout(wake, delay); | |
| if (interval) interval = clearInterval(interval); | |
| } else { | |
| if (!interval) clockLast = clockNow, interval = setInterval(poke, pokeDelay); | |
| frame = 1, setFrame(wake); | |
| } | |
| } | |
| var timeout$1 = function(callback, delay, time) { | |
| var t = new Timer; | |
| delay = delay == null ? 0 : +delay; | |
| t.restart(function(elapsed) { | |
| t.stop(); | |
| callback(elapsed + delay); | |
| }, delay, time); | |
| return t; | |
| }; | |
| var interval$1 = function(callback, delay, time) { | |
| var t = new Timer, total = delay; | |
| if (delay == null) return t.restart(callback, delay, time), t; | |
| delay = +delay, time = time == null ? now() : +time; | |
| t.restart(function tick(elapsed) { | |
| elapsed += total; | |
| t.restart(tick, total += delay, time); | |
| callback(elapsed); | |
| }, delay, time); | |
| return t; | |
| }; | |
| var emptyOn = dispatch("start", "end", "interrupt"); | |
| var emptyTween = []; | |
| var CREATED = 0; | |
| var SCHEDULED = 1; | |
| var STARTING = 2; | |
| var STARTED = 3; | |
| var RUNNING = 4; | |
| var ENDING = 5; | |
| var ENDED = 6; | |
| var schedule = function(node, name, id, index, group, timing) { | |
| var schedules = node.__transition; | |
| if (!schedules) node.__transition = {}; | |
| else if (id in schedules) return; | |
| create(node, id, { | |
| name: name, | |
| index: index, // For context during callback. | |
| group: group, // For context during callback. | |
| on: emptyOn, | |
| tween: emptyTween, | |
| time: timing.time, | |
| delay: timing.delay, | |
| duration: timing.duration, | |
| ease: timing.ease, | |
| timer: null, | |
| state: CREATED | |
| }); | |
| }; | |
| function init(node, id) { | |
| var schedule = node.__transition; | |
| if (!schedule || !(schedule = schedule[id]) || schedule.state > CREATED) throw new Error("too late"); | |
| return schedule; | |
| } | |
| function set$1(node, id) { | |
| var schedule = node.__transition; | |
| if (!schedule || !(schedule = schedule[id]) || schedule.state > STARTING) throw new Error("too late"); | |
| return schedule; | |
| } | |
| function get$1(node, id) { | |
| var schedule = node.__transition; | |
| if (!schedule || !(schedule = schedule[id])) throw new Error("too late"); | |
| return schedule; | |
| } | |
| function create(node, id, self) { | |
| var schedules = node.__transition, | |
| tween; | |
| // Initialize the self timer when the transition is created. | |
| // Note the actual delay is not known until the first callback! | |
| schedules[id] = self; | |
| self.timer = timer(schedule, 0, self.time); | |
| function schedule(elapsed) { | |
| self.state = SCHEDULED; | |
| self.timer.restart(start, self.delay, self.time); | |
| // If the elapsed delay is less than our first sleep, start immediately. | |
| if (self.delay <= elapsed) start(elapsed - self.delay); | |
| } | |
| function start(elapsed) { | |
| var i, j, n, o; | |
| // If the state is not SCHEDULED, then we previously errored on start. | |
| if (self.state !== SCHEDULED) return stop(); | |
| for (i in schedules) { | |
| o = schedules[i]; | |
| if (o.name !== self.name) continue; | |
| // While this element already has a starting transition during this frame, | |
| // defer starting an interrupting transition until that transition has a | |
| // chance to tick (and possibly end); see d3/d3-transition#54! | |
| if (o.state === STARTED) return timeout$1(start); | |
| // Interrupt the active transition, if any. | |
| // Dispatch the interrupt event. | |
| if (o.state === RUNNING) { | |
| o.state = ENDED; | |
| o.timer.stop(); | |
| o.on.call("interrupt", node, node.__data__, o.index, o.group); | |
| delete schedules[i]; | |
| } | |
| // Cancel any pre-empted transitions. No interrupt event is dispatched | |
| // because the cancelled transitions never started. Note that this also | |
| // removes this transition from the pending list! | |
| else if (+i < id) { | |
| o.state = ENDED; | |
| o.timer.stop(); | |
| delete schedules[i]; | |
| } | |
| } | |
| // Defer the first tick to end of the current frame; see d3/d3#1576. | |
| // Note the transition may be canceled after start and before the first tick! | |
| // Note this must be scheduled before the start event; see d3/d3-transition#16! | |
| // Assuming this is successful, subsequent callbacks go straight to tick. | |
| timeout$1(function() { | |
| if (self.state === STARTED) { | |
| self.state = RUNNING; | |
| self.timer.restart(tick, self.delay, self.time); | |
| tick(elapsed); | |
| } | |
| }); | |
| // Dispatch the start event. | |
| // Note this must be done before the tween are initialized. | |
| self.state = STARTING; | |
| self.on.call("start", node, node.__data__, self.index, self.group); | |
| if (self.state !== STARTING) return; // interrupted | |
| self.state = STARTED; | |
| // Initialize the tween, deleting null tween. | |
| tween = new Array(n = self.tween.length); | |
| for (i = 0, j = -1; i < n; ++i) { | |
| if (o = self.tween[i].value.call(node, node.__data__, self.index, self.group)) { | |
| tween[++j] = o; | |
| } | |
| } | |
| tween.length = j + 1; | |
| } | |
| function tick(elapsed) { | |
| var t = elapsed < self.duration ? self.ease.call(null, elapsed / self.duration) : (self.timer.restart(stop), self.state = ENDING, 1), | |
| i = -1, | |
| n = tween.length; | |
| while (++i < n) { | |
| tween[i].call(null, t); | |
| } | |
| // Dispatch the end event. | |
| if (self.state === ENDING) { | |
| self.on.call("end", node, node.__data__, self.index, self.group); | |
| stop(); | |
| } | |
| } | |
| function stop() { | |
| self.state = ENDED; | |
| self.timer.stop(); | |
| delete schedules[id]; | |
| for (var i in schedules) return; // eslint-disable-line no-unused-vars | |
| delete node.__transition; | |
| } | |
| } | |
| var interrupt = function(node, name) { | |
| var schedules = node.__transition, | |
| schedule, | |
| active, | |
| empty = true, | |
| i; | |
| if (!schedules) return; | |
| name = name == null ? null : name + ""; | |
| for (i in schedules) { | |
| if ((schedule = schedules[i]).name !== name) { empty = false; continue; } | |
| active = schedule.state > STARTING && schedule.state < ENDING; | |
| schedule.state = ENDED; | |
| schedule.timer.stop(); | |
| if (active) schedule.on.call("interrupt", node, node.__data__, schedule.index, schedule.group); | |
| delete schedules[i]; | |
| } | |
| if (empty) delete node.__transition; | |
| }; | |
| var selection_interrupt = function(name) { | |
| return this.each(function() { | |
| interrupt(this, name); | |
| }); | |
| }; | |
| function tweenRemove(id, name) { | |
| var tween0, tween1; | |
| return function() { | |
| var schedule = set$1(this, id), | |
| tween = schedule.tween; | |
| // If this node shared tween with the previous node, | |
| // just assign the updated shared tween and we’re done! | |
| // Otherwise, copy-on-write. | |
| if (tween !== tween0) { | |
| tween1 = tween0 = tween; | |
| for (var i = 0, n = tween1.length; i < n; ++i) { | |
| if (tween1[i].name === name) { | |
| tween1 = tween1.slice(); | |
| tween1.splice(i, 1); | |
| break; | |
| } | |
| } | |
| } | |
| schedule.tween = tween1; | |
| }; | |
| } | |
| function tweenFunction(id, name, value) { | |
| var tween0, tween1; | |
| if (typeof value !== "function") throw new Error; | |
| return function() { | |
| var schedule = set$1(this, id), | |
| tween = schedule.tween; | |
| // If this node shared tween with the previous node, | |
| // just assign the updated shared tween and we’re done! | |
| // Otherwise, copy-on-write. | |
| if (tween !== tween0) { | |
| tween1 = (tween0 = tween).slice(); | |
| for (var t = {name: name, value: value}, i = 0, n = tween1.length; i < n; ++i) { | |
| if (tween1[i].name === name) { | |
| tween1[i] = t; | |
| break; | |
| } | |
| } | |
| if (i === n) tween1.push(t); | |
| } | |
| schedule.tween = tween1; | |
| }; | |
| } | |
| var transition_tween = function(name, value) { | |
| var id = this._id; | |
| name += ""; | |
| if (arguments.length < 2) { | |
| var tween = get$1(this.node(), id).tween; | |
| for (var i = 0, n = tween.length, t; i < n; ++i) { | |
| if ((t = tween[i]).name === name) { | |
| return t.value; | |
| } | |
| } | |
| return null; | |
| } | |
| return this.each((value == null ? tweenRemove : tweenFunction)(id, name, value)); | |
| }; | |
| function tweenValue(transition, name, value) { | |
| var id = transition._id; | |
| transition.each(function() { | |
| var schedule = set$1(this, id); | |
| (schedule.value || (schedule.value = {}))[name] = value.apply(this, arguments); | |
| }); | |
| return function(node) { | |
| return get$1(node, id).value[name]; | |
| }; | |
| } | |
| var interpolate$$1 = function(a, b) { | |
| var c; | |
| return (typeof b === "number" ? reinterpolate | |
| : b instanceof color ? interpolateRgb | |
| : (c = color(b)) ? (b = c, interpolateRgb) | |
| : interpolateString)(a, b); | |
| }; | |
| function attrRemove$1(name) { | |
| return function() { | |
| this.removeAttribute(name); | |
| }; | |
| } | |
| function attrRemoveNS$1(fullname) { | |
| return function() { | |
| this.removeAttributeNS(fullname.space, fullname.local); | |
| }; | |
| } | |
| function attrConstant$1(name, interpolate$$1, value1) { | |
| var value00, | |
| interpolate0; | |
| return function() { | |
| var value0 = this.getAttribute(name); | |
| return value0 === value1 ? null | |
| : value0 === value00 ? interpolate0 | |
| : interpolate0 = interpolate$$1(value00 = value0, value1); | |
| }; | |
| } | |
| function attrConstantNS$1(fullname, interpolate$$1, value1) { | |
| var value00, | |
| interpolate0; | |
| return function() { | |
| var value0 = this.getAttributeNS(fullname.space, fullname.local); | |
| return value0 === value1 ? null | |
| : value0 === value00 ? interpolate0 | |
| : interpolate0 = interpolate$$1(value00 = value0, value1); | |
| }; | |
| } | |
| function attrFunction$1(name, interpolate$$1, value) { | |
| var value00, | |
| value10, | |
| interpolate0; | |
| return function() { | |
| var value0, value1 = value(this); | |
| if (value1 == null) return void this.removeAttribute(name); | |
| value0 = this.getAttribute(name); | |
| return value0 === value1 ? null | |
| : value0 === value00 && value1 === value10 ? interpolate0 | |
| : interpolate0 = interpolate$$1(value00 = value0, value10 = value1); | |
| }; | |
| } | |
| function attrFunctionNS$1(fullname, interpolate$$1, value) { | |
| var value00, | |
| value10, | |
| interpolate0; | |
| return function() { | |
| var value0, value1 = value(this); | |
| if (value1 == null) return void this.removeAttributeNS(fullname.space, fullname.local); | |
| value0 = this.getAttributeNS(fullname.space, fullname.local); | |
| return value0 === value1 ? null | |
| : value0 === value00 && value1 === value10 ? interpolate0 | |
| : interpolate0 = interpolate$$1(value00 = value0, value10 = value1); | |
| }; | |
| } | |
| var transition_attr = function(name, value) { | |
| var fullname = namespace(name), i = fullname === "transform" ? interpolateTransformSvg : interpolate$$1; | |
| return this.attrTween(name, typeof value === "function" | |
| ? (fullname.local ? attrFunctionNS$1 : attrFunction$1)(fullname, i, tweenValue(this, "attr." + name, value)) | |
| : value == null ? (fullname.local ? attrRemoveNS$1 : attrRemove$1)(fullname) | |
| : (fullname.local ? attrConstantNS$1 : attrConstant$1)(fullname, i, value + "")); | |
| }; | |
| function attrTweenNS(fullname, value) { | |
| function tween() { | |
| var node = this, i = value.apply(node, arguments); | |
| return i && function(t) { | |
| node.setAttributeNS(fullname.space, fullname.local, i(t)); | |
| }; | |
| } | |
| tween._value = value; | |
| return tween; | |
| } | |
| function attrTween(name, value) { | |
| function tween() { | |
| var node = this, i = value.apply(node, arguments); | |
| return i && function(t) { | |
| node.setAttribute(name, i(t)); | |
| }; | |
| } | |
| tween._value = value; | |
| return tween; | |
| } | |
| var transition_attrTween = function(name, value) { | |
| var key = "attr." + name; | |
| if (arguments.length < 2) return (key = this.tween(key)) && key._value; | |
| if (value == null) return this.tween(key, null); | |
| if (typeof value !== "function") throw new Error; | |
| var fullname = namespace(name); | |
| return this.tween(key, (fullname.local ? attrTweenNS : attrTween)(fullname, value)); | |
| }; | |
| function delayFunction(id, value) { | |
| return function() { | |
| init(this, id).delay = +value.apply(this, arguments); | |
| }; | |
| } | |
| function delayConstant(id, value) { | |
| return value = +value, function() { | |
| init(this, id).delay = value; | |
| }; | |
| } | |
| var transition_delay = function(value) { | |
| var id = this._id; | |
| return arguments.length | |
| ? this.each((typeof value === "function" | |
| ? delayFunction | |
| : delayConstant)(id, value)) | |
| : get$1(this.node(), id).delay; | |
| }; | |
| function durationFunction(id, value) { | |
| return function() { | |
| set$1(this, id).duration = +value.apply(this, arguments); | |
| }; | |
| } | |
| function durationConstant(id, value) { | |
| return value = +value, function() { | |
| set$1(this, id).duration = value; | |
| }; | |
| } | |
| var transition_duration = function(value) { | |
| var id = this._id; | |
| return arguments.length | |
| ? this.each((typeof value === "function" | |
| ? durationFunction | |
| : durationConstant)(id, value)) | |
| : get$1(this.node(), id).duration; | |
| }; | |
| function easeConstant(id, value) { | |
| if (typeof value !== "function") throw new Error; | |
| return function() { | |
| set$1(this, id).ease = value; | |
| }; | |
| } | |
| var transition_ease = function(value) { | |
| var id = this._id; | |
| return arguments.length | |
| ? this.each(easeConstant(id, value)) | |
| : get$1(this.node(), id).ease; | |
| }; | |
| var transition_filter = function(match) { | |
| if (typeof match !== "function") match = matcher$1(match); | |
| for (var groups = this._groups, m = groups.length, subgroups = new Array(m), j = 0; j < m; ++j) { | |
| for (var group = groups[j], n = group.length, subgroup = subgroups[j] = [], node, i = 0; i < n; ++i) { | |
| if ((node = group[i]) && match.call(node, node.__data__, i, group)) { | |
| subgroup.push(node); | |
| } | |
| } | |
| } | |
| return new Transition(subgroups, this._parents, this._name, this._id); | |
| }; | |
| var transition_merge = function(transition) { | |
| if (transition._id !== this._id) throw new Error; | |
| for (var groups0 = this._groups, groups1 = transition._groups, m0 = groups0.length, m1 = groups1.length, m = Math.min(m0, m1), merges = new Array(m0), j = 0; j < m; ++j) { | |
| for (var group0 = groups0[j], group1 = groups1[j], n = group0.length, merge = merges[j] = new Array(n), node, i = 0; i < n; ++i) { | |
| if (node = group0[i] || group1[i]) { | |
| merge[i] = node; | |
| } | |
| } | |
| } | |
| for (; j < m0; ++j) { | |
| merges[j] = groups0[j]; | |
| } | |
| return new Transition(merges, this._parents, this._name, this._id); | |
| }; | |
| function start(name) { | |
| return (name + "").trim().split(/^|\s+/).every(function(t) { | |
| var i = t.indexOf("."); | |
| if (i >= 0) t = t.slice(0, i); | |
| return !t || t === "start"; | |
| }); | |
| } | |
| function onFunction(id, name, listener) { | |
| var on0, on1, sit = start(name) ? init : set$1; | |
| return function() { | |
| var schedule = sit(this, id), | |
| on = schedule.on; | |
| // If this node shared a dispatch with the previous node, | |
| // just assign the updated shared dispatch and we’re done! | |
| // Otherwise, copy-on-write. | |
| if (on !== on0) (on1 = (on0 = on).copy()).on(name, listener); | |
| schedule.on = on1; | |
| }; | |
| } | |
| var transition_on = function(name, listener) { | |
| var id = this._id; | |
| return arguments.length < 2 | |
| ? get$1(this.node(), id).on.on(name) | |
| : this.each(onFunction(id, name, listener)); | |
| }; | |
| function removeFunction(id) { | |
| return function() { | |
| var parent = this.parentNode; | |
| for (var i in this.__transition) if (+i !== id) return; | |
| if (parent) parent.removeChild(this); | |
| }; | |
| } | |
| var transition_remove = function() { | |
| return this.on("end.remove", removeFunction(this._id)); | |
| }; | |
| var transition_select = function(select$$1) { | |
| var name = this._name, | |
| id = this._id; | |
| if (typeof select$$1 !== "function") select$$1 = selector(select$$1); | |
| for (var groups = this._groups, m = groups.length, subgroups = new Array(m), j = 0; j < m; ++j) { | |
| for (var group = groups[j], n = group.length, subgroup = subgroups[j] = new Array(n), node, subnode, i = 0; i < n; ++i) { | |
| if ((node = group[i]) && (subnode = select$$1.call(node, node.__data__, i, group))) { | |
| if ("__data__" in node) subnode.__data__ = node.__data__; | |
| subgroup[i] = subnode; | |
| schedule(subgroup[i], name, id, i, subgroup, get$1(node, id)); | |
| } | |
| } | |
| } | |
| return new Transition(subgroups, this._parents, name, id); | |
| }; | |
| var transition_selectAll = function(select$$1) { | |
| var name = this._name, | |
| id = this._id; | |
| if (typeof select$$1 !== "function") select$$1 = selectorAll(select$$1); | |
| for (var groups = this._groups, m = groups.length, subgroups = [], parents = [], j = 0; j < m; ++j) { | |
| for (var group = groups[j], n = group.length, node, i = 0; i < n; ++i) { | |
| if (node = group[i]) { | |
| for (var children = select$$1.call(node, node.__data__, i, group), child, inherit = get$1(node, id), k = 0, l = children.length; k < l; ++k) { | |
| if (child = children[k]) { | |
| schedule(child, name, id, k, children, inherit); | |
| } | |
| } | |
| subgroups.push(children); | |
| parents.push(node); | |
| } | |
| } | |
| } | |
| return new Transition(subgroups, parents, name, id); | |
| }; | |
| var Selection$1 = selection.prototype.constructor; | |
| var transition_selection = function() { | |
| return new Selection$1(this._groups, this._parents); | |
| }; | |
| function styleRemove$1(name, interpolate$$2) { | |
| var value00, | |
| value10, | |
| interpolate0; | |
| return function() { | |
| var style = window$1(this).getComputedStyle(this, null), | |
| value0 = style.getPropertyValue(name), | |
| value1 = (this.style.removeProperty(name), style.getPropertyValue(name)); | |
| return value0 === value1 ? null | |
| : value0 === value00 && value1 === value10 ? interpolate0 | |
| : interpolate0 = interpolate$$2(value00 = value0, value10 = value1); | |
| }; | |
| } | |
| function styleRemoveEnd(name) { | |
| return function() { | |
| this.style.removeProperty(name); | |
| }; | |
| } | |
| function styleConstant$1(name, interpolate$$2, value1) { | |
| var value00, | |
| interpolate0; | |
| return function() { | |
| var value0 = window$1(this).getComputedStyle(this, null).getPropertyValue(name); | |
| return value0 === value1 ? null | |
| : value0 === value00 ? interpolate0 | |
| : interpolate0 = interpolate$$2(value00 = value0, value1); | |
| }; | |
| } | |
| function styleFunction$1(name, interpolate$$2, value) { | |
| var value00, | |
| value10, | |
| interpolate0; | |
| return function() { | |
| var style = window$1(this).getComputedStyle(this, null), | |
| value0 = style.getPropertyValue(name), | |
| value1 = value(this); | |
| if (value1 == null) value1 = (this.style.removeProperty(name), style.getPropertyValue(name)); | |
| return value0 === value1 ? null | |
| : value0 === value00 && value1 === value10 ? interpolate0 | |
| : interpolate0 = interpolate$$2(value00 = value0, value10 = value1); | |
| }; | |
| } | |
| var transition_style = function(name, value, priority) { | |
| var i = (name += "") === "transform" ? interpolateTransformCss : interpolate$$1; | |
| return value == null ? this | |
| .styleTween(name, styleRemove$1(name, i)) | |
| .on("end.style." + name, styleRemoveEnd(name)) | |
| : this.styleTween(name, typeof value === "function" | |
| ? styleFunction$1(name, i, tweenValue(this, "style." + name, value)) | |
| : styleConstant$1(name, i, value + ""), priority); | |
| }; | |
| function styleTween(name, value, priority) { | |
| function tween() { | |
| var node = this, i = value.apply(node, arguments); | |
| return i && function(t) { | |
| node.style.setProperty(name, i(t), priority); | |
| }; | |
| } | |
| tween._value = value; | |
| return tween; | |
| } | |
| var transition_styleTween = function(name, value, priority) { | |
| var key = "style." + (name += ""); | |
| if (arguments.length < 2) return (key = this.tween(key)) && key._value; | |
| if (value == null) return this.tween(key, null); | |
| if (typeof value !== "function") throw new Error; | |
| return this.tween(key, styleTween(name, value, priority == null ? "" : priority)); | |
| }; | |
| function textConstant$1(value) { | |
| return function() { | |
| this.textContent = value; | |
| }; | |
| } | |
| function textFunction$1(value) { | |
| return function() { | |
| var value1 = value(this); | |
| this.textContent = value1 == null ? "" : value1; | |
| }; | |
| } | |
| var transition_text = function(value) { | |
| return this.tween("text", typeof value === "function" | |
| ? textFunction$1(tweenValue(this, "text", value)) | |
| : textConstant$1(value == null ? "" : value + "")); | |
| }; | |
| var transition_transition = function() { | |
| var name = this._name, | |
| id0 = this._id, | |
| id1 = newId(); | |
| for (var groups = this._groups, m = groups.length, j = 0; j < m; ++j) { | |
| for (var group = groups[j], n = group.length, node, i = 0; i < n; ++i) { | |
| if (node = group[i]) { | |
| var inherit = get$1(node, id0); | |
| schedule(node, name, id1, i, group, { | |
| time: inherit.time + inherit.delay + inherit.duration, | |
| delay: 0, | |
| duration: inherit.duration, | |
| ease: inherit.ease | |
| }); | |
| } | |
| } | |
| } | |
| return new Transition(groups, this._parents, name, id1); | |
| }; | |
| var id = 0; | |
| function Transition(groups, parents, name, id) { | |
| this._groups = groups; | |
| this._parents = parents; | |
| this._name = name; | |
| this._id = id; | |
| } | |
| function transition(name) { | |
| return selection().transition(name); | |
| } | |
| function newId() { | |
| return ++id; | |
| } | |
| var selection_prototype = selection.prototype; | |
| Transition.prototype = transition.prototype = { | |
| constructor: Transition, | |
| select: transition_select, | |
| selectAll: transition_selectAll, | |
| filter: transition_filter, | |
| merge: transition_merge, | |
| selection: transition_selection, | |
| transition: transition_transition, | |
| call: selection_prototype.call, | |
| nodes: selection_prototype.nodes, | |
| node: selection_prototype.node, | |
| size: selection_prototype.size, | |
| empty: selection_prototype.empty, | |
| each: selection_prototype.each, | |
| on: transition_on, | |
| attr: transition_attr, | |
| attrTween: transition_attrTween, | |
| style: transition_style, | |
| styleTween: transition_styleTween, | |
| text: transition_text, | |
| remove: transition_remove, | |
| tween: transition_tween, | |
| delay: transition_delay, | |
| duration: transition_duration, | |
| ease: transition_ease | |
| }; | |
| function linear$1(t) { | |
| return +t; | |
| } | |
| function quadIn(t) { | |
| return t * t; | |
| } | |
| function quadOut(t) { | |
| return t * (2 - t); | |
| } | |
| function quadInOut(t) { | |
| return ((t *= 2) <= 1 ? t * t : --t * (2 - t) + 1) / 2; | |
| } | |
| function cubicIn(t) { | |
| return t * t * t; | |
| } | |
| function cubicOut(t) { | |
| return --t * t * t + 1; | |
| } | |
| function cubicInOut(t) { | |
| return ((t *= 2) <= 1 ? t * t * t : (t -= 2) * t * t + 2) / 2; | |
| } | |
| var exponent = 3; | |
| var polyIn = (function custom(e) { | |
| e = +e; | |
| function polyIn(t) { | |
| return Math.pow(t, e); | |
| } | |
| polyIn.exponent = custom; | |
| return polyIn; | |
| })(exponent); | |
| var polyOut = (function custom(e) { | |
| e = +e; | |
| function polyOut(t) { | |
| return 1 - Math.pow(1 - t, e); | |
| } | |
| polyOut.exponent = custom; | |
| return polyOut; | |
| })(exponent); | |
| var polyInOut = (function custom(e) { | |
| e = +e; | |
| function polyInOut(t) { | |
| return ((t *= 2) <= 1 ? Math.pow(t, e) : 2 - Math.pow(2 - t, e)) / 2; | |
| } | |
| polyInOut.exponent = custom; | |
| return polyInOut; | |
| })(exponent); | |
| var pi = Math.PI; | |
| var halfPi = pi / 2; | |
| function sinIn(t) { | |
| return 1 - Math.cos(t * halfPi); | |
| } | |
| function sinOut(t) { | |
| return Math.sin(t * halfPi); | |
| } | |
| function sinInOut(t) { | |
| return (1 - Math.cos(pi * t)) / 2; | |
| } | |
| function expIn(t) { | |
| return Math.pow(2, 10 * t - 10); | |
| } | |
| function expOut(t) { | |
| return 1 - Math.pow(2, -10 * t); | |
| } | |
| function expInOut(t) { | |
| return ((t *= 2) <= 1 ? Math.pow(2, 10 * t - 10) : 2 - Math.pow(2, 10 - 10 * t)) / 2; | |
| } | |
| function circleIn(t) { | |
| return 1 - Math.sqrt(1 - t * t); | |
| } | |
| function circleOut(t) { | |
| return Math.sqrt(1 - --t * t); | |
| } | |
| function circleInOut(t) { | |
| return ((t *= 2) <= 1 ? 1 - Math.sqrt(1 - t * t) : Math.sqrt(1 - (t -= 2) * t) + 1) / 2; | |
| } | |
| var b1 = 4 / 11; | |
| var b2 = 6 / 11; | |
| var b3 = 8 / 11; | |
| var b4 = 3 / 4; | |
| var b5 = 9 / 11; | |
| var b6 = 10 / 11; | |
| var b7 = 15 / 16; | |
| var b8 = 21 / 22; | |
| var b9 = 63 / 64; | |
| var b0 = 1 / b1 / b1; | |
| function bounceIn(t) { | |
| return 1 - bounceOut(1 - t); | |
| } | |
| function bounceOut(t) { | |
| return (t = +t) < b1 ? b0 * t * t : t < b3 ? b0 * (t -= b2) * t + b4 : t < b6 ? b0 * (t -= b5) * t + b7 : b0 * (t -= b8) * t + b9; | |
| } | |
| function bounceInOut(t) { | |
| return ((t *= 2) <= 1 ? 1 - bounceOut(1 - t) : bounceOut(t - 1) + 1) / 2; | |
| } | |
| var overshoot = 1.70158; | |
| var backIn = (function custom(s) { | |
| s = +s; | |
| function backIn(t) { | |
| return t * t * ((s + 1) * t - s); | |
| } | |
| backIn.overshoot = custom; | |
| return backIn; | |
| })(overshoot); | |
| var backOut = (function custom(s) { | |
| s = +s; | |
| function backOut(t) { | |
| return --t * t * ((s + 1) * t + s) + 1; | |
| } | |
| backOut.overshoot = custom; | |
| return backOut; | |
| })(overshoot); | |
| var backInOut = (function custom(s) { | |
| s = +s; | |
| function backInOut(t) { | |
| return ((t *= 2) < 1 ? t * t * ((s + 1) * t - s) : (t -= 2) * t * ((s + 1) * t + s) + 2) / 2; | |
| } | |
| backInOut.overshoot = custom; | |
| return backInOut; | |
| })(overshoot); | |
| var tau = 2 * Math.PI; | |
| var amplitude = 1; | |
| var period = 0.3; | |
| var elasticIn = (function custom(a, p) { | |
| var s = Math.asin(1 / (a = Math.max(1, a))) * (p /= tau); | |
| function elasticIn(t) { | |
| return a * Math.pow(2, 10 * --t) * Math.sin((s - t) / p); | |
| } | |
| elasticIn.amplitude = function(a) { return custom(a, p * tau); }; | |
| elasticIn.period = function(p) { return custom(a, p); }; | |
| return elasticIn; | |
| })(amplitude, period); | |
| var elasticOut = (function custom(a, p) { | |
| var s = Math.asin(1 / (a = Math.max(1, a))) * (p /= tau); | |
| function elasticOut(t) { | |
| return 1 - a * Math.pow(2, -10 * (t = +t)) * Math.sin((t + s) / p); | |
| } | |
| elasticOut.amplitude = function(a) { return custom(a, p * tau); }; | |
| elasticOut.period = function(p) { return custom(a, p); }; | |
| return elasticOut; | |
| })(amplitude, period); | |
| var elasticInOut = (function custom(a, p) { | |
| var s = Math.asin(1 / (a = Math.max(1, a))) * (p /= tau); | |
| function elasticInOut(t) { | |
| return ((t = t * 2 - 1) < 0 | |
| ? a * Math.pow(2, 10 * t) * Math.sin((s - t) / p) | |
| : 2 - a * Math.pow(2, -10 * t) * Math.sin((s + t) / p)) / 2; | |
| } | |
| elasticInOut.amplitude = function(a) { return custom(a, p * tau); }; | |
| elasticInOut.period = function(p) { return custom(a, p); }; | |
| return elasticInOut; | |
| })(amplitude, period); | |
| var defaultTiming = { | |
| time: null, // Set on use. | |
| delay: 0, | |
| duration: 250, | |
| ease: cubicInOut | |
| }; | |
| function inherit(node, id) { | |
| var timing; | |
| while (!(timing = node.__transition) || !(timing = timing[id])) { | |
| if (!(node = node.parentNode)) { | |
| return defaultTiming.time = now(), defaultTiming; | |
| } | |
| } | |
| return timing; | |
| } | |
| var selection_transition = function(name) { | |
| var id, | |
| timing; | |
| if (name instanceof Transition) { | |
| id = name._id, name = name._name; | |
| } else { | |
| id = newId(), (timing = defaultTiming).time = now(), name = name == null ? null : name + ""; | |
| } | |
| for (var groups = this._groups, m = groups.length, j = 0; j < m; ++j) { | |
| for (var group = groups[j], n = group.length, node, i = 0; i < n; ++i) { | |
| if (node = group[i]) { | |
| schedule(node, name, id, i, group, timing || inherit(node, id)); | |
| } | |
| } | |
| } | |
| return new Transition(groups, this._parents, name, id); | |
| }; | |
| selection.prototype.interrupt = selection_interrupt; | |
| selection.prototype.transition = selection_transition; | |
| var root$1 = [null]; | |
| var active = function(node, name) { | |
| var schedules = node.__transition, | |
| schedule, | |
| i; | |
| if (schedules) { | |
| name = name == null ? null : name + ""; | |
| for (i in schedules) { | |
| if ((schedule = schedules[i]).state > SCHEDULED && schedule.name === name) { | |
| return new Transition([[node]], root$1, name, +i); | |
| } | |
| } | |
| } | |
| return null; | |
| }; | |
| var constant$4 = function(x) { | |
| return function() { | |
| return x; | |
| }; | |
| }; | |
| var BrushEvent = function(target, type, selection) { | |
| this.target = target; | |
| this.type = type; | |
| this.selection = selection; | |
| }; | |
| function nopropagation$1() { | |
| exports.event.stopImmediatePropagation(); | |
| } | |
| var noevent$1 = function() { | |
| exports.event.preventDefault(); | |
| exports.event.stopImmediatePropagation(); | |
| }; | |
| var MODE_DRAG = {name: "drag"}; | |
| var MODE_SPACE = {name: "space"}; | |
| var MODE_HANDLE = {name: "handle"}; | |
| var MODE_CENTER = {name: "center"}; | |
| var X = { | |
| name: "x", | |
| handles: ["e", "w"].map(type), | |
| input: function(x, e) { return x && [[x[0], e[0][1]], [x[1], e[1][1]]]; }, | |
| output: function(xy) { return xy && [xy[0][0], xy[1][0]]; } | |
| }; | |
| var Y = { | |
| name: "y", | |
| handles: ["n", "s"].map(type), | |
| input: function(y, e) { return y && [[e[0][0], y[0]], [e[1][0], y[1]]]; }, | |
| output: function(xy) { return xy && [xy[0][1], xy[1][1]]; } | |
| }; | |
| var XY = { | |
| name: "xy", | |
| handles: ["n", "e", "s", "w", "nw", "ne", "se", "sw"].map(type), | |
| input: function(xy) { return xy; }, | |
| output: function(xy) { return xy; } | |
| }; | |
| var cursors = { | |
| overlay: "crosshair", | |
| selection: "move", | |
| n: "ns-resize", | |
| e: "ew-resize", | |
| s: "ns-resize", | |
| w: "ew-resize", | |
| nw: "nwse-resize", | |
| ne: "nesw-resize", | |
| se: "nwse-resize", | |
| sw: "nesw-resize" | |
| }; | |
| var flipX = { | |
| e: "w", | |
| w: "e", | |
| nw: "ne", | |
| ne: "nw", | |
| se: "sw", | |
| sw: "se" | |
| }; | |
| var flipY = { | |
| n: "s", | |
| s: "n", | |
| nw: "sw", | |
| ne: "se", | |
| se: "ne", | |
| sw: "nw" | |
| }; | |
| var signsX = { | |
| overlay: +1, | |
| selection: +1, | |
| n: null, | |
| e: +1, | |
| s: null, | |
| w: -1, | |
| nw: -1, | |
| ne: +1, | |
| se: +1, | |
| sw: -1 | |
| }; | |
| var signsY = { | |
| overlay: +1, | |
| selection: +1, | |
| n: -1, | |
| e: null, | |
| s: +1, | |
| w: null, | |
| nw: -1, | |
| ne: -1, | |
| se: +1, | |
| sw: +1 | |
| }; | |
| function type(t) { | |
| return {type: t}; | |
| } | |
| // Ignore right-click, since that should open the context menu. | |
| function defaultFilter() { | |
| return !exports.event.button; | |
| } | |
| function defaultExtent() { | |
| var svg = this.ownerSVGElement || this; | |
| return [[0, 0], [svg.width.baseVal.value, svg.height.baseVal.value]]; | |
| } | |
| // Like d3.local, but with the name “__brush” rather than auto-generated. | |
| function local$$1(node) { | |
| while (!node.__brush) if (!(node = node.parentNode)) return; | |
| return node.__brush; | |
| } | |
| function empty(extent) { | |
| return extent[0][0] === extent[1][0] | |
| || extent[0][1] === extent[1][1]; | |
| } | |
| function brushSelection(node) { | |
| var state = node.__brush; | |
| return state ? state.dim.output(state.selection) : null; | |
| } | |
| function brushX() { | |
| return brush$1(X); | |
| } | |
| function brushY() { | |
| return brush$1(Y); | |
| } | |
| var brush = function() { | |
| return brush$1(XY); | |
| }; | |
| function brush$1(dim) { | |
| var extent = defaultExtent, | |
| filter = defaultFilter, | |
| listeners = dispatch(brush, "start", "brush", "end"), | |
| handleSize = 6, | |
| touchending; | |
| function brush(group) { | |
| var overlay = group | |
| .property("__brush", initialize) | |
| .selectAll(".overlay") | |
| .data([type("overlay")]); | |
| overlay.enter().append("rect") | |
| .attr("class", "overlay") | |
| .attr("pointer-events", "all") | |
| .attr("cursor", cursors.overlay) | |
| .merge(overlay) | |
| .each(function() { | |
| var extent = local$$1(this).extent; | |
| select(this) | |
| .attr("x", extent[0][0]) | |
| .attr("y", extent[0][1]) | |
| .attr("width", extent[1][0] - extent[0][0]) | |
| .attr("height", extent[1][1] - extent[0][1]); | |
| }); | |
| group.selectAll(".selection") | |
| .data([type("selection")]) | |
| .enter().append("rect") | |
| .attr("class", "selection") | |
| .attr("cursor", cursors.selection) | |
| .attr("fill", "#777") | |
| .attr("fill-opacity", 0.3) | |
| .attr("stroke", "#fff") | |
| .attr("shape-rendering", "crispEdges"); | |
| var handle = group.selectAll(".handle") | |
| .data(dim.handles, function(d) { return d.type; }); | |
| handle.exit().remove(); | |
| handle.enter().append("rect") | |
| .attr("class", function(d) { return "handle handle--" + d.type; }) | |
| .attr("cursor", function(d) { return cursors[d.type]; }); | |
| group | |
| .each(redraw) | |
| .attr("fill", "none") | |
| .attr("pointer-events", "all") | |
| .style("-webkit-tap-highlight-color", "rgba(0,0,0,0)") | |
| .on("mousedown.brush touchstart.brush", started); | |
| } | |
| brush.move = function(group, selection$$1) { | |
| if (group.selection) { | |
| group | |
| .on("start.brush", function() { emitter(this, arguments).beforestart().start(); }) | |
| .on("interrupt.brush end.brush", function() { emitter(this, arguments).end(); }) | |
| .tween("brush", function() { | |
| var that = this, | |
| state = that.__brush, | |
| emit = emitter(that, arguments), | |
| selection0 = state.selection, | |
| selection1 = dim.input(typeof selection$$1 === "function" ? selection$$1.apply(this, arguments) : selection$$1, state.extent), | |
| i = interpolateValue(selection0, selection1); | |
| function tween(t) { | |
| state.selection = t === 1 && empty(selection1) ? null : i(t); | |
| redraw.call(that); | |
| emit.brush(); | |
| } | |
| return selection0 && selection1 ? tween : tween(1); | |
| }); | |
| } else { | |
| group | |
| .each(function() { | |
| var that = this, | |
| args = arguments, | |
| state = that.__brush, | |
| selection1 = dim.input(typeof selection$$1 === "function" ? selection$$1.apply(that, args) : selection$$1, state.extent), | |
| emit = emitter(that, args).beforestart(); | |
| interrupt(that); | |
| state.selection = selection1 == null || empty(selection1) ? null : selection1; | |
| redraw.call(that); | |
| emit.start().brush().end(); | |
| }); | |
| } | |
| }; | |
| function redraw() { | |
| var group = select(this), | |
| selection$$1 = local$$1(this).selection; | |
| if (selection$$1) { | |
| group.selectAll(".selection") | |
| .style("display", null) | |
| .attr("x", selection$$1[0][0]) | |
| .attr("y", selection$$1[0][1]) | |
| .attr("width", selection$$1[1][0] - selection$$1[0][0]) | |
| .attr("height", selection$$1[1][1] - selection$$1[0][1]); | |
| group.selectAll(".handle") | |
| .style("display", null) | |
| .attr("x", function(d) { return d.type[d.type.length - 1] === "e" ? selection$$1[1][0] - handleSize / 2 : selection$$1[0][0] - handleSize / 2; }) | |
| .attr("y", function(d) { return d.type[0] === "s" ? selection$$1[1][1] - handleSize / 2 : selection$$1[0][1] - handleSize / 2; }) | |
| .attr("width", function(d) { return d.type === "n" || d.type === "s" ? selection$$1[1][0] - selection$$1[0][0] + handleSize : handleSize; }) | |
| .attr("height", function(d) { return d.type === "e" || d.type === "w" ? selection$$1[1][1] - selection$$1[0][1] + handleSize : handleSize; }); | |
| } | |
| else { | |
| group.selectAll(".selection,.handle") | |
| .style("display", "none") | |
| .attr("x", null) | |
| .attr("y", null) | |
| .attr("width", null) | |
| .attr("height", null); | |
| } | |
| } | |
| function emitter(that, args) { | |
| return that.__brush.emitter || new Emitter(that, args); | |
| } | |
| function Emitter(that, args) { | |
| this.that = that; | |
| this.args = args; | |
| this.state = that.__brush; | |
| this.active = 0; | |
| } | |
| Emitter.prototype = { | |
| beforestart: function() { | |
| if (++this.active === 1) this.state.emitter = this, this.starting = true; | |
| return this; | |
| }, | |
| start: function() { | |
| if (this.starting) this.starting = false, this.emit("start"); | |
| return this; | |
| }, | |
| brush: function() { | |
| this.emit("brush"); | |
| return this; | |
| }, | |
| end: function() { | |
| if (--this.active === 0) delete this.state.emitter, this.emit("end"); | |
| return this; | |
| }, | |
| emit: function(type) { | |
| customEvent(new BrushEvent(brush, type, dim.output(this.state.selection)), listeners.apply, listeners, [type, this.that, this.args]); | |
| } | |
| }; | |
| function started() { | |
| if (exports.event.touches) { if (exports.event.changedTouches.length < exports.event.touches.length) return noevent$1(); } | |
| else if (touchending) return; | |
| if (!filter.apply(this, arguments)) return; | |
| var that = this, | |
| type = exports.event.target.__data__.type, | |
| mode = (exports.event.metaKey ? type = "overlay" : type) === "selection" ? MODE_DRAG : (exports.event.altKey ? MODE_CENTER : MODE_HANDLE), | |
| signX = dim === Y ? null : signsX[type], | |
| signY = dim === X ? null : signsY[type], | |
| state = local$$1(that), | |
| extent = state.extent, | |
| selection$$1 = state.selection, | |
| W = extent[0][0], w0, w1, | |
| N = extent[0][1], n0, n1, | |
| E = extent[1][0], e0, e1, | |
| S = extent[1][1], s0, s1, | |
| dx, | |
| dy, | |
| moving, | |
| shifting = signX && signY && exports.event.shiftKey, | |
| lockX, | |
| lockY, | |
| point0 = mouse(that), | |
| point = point0, | |
| emit = emitter(that, arguments).beforestart(); | |
| if (type === "overlay") { | |
| state.selection = selection$$1 = [ | |
| [w0 = dim === Y ? W : point0[0], n0 = dim === X ? N : point0[1]], | |
| [e0 = dim === Y ? E : w0, s0 = dim === X ? S : n0] | |
| ]; | |
| } else { | |
| w0 = selection$$1[0][0]; | |
| n0 = selection$$1[0][1]; | |
| e0 = selection$$1[1][0]; | |
| s0 = selection$$1[1][1]; | |
| } | |
| w1 = w0; | |
| n1 = n0; | |
| e1 = e0; | |
| s1 = s0; | |
| var group = select(that) | |
| .attr("pointer-events", "none"); | |
| var overlay = group.selectAll(".overlay") | |
| .attr("cursor", cursors[type]); | |
| if (exports.event.touches) { | |
| group | |
| .on("touchmove.brush", moved, true) | |
| .on("touchend.brush touchcancel.brush", ended, true); | |
| } else { | |
| var view = select(exports.event.view) | |
| .on("keydown.brush", keydowned, true) | |
| .on("keyup.brush", keyupped, true) | |
| .on("mousemove.brush", moved, true) | |
| .on("mouseup.brush", ended, true); | |
| dragDisable(exports.event.view); | |
| } | |
| nopropagation$1(); | |
| interrupt(that); | |
| redraw.call(that); | |
| emit.start(); | |
| function moved() { | |
| var point1 = mouse(that); | |
| if (shifting && !lockX && !lockY) { | |
| if (Math.abs(point1[0] - point[0]) > Math.abs(point1[1] - point[1])) lockY = true; | |
| else lockX = true; | |
| } | |
| point = point1; | |
| moving = true; | |
| noevent$1(); | |
| move(); | |
| } | |
| function move() { | |
| var t; | |
| dx = point[0] - point0[0]; | |
| dy = point[1] - point0[1]; | |
| switch (mode) { | |
| case MODE_SPACE: | |
| case MODE_DRAG: { | |
| if (signX) dx = Math.max(W - w0, Math.min(E - e0, dx)), w1 = w0 + dx, e1 = e0 + dx; | |
| if (signY) dy = Math.max(N - n0, Math.min(S - s0, dy)), n1 = n0 + dy, s1 = s0 + dy; | |
| break; | |
| } | |
| case MODE_HANDLE: { | |
| if (signX < 0) dx = Math.max(W - w0, Math.min(E - w0, dx)), w1 = w0 + dx, e1 = e0; | |
| else if (signX > 0) dx = Math.max(W - e0, Math.min(E - e0, dx)), w1 = w0, e1 = e0 + dx; | |
| if (signY < 0) dy = Math.max(N - n0, Math.min(S - n0, dy)), n1 = n0 + dy, s1 = s0; | |
| else if (signY > 0) dy = Math.max(N - s0, Math.min(S - s0, dy)), n1 = n0, s1 = s0 + dy; | |
| break; | |
| } | |
| case MODE_CENTER: { | |
| if (signX) w1 = Math.max(W, Math.min(E, w0 - dx * signX)), e1 = Math.max(W, Math.min(E, e0 + dx * signX)); | |
| if (signY) n1 = Math.max(N, Math.min(S, n0 - dy * signY)), s1 = Math.max(N, Math.min(S, s0 + dy * signY)); | |
| break; | |
| } | |
| } | |
| if (e1 < w1) { | |
| signX *= -1; | |
| t = w0, w0 = e0, e0 = t; | |
| t = w1, w1 = e1, e1 = t; | |
| if (type in flipX) overlay.attr("cursor", cursors[type = flipX[type]]); | |
| } | |
| if (s1 < n1) { | |
| signY *= -1; | |
| t = n0, n0 = s0, s0 = t; | |
| t = n1, n1 = s1, s1 = t; | |
| if (type in flipY) overlay.attr("cursor", cursors[type = flipY[type]]); | |
| } | |
| if (state.selection) selection$$1 = state.selection; // May be set by brush.move! | |
| if (lockX) w1 = selection$$1[0][0], e1 = selection$$1[1][0]; | |
| if (lockY) n1 = selection$$1[0][1], s1 = selection$$1[1][1]; | |
| if (selection$$1[0][0] !== w1 | |
| || selection$$1[0][1] !== n1 | |
| || selection$$1[1][0] !== e1 | |
| || selection$$1[1][1] !== s1) { | |
| state.selection = [[w1, n1], [e1, s1]]; | |
| redraw.call(that); | |
| emit.brush(); | |
| } | |
| } | |
| function ended() { | |
| nopropagation$1(); | |
| if (exports.event.touches) { | |
| if (exports.event.touches.length) return; | |
| if (touchending) clearTimeout(touchending); | |
| touchending = setTimeout(function() { touchending = null; }, 500); // Ghost clicks are delayed! | |
| group.on("touchmove.brush touchend.brush touchcancel.brush", null); | |
| } else { | |
| yesdrag(exports.event.view, moving); | |
| view.on("keydown.brush keyup.brush mousemove.brush mouseup.brush", null); | |
| } | |
| group.attr("pointer-events", "all"); | |
| overlay.attr("cursor", cursors.overlay); | |
| if (state.selection) selection$$1 = state.selection; // May be set by brush.move (on start)! | |
| if (empty(selection$$1)) state.selection = null, redraw.call(that); | |
| emit.end(); | |
| } | |
| function keydowned() { | |
| switch (exports.event.keyCode) { | |
| case 16: { // SHIFT | |
| shifting = signX && signY; | |
| break; | |
| } | |
| case 18: { // ALT | |
| if (mode === MODE_HANDLE) { | |
| if (signX) e0 = e1 - dx * signX, w0 = w1 + dx * signX; | |
| if (signY) s0 = s1 - dy * signY, n0 = n1 + dy * signY; | |
| mode = MODE_CENTER; | |
| move(); | |
| } | |
| break; | |
| } | |
| case 32: { // SPACE; takes priority over ALT | |
| if (mode === MODE_HANDLE || mode === MODE_CENTER) { | |
| if (signX < 0) e0 = e1 - dx; else if (signX > 0) w0 = w1 - dx; | |
| if (signY < 0) s0 = s1 - dy; else if (signY > 0) n0 = n1 - dy; | |
| mode = MODE_SPACE; | |
| overlay.attr("cursor", cursors.selection); | |
| move(); | |
| } | |
| break; | |
| } | |
| default: return; | |
| } | |
| noevent$1(); | |
| } | |
| function keyupped() { | |
| switch (exports.event.keyCode) { | |
| case 16: { // SHIFT | |
| if (shifting) { | |
| lockX = lockY = shifting = false; | |
| move(); | |
| } | |
| break; | |
| } | |
| case 18: { // ALT | |
| if (mode === MODE_CENTER) { | |
| if (signX < 0) e0 = e1; else if (signX > 0) w0 = w1; | |
| if (signY < 0) s0 = s1; else if (signY > 0) n0 = n1; | |
| mode = MODE_HANDLE; | |
| move(); | |
| } | |
| break; | |
| } | |
| case 32: { // SPACE | |
| if (mode === MODE_SPACE) { | |
| if (exports.event.altKey) { | |
| if (signX) e0 = e1 - dx * signX, w0 = w1 + dx * signX; | |
| if (signY) s0 = s1 - dy * signY, n0 = n1 + dy * signY; | |
| mode = MODE_CENTER; | |
| } else { | |
| if (signX < 0) e0 = e1; else if (signX > 0) w0 = w1; | |
| if (signY < 0) s0 = s1; else if (signY > 0) n0 = n1; | |
| mode = MODE_HANDLE; | |
| } | |
| overlay.attr("cursor", cursors[type]); | |
| move(); | |
| } | |
| break; | |
| } | |
| default: return; | |
| } | |
| noevent$1(); | |
| } | |
| } | |
| function initialize() { | |
| var state = this.__brush || {selection: null}; | |
| state.extent = extent.apply(this, arguments); | |
| state.dim = dim; | |
| return state; | |
| } | |
| brush.extent = function(_) { | |
| return arguments.length ? (extent = typeof _ === "function" ? _ : constant$4([[+_[0][0], +_[0][1]], [+_[1][0], +_[1][1]]]), brush) : extent; | |
| }; | |
| brush.filter = function(_) { | |
| return arguments.length ? (filter = typeof _ === "function" ? _ : constant$4(!!_), brush) : filter; | |
| }; | |
| brush.handleSize = function(_) { | |
| return arguments.length ? (handleSize = +_, brush) : handleSize; | |
| }; | |
| brush.on = function() { | |
| var value = listeners.on.apply(listeners, arguments); | |
| return value === listeners ? brush : value; | |
| }; | |
| return brush; | |
| } | |
| var cos = Math.cos; | |
| var sin = Math.sin; | |
| var pi$1 = Math.PI; | |
| var halfPi$1 = pi$1 / 2; | |
| var tau$1 = pi$1 * 2; | |
| var max$1 = Math.max; | |
| function compareValue(compare) { | |
| return function(a, b) { | |
| return compare( | |
| a.source.value + a.target.value, | |
| b.source.value + b.target.value | |
| ); | |
| }; | |
| } | |
| var chord = function() { | |
| var padAngle = 0, | |
| sortGroups = null, | |
| sortSubgroups = null, | |
| sortChords = null; | |
| function chord(matrix) { | |
| var n = matrix.length, | |
| groupSums = [], | |
| groupIndex = range(n), | |
| subgroupIndex = [], | |
| chords = [], | |
| groups = chords.groups = new Array(n), | |
| subgroups = new Array(n * n), | |
| k, | |
| x, | |
| x0, | |
| dx, | |
| i, | |
| j; | |
| // Compute the sum. | |
| k = 0, i = -1; while (++i < n) { | |
| x = 0, j = -1; while (++j < n) { | |
| x += matrix[i][j]; | |
| } | |
| groupSums.push(x); | |
| subgroupIndex.push(range(n)); | |
| k += x; | |
| } | |
| // Sort groups… | |
| if (sortGroups) groupIndex.sort(function(a, b) { | |
| return sortGroups(groupSums[a], groupSums[b]); | |
| }); | |
| // Sort subgroups… | |
| if (sortSubgroups) subgroupIndex.forEach(function(d, i) { | |
| d.sort(function(a, b) { | |
| return sortSubgroups(matrix[i][a], matrix[i][b]); | |
| }); | |
| }); | |
| // Convert the sum to scaling factor for [0, 2pi]. | |
| // TODO Allow start and end angle to be specified? | |
| // TODO Allow padding to be specified as percentage? | |
| k = max$1(0, tau$1 - padAngle * n) / k; | |
| dx = k ? padAngle : tau$1 / n; | |
| // Compute the start and end angle for each group and subgroup. | |
| // Note: Opera has a bug reordering object literal properties! | |
| x = 0, i = -1; while (++i < n) { | |
| x0 = x, j = -1; while (++j < n) { | |
| var di = groupIndex[i], | |
| dj = subgroupIndex[di][j], | |
| v = matrix[di][dj], | |
| a0 = x, | |
| a1 = x += v * k; | |
| subgroups[dj * n + di] = { | |
| index: di, | |
| subindex: dj, | |
| startAngle: a0, | |
| endAngle: a1, | |
| value: v | |
| }; | |
| } | |
| groups[di] = { | |
| index: di, | |
| startAngle: x0, | |
| endAngle: x, | |
| value: groupSums[di] | |
| }; | |
| x += dx; | |
| } | |
| // Generate chords for each (non-empty) subgroup-subgroup link. | |
| i = -1; while (++i < n) { | |
| j = i - 1; while (++j < n) { | |
| var source = subgroups[j * n + i], | |
| target = subgroups[i * n + j]; | |
| if (source.value || target.value) { | |
| chords.push(source.value < target.value | |
| ? {source: target, target: source} | |
| : {source: source, target: target}); | |
| } | |
| } | |
| } | |
| return sortChords ? chords.sort(sortChords) : chords; | |
| } | |
| chord.padAngle = function(_) { | |
| return arguments.length ? (padAngle = max$1(0, _), chord) : padAngle; | |
| }; | |
| chord.sortGroups = function(_) { | |
| return arguments.length ? (sortGroups = _, chord) : sortGroups; | |
| }; | |
| chord.sortSubgroups = function(_) { | |
| return arguments.length ? (sortSubgroups = _, chord) : sortSubgroups; | |
| }; | |
| chord.sortChords = function(_) { | |
| return arguments.length ? (_ == null ? sortChords = null : (sortChords = compareValue(_))._ = _, chord) : sortChords && sortChords._; | |
| }; | |
| return chord; | |
| }; | |
| var slice$2 = Array.prototype.slice; | |
| var constant$5 = function(x) { | |
| return function() { | |
| return x; | |
| }; | |
| }; | |
| var pi$2 = Math.PI; | |
| var tau$2 = 2 * pi$2; | |
| var epsilon$1 = 1e-6; | |
| var tauEpsilon = tau$2 - epsilon$1; | |
| function Path() { | |
| this._x0 = this._y0 = // start of current subpath | |
| this._x1 = this._y1 = null; // end of current subpath | |
| this._ = ""; | |
| } | |
| function path() { | |
| return new Path; | |
| } | |
| Path.prototype = path.prototype = { | |
| constructor: Path, | |
| moveTo: function(x, y) { | |
| this._ += "M" + (this._x0 = this._x1 = +x) + "," + (this._y0 = this._y1 = +y); | |
| }, | |
| closePath: function() { | |
| if (this._x1 !== null) { | |
| this._x1 = this._x0, this._y1 = this._y0; | |
| this._ += "Z"; | |
| } | |
| }, | |
| lineTo: function(x, y) { | |
| this._ += "L" + (this._x1 = +x) + "," + (this._y1 = +y); | |
| }, | |
| quadraticCurveTo: function(x1, y1, x, y) { | |
| this._ += "Q" + (+x1) + "," + (+y1) + "," + (this._x1 = +x) + "," + (this._y1 = +y); | |
| }, | |
| bezierCurveTo: function(x1, y1, x2, y2, x, y) { | |
| this._ += "C" + (+x1) + "," + (+y1) + "," + (+x2) + "," + (+y2) + "," + (this._x1 = +x) + "," + (this._y1 = +y); | |
| }, | |
| arcTo: function(x1, y1, x2, y2, r) { | |
| x1 = +x1, y1 = +y1, x2 = +x2, y2 = +y2, r = +r; | |
| var x0 = this._x1, | |
| y0 = this._y1, | |
| x21 = x2 - x1, | |
| y21 = y2 - y1, | |
| x01 = x0 - x1, | |
| y01 = y0 - y1, | |
| l01_2 = x01 * x01 + y01 * y01; | |
| // Is the radius negative? Error. | |
| if (r < 0) throw new Error("negative radius: " + r); | |
| // Is this path empty? Move to (x1,y1). | |
| if (this._x1 === null) { | |
| this._ += "M" + (this._x1 = x1) + "," + (this._y1 = y1); | |
| } | |
| // Or, is (x1,y1) coincident with (x0,y0)? Do nothing. | |
| else if (!(l01_2 > epsilon$1)) {} | |
| // Or, are (x0,y0), (x1,y1) and (x2,y2) collinear? | |
| // Equivalently, is (x1,y1) coincident with (x2,y2)? | |
| // Or, is the radius zero? Line to (x1,y1). | |
| else if (!(Math.abs(y01 * x21 - y21 * x01) > epsilon$1) || !r) { | |
| this._ += "L" + (this._x1 = x1) + "," + (this._y1 = y1); | |
| } | |
| // Otherwise, draw an arc! | |
| else { | |
| var x20 = x2 - x0, | |
| y20 = y2 - y0, | |
| l21_2 = x21 * x21 + y21 * y21, | |
| l20_2 = x20 * x20 + y20 * y20, | |
| l21 = Math.sqrt(l21_2), | |
| l01 = Math.sqrt(l01_2), | |
| l = r * Math.tan((pi$2 - Math.acos((l21_2 + l01_2 - l20_2) / (2 * l21 * l01))) / 2), | |
| t01 = l / l01, | |
| t21 = l / l21; | |
| // If the start tangent is not coincident with (x0,y0), line to. | |
| if (Math.abs(t01 - 1) > epsilon$1) { | |
| this._ += "L" + (x1 + t01 * x01) + "," + (y1 + t01 * y01); | |
| } | |
| this._ += "A" + r + "," + r + ",0,0," + (+(y01 * x20 > x01 * y20)) + "," + (this._x1 = x1 + t21 * x21) + "," + (this._y1 = y1 + t21 * y21); | |
| } | |
| }, | |
| arc: function(x, y, r, a0, a1, ccw) { | |
| x = +x, y = +y, r = +r; | |
| var dx = r * Math.cos(a0), | |
| dy = r * Math.sin(a0), | |
| x0 = x + dx, | |
| y0 = y + dy, | |
| cw = 1 ^ ccw, | |
| da = ccw ? a0 - a1 : a1 - a0; | |
| // Is the radius negative? Error. | |
| if (r < 0) throw new Error("negative radius: " + r); | |
| // Is this path empty? Move to (x0,y0). | |
| if (this._x1 === null) { | |
| this._ += "M" + x0 + "," + y0; | |
| } | |
| // Or, is (x0,y0) not coincident with the previous point? Line to (x0,y0). | |
| else if (Math.abs(this._x1 - x0) > epsilon$1 || Math.abs(this._y1 - y0) > epsilon$1) { | |
| this._ += "L" + x0 + "," + y0; | |
| } | |
| // Is this arc empty? We’re done. | |
| if (!r) return; | |
| // Does the angle go the wrong way? Flip the direction. | |
| if (da < 0) da = da % tau$2 + tau$2; | |
| // Is this a complete circle? Draw two arcs to complete the circle. | |
| if (da > tauEpsilon) { | |
| this._ += "A" + r + "," + r + ",0,1," + cw + "," + (x - dx) + "," + (y - dy) + "A" + r + "," + r + ",0,1," + cw + "," + (this._x1 = x0) + "," + (this._y1 = y0); | |
| } | |
| // Is this arc non-empty? Draw an arc! | |
| else if (da > epsilon$1) { | |
| this._ += "A" + r + "," + r + ",0," + (+(da >= pi$2)) + "," + cw + "," + (this._x1 = x + r * Math.cos(a1)) + "," + (this._y1 = y + r * Math.sin(a1)); | |
| } | |
| }, | |
| rect: function(x, y, w, h) { | |
| this._ += "M" + (this._x0 = this._x1 = +x) + "," + (this._y0 = this._y1 = +y) + "h" + (+w) + "v" + (+h) + "h" + (-w) + "Z"; | |
| }, | |
| toString: function() { | |
| return this._; | |
| } | |
| }; | |
| function defaultSource(d) { | |
| return d.source; | |
| } | |
| function defaultTarget(d) { | |
| return d.target; | |
| } | |
| function defaultRadius(d) { | |
| return d.radius; | |
| } | |
| function defaultStartAngle(d) { | |
| return d.startAngle; | |
| } | |
| function defaultEndAngle(d) { | |
| return d.endAngle; | |
| } | |
| var ribbon = function() { | |
| var source = defaultSource, | |
| target = defaultTarget, | |
| radius = defaultRadius, | |
| startAngle = defaultStartAngle, | |
| endAngle = defaultEndAngle, | |
| context = null; | |
| function ribbon() { | |
| var buffer, | |
| argv = slice$2.call(arguments), | |
| s = source.apply(this, argv), | |
| t = target.apply(this, argv), | |
| sr = +radius.apply(this, (argv[0] = s, argv)), | |
| sa0 = startAngle.apply(this, argv) - halfPi$1, | |
| sa1 = endAngle.apply(this, argv) - halfPi$1, | |
| sx0 = sr * cos(sa0), | |
| sy0 = sr * sin(sa0), | |
| tr = +radius.apply(this, (argv[0] = t, argv)), | |
| ta0 = startAngle.apply(this, argv) - halfPi$1, | |
| ta1 = endAngle.apply(this, argv) - halfPi$1; | |
| if (!context) context = buffer = path(); | |
| context.moveTo(sx0, sy0); | |
| context.arc(0, 0, sr, sa0, sa1); | |
| if (sa0 !== ta0 || sa1 !== ta1) { // TODO sr !== tr? | |
| context.quadraticCurveTo(0, 0, tr * cos(ta0), tr * sin(ta0)); | |
| context.arc(0, 0, tr, ta0, ta1); | |
| } | |
| context.quadraticCurveTo(0, 0, sx0, sy0); | |
| context.closePath(); | |
| if (buffer) return context = null, buffer + "" || null; | |
| } | |
| ribbon.radius = function(_) { | |
| return arguments.length ? (radius = typeof _ === "function" ? _ : constant$5(+_), ribbon) : radius; | |
| }; | |
| ribbon.startAngle = function(_) { | |
| return arguments.length ? (startAngle = typeof _ === "function" ? _ : constant$5(+_), ribbon) : startAngle; | |
| }; | |
| ribbon.endAngle = function(_) { | |
| return arguments.length ? (endAngle = typeof _ === "function" ? _ : constant$5(+_), ribbon) : endAngle; | |
| }; | |
| ribbon.source = function(_) { | |
| return arguments.length ? (source = _, ribbon) : source; | |
| }; | |
| ribbon.target = function(_) { | |
| return arguments.length ? (target = _, ribbon) : target; | |
| }; | |
| ribbon.context = function(_) { | |
| return arguments.length ? ((context = _ == null ? null : _), ribbon) : context; | |
| }; | |
| return ribbon; | |
| }; | |
| var prefix = "$"; | |
| function Map() {} | |
| Map.prototype = map$1.prototype = { | |
| constructor: Map, | |
| has: function(key) { | |
| return (prefix + key) in this; | |
| }, | |
| get: function(key) { | |
| return this[prefix + key]; | |
| }, | |
| set: function(key, value) { | |
| this[prefix + key] = value; | |
| return this; | |
| }, | |
| remove: function(key) { | |
| var property = prefix + key; | |
| return property in this && delete this[property]; | |
| }, | |
| clear: function() { | |
| for (var property in this) if (property[0] === prefix) delete this[property]; | |
| }, | |
| keys: function() { | |
| var keys = []; | |
| for (var property in this) if (property[0] === prefix) keys.push(property.slice(1)); | |
| return keys; | |
| }, | |
| values: function() { | |
| var values = []; | |
| for (var property in this) if (property[0] === prefix) values.push(this[property]); | |
| return values; | |
| }, | |
| entries: function() { | |
| var entries = []; | |
| for (var property in this) if (property[0] === prefix) entries.push({key: property.slice(1), value: this[property]}); | |
| return entries; | |
| }, | |
| size: function() { | |
| var size = 0; | |
| for (var property in this) if (property[0] === prefix) ++size; | |
| return size; | |
| }, | |
| empty: function() { | |
| for (var property in this) if (property[0] === prefix) return false; | |
| return true; | |
| }, | |
| each: function(f) { | |
| for (var property in this) if (property[0] === prefix) f(this[property], property.slice(1), this); | |
| } | |
| }; | |
| function map$1(object, f) { | |
| var map = new Map; | |
| // Copy constructor. | |
| if (object instanceof Map) object.each(function(value, key) { map.set(key, value); }); | |
| // Index array by numeric index or specified key function. | |
| else if (Array.isArray(object)) { | |
| var i = -1, | |
| n = object.length, | |
| o; | |
| if (f == null) while (++i < n) map.set(i, object[i]); | |
| else while (++i < n) map.set(f(o = object[i], i, object), o); | |
| } | |
| // Convert object to map. | |
| else if (object) for (var key in object) map.set(key, object[key]); | |
| return map; | |
| } | |
| var nest = function() { | |
| var keys = [], | |
| sortKeys = [], | |
| sortValues, | |
| rollup, | |
| nest; | |
| function apply(array, depth, createResult, setResult) { | |
| if (depth >= keys.length) return rollup != null | |
| ? rollup(array) : (sortValues != null | |
| ? array.sort(sortValues) | |
| : array); | |
| var i = -1, | |
| n = array.length, | |
| key = keys[depth++], | |
| keyValue, | |
| value, | |
| valuesByKey = map$1(), | |
| values, | |
| result = createResult(); | |
| while (++i < n) { | |
| if (values = valuesByKey.get(keyValue = key(value = array[i]) + "")) { | |
| values.push(value); | |
| } else { | |
| valuesByKey.set(keyValue, [value]); | |
| } | |
| } | |
| valuesByKey.each(function(values, key) { | |
| setResult(result, key, apply(values, depth, createResult, setResult)); | |
| }); | |
| return result; | |
| } | |
| function entries(map, depth) { | |
| if (++depth > keys.length) return map; | |
| var array, sortKey = sortKeys[depth - 1]; | |
| if (rollup != null && depth >= keys.length) array = map.entries(); | |
| else array = [], map.each(function(v, k) { array.push({key: k, values: entries(v, depth)}); }); | |
| return sortKey != null ? array.sort(function(a, b) { return sortKey(a.key, b.key); }) : array; | |
| } | |
| return nest = { | |
| object: function(array) { return apply(array, 0, createObject, setObject); }, | |
| map: function(array) { return apply(array, 0, createMap, setMap); }, | |
| entries: function(array) { return entries(apply(array, 0, createMap, setMap), 0); }, | |
| key: function(d) { keys.push(d); return nest; }, | |
| sortKeys: function(order) { sortKeys[keys.length - 1] = order; return nest; }, | |
| sortValues: function(order) { sortValues = order; return nest; }, | |
| rollup: function(f) { rollup = f; return nest; } | |
| }; | |
| }; | |
| function createObject() { | |
| return {}; | |
| } | |
| function setObject(object, key, value) { | |
| object[key] = value; | |
| } | |
| function createMap() { | |
| return map$1(); | |
| } | |
| function setMap(map, key, value) { | |
| map.set(key, value); | |
| } | |
| function Set() {} | |
| var proto = map$1.prototype; | |
| Set.prototype = set$2.prototype = { | |
| constructor: Set, | |
| has: proto.has, | |
| add: function(value) { | |
| value += ""; | |
| this[prefix + value] = value; | |
| return this; | |
| }, | |
| remove: proto.remove, | |
| clear: proto.clear, | |
| values: proto.keys, | |
| size: proto.size, | |
| empty: proto.empty, | |
| each: proto.each | |
| }; | |
| function set$2(object, f) { | |
| var set = new Set; | |
| // Copy constructor. | |
| if (object instanceof Set) object.each(function(value) { set.add(value); }); | |
| // Otherwise, assume it’s an array. | |
| else if (object) { | |
| var i = -1, n = object.length; | |
| if (f == null) while (++i < n) set.add(object[i]); | |
| else while (++i < n) set.add(f(object[i], i, object)); | |
| } | |
| return set; | |
| } | |
| var d3keys = function(map) { | |
| var keys = []; | |
| for (var key in map) keys.push(key); | |
| return keys; | |
| }; | |
| var values = function(map) { | |
| var values = []; | |
| for (var key in map) values.push(map[key]); | |
| return values; | |
| }; | |
| var entries = function(map) { | |
| var entries = []; | |
| for (var key in map) entries.push({key: key, value: map[key]}); | |
| return entries; | |
| }; | |
| function objectConverter(columns) { | |
| return new Function("d", "return {" + columns.map(function(name, i) { | |
| return JSON.stringify(name) + ": d[" + i + "]"; | |
| }).join(",") + "}"); | |
| } | |
| function customConverter(columns, f) { | |
| var object = objectConverter(columns); | |
| return function(row, i) { | |
| return f(object(row), i, columns); | |
| }; | |
| } | |
| // Compute unique columns in order of discovery. | |
| function inferColumns(rows) { | |
| var columnSet = Object.create(null), | |
| columns = []; | |
| rows.forEach(function(row) { | |
| for (var column in row) { | |
| if (!(column in columnSet)) { | |
| columns.push(columnSet[column] = column); | |
| } | |
| } | |
| }); | |
| return columns; | |
| } | |
| var dsv = function(delimiter) { | |
| var reFormat = new RegExp("[\"" + delimiter + "\n\r]"), | |
| delimiterCode = delimiter.charCodeAt(0); | |
| function parse(text, f) { | |
| var convert, columns, rows = parseRows(text, function(row, i) { | |
| if (convert) return convert(row, i - 1); | |
| columns = row, convert = f ? customConverter(row, f) : objectConverter(row); | |
| }); | |
| rows.columns = columns; | |
| return rows; | |
| } | |
| function parseRows(text, f) { | |
| var EOL = {}, // sentinel value for end-of-line | |
| EOF = {}, // sentinel value for end-of-file | |
| rows = [], // output rows | |
| N = text.length, | |
| I = 0, // current character index | |
| n = 0, // the current line number | |
| t, // the current token | |
| eol; // is the current token followed by EOL? | |
| function token() { | |
| if (I >= N) return EOF; // special case: end of file | |
| if (eol) return eol = false, EOL; // special case: end of line | |
| // special case: quotes | |
| var j = I, c; | |
| if (text.charCodeAt(j) === 34) { | |
| var i = j; | |
| while (i++ < N) { | |
| if (text.charCodeAt(i) === 34) { | |
| if (text.charCodeAt(i + 1) !== 34) break; | |
| ++i; | |
| } | |
| } | |
| I = i + 2; | |
| c = text.charCodeAt(i + 1); | |
| if (c === 13) { | |
| eol = true; | |
| if (text.charCodeAt(i + 2) === 10) ++I; | |
| } else if (c === 10) { | |
| eol = true; | |
| } | |
| return text.slice(j + 1, i).replace(/""/g, "\""); | |
| } | |
| // common case: find next delimiter or newline | |
| while (I < N) { | |
| var k = 1; | |
| c = text.charCodeAt(I++); | |
| if (c === 10) eol = true; // \n | |
| else if (c === 13) { eol = true; if (text.charCodeAt(I) === 10) ++I, ++k; } // \r|\r\n | |
| else if (c !== delimiterCode) continue; | |
| return text.slice(j, I - k); | |
| } | |
| // special case: last token before EOF | |
| return text.slice(j); | |
| } | |
| while ((t = token()) !== EOF) { | |
| var a = []; | |
| while (t !== EOL && t !== EOF) { | |
| a.push(t); | |
| t = token(); | |
| } | |
| if (f && (a = f(a, n++)) == null) continue; | |
| rows.push(a); | |
| } | |
| return rows; | |
| } | |
| function format(rows, columns) { | |
| if (columns == null) columns = inferColumns(rows); | |
| return [columns.map(formatValue).join(delimiter)].concat(rows.map(function(row) { | |
| return columns.map(function(column) { | |
| return formatValue(row[column]); | |
| }).join(delimiter); | |
| })).join("\n"); | |
| } | |
| function formatRows(rows) { | |
| return rows.map(formatRow).join("\n"); | |
| } | |
| function formatRow(row) { | |
| return row.map(formatValue).join(delimiter); | |
| } | |
| function formatValue(text) { | |
| return text == null ? "" | |
| : reFormat.test(text += "") ? "\"" + text.replace(/\"/g, "\"\"") + "\"" | |
| : text; | |
| } | |
| return { | |
| parse: parse, | |
| parseRows: parseRows, | |
| format: format, | |
| formatRows: formatRows | |
| }; | |
| }; | |
| var csv = dsv(","); | |
| var csvParse = csv.parse; | |
| var csvParseRows = csv.parseRows; | |
| var csvFormat = csv.format; | |
| var csvFormatRows = csv.formatRows; | |
| var tsv = dsv("\t"); | |
| var tsvParse = tsv.parse; | |
| var tsvParseRows = tsv.parseRows; | |
| var tsvFormat = tsv.format; | |
| var tsvFormatRows = tsv.formatRows; | |
| var center$1 = function(x, y) { | |
| var nodes; | |
| if (x == null) x = 0; | |
| if (y == null) y = 0; | |
| function force() { | |
| var i, | |
| n = nodes.length, | |
| node, | |
| sx = 0, | |
| sy = 0; | |
| for (i = 0; i < n; ++i) { | |
| node = nodes[i], sx += node.x, sy += node.y; | |
| } | |
| for (sx = sx / n - x, sy = sy / n - y, i = 0; i < n; ++i) { | |
| node = nodes[i], node.x -= sx, node.y -= sy; | |
| } | |
| } | |
| force.initialize = function(_) { | |
| nodes = _; | |
| }; | |
| force.x = function(_) { | |
| return arguments.length ? (x = +_, force) : x; | |
| }; | |
| force.y = function(_) { | |
| return arguments.length ? (y = +_, force) : y; | |
| }; | |
| return force; | |
| }; | |
| var constant$6 = function(x) { | |
| return function() { | |
| return x; | |
| }; | |
| }; | |
| var jiggle = function() { | |
| return (Math.random() - 0.5) * 1e-6; | |
| }; | |
| var tree_add = function(d) { | |
| var x = +this._x.call(null, d), | |
| y = +this._y.call(null, d); | |
| return add(this.cover(x, y), x, y, d); | |
| }; | |
| function add(tree, x, y, d) { | |
| if (isNaN(x) || isNaN(y)) return tree; // ignore invalid points | |
| var parent, | |
| node = tree._root, | |
| leaf = {data: d}, | |
| x0 = tree._x0, | |
| y0 = tree._y0, | |
| x1 = tree._x1, | |
| y1 = tree._y1, | |
| xm, | |
| ym, | |
| xp, | |
| yp, | |
| right, | |
| bottom, | |
| i, | |
| j; | |
| // If the tree is empty, initialize the root as a leaf. | |
| if (!node) return tree._root = leaf, tree; | |
| // Find the existing leaf for the new point, or add it. | |
| while (node.length) { | |
| if (right = x >= (xm = (x0 + x1) / 2)) x0 = xm; else x1 = xm; | |
| if (bottom = y >= (ym = (y0 + y1) / 2)) y0 = ym; else y1 = ym; | |
| if (parent = node, !(node = node[i = bottom << 1 | right])) return parent[i] = leaf, tree; | |
| } | |
| // Is the new point is exactly coincident with the existing point? | |
| xp = +tree._x.call(null, node.data); | |
| yp = +tree._y.call(null, node.data); | |
| if (x === xp && y === yp) return leaf.next = node, parent ? parent[i] = leaf : tree._root = leaf, tree; | |
| // Otherwise, split the leaf node until the old and new point are separated. | |
| do { | |
| parent = parent ? parent[i] = new Array(4) : tree._root = new Array(4); | |
| if (right = x >= (xm = (x0 + x1) / 2)) x0 = xm; else x1 = xm; | |
| if (bottom = y >= (ym = (y0 + y1) / 2)) y0 = ym; else y1 = ym; | |
| } while ((i = bottom << 1 | right) === (j = (yp >= ym) << 1 | (xp >= xm))); | |
| return parent[j] = node, parent[i] = leaf, tree; | |
| } | |
| function addAll(data) { | |
| var d, i, n = data.length, | |
| x, | |
| y, | |
| xz = new Array(n), | |
| yz = new Array(n), | |
| x0 = Infinity, | |
| y0 = Infinity, | |
| x1 = -Infinity, | |
| y1 = -Infinity; | |
| // Compute the points and their extent. | |
| for (i = 0; i < n; ++i) { | |
| if (isNaN(x = +this._x.call(null, d = data[i])) || isNaN(y = +this._y.call(null, d))) continue; | |
| xz[i] = x; | |
| yz[i] = y; | |
| if (x < x0) x0 = x; | |
| if (x > x1) x1 = x; | |
| if (y < y0) y0 = y; | |
| if (y > y1) y1 = y; | |
| } | |
| // If there were no (valid) points, inherit the existing extent. | |
| if (x1 < x0) x0 = this._x0, x1 = this._x1; | |
| if (y1 < y0) y0 = this._y0, y1 = this._y1; | |
| // Expand the tree to cover the new points. | |
| this.cover(x0, y0).cover(x1, y1); | |
| // Add the new points. | |
| for (i = 0; i < n; ++i) { | |
| add(this, xz[i], yz[i], data[i]); | |
| } | |
| return this; | |
| } | |
| var tree_cover = function(x, y) { | |
| if (isNaN(x = +x) || isNaN(y = +y)) return this; // ignore invalid points | |
| var x0 = this._x0, | |
| y0 = this._y0, | |
| x1 = this._x1, | |
| y1 = this._y1; | |
| // If the quadtree has no extent, initialize them. | |
| // Integer extent are necessary so that if we later double the extent, | |
| // the existing quadrant boundaries don’t change due to floating point error! | |
| if (isNaN(x0)) { | |
| x1 = (x0 = Math.floor(x)) + 1; | |
| y1 = (y0 = Math.floor(y)) + 1; | |
| } | |
| // Otherwise, double repeatedly to cover. | |
| else if (x0 > x || x > x1 || y0 > y || y > y1) { | |
| var z = x1 - x0, | |
| node = this._root, | |
| parent, | |
| i; | |
| switch (i = (y < (y0 + y1) / 2) << 1 | (x < (x0 + x1) / 2)) { | |
| case 0: { | |
| do parent = new Array(4), parent[i] = node, node = parent; | |
| while (z *= 2, x1 = x0 + z, y1 = y0 + z, x > x1 || y > y1); | |
| break; | |
| } | |
| case 1: { | |
| do parent = new Array(4), parent[i] = node, node = parent; | |
| while (z *= 2, x0 = x1 - z, y1 = y0 + z, x0 > x || y > y1); | |
| break; | |
| } | |
| case 2: { | |
| do parent = new Array(4), parent[i] = node, node = parent; | |
| while (z *= 2, x1 = x0 + z, y0 = y1 - z, x > x1 || y0 > y); | |
| break; | |
| } | |
| case 3: { | |
| do parent = new Array(4), parent[i] = node, node = parent; | |
| while (z *= 2, x0 = x1 - z, y0 = y1 - z, x0 > x || y0 > y); | |
| break; | |
| } | |
| } | |
| if (this._root && this._root.length) this._root = node; | |
| } | |
| // If the quadtree covers the point already, just return. | |
| else return this; | |
| this._x0 = x0; | |
| this._y0 = y0; | |
| this._x1 = x1; | |
| this._y1 = y1; | |
| return this; | |
| }; | |
| var tree_data = function() { | |
| var data = []; | |
| this.visit(function(node) { | |
| if (!node.length) do data.push(node.data); while (node = node.next) | |
| }); | |
| return data; | |
| }; | |
| var tree_extent = function(_) { | |
| return arguments.length | |
| ? this.cover(+_[0][0], +_[0][1]).cover(+_[1][0], +_[1][1]) | |
| : isNaN(this._x0) ? undefined : [[this._x0, this._y0], [this._x1, this._y1]]; | |
| }; | |
| var Quad = function(node, x0, y0, x1, y1) { | |
| this.node = node; | |
| this.x0 = x0; | |
| this.y0 = y0; | |
| this.x1 = x1; | |
| this.y1 = y1; | |
| }; | |
| var tree_find = function(x, y, radius) { | |
| var data, | |
| x0 = this._x0, | |
| y0 = this._y0, | |
| x1, | |
| y1, | |
| x2, | |
| y2, | |
| x3 = this._x1, | |
| y3 = this._y1, | |
| quads = [], | |
| node = this._root, | |
| q, | |
| i; | |
| if (node) quads.push(new Quad(node, x0, y0, x3, y3)); | |
| if (radius == null) radius = Infinity; | |
| else { | |
| x0 = x - radius, y0 = y - radius; | |
| x3 = x + radius, y3 = y + radius; | |
| radius *= radius; | |
| } | |
| while (q = quads.pop()) { | |
| // Stop searching if this quadrant can’t contain a closer node. | |
| if (!(node = q.node) | |
| || (x1 = q.x0) > x3 | |
| || (y1 = q.y0) > y3 | |
| || (x2 = q.x1) < x0 | |
| || (y2 = q.y1) < y0) continue; | |
| // Bisect the current quadrant. | |
| if (node.length) { | |
| var xm = (x1 + x2) / 2, | |
| ym = (y1 + y2) / 2; | |
| quads.push( | |
| new Quad(node[3], xm, ym, x2, y2), | |
| new Quad(node[2], x1, ym, xm, y2), | |
| new Quad(node[1], xm, y1, x2, ym), | |
| new Quad(node[0], x1, y1, xm, ym) | |
| ); | |
| // Visit the closest quadrant first. | |
| if (i = (y >= ym) << 1 | (x >= xm)) { | |
| q = quads[quads.length - 1]; | |
| quads[quads.length - 1] = quads[quads.length - 1 - i]; | |
| quads[quads.length - 1 - i] = q; | |
| } | |
| } | |
| // Visit this point. (Visiting coincident points isn’t necessary!) | |
| else { | |
| var dx = x - +this._x.call(null, node.data), | |
| dy = y - +this._y.call(null, node.data), | |
| d2 = dx * dx + dy * dy; | |
| if (d2 < radius) { | |
| var d = Math.sqrt(radius = d2); | |
| x0 = x - d, y0 = y - d; | |
| x3 = x + d, y3 = y + d; | |
| data = node.data; | |
| } | |
| } | |
| } | |
| return data; | |
| }; | |
| var tree_remove = function(d) { | |
| if (isNaN(x = +this._x.call(null, d)) || isNaN(y = +this._y.call(null, d))) return this; // ignore invalid points | |
| var parent, | |
| node = this._root, | |
| retainer, | |
| previous, | |
| next, | |
| x0 = this._x0, | |
| y0 = this._y0, | |
| x1 = this._x1, | |
| y1 = this._y1, | |
| x, | |
| y, | |
| xm, | |
| ym, | |
| right, | |
| bottom, | |
| i, | |
| j; | |
| // If the tree is empty, initialize the root as a leaf. | |
| if (!node) return this; | |
| // Find the leaf node for the point. | |
| // While descending, also retain the deepest parent with a non-removed sibling. | |
| if (node.length) while (true) { | |
| if (right = x >= (xm = (x0 + x1) / 2)) x0 = xm; else x1 = xm; | |
| if (bottom = y >= (ym = (y0 + y1) / 2)) y0 = ym; else y1 = ym; | |
| if (!(parent = node, node = node[i = bottom << 1 | right])) return this; | |
| if (!node.length) break; | |
| if (parent[(i + 1) & 3] || parent[(i + 2) & 3] || parent[(i + 3) & 3]) retainer = parent, j = i; | |
| } | |
| // Find the point to remove. | |
| while (node.data !== d) if (!(previous = node, node = node.next)) return this; | |
| if (next = node.next) delete node.next; | |
| // If there are multiple coincident points, remove just the point. | |
| if (previous) return (next ? previous.next = next : delete previous.next), this; | |
| // If this is the root point, remove it. | |
| if (!parent) return this._root = next, this; | |
| // Remove this leaf. | |
| next ? parent[i] = next : delete parent[i]; | |
| // If the parent now contains exactly one leaf, collapse superfluous parents. | |
| if ((node = parent[0] || parent[1] || parent[2] || parent[3]) | |
| && node === (parent[3] || parent[2] || parent[1] || parent[0]) | |
| && !node.length) { | |
| if (retainer) retainer[j] = node; | |
| else this._root = node; | |
| } | |
| return this; | |
| }; | |
| function removeAll(data) { | |
| for (var i = 0, n = data.length; i < n; ++i) this.remove(data[i]); | |
| return this; | |
| } | |
| var tree_root = function() { | |
| return this._root; | |
| }; | |
| var tree_size = function() { | |
| var size = 0; | |
| this.visit(function(node) { | |
| if (!node.length) do ++size; while (node = node.next) | |
| }); | |
| return size; | |
| }; | |
| var tree_visit = function(callback) { | |
| var quads = [], q, node = this._root, child, x0, y0, x1, y1; | |
| if (node) quads.push(new Quad(node, this._x0, this._y0, this._x1, this._y1)); | |
| while (q = quads.pop()) { | |
| if (!callback(node = q.node, x0 = q.x0, y0 = q.y0, x1 = q.x1, y1 = q.y1) && node.length) { | |
| var xm = (x0 + x1) / 2, ym = (y0 + y1) / 2; | |
| if (child = node[3]) quads.push(new Quad(child, xm, ym, x1, y1)); | |
| if (child = node[2]) quads.push(new Quad(child, x0, ym, xm, y1)); | |
| if (child = node[1]) quads.push(new Quad(child, xm, y0, x1, ym)); | |
| if (child = node[0]) quads.push(new Quad(child, x0, y0, xm, ym)); | |
| } | |
| } | |
| return this; | |
| }; | |
| var tree_visitAfter = function(callback) { | |
| var quads = [], next = [], q; | |
| if (this._root) quads.push(new Quad(this._root, this._x0, this._y0, this._x1, this._y1)); | |
| while (q = quads.pop()) { | |
| var node = q.node; | |
| if (node.length) { | |
| var child, x0 = q.x0, y0 = q.y0, x1 = q.x1, y1 = q.y1, xm = (x0 + x1) / 2, ym = (y0 + y1) / 2; | |
| if (child = node[0]) quads.push(new Quad(child, x0, y0, xm, ym)); | |
| if (child = node[1]) quads.push(new Quad(child, xm, y0, x1, ym)); | |
| if (child = node[2]) quads.push(new Quad(child, x0, ym, xm, y1)); | |
| if (child = node[3]) quads.push(new Quad(child, xm, ym, x1, y1)); | |
| } | |
| next.push(q); | |
| } | |
| while (q = next.pop()) { | |
| callback(q.node, q.x0, q.y0, q.x1, q.y1); | |
| } | |
| return this; | |
| }; | |
| function defaultX(d) { | |
| return d[0]; | |
| } | |
| var tree_x = function(_) { | |
| return arguments.length ? (this._x = _, this) : this._x; | |
| }; | |
| function defaultY(d) { | |
| return d[1]; | |
| } | |
| var tree_y = function(_) { | |
| return arguments.length ? (this._y = _, this) : this._y; | |
| }; | |
| function quadtree(nodes, x, y) { | |
| var tree = new Quadtree(x == null ? defaultX : x, y == null ? defaultY : y, NaN, NaN, NaN, NaN); | |
| return nodes == null ? tree : tree.addAll(nodes); | |
| } | |
| function Quadtree(x, y, x0, y0, x1, y1) { | |
| this._x = x; | |
| this._y = y; | |
| this._x0 = x0; | |
| this._y0 = y0; | |
| this._x1 = x1; | |
| this._y1 = y1; | |
| this._root = undefined; | |
| } | |
| function leaf_copy(leaf) { | |
| var copy = {data: leaf.data}, next = copy; | |
| while (leaf = leaf.next) next = next.next = {data: leaf.data}; | |
| return copy; | |
| } | |
| var treeProto = quadtree.prototype = Quadtree.prototype; | |
| treeProto.copy = function() { | |
| var copy = new Quadtree(this._x, this._y, this._x0, this._y0, this._x1, this._y1), | |
| node = this._root, | |
| nodes, | |
| child; | |
| if (!node) return copy; | |
| if (!node.length) return copy._root = leaf_copy(node), copy; | |
| nodes = [{source: node, target: copy._root = new Array(4)}]; | |
| while (node = nodes.pop()) { | |
| for (var i = 0; i < 4; ++i) { | |
| if (child = node.source[i]) { | |
| if (child.length) nodes.push({source: child, target: node.target[i] = new Array(4)}); | |
| else node.target[i] = leaf_copy(child); | |
| } | |
| } | |
| } | |
| return copy; | |
| }; | |
| treeProto.add = tree_add; | |
| treeProto.addAll = addAll; | |
| treeProto.cover = tree_cover; | |
| treeProto.data = tree_data; | |
| treeProto.extent = tree_extent; | |
| treeProto.find = tree_find; | |
| treeProto.remove = tree_remove; | |
| treeProto.removeAll = removeAll; | |
| treeProto.root = tree_root; | |
| treeProto.size = tree_size; | |
| treeProto.visit = tree_visit; | |
| treeProto.visitAfter = tree_visitAfter; | |
| treeProto.x = tree_x; | |
| treeProto.y = tree_y; | |
| function x(d) { | |
| return d.x + d.vx; | |
| } | |
| function y(d) { | |
| return d.y + d.vy; | |
| } | |
| var collide = function(radius) { | |
| var nodes, | |
| radii, | |
| strength = 1, | |
| iterations = 1; | |
| if (typeof radius !== "function") radius = constant$6(radius == null ? 1 : +radius); | |
| function force() { | |
| var i, n = nodes.length, | |
| tree, | |
| node, | |
| xi, | |
| yi, | |
| ri, | |
| ri2; | |
| for (var k = 0; k < iterations; ++k) { | |
| tree = quadtree(nodes, x, y).visitAfter(prepare); | |
| for (i = 0; i < n; ++i) { | |
| node = nodes[i]; | |
| ri = radii[node.index], ri2 = ri * ri; | |
| xi = node.x + node.vx; | |
| yi = node.y + node.vy; | |
| tree.visit(apply); | |
| } | |
| } | |
| function apply(quad, x0, y0, x1, y1) { | |
| var data = quad.data, rj = quad.r, r = ri + rj; | |
| if (data) { | |
| if (data.index > node.index) { | |
| var x = xi - data.x - data.vx, | |
| y = yi - data.y - data.vy, | |
| l = x * x + y * y; | |
| if (l < r * r) { | |
| if (x === 0) x = jiggle(), l += x * x; | |
| if (y === 0) y = jiggle(), l += y * y; | |
| l = (r - (l = Math.sqrt(l))) / l * strength; | |
| node.vx += (x *= l) * (r = (rj *= rj) / (ri2 + rj)); | |
| node.vy += (y *= l) * r; | |
| data.vx -= x * (r = 1 - r); | |
| data.vy -= y * r; | |
| } | |
| } | |
| return; | |
| } | |
| return x0 > xi + r || x1 < xi - r || y0 > yi + r || y1 < yi - r; | |
| } | |
| } | |
| function prepare(quad) { | |
| if (quad.data) return quad.r = radii[quad.data.index]; | |
| for (var i = quad.r = 0; i < 4; ++i) { | |
| if (quad[i] && quad[i].r > quad.r) { | |
| quad.r = quad[i].r; | |
| } | |
| } | |
| } | |
| function initialize() { | |
| if (!nodes) return; | |
| var i, n = nodes.length, node; | |
| radii = new Array(n); | |
| for (i = 0; i < n; ++i) node = nodes[i], radii[node.index] = +radius(node, i, nodes); | |
| } | |
| force.initialize = function(_) { | |
| nodes = _; | |
| initialize(); | |
| }; | |
| force.iterations = function(_) { | |
| return arguments.length ? (iterations = +_, force) : iterations; | |
| }; | |
| force.strength = function(_) { | |
| return arguments.length ? (strength = +_, force) : strength; | |
| }; | |
| force.radius = function(_) { | |
| return arguments.length ? (radius = typeof _ === "function" ? _ : constant$6(+_), initialize(), force) : radius; | |
| }; | |
| return force; | |
| }; | |
| function index(d) { | |
| return d.index; | |
| } | |
| function find(nodeById, nodeId) { | |
| var node = nodeById.get(nodeId); | |
| if (!node) throw new Error("missing: " + nodeId); | |
| return node; | |
| } | |
| var link = function(links) { | |
| var id = index, | |
| strength = defaultStrength, | |
| strengths, | |
| distance = constant$6(30), | |
| distances, | |
| nodes, | |
| count, | |
| bias, | |
| iterations = 1; | |
| if (links == null) links = []; | |
| function defaultStrength(link) { | |
| return 1 / Math.min(count[link.source.index], count[link.target.index]); | |
| } | |
| function force(alpha) { | |
| for (var k = 0, n = links.length; k < iterations; ++k) { | |
| for (var i = 0, link, source, target, x, y, l, b; i < n; ++i) { | |
| link = links[i], source = link.source, target = link.target; | |
| x = target.x + target.vx - source.x - source.vx || jiggle(); | |
| y = target.y + target.vy - source.y - source.vy || jiggle(); | |
| l = Math.sqrt(x * x + y * y); | |
| l = (l - distances[i]) / l * alpha * strengths[i]; | |
| x *= l, y *= l; | |
| target.vx -= x * (b = bias[i]); | |
| target.vy -= y * b; | |
| source.vx += x * (b = 1 - b); | |
| source.vy += y * b; | |
| } | |
| } | |
| } | |
| function initialize() { | |
| if (!nodes) return; | |
| var i, | |
| n = nodes.length, | |
| m = links.length, | |
| nodeById = map$1(nodes, id), | |
| link; | |
| for (i = 0, count = new Array(n); i < m; ++i) { | |
| link = links[i], link.index = i; | |
| if (typeof link.source !== "object") link.source = find(nodeById, link.source); | |
| if (typeof link.target !== "object") link.target = find(nodeById, link.target); | |
| count[link.source.index] = (count[link.source.index] || 0) + 1; | |
| count[link.target.index] = (count[link.target.index] || 0) + 1; | |
| } | |
| for (i = 0, bias = new Array(m); i < m; ++i) { | |
| link = links[i], bias[i] = count[link.source.index] / (count[link.source.index] + count[link.target.index]); | |
| } | |
| strengths = new Array(m), initializeStrength(); | |
| distances = new Array(m), initializeDistance(); | |
| } | |
| function initializeStrength() { | |
| if (!nodes) return; | |
| for (var i = 0, n = links.length; i < n; ++i) { | |
| strengths[i] = +strength(links[i], i, links); | |
| } | |
| } | |
| function initializeDistance() { | |
| if (!nodes) return; | |
| for (var i = 0, n = links.length; i < n; ++i) { | |
| distances[i] = +distance(links[i], i, links); | |
| } | |
| } | |
| force.initialize = function(_) { | |
| nodes = _; | |
| initialize(); | |
| }; | |
| force.links = function(_) { | |
| return arguments.length ? (links = _, initialize(), force) : links; | |
| }; | |
| force.id = function(_) { | |
| return arguments.length ? (id = _, force) : id; | |
| }; | |
| force.iterations = function(_) { | |
| return arguments.length ? (iterations = +_, force) : iterations; | |
| }; | |
| force.strength = function(_) { | |
| return arguments.length ? (strength = typeof _ === "function" ? _ : constant$6(+_), initializeStrength(), force) : strength; | |
| }; | |
| force.distance = function(_) { | |
| return arguments.length ? (distance = typeof _ === "function" ? _ : constant$6(+_), initializeDistance(), force) : distance; | |
| }; | |
| return force; | |
| }; | |
| function x$1(d) { | |
| return d.x; | |
| } | |
| function y$1(d) { | |
| return d.y; | |
| } | |
| var initialRadius = 10; | |
| var initialAngle = Math.PI * (3 - Math.sqrt(5)); | |
| var simulation = function(nodes) { | |
| var simulation, | |
| alpha = 1, | |
| alphaMin = 0.001, | |
| alphaDecay = 1 - Math.pow(alphaMin, 1 / 300), | |
| alphaTarget = 0, | |
| velocityDecay = 0.6, | |
| forces = map$1(), | |
| stepper = timer(step), | |
| event = dispatch("tick", "end"); | |
| if (nodes == null) nodes = []; | |
| function step() { | |
| tick(); | |
| event.call("tick", simulation); | |
| if (alpha < alphaMin) { | |
| stepper.stop(); | |
| event.call("end", simulation); | |
| } | |
| } | |
| function tick() { | |
| var i, n = nodes.length, node; | |
| alpha += (alphaTarget - alpha) * alphaDecay; | |
| forces.each(function(force) { | |
| force(alpha); | |
| }); | |
| for (i = 0; i < n; ++i) { | |
| node = nodes[i]; | |
| if (node.fx == null) node.x += node.vx *= velocityDecay; | |
| else node.x = node.fx, node.vx = 0; | |
| if (node.fy == null) node.y += node.vy *= velocityDecay; | |
| else node.y = node.fy, node.vy = 0; | |
| } | |
| } | |
| function initializeNodes() { | |
| for (var i = 0, n = nodes.length, node; i < n; ++i) { | |
| node = nodes[i], node.index = i; | |
| if (isNaN(node.x) || isNaN(node.y)) { | |
| var radius = initialRadius * Math.sqrt(i), angle = i * initialAngle; | |
| node.x = radius * Math.cos(angle); | |
| node.y = radius * Math.sin(angle); | |
| } | |
| if (isNaN(node.vx) || isNaN(node.vy)) { | |
| node.vx = node.vy = 0; | |
| } | |
| } | |
| } | |
| function initializeForce(force) { | |
| if (force.initialize) force.initialize(nodes); | |
| return force; | |
| } | |
| initializeNodes(); | |
| return simulation = { | |
| tick: tick, | |
| restart: function() { | |
| return stepper.restart(step), simulation; | |
| }, | |
| stop: function() { | |
| return stepper.stop(), simulation; | |
| }, | |
| nodes: function(_) { | |
| return arguments.length ? (nodes = _, initializeNodes(), forces.each(initializeForce), simulation) : nodes; | |
| }, | |
| alpha: function(_) { | |
| return arguments.length ? (alpha = +_, simulation) : alpha; | |
| }, | |
| alphaMin: function(_) { | |
| return arguments.length ? (alphaMin = +_, simulation) : alphaMin; | |
| }, | |
| alphaDecay: function(_) { | |
| return arguments.length ? (alphaDecay = +_, simulation) : +alphaDecay; | |
| }, | |
| alphaTarget: function(_) { | |
| return arguments.length ? (alphaTarget = +_, simulation) : alphaTarget; | |
| }, | |
| velocityDecay: function(_) { | |
| return arguments.length ? (velocityDecay = 1 - _, simulation) : 1 - velocityDecay; | |
| }, | |
| force: function(name, _) { | |
| return arguments.length > 1 ? ((_ == null ? forces.remove(name) : forces.set(name, initializeForce(_))), simulation) : forces.get(name); | |
| }, | |
| find: function(x, y, radius) { | |
| var i = 0, | |
| n = nodes.length, | |
| dx, | |
| dy, | |
| d2, | |
| node, | |
| closest; | |
| if (radius == null) radius = Infinity; | |
| else radius *= radius; | |
| for (i = 0; i < n; ++i) { | |
| node = nodes[i]; | |
| dx = x - node.x; | |
| dy = y - node.y; | |
| d2 = dx * dx + dy * dy; | |
| if (d2 < radius) closest = node, radius = d2; | |
| } | |
| return closest; | |
| }, | |
| on: function(name, _) { | |
| return arguments.length > 1 ? (event.on(name, _), simulation) : event.on(name); | |
| } | |
| }; | |
| }; | |
| var manyBody = function() { | |
| var nodes, | |
| node, | |
| alpha, | |
| strength = constant$6(-30), | |
| strengths, | |
| distanceMin2 = 1, | |
| distanceMax2 = Infinity, | |
| theta2 = 0.81; | |
| function force(_) { | |
| var i, n = nodes.length, tree = quadtree(nodes, x$1, y$1).visitAfter(accumulate); | |
| for (alpha = _, i = 0; i < n; ++i) node = nodes[i], tree.visit(apply); | |
| } | |
| function initialize() { | |
| if (!nodes) return; | |
| var i, n = nodes.length, node; | |
| strengths = new Array(n); | |
| for (i = 0; i < n; ++i) node = nodes[i], strengths[node.index] = +strength(node, i, nodes); | |
| } | |
| function accumulate(quad) { | |
| var strength = 0, q, c, x$$1, y$$1, i; | |
| // For internal nodes, accumulate forces from child quadrants. | |
| if (quad.length) { | |
| for (x$$1 = y$$1 = i = 0; i < 4; ++i) { | |
| if ((q = quad[i]) && (c = q.value)) { | |
| strength += c, x$$1 += c * q.x, y$$1 += c * q.y; | |
| } | |
| } | |
| quad.x = x$$1 / strength; | |
| quad.y = y$$1 / strength; | |
| } | |
| // For leaf nodes, accumulate forces from coincident quadrants. | |
| else { | |
| q = quad; | |
| q.x = q.data.x; | |
| q.y = q.data.y; | |
| do strength += strengths[q.data.index]; | |
| while (q = q.next); | |
| } | |
| quad.value = strength; | |
| } | |
| function apply(quad, x1, _, x2) { | |
| if (!quad.value) return true; | |
| var x$$1 = quad.x - node.x, | |
| y$$1 = quad.y - node.y, | |
| w = x2 - x1, | |
| l = x$$1 * x$$1 + y$$1 * y$$1; | |
| // Apply the Barnes-Hut approximation if possible. | |
| // Limit forces for very close nodes; randomize direction if coincident. | |
| if (w * w / theta2 < l) { | |
| if (l < distanceMax2) { | |
| if (x$$1 === 0) x$$1 = jiggle(), l += x$$1 * x$$1; | |
| if (y$$1 === 0) y$$1 = jiggle(), l += y$$1 * y$$1; | |
| if (l < distanceMin2) l = Math.sqrt(distanceMin2 * l); | |
| node.vx += x$$1 * quad.value * alpha / l; | |
| node.vy += y$$1 * quad.value * alpha / l; | |
| } | |
| return true; | |
| } | |
| // Otherwise, process points directly. | |
| else if (quad.length || l >= distanceMax2) return; | |
| // Limit forces for very close nodes; randomize direction if coincident. | |
| if (quad.data !== node || quad.next) { | |
| if (x$$1 === 0) x$$1 = jiggle(), l += x$$1 * x$$1; | |
| if (y$$1 === 0) y$$1 = jiggle(), l += y$$1 * y$$1; | |
| if (l < distanceMin2) l = Math.sqrt(distanceMin2 * l); | |
| } | |
| do if (quad.data !== node) { | |
| w = strengths[quad.data.index] * alpha / l; | |
| node.vx += x$$1 * w; | |
| node.vy += y$$1 * w; | |
| } while (quad = quad.next); | |
| } | |
| force.initialize = function(_) { | |
| nodes = _; | |
| initialize(); | |
| }; | |
| force.strength = function(_) { | |
| return arguments.length ? (strength = typeof _ === "function" ? _ : constant$6(+_), initialize(), force) : strength; | |
| }; | |
| force.distanceMin = function(_) { | |
| return arguments.length ? (distanceMin2 = _ * _, force) : Math.sqrt(distanceMin2); | |
| }; | |
| force.distanceMax = function(_) { | |
| return arguments.length ? (distanceMax2 = _ * _, force) : Math.sqrt(distanceMax2); | |
| }; | |
| force.theta = function(_) { | |
| return arguments.length ? (theta2 = _ * _, force) : Math.sqrt(theta2); | |
| }; | |
| return force; | |
| }; | |
| var x$2 = function(x) { | |
| var strength = constant$6(0.1), | |
| nodes, | |
| strengths, | |
| xz; | |
| if (typeof x !== "function") x = constant$6(x == null ? 0 : +x); | |
| function force(alpha) { | |
| for (var i = 0, n = nodes.length, node; i < n; ++i) { | |
| node = nodes[i], node.vx += (xz[i] - node.x) * strengths[i] * alpha; | |
| } | |
| } | |
| function initialize() { | |
| if (!nodes) return; | |
| var i, n = nodes.length; | |
| strengths = new Array(n); | |
| xz = new Array(n); | |
| for (i = 0; i < n; ++i) { | |
| strengths[i] = isNaN(xz[i] = +x(nodes[i], i, nodes)) ? 0 : +strength(nodes[i], i, nodes); | |
| } | |
| } | |
| force.initialize = function(_) { | |
| nodes = _; | |
| initialize(); | |
| }; | |
| force.strength = function(_) { | |
| return arguments.length ? (strength = typeof _ === "function" ? _ : constant$6(+_), initialize(), force) : strength; | |
| }; | |
| force.x = function(_) { | |
| return arguments.length ? (x = typeof _ === "function" ? _ : constant$6(+_), initialize(), force) : x; | |
| }; | |
| return force; | |
| }; | |
| var y$2 = function(y) { | |
| var strength = constant$6(0.1), | |
| nodes, | |
| strengths, | |
| yz; | |
| if (typeof y !== "function") y = constant$6(y == null ? 0 : +y); | |
| function force(alpha) { | |
| for (var i = 0, n = nodes.length, node; i < n; ++i) { | |
| node = nodes[i], node.vy += (yz[i] - node.y) * strengths[i] * alpha; | |
| } | |
| } | |
| function initialize() { | |
| if (!nodes) return; | |
| var i, n = nodes.length; | |
| strengths = new Array(n); | |
| yz = new Array(n); | |
| for (i = 0; i < n; ++i) { | |
| strengths[i] = isNaN(yz[i] = +y(nodes[i], i, nodes)) ? 0 : +strength(nodes[i], i, nodes); | |
| } | |
| } | |
| force.initialize = function(_) { | |
| nodes = _; | |
| initialize(); | |
| }; | |
| force.strength = function(_) { | |
| return arguments.length ? (strength = typeof _ === "function" ? _ : constant$6(+_), initialize(), force) : strength; | |
| }; | |
| force.y = function(_) { | |
| return arguments.length ? (y = typeof _ === "function" ? _ : constant$6(+_), initialize(), force) : y; | |
| }; | |
| return force; | |
| }; | |
| // Computes the decimal coefficient and exponent of the specified number x with | |
| // significant digits p, where x is positive and p is in [1, 21] or undefined. | |
| // For example, formatDecimal(1.23) returns ["123", 0]. | |
| var formatDecimal = function(x, p) { | |
| if ((i = (x = p ? x.toExponential(p - 1) : x.toExponential()).indexOf("e")) < 0) return null; // NaN, ±Infinity | |
| var i, coefficient = x.slice(0, i); | |
| // The string returned by toExponential either has the form \d\.\d+e[-+]\d+ | |
| // (e.g., 1.2e+3) or the form \de[-+]\d+ (e.g., 1e+3). | |
| return [ | |
| coefficient.length > 1 ? coefficient[0] + coefficient.slice(2) : coefficient, | |
| +x.slice(i + 1) | |
| ]; | |
| }; | |
| var exponent$1 = function(x) { | |
| return x = formatDecimal(Math.abs(x)), x ? x[1] : NaN; | |
| }; | |
| var formatGroup = function(grouping, thousands) { | |
| return function(value, width) { | |
| var i = value.length, | |
| t = [], | |
| j = 0, | |
| g = grouping[0], | |
| length = 0; | |
| while (i > 0 && g > 0) { | |
| if (length + g + 1 > width) g = Math.max(1, width - length); | |
| t.push(value.substring(i -= g, i + g)); | |
| if ((length += g + 1) > width) break; | |
| g = grouping[j = (j + 1) % grouping.length]; | |
| } | |
| return t.reverse().join(thousands); | |
| }; | |
| }; | |
| var formatNumerals = function(numerals) { | |
| return function(value) { | |
| return value.replace(/[0-9]/g, function(i) { | |
| return numerals[+i]; | |
| }); | |
| }; | |
| }; | |
| var formatDefault = function(x, p) { | |
| x = x.toPrecision(p); | |
| out: for (var n = x.length, i = 1, i0 = -1, i1; i < n; ++i) { | |
| switch (x[i]) { | |
| case ".": i0 = i1 = i; break; | |
| case "0": if (i0 === 0) i0 = i; i1 = i; break; | |
| case "e": break out; | |
| default: if (i0 > 0) i0 = 0; break; | |
| } | |
| } | |
| return i0 > 0 ? x.slice(0, i0) + x.slice(i1 + 1) : x; | |
| }; | |
| var prefixExponent; | |
| var formatPrefixAuto = function(x, p) { | |
| var d = formatDecimal(x, p); | |
| if (!d) return x + ""; | |
| var coefficient = d[0], | |
| exponent = d[1], | |
| i = exponent - (prefixExponent = Math.max(-8, Math.min(8, Math.floor(exponent / 3))) * 3) + 1, | |
| n = coefficient.length; | |
| return i === n ? coefficient | |
| : i > n ? coefficient + new Array(i - n + 1).join("0") | |
| : i > 0 ? coefficient.slice(0, i) + "." + coefficient.slice(i) | |
| : "0." + new Array(1 - i).join("0") + formatDecimal(x, Math.max(0, p + i - 1))[0]; // less than 1y! | |
| }; | |
| var formatRounded = function(x, p) { | |
| var d = formatDecimal(x, p); | |
| if (!d) return x + ""; | |
| var coefficient = d[0], | |
| exponent = d[1]; | |
| return exponent < 0 ? "0." + new Array(-exponent).join("0") + coefficient | |
| : coefficient.length > exponent + 1 ? coefficient.slice(0, exponent + 1) + "." + coefficient.slice(exponent + 1) | |
| : coefficient + new Array(exponent - coefficient.length + 2).join("0"); | |
| }; | |
| var formatTypes = { | |
| "": formatDefault, | |
| "%": function(x, p) { return (x * 100).toFixed(p); }, | |
| "b": function(x) { return Math.round(x).toString(2); }, | |
| "c": function(x) { return x + ""; }, | |
| "d": function(x) { return Math.round(x).toString(10); }, | |
| "e": function(x, p) { return x.toExponential(p); }, | |
| "f": function(x, p) { return x.toFixed(p); }, | |
| "g": function(x, p) { return x.toPrecision(p); }, | |
| "o": function(x) { return Math.round(x).toString(8); }, | |
| "p": function(x, p) { return formatRounded(x * 100, p); }, | |
| "r": formatRounded, | |
| "s": formatPrefixAuto, | |
| "X": function(x) { return Math.round(x).toString(16).toUpperCase(); }, | |
| "x": function(x) { return Math.round(x).toString(16); } | |
| }; | |
| // [[fill]align][sign][symbol][0][width][,][.precision][type] | |
| var re = /^(?:(.)?([<>=^]))?([+\-\( ])?([$#])?(0)?(\d+)?(,)?(\.\d+)?([a-z%])?$/i; | |
| function formatSpecifier(specifier) { | |
| return new FormatSpecifier(specifier); | |
| } | |
| formatSpecifier.prototype = FormatSpecifier.prototype; // instanceof | |
| function FormatSpecifier(specifier) { | |
| if (!(match = re.exec(specifier))) throw new Error("invalid format: " + specifier); | |
| var match, | |
| fill = match[1] || " ", | |
| align = match[2] || ">", | |
| sign = match[3] || "-", | |
| symbol = match[4] || "", | |
| zero = !!match[5], | |
| width = match[6] && +match[6], | |
| comma = !!match[7], | |
| precision = match[8] && +match[8].slice(1), | |
| type = match[9] || ""; | |
| // The "n" type is an alias for ",g". | |
| if (type === "n") comma = true, type = "g"; | |
| // Map invalid types to the default format. | |
| else if (!formatTypes[type]) type = ""; | |
| // If zero fill is specified, padding goes after sign and before digits. | |
| if (zero || (fill === "0" && align === "=")) zero = true, fill = "0", align = "="; | |
| this.fill = fill; | |
| this.align = align; | |
| this.sign = sign; | |
| this.symbol = symbol; | |
| this.zero = zero; | |
| this.width = width; | |
| this.comma = comma; | |
| this.precision = precision; | |
| this.type = type; | |
| } | |
| FormatSpecifier.prototype.toString = function() { | |
| return this.fill | |
| + this.align | |
| + this.sign | |
| + this.symbol | |
| + (this.zero ? "0" : "") | |
| + (this.width == null ? "" : Math.max(1, this.width | 0)) | |
| + (this.comma ? "," : "") | |
| + (this.precision == null ? "" : "." + Math.max(0, this.precision | 0)) | |
| + this.type; | |
| }; | |
| var identity$3 = function(x) { | |
| return x; | |
| }; | |
| var prefixes = ["y","z","a","f","p","n","µ","m","","k","M","G","T","P","E","Z","Y"]; | |
| var formatLocale = function(locale) { | |
| var group = locale.grouping && locale.thousands ? formatGroup(locale.grouping, locale.thousands) : identity$3, | |
| currency = locale.currency, | |
| decimal = locale.decimal, | |
| numerals = locale.numerals ? formatNumerals(locale.numerals) : identity$3; | |
| function newFormat(specifier) { | |
| specifier = formatSpecifier(specifier); | |
| var fill = specifier.fill, | |
| align = specifier.align, | |
| sign = specifier.sign, | |
| symbol = specifier.symbol, | |
| zero = specifier.zero, | |
| width = specifier.width, | |
| comma = specifier.comma, | |
| precision = specifier.precision, | |
| type = specifier.type; | |
| // Compute the prefix and suffix. | |
| // For SI-prefix, the suffix is lazily computed. | |
| var prefix = symbol === "$" ? currency[0] : symbol === "#" && /[boxX]/.test(type) ? "0" + type.toLowerCase() : "", | |
| suffix = symbol === "$" ? currency[1] : /[%p]/.test(type) ? "%" : ""; | |
| // What format function should we use? | |
| // Is this an integer type? | |
| // Can this type generate exponential notation? | |
| var formatType = formatTypes[type], | |
| maybeSuffix = !type || /[defgprs%]/.test(type); | |
| // Set the default precision if not specified, | |
| // or clamp the specified precision to the supported range. | |
| // For significant precision, it must be in [1, 21]. | |
| // For fixed precision, it must be in [0, 20]. | |
| precision = precision == null ? (type ? 6 : 12) | |
| : /[gprs]/.test(type) ? Math.max(1, Math.min(21, precision)) | |
| : Math.max(0, Math.min(20, precision)); | |
| function format(value) { | |
| var valuePrefix = prefix, | |
| valueSuffix = suffix, | |
| i, n, c; | |
| if (type === "c") { | |
| valueSuffix = formatType(value) + valueSuffix; | |
| value = ""; | |
| } else { | |
| value = +value; | |
| // Perform the initial formatting. | |
| var valueNegative = value < 0; | |
| value = formatType(Math.abs(value), precision); | |
| // If a negative value rounds to zero during formatting, treat as positive. | |
| if (valueNegative && +value === 0) valueNegative = false; | |
| // Compute the prefix and suffix. | |
| valuePrefix = (valueNegative ? (sign === "(" ? sign : "-") : sign === "-" || sign === "(" ? "" : sign) + valuePrefix; | |
| valueSuffix = valueSuffix + (type === "s" ? prefixes[8 + prefixExponent / 3] : "") + (valueNegative && sign === "(" ? ")" : ""); | |
| // Break the formatted value into the integer “value” part that can be | |
| // grouped, and fractional or exponential “suffix” part that is not. | |
| if (maybeSuffix) { | |
| i = -1, n = value.length; | |
| while (++i < n) { | |
| if (c = value.charCodeAt(i), 48 > c || c > 57) { | |
| valueSuffix = (c === 46 ? decimal + value.slice(i + 1) : value.slice(i)) + valueSuffix; | |
| value = value.slice(0, i); | |
| break; | |
| } | |
| } | |
| } | |
| } | |
| // If the fill character is not "0", grouping is applied before padding. | |
| if (comma && !zero) value = group(value, Infinity); | |
| // Compute the padding. | |
| var length = valuePrefix.length + value.length + valueSuffix.length, | |
| padding = length < width ? new Array(width - length + 1).join(fill) : ""; | |
| // If the fill character is "0", grouping is applied after padding. | |
| if (comma && zero) value = group(padding + value, padding.length ? width - valueSuffix.length : Infinity), padding = ""; | |
| // Reconstruct the final output based on the desired alignment. | |
| switch (align) { | |
| case "<": value = valuePrefix + value + valueSuffix + padding; break; | |
| case "=": value = valuePrefix + padding + value + valueSuffix; break; | |
| case "^": value = padding.slice(0, length = padding.length >> 1) + valuePrefix + value + valueSuffix + padding.slice(length); break; | |
| default: value = padding + valuePrefix + value + valueSuffix; break; | |
| } | |
| return numerals(value); | |
| } | |
| format.toString = function() { | |
| return specifier + ""; | |
| }; | |
| return format; | |
| } | |
| function formatPrefix(specifier, value) { | |
| var f = newFormat((specifier = formatSpecifier(specifier), specifier.type = "f", specifier)), | |
| e = Math.max(-8, Math.min(8, Math.floor(exponent$1(value) / 3))) * 3, | |
| k = Math.pow(10, -e), | |
| prefix = prefixes[8 + e / 3]; | |
| return function(value) { | |
| return f(k * value) + prefix; | |
| }; | |
| } | |
| return { | |
| format: newFormat, | |
| formatPrefix: formatPrefix | |
| }; | |
| }; | |
| var locale$1; | |
| defaultLocale({ | |
| decimal: ".", | |
| thousands: ",", | |
| grouping: [3], | |
| currency: ["$", ""] | |
| }); | |
| function defaultLocale(definition) { | |
| locale$1 = formatLocale(definition); | |
| exports.format = locale$1.format; | |
| exports.formatPrefix = locale$1.formatPrefix; | |
| return locale$1; | |
| } | |
| var precisionFixed = function(step) { | |
| return Math.max(0, -exponent$1(Math.abs(step))); | |
| }; | |
| var precisionPrefix = function(step, value) { | |
| return Math.max(0, Math.max(-8, Math.min(8, Math.floor(exponent$1(value) / 3))) * 3 - exponent$1(Math.abs(step))); | |
| }; | |
| var precisionRound = function(step, max) { | |
| step = Math.abs(step), max = Math.abs(max) - step; | |
| return Math.max(0, exponent$1(max) - exponent$1(step)) + 1; | |
| }; | |
| // Adds floating point numbers with twice the normal precision. | |
| // Reference: J. R. Shewchuk, Adaptive Precision Floating-Point Arithmetic and | |
| // Fast Robust Geometric Predicates, Discrete & Computational Geometry 18(3) | |
| // 305–363 (1997). | |
| // Code adapted from GeographicLib by Charles F. F. Karney, | |
| // http://geographiclib.sourceforge.net/ | |
| var adder = function() { | |
| return new Adder; | |
| }; | |
| function Adder() { | |
| this.reset(); | |
| } | |
| Adder.prototype = { | |
| constructor: Adder, | |
| reset: function() { | |
| this.s = // rounded value | |
| this.t = 0; // exact error | |
| }, | |
| add: function(y) { | |
| add$1(temp, y, this.t); | |
| add$1(this, temp.s, this.s); | |
| if (this.s) this.t += temp.t; | |
| else this.s = temp.t; | |
| }, | |
| valueOf: function() { | |
| return this.s; | |
| } | |
| }; | |
| var temp = new Adder; | |
| function add$1(adder, a, b) { | |
| var x = adder.s = a + b, | |
| bv = x - a, | |
| av = x - bv; | |
| adder.t = (a - av) + (b - bv); | |
| } | |
| var epsilon$2 = 1e-6; | |
| var epsilon2$1 = 1e-12; | |
| var pi$3 = Math.PI; | |
| var halfPi$2 = pi$3 / 2; | |
| var quarterPi = pi$3 / 4; | |
| var tau$3 = pi$3 * 2; | |
| var degrees$1 = 180 / pi$3; | |
| var radians = pi$3 / 180; | |
| var abs = Math.abs; | |
| var atan = Math.atan; | |
| var atan2 = Math.atan2; | |
| var cos$1 = Math.cos; | |
| var ceil = Math.ceil; | |
| var exp = Math.exp; | |
| var log = Math.log; | |
| var pow = Math.pow; | |
| var sin$1 = Math.sin; | |
| var sign = Math.sign || function(x) { return x > 0 ? 1 : x < 0 ? -1 : 0; }; | |
| var sqrt = Math.sqrt; | |
| var tan = Math.tan; | |
| function acos(x) { | |
| return x > 1 ? 0 : x < -1 ? pi$3 : Math.acos(x); | |
| } | |
| function asin(x) { | |
| return x > 1 ? halfPi$2 : x < -1 ? -halfPi$2 : Math.asin(x); | |
| } | |
| function haversin(x) { | |
| return (x = sin$1(x / 2)) * x; | |
| } | |
| function noop$1() {} | |
| function streamGeometry(geometry, stream) { | |
| if (geometry && streamGeometryType.hasOwnProperty(geometry.type)) { | |
| streamGeometryType[geometry.type](geometry, stream); | |
| } | |
| } | |
| var streamObjectType = { | |
| Feature: function(object, stream) { | |
| streamGeometry(object.geometry, stream); | |
| }, | |
| FeatureCollection: function(object, stream) { | |
| var features = object.features, i = -1, n = features.length; | |
| while (++i < n) streamGeometry(features[i].geometry, stream); | |
| } | |
| }; | |
| var streamGeometryType = { | |
| Sphere: function(object, stream) { | |
| stream.sphere(); | |
| }, | |
| Point: function(object, stream) { | |
| object = object.coordinates; | |
| stream.point(object[0], object[1], object[2]); | |
| }, | |
| MultiPoint: function(object, stream) { | |
| var coordinates = object.coordinates, i = -1, n = coordinates.length; | |
| while (++i < n) object = coordinates[i], stream.point(object[0], object[1], object[2]); | |
| }, | |
| LineString: function(object, stream) { | |
| streamLine(object.coordinates, stream, 0); | |
| }, | |
| MultiLineString: function(object, stream) { | |
| var coordinates = object.coordinates, i = -1, n = coordinates.length; | |
| while (++i < n) streamLine(coordinates[i], stream, 0); | |
| }, | |
| Polygon: function(object, stream) { | |
| streamPolygon(object.coordinates, stream); | |
| }, | |
| MultiPolygon: function(object, stream) { | |
| var coordinates = object.coordinates, i = -1, n = coordinates.length; | |
| while (++i < n) streamPolygon(coordinates[i], stream); | |
| }, | |
| GeometryCollection: function(object, stream) { | |
| var geometries = object.geometries, i = -1, n = geometries.length; | |
| while (++i < n) streamGeometry(geometries[i], stream); | |
| } | |
| }; | |
| function streamLine(coordinates, stream, closed) { | |
| var i = -1, n = coordinates.length - closed, coordinate; | |
| stream.lineStart(); | |
| while (++i < n) coordinate = coordinates[i], stream.point(coordinate[0], coordinate[1], coordinate[2]); | |
| stream.lineEnd(); | |
| } | |
| function streamPolygon(coordinates, stream) { | |
| var i = -1, n = coordinates.length; | |
| stream.polygonStart(); | |
| while (++i < n) streamLine(coordinates[i], stream, 1); | |
| stream.polygonEnd(); | |
| } | |
| var geoStream = function(object, stream) { | |
| if (object && streamObjectType.hasOwnProperty(object.type)) { | |
| streamObjectType[object.type](object, stream); | |
| } else { | |
| streamGeometry(object, stream); | |
| } | |
| }; | |
| var areaRingSum = adder(); | |
| var areaSum = adder(); | |
| var lambda00; | |
| var phi00; | |
| var lambda0; | |
| var cosPhi0; | |
| var sinPhi0; | |
| var areaStream = { | |
| point: noop$1, | |
| lineStart: noop$1, | |
| lineEnd: noop$1, | |
| polygonStart: function() { | |
| areaRingSum.reset(); | |
| areaStream.lineStart = areaRingStart; | |
| areaStream.lineEnd = areaRingEnd; | |
| }, | |
| polygonEnd: function() { | |
| var areaRing = +areaRingSum; | |
| areaSum.add(areaRing < 0 ? tau$3 + areaRing : areaRing); | |
| this.lineStart = this.lineEnd = this.point = noop$1; | |
| }, | |
| sphere: function() { | |
| areaSum.add(tau$3); | |
| } | |
| }; | |
| function areaRingStart() { | |
| areaStream.point = areaPointFirst; | |
| } | |
| function areaRingEnd() { | |
| areaPoint(lambda00, phi00); | |
| } | |
| function areaPointFirst(lambda, phi) { | |
| areaStream.point = areaPoint; | |
| lambda00 = lambda, phi00 = phi; | |
| lambda *= radians, phi *= radians; | |
| lambda0 = lambda, cosPhi0 = cos$1(phi = phi / 2 + quarterPi), sinPhi0 = sin$1(phi); | |
| } | |
| function areaPoint(lambda, phi) { | |
| lambda *= radians, phi *= radians; | |
| phi = phi / 2 + quarterPi; // half the angular distance from south pole | |
| // Spherical excess E for a spherical triangle with vertices: south pole, | |
| // previous point, current point. Uses a formula derived from Cagnoli’s | |
| // theorem. See Todhunter, Spherical Trig. (1871), Sec. 103, Eq. (2). | |
| var dLambda = lambda - lambda0, | |
| sdLambda = dLambda >= 0 ? 1 : -1, | |
| adLambda = sdLambda * dLambda, | |
| cosPhi = cos$1(phi), | |
| sinPhi = sin$1(phi), | |
| k = sinPhi0 * sinPhi, | |
| u = cosPhi0 * cosPhi + k * cos$1(adLambda), | |
| v = k * sdLambda * sin$1(adLambda); | |
| areaRingSum.add(atan2(v, u)); | |
| // Advance the previous points. | |
| lambda0 = lambda, cosPhi0 = cosPhi, sinPhi0 = sinPhi; | |
| } | |
| var area = function(object) { | |
| areaSum.reset(); | |
| geoStream(object, areaStream); | |
| return areaSum * 2; | |
| }; | |
| function spherical(cartesian) { | |
| return [atan2(cartesian[1], cartesian[0]), asin(cartesian[2])]; | |
| } | |
| function cartesian(spherical) { | |
| var lambda = spherical[0], phi = spherical[1], cosPhi = cos$1(phi); | |
| return [cosPhi * cos$1(lambda), cosPhi * sin$1(lambda), sin$1(phi)]; | |
| } | |
| function cartesianDot(a, b) { | |
| return a[0] * b[0] + a[1] * b[1] + a[2] * b[2]; | |
| } | |
| function cartesianCross(a, b) { | |
| return [a[1] * b[2] - a[2] * b[1], a[2] * b[0] - a[0] * b[2], a[0] * b[1] - a[1] * b[0]]; | |
| } | |
| // TODO return a | |
| function cartesianAddInPlace(a, b) { | |
| a[0] += b[0], a[1] += b[1], a[2] += b[2]; | |
| } | |
| function cartesianScale(vector, k) { | |
| return [vector[0] * k, vector[1] * k, vector[2] * k]; | |
| } | |
| // TODO return d | |
| function cartesianNormalizeInPlace(d) { | |
| var l = sqrt(d[0] * d[0] + d[1] * d[1] + d[2] * d[2]); | |
| d[0] /= l, d[1] /= l, d[2] /= l; | |
| } | |
| var lambda0$1; | |
| var phi0; | |
| var lambda1; | |
| var phi1; | |
| var lambda2; | |
| var lambda00$1; | |
| var phi00$1; | |
| var p0; | |
| var deltaSum = adder(); | |
| var ranges; | |
| var range$1; | |
| var boundsStream = { | |
| point: boundsPoint, | |
| lineStart: boundsLineStart, | |
| lineEnd: boundsLineEnd, | |
| polygonStart: function() { | |
| boundsStream.point = boundsRingPoint; | |
| boundsStream.lineStart = boundsRingStart; | |
| boundsStream.lineEnd = boundsRingEnd; | |
| deltaSum.reset(); | |
| areaStream.polygonStart(); | |
| }, | |
| polygonEnd: function() { | |
| areaStream.polygonEnd(); | |
| boundsStream.point = boundsPoint; | |
| boundsStream.lineStart = boundsLineStart; | |
| boundsStream.lineEnd = boundsLineEnd; | |
| if (areaRingSum < 0) lambda0$1 = -(lambda1 = 180), phi0 = -(phi1 = 90); | |
| else if (deltaSum > epsilon$2) phi1 = 90; | |
| else if (deltaSum < -epsilon$2) phi0 = -90; | |
| range$1[0] = lambda0$1, range$1[1] = lambda1; | |
| } | |
| }; | |
| function boundsPoint(lambda, phi) { | |
| ranges.push(range$1 = [lambda0$1 = lambda, lambda1 = lambda]); | |
| if (phi < phi0) phi0 = phi; | |
| if (phi > phi1) phi1 = phi; | |
| } | |
| function linePoint(lambda, phi) { | |
| var p = cartesian([lambda * radians, phi * radians]); | |
| if (p0) { | |
| var normal = cartesianCross(p0, p), | |
| equatorial = [normal[1], -normal[0], 0], | |
| inflection = cartesianCross(equatorial, normal); | |
| cartesianNormalizeInPlace(inflection); | |
| inflection = spherical(inflection); | |
| var delta = lambda - lambda2, | |
| sign$$1 = delta > 0 ? 1 : -1, | |
| lambdai = inflection[0] * degrees$1 * sign$$1, | |
| phii, | |
| antimeridian = abs(delta) > 180; | |
| if (antimeridian ^ (sign$$1 * lambda2 < lambdai && lambdai < sign$$1 * lambda)) { | |
| phii = inflection[1] * degrees$1; | |
| if (phii > phi1) phi1 = phii; | |
| } else if (lambdai = (lambdai + 360) % 360 - 180, antimeridian ^ (sign$$1 * lambda2 < lambdai && lambdai < sign$$1 * lambda)) { | |
| phii = -inflection[1] * degrees$1; | |
| if (phii < phi0) phi0 = phii; | |
| } else { | |
| if (phi < phi0) phi0 = phi; | |
| if (phi > phi1) phi1 = phi; | |
| } | |
| if (antimeridian) { | |
| if (lambda < lambda2) { | |
| if (angle(lambda0$1, lambda) > angle(lambda0$1, lambda1)) lambda1 = lambda; | |
| } else { | |
| if (angle(lambda, lambda1) > angle(lambda0$1, lambda1)) lambda0$1 = lambda; | |
| } | |
| } else { | |
| if (lambda1 >= lambda0$1) { | |
| if (lambda < lambda0$1) lambda0$1 = lambda; | |
| if (lambda > lambda1) lambda1 = lambda; | |
| } else { | |
| if (lambda > lambda2) { | |
| if (angle(lambda0$1, lambda) > angle(lambda0$1, lambda1)) lambda1 = lambda; | |
| } else { | |
| if (angle(lambda, lambda1) > angle(lambda0$1, lambda1)) lambda0$1 = lambda; | |
| } | |
| } | |
| } | |
| } else { | |
| ranges.push(range$1 = [lambda0$1 = lambda, lambda1 = lambda]); | |
| } | |
| if (phi < phi0) phi0 = phi; | |
| if (phi > phi1) phi1 = phi; | |
| p0 = p, lambda2 = lambda; | |
| } | |
| function boundsLineStart() { | |
| boundsStream.point = linePoint; | |
| } | |
| function boundsLineEnd() { | |
| range$1[0] = lambda0$1, range$1[1] = lambda1; | |
| boundsStream.point = boundsPoint; | |
| p0 = null; | |
| } | |
| function boundsRingPoint(lambda, phi) { | |
| if (p0) { | |
| var delta = lambda - lambda2; | |
| deltaSum.add(abs(delta) > 180 ? delta + (delta > 0 ? 360 : -360) : delta); | |
| } else { | |
| lambda00$1 = lambda, phi00$1 = phi; | |
| } | |
| areaStream.point(lambda, phi); | |
| linePoint(lambda, phi); | |
| } | |
| function boundsRingStart() { | |
| areaStream.lineStart(); | |
| } | |
| function boundsRingEnd() { | |
| boundsRingPoint(lambda00$1, phi00$1); | |
| areaStream.lineEnd(); | |
| if (abs(deltaSum) > epsilon$2) lambda0$1 = -(lambda1 = 180); | |
| range$1[0] = lambda0$1, range$1[1] = lambda1; | |
| p0 = null; | |
| } | |
| // Finds the left-right distance between two longitudes. | |
| // This is almost the same as (lambda1 - lambda0 + 360°) % 360°, except that we want | |
| // the distance between ±180° to be 360°. | |
| function angle(lambda0, lambda1) { | |
| return (lambda1 -= lambda0) < 0 ? lambda1 + 360 : lambda1; | |
| } | |
| function rangeCompare(a, b) { | |
| return a[0] - b[0]; | |
| } | |
| function rangeContains(range, x) { | |
| return range[0] <= range[1] ? range[0] <= x && x <= range[1] : x < range[0] || range[1] < x; | |
| } | |
| var bounds = function(feature) { | |
| var i, n, a, b, merged, deltaMax, delta; | |
| phi1 = lambda1 = -(lambda0$1 = phi0 = Infinity); | |
| ranges = []; | |
| geoStream(feature, boundsStream); | |
| // First, sort ranges by their minimum longitudes. | |
| if (n = ranges.length) { | |
| ranges.sort(rangeCompare); | |
| // Then, merge any ranges that overlap. | |
| for (i = 1, a = ranges[0], merged = [a]; i < n; ++i) { | |
| b = ranges[i]; | |
| if (rangeContains(a, b[0]) || rangeContains(a, b[1])) { | |
| if (angle(a[0], b[1]) > angle(a[0], a[1])) a[1] = b[1]; | |
| if (angle(b[0], a[1]) > angle(a[0], a[1])) a[0] = b[0]; | |
| } else { | |
| merged.push(a = b); | |
| } | |
| } | |
| // Finally, find the largest gap between the merged ranges. | |
| // The final bounding box will be the inverse of this gap. | |
| for (deltaMax = -Infinity, n = merged.length - 1, i = 0, a = merged[n]; i <= n; a = b, ++i) { | |
| b = merged[i]; | |
| if ((delta = angle(a[1], b[0])) > deltaMax) deltaMax = delta, lambda0$1 = b[0], lambda1 = a[1]; | |
| } | |
| } | |
| ranges = range$1 = null; | |
| return lambda0$1 === Infinity || phi0 === Infinity | |
| ? [[NaN, NaN], [NaN, NaN]] | |
| : [[lambda0$1, phi0], [lambda1, phi1]]; | |
| }; | |
| var W0; | |
| var W1; | |
| var X0; | |
| var Y0; | |
| var Z0; | |
| var X1; | |
| var Y1; | |
| var Z1; | |
| var X2; | |
| var Y2; | |
| var Z2; | |
| var lambda00$2; | |
| var phi00$2; | |
| var x0; | |
| var y0; | |
| var z0; // previous point | |
| var centroidStream = { | |
| sphere: noop$1, | |
| point: centroidPoint, | |
| lineStart: centroidLineStart, | |
| lineEnd: centroidLineEnd, | |
| polygonStart: function() { | |
| centroidStream.lineStart = centroidRingStart; | |
| centroidStream.lineEnd = centroidRingEnd; | |
| }, | |
| polygonEnd: function() { | |
| centroidStream.lineStart = centroidLineStart; | |
| centroidStream.lineEnd = centroidLineEnd; | |
| } | |
| }; | |
| // Arithmetic mean of Cartesian vectors. | |
| function centroidPoint(lambda, phi) { | |
| lambda *= radians, phi *= radians; | |
| var cosPhi = cos$1(phi); | |
| centroidPointCartesian(cosPhi * cos$1(lambda), cosPhi * sin$1(lambda), sin$1(phi)); | |
| } | |
| function centroidPointCartesian(x, y, z) { | |
| ++W0; | |
| X0 += (x - X0) / W0; | |
| Y0 += (y - Y0) / W0; | |
| Z0 += (z - Z0) / W0; | |
| } | |
| function centroidLineStart() { | |
| centroidStream.point = centroidLinePointFirst; | |
| } | |
| function centroidLinePointFirst(lambda, phi) { | |
| lambda *= radians, phi *= radians; | |
| var cosPhi = cos$1(phi); | |
| x0 = cosPhi * cos$1(lambda); | |
| y0 = cosPhi * sin$1(lambda); | |
| z0 = sin$1(phi); | |
| centroidStream.point = centroidLinePoint; | |
| centroidPointCartesian(x0, y0, z0); | |
| } | |
| function centroidLinePoint(lambda, phi) { | |
| lambda *= radians, phi *= radians; | |
| var cosPhi = cos$1(phi), | |
| x = cosPhi * cos$1(lambda), | |
| y = cosPhi * sin$1(lambda), | |
| z = sin$1(phi), | |
| w = atan2(sqrt((w = y0 * z - z0 * y) * w + (w = z0 * x - x0 * z) * w + (w = x0 * y - y0 * x) * w), x0 * x + y0 * y + z0 * z); | |
| W1 += w; | |
| X1 += w * (x0 + (x0 = x)); | |
| Y1 += w * (y0 + (y0 = y)); | |
| Z1 += w * (z0 + (z0 = z)); | |
| centroidPointCartesian(x0, y0, z0); | |
| } | |
| function centroidLineEnd() { | |
| centroidStream.point = centroidPoint; | |
| } | |
| // See J. E. Brock, The Inertia Tensor for a Spherical Triangle, | |
| // J. Applied Mechanics 42, 239 (1975). | |
| function centroidRingStart() { | |
| centroidStream.point = centroidRingPointFirst; | |
| } | |
| function centroidRingEnd() { | |
| centroidRingPoint(lambda00$2, phi00$2); | |
| centroidStream.point = centroidPoint; | |
| } | |
| function centroidRingPointFirst(lambda, phi) { | |
| lambda00$2 = lambda, phi00$2 = phi; | |
| lambda *= radians, phi *= radians; | |
| centroidStream.point = centroidRingPoint; | |
| var cosPhi = cos$1(phi); | |
| x0 = cosPhi * cos$1(lambda); | |
| y0 = cosPhi * sin$1(lambda); | |
| z0 = sin$1(phi); | |
| centroidPointCartesian(x0, y0, z0); | |
| } | |
| function centroidRingPoint(lambda, phi) { | |
| lambda *= radians, phi *= radians; | |
| var cosPhi = cos$1(phi), | |
| x = cosPhi * cos$1(lambda), | |
| y = cosPhi * sin$1(lambda), | |
| z = sin$1(phi), | |
| cx = y0 * z - z0 * y, | |
| cy = z0 * x - x0 * z, | |
| cz = x0 * y - y0 * x, | |
| m = sqrt(cx * cx + cy * cy + cz * cz), | |
| w = asin(m), // line weight = angle | |
| v = m && -w / m; // area weight multiplier | |
| X2 += v * cx; | |
| Y2 += v * cy; | |
| Z2 += v * cz; | |
| W1 += w; | |
| X1 += w * (x0 + (x0 = x)); | |
| Y1 += w * (y0 + (y0 = y)); | |
| Z1 += w * (z0 + (z0 = z)); | |
| centroidPointCartesian(x0, y0, z0); | |
| } | |
| var centroid = function(object) { | |
| W0 = W1 = | |
| X0 = Y0 = Z0 = | |
| X1 = Y1 = Z1 = | |
| X2 = Y2 = Z2 = 0; | |
| geoStream(object, centroidStream); | |
| var x = X2, | |
| y = Y2, | |
| z = Z2, | |
| m = x * x + y * y + z * z; | |
| // If the area-weighted ccentroid is undefined, fall back to length-weighted ccentroid. | |
| if (m < epsilon2$1) { | |
| x = X1, y = Y1, z = Z1; | |
| // If the feature has zero length, fall back to arithmetic mean of point vectors. | |
| if (W1 < epsilon$2) x = X0, y = Y0, z = Z0; | |
| m = x * x + y * y + z * z; | |
| // If the feature still has an undefined ccentroid, then return. | |
| if (m < epsilon2$1) return [NaN, NaN]; | |
| } | |
| return [atan2(y, x) * degrees$1, asin(z / sqrt(m)) * degrees$1]; | |
| }; | |
| var constant$7 = function(x) { | |
| return function() { | |
| return x; | |
| }; | |
| }; | |
| var compose = function(a, b) { | |
| function compose(x, y) { | |
| return x = a(x, y), b(x[0], x[1]); | |
| } | |
| if (a.invert && b.invert) compose.invert = function(x, y) { | |
| return x = b.invert(x, y), x && a.invert(x[0], x[1]); | |
| }; | |
| return compose; | |
| }; | |
| function rotationIdentity(lambda, phi) { | |
| return [lambda > pi$3 ? lambda - tau$3 : lambda < -pi$3 ? lambda + tau$3 : lambda, phi]; | |
| } | |
| rotationIdentity.invert = rotationIdentity; | |
| function rotateRadians(deltaLambda, deltaPhi, deltaGamma) { | |
| return (deltaLambda %= tau$3) ? (deltaPhi || deltaGamma ? compose(rotationLambda(deltaLambda), rotationPhiGamma(deltaPhi, deltaGamma)) | |
| : rotationLambda(deltaLambda)) | |
| : (deltaPhi || deltaGamma ? rotationPhiGamma(deltaPhi, deltaGamma) | |
| : rotationIdentity); | |
| } | |
| function forwardRotationLambda(deltaLambda) { | |
| return function(lambda, phi) { | |
| return lambda += deltaLambda, [lambda > pi$3 ? lambda - tau$3 : lambda < -pi$3 ? lambda + tau$3 : lambda, phi]; | |
| }; | |
| } | |
| function rotationLambda(deltaLambda) { | |
| var rotation = forwardRotationLambda(deltaLambda); | |
| rotation.invert = forwardRotationLambda(-deltaLambda); | |
| return rotation; | |
| } | |
| function rotationPhiGamma(deltaPhi, deltaGamma) { | |
| var cosDeltaPhi = cos$1(deltaPhi), | |
| sinDeltaPhi = sin$1(deltaPhi), | |
| cosDeltaGamma = cos$1(deltaGamma), | |
| sinDeltaGamma = sin$1(deltaGamma); | |
| function rotation(lambda, phi) { | |
| var cosPhi = cos$1(phi), | |
| x = cos$1(lambda) * cosPhi, | |
| y = sin$1(lambda) * cosPhi, | |
| z = sin$1(phi), | |
| k = z * cosDeltaPhi + x * sinDeltaPhi; | |
| return [ | |
| atan2(y * cosDeltaGamma - k * sinDeltaGamma, x * cosDeltaPhi - z * sinDeltaPhi), | |
| asin(k * cosDeltaGamma + y * sinDeltaGamma) | |
| ]; | |
| } | |
| rotation.invert = function(lambda, phi) { | |
| var cosPhi = cos$1(phi), | |
| x = cos$1(lambda) * cosPhi, | |
| y = sin$1(lambda) * cosPhi, | |
| z = sin$1(phi), | |
| k = z * cosDeltaGamma - y * sinDeltaGamma; | |
| return [ | |
| atan2(y * cosDeltaGamma + z * sinDeltaGamma, x * cosDeltaPhi + k * sinDeltaPhi), | |
| asin(k * cosDeltaPhi - x * sinDeltaPhi) | |
| ]; | |
| }; | |
| return rotation; | |
| } | |
| var rotation = function(rotate) { | |
| rotate = rotateRadians(rotate[0] * radians, rotate[1] * radians, rotate.length > 2 ? rotate[2] * radians : 0); | |
| function forward(coordinates) { | |
| coordinates = rotate(coordinates[0] * radians, coordinates[1] * radians); | |
| return coordinates[0] *= degrees$1, coordinates[1] *= degrees$1, coordinates; | |
| } | |
| forward.invert = function(coordinates) { | |
| coordinates = rotate.invert(coordinates[0] * radians, coordinates[1] * radians); | |
| return coordinates[0] *= degrees$1, coordinates[1] *= degrees$1, coordinates; | |
| }; | |
| return forward; | |
| }; | |
| // Generates a circle centered at [0°, 0°], with a given radius and precision. | |
| function circleStream(stream, radius, delta, direction, t0, t1) { | |
| if (!delta) return; | |
| var cosRadius = cos$1(radius), | |
| sinRadius = sin$1(radius), | |
| step = direction * delta; | |
| if (t0 == null) { | |
| t0 = radius + direction * tau$3; | |
| t1 = radius - step / 2; | |
| } else { | |
| t0 = circleRadius(cosRadius, t0); | |
| t1 = circleRadius(cosRadius, t1); | |
| if (direction > 0 ? t0 < t1 : t0 > t1) t0 += direction * tau$3; | |
| } | |
| for (var point, t = t0; direction > 0 ? t > t1 : t < t1; t -= step) { | |
| point = spherical([cosRadius, -sinRadius * cos$1(t), -sinRadius * sin$1(t)]); | |
| stream.point(point[0], point[1]); | |
| } | |
| } | |
| // Returns the signed angle of a cartesian point relative to [cosRadius, 0, 0]. | |
| function circleRadius(cosRadius, point) { | |
| point = cartesian(point), point[0] -= cosRadius; | |
| cartesianNormalizeInPlace(point); | |
| var radius = acos(-point[1]); | |
| return ((-point[2] < 0 ? -radius : radius) + tau$3 - epsilon$2) % tau$3; | |
| } | |
| var geoCircle = function() { | |
| var center = constant$7([0, 0]), | |
| radius = constant$7(90), | |
| precision = constant$7(6), | |
| ring, | |
| rotate, | |
| stream = {point: point}; | |
| function point(x, y) { | |
| ring.push(x = rotate(x, y)); | |
| x[0] *= degrees$1, x[1] *= degrees$1; | |
| } | |
| function circle() { | |
| var c = center.apply(this, arguments), | |
| r = radius.apply(this, arguments) * radians, | |
| p = precision.apply(this, arguments) * radians; | |
| ring = []; | |
| rotate = rotateRadians(-c[0] * radians, -c[1] * radians, 0).invert; | |
| circleStream(stream, r, p, 1); | |
| c = {type: "Polygon", coordinates: [ring]}; | |
| ring = rotate = null; | |
| return c; | |
| } | |
| circle.center = function(_) { | |
| return arguments.length ? (center = typeof _ === "function" ? _ : constant$7([+_[0], +_[1]]), circle) : center; | |
| }; | |
| circle.radius = function(_) { | |
| return arguments.length ? (radius = typeof _ === "function" ? _ : constant$7(+_), circle) : radius; | |
| }; | |
| circle.precision = function(_) { | |
| return arguments.length ? (precision = typeof _ === "function" ? _ : constant$7(+_), circle) : precision; | |
| }; | |
| return circle; | |
| }; | |
| var clipBuffer = function() { | |
| var lines = [], | |
| line; | |
| return { | |
| point: function(x, y) { | |
| line.push([x, y]); | |
| }, | |
| lineStart: function() { | |
| lines.push(line = []); | |
| }, | |
| lineEnd: noop$1, | |
| rejoin: function() { | |
| if (lines.length > 1) lines.push(lines.pop().concat(lines.shift())); | |
| }, | |
| result: function() { | |
| var result = lines; | |
| lines = []; | |
| line = null; | |
| return result; | |
| } | |
| }; | |
| }; | |
| var clipLine = function(a, b, x0, y0, x1, y1) { | |
| var ax = a[0], | |
| ay = a[1], | |
| bx = b[0], | |
| by = b[1], | |
| t0 = 0, | |
| t1 = 1, | |
| dx = bx - ax, | |
| dy = by - ay, | |
| r; | |
| r = x0 - ax; | |
| if (!dx && r > 0) return; | |
| r /= dx; | |
| if (dx < 0) { | |
| if (r < t0) return; | |
| if (r < t1) t1 = r; | |
| } else if (dx > 0) { | |
| if (r > t1) return; | |
| if (r > t0) t0 = r; | |
| } | |
| r = x1 - ax; | |
| if (!dx && r < 0) return; | |
| r /= dx; | |
| if (dx < 0) { | |
| if (r > t1) return; | |
| if (r > t0) t0 = r; | |
| } else if (dx > 0) { | |
| if (r < t0) return; | |
| if (r < t1) t1 = r; | |
| } | |
| r = y0 - ay; | |
| if (!dy && r > 0) return; | |
| r /= dy; | |
| if (dy < 0) { | |
| if (r < t0) return; | |
| if (r < t1) t1 = r; | |
| } else if (dy > 0) { | |
| if (r > t1) return; | |
| if (r > t0) t0 = r; | |
| } | |
| r = y1 - ay; | |
| if (!dy && r < 0) return; | |
| r /= dy; | |
| if (dy < 0) { | |
| if (r > t1) return; | |
| if (r > t0) t0 = r; | |
| } else if (dy > 0) { | |
| if (r < t0) return; | |
| if (r < t1) t1 = r; | |
| } | |
| if (t0 > 0) a[0] = ax + t0 * dx, a[1] = ay + t0 * dy; | |
| if (t1 < 1) b[0] = ax + t1 * dx, b[1] = ay + t1 * dy; | |
| return true; | |
| }; | |
| var pointEqual = function(a, b) { | |
| return abs(a[0] - b[0]) < epsilon$2 && abs(a[1] - b[1]) < epsilon$2; | |
| }; | |
| function Intersection(point, points, other, entry) { | |
| this.x = point; | |
| this.z = points; | |
| this.o = other; // another intersection | |
| this.e = entry; // is an entry? | |
| this.v = false; // visited | |
| this.n = this.p = null; // next & previous | |
| } | |
| // A generalized polygon clipping algorithm: given a polygon that has been cut | |
| // into its visible line segments, and rejoins the segments by interpolating | |
| // along the clip edge. | |
| var clipPolygon = function(segments, compareIntersection, startInside, interpolate, stream) { | |
| var subject = [], | |
| clip = [], | |
| i, | |
| n; | |
| segments.forEach(function(segment) { | |
| if ((n = segment.length - 1) <= 0) return; | |
| var n, p0 = segment[0], p1 = segment[n], x; | |
| // If the first and last points of a segment are coincident, then treat as a | |
| // closed ring. TODO if all rings are closed, then the winding order of the | |
| // exterior ring should be checked. | |
| if (pointEqual(p0, p1)) { | |
| stream.lineStart(); | |
| for (i = 0; i < n; ++i) stream.point((p0 = segment[i])[0], p0[1]); | |
| stream.lineEnd(); | |
| return; | |
| } | |
| subject.push(x = new Intersection(p0, segment, null, true)); | |
| clip.push(x.o = new Intersection(p0, null, x, false)); | |
| subject.push(x = new Intersection(p1, segment, null, false)); | |
| clip.push(x.o = new Intersection(p1, null, x, true)); | |
| }); | |
| if (!subject.length) return; | |
| clip.sort(compareIntersection); | |
| link$1(subject); | |
| link$1(clip); | |
| for (i = 0, n = clip.length; i < n; ++i) { | |
| clip[i].e = startInside = !startInside; | |
| } | |
| var start = subject[0], | |
| points, | |
| point; | |
| while (1) { | |
| // Find first unvisited intersection. | |
| var current = start, | |
| isSubject = true; | |
| while (current.v) if ((current = current.n) === start) return; | |
| points = current.z; | |
| stream.lineStart(); | |
| do { | |
| current.v = current.o.v = true; | |
| if (current.e) { | |
| if (isSubject) { | |
| for (i = 0, n = points.length; i < n; ++i) stream.point((point = points[i])[0], point[1]); | |
| } else { | |
| interpolate(current.x, current.n.x, 1, stream); | |
| } | |
| current = current.n; | |
| } else { | |
| if (isSubject) { | |
| points = current.p.z; | |
| for (i = points.length - 1; i >= 0; --i) stream.point((point = points[i])[0], point[1]); | |
| } else { | |
| interpolate(current.x, current.p.x, -1, stream); | |
| } | |
| current = current.p; | |
| } | |
| current = current.o; | |
| points = current.z; | |
| isSubject = !isSubject; | |
| } while (!current.v); | |
| stream.lineEnd(); | |
| } | |
| }; | |
| function link$1(array) { | |
| if (!(n = array.length)) return; | |
| var n, | |
| i = 0, | |
| a = array[0], | |
| b; | |
| while (++i < n) { | |
| a.n = b = array[i]; | |
| b.p = a; | |
| a = b; | |
| } | |
| a.n = b = array[0]; | |
| b.p = a; | |
| } | |
| var clipMax = 1e9; | |
| var clipMin = -clipMax; | |
| // TODO Use d3-polygon’s polygonContains here for the ring check? | |
| // TODO Eliminate duplicate buffering in clipBuffer and polygon.push? | |
| function clipExtent(x0, y0, x1, y1) { | |
| function visible(x, y) { | |
| return x0 <= x && x <= x1 && y0 <= y && y <= y1; | |
| } | |
| function interpolate(from, to, direction, stream) { | |
| var a = 0, a1 = 0; | |
| if (from == null | |
| || (a = corner(from, direction)) !== (a1 = corner(to, direction)) | |
| || comparePoint(from, to) < 0 ^ direction > 0) { | |
| do stream.point(a === 0 || a === 3 ? x0 : x1, a > 1 ? y1 : y0); | |
| while ((a = (a + direction + 4) % 4) !== a1); | |
| } else { | |
| stream.point(to[0], to[1]); | |
| } | |
| } | |
| function corner(p, direction) { | |
| return abs(p[0] - x0) < epsilon$2 ? direction > 0 ? 0 : 3 | |
| : abs(p[0] - x1) < epsilon$2 ? direction > 0 ? 2 : 1 | |
| : abs(p[1] - y0) < epsilon$2 ? direction > 0 ? 1 : 0 | |
| : direction > 0 ? 3 : 2; // abs(p[1] - y1) < epsilon | |
| } | |
| function compareIntersection(a, b) { | |
| return comparePoint(a.x, b.x); | |
| } | |
| function comparePoint(a, b) { | |
| var ca = corner(a, 1), | |
| cb = corner(b, 1); | |
| return ca !== cb ? ca - cb | |
| : ca === 0 ? b[1] - a[1] | |
| : ca === 1 ? a[0] - b[0] | |
| : ca === 2 ? a[1] - b[1] | |
| : b[0] - a[0]; | |
| } | |
| return function(stream) { | |
| var activeStream = stream, | |
| bufferStream = clipBuffer(), | |
| segments, | |
| polygon, | |
| ring, | |
| x__, y__, v__, // first point | |
| x_, y_, v_, // previous point | |
| first, | |
| clean; | |
| var clipStream = { | |
| point: point, | |
| lineStart: lineStart, | |
| lineEnd: lineEnd, | |
| polygonStart: polygonStart, | |
| polygonEnd: polygonEnd | |
| }; | |
| function point(x, y) { | |
| if (visible(x, y)) activeStream.point(x, y); | |
| } | |
| function polygonInside() { | |
| var winding = 0; | |
| for (var i = 0, n = polygon.length; i < n; ++i) { | |
| for (var ring = polygon[i], j = 1, m = ring.length, point = ring[0], a0, a1, b0 = point[0], b1 = point[1]; j < m; ++j) { | |
| a0 = b0, a1 = b1, point = ring[j], b0 = point[0], b1 = point[1]; | |
| if (a1 <= y1) { if (b1 > y1 && (b0 - a0) * (y1 - a1) > (b1 - a1) * (x0 - a0)) ++winding; } | |
| else { if (b1 <= y1 && (b0 - a0) * (y1 - a1) < (b1 - a1) * (x0 - a0)) --winding; } | |
| } | |
| } | |
| return winding; | |
| } | |
| // Buffer geometry within a polygon and then clip it en masse. | |
| function polygonStart() { | |
| activeStream = bufferStream, segments = [], polygon = [], clean = true; | |
| } | |
| function polygonEnd() { | |
| var startInside = polygonInside(), | |
| cleanInside = clean && startInside, | |
| visible = (segments = merge(segments)).length; | |
| if (cleanInside || visible) { | |
| stream.polygonStart(); | |
| if (cleanInside) { | |
| stream.lineStart(); | |
| interpolate(null, null, 1, stream); | |
| stream.lineEnd(); | |
| } | |
| if (visible) { | |
| clipPolygon(segments, compareIntersection, startInside, interpolate, stream); | |
| } | |
| stream.polygonEnd(); | |
| } | |
| activeStream = stream, segments = polygon = ring = null; | |
| } | |
| function lineStart() { | |
| clipStream.point = linePoint; | |
| if (polygon) polygon.push(ring = []); | |
| first = true; | |
| v_ = false; | |
| x_ = y_ = NaN; | |
| } | |
| // TODO rather than special-case polygons, simply handle them separately. | |
| // Ideally, coincident intersection points should be jittered to avoid | |
| // clipping issues. | |
| function lineEnd() { | |
| if (segments) { | |
| linePoint(x__, y__); | |
| if (v__ && v_) bufferStream.rejoin(); | |
| segments.push(bufferStream.result()); | |
| } | |
| clipStream.point = point; | |
| if (v_) activeStream.lineEnd(); | |
| } | |
| function linePoint(x, y) { | |
| var v = visible(x, y); | |
| if (polygon) ring.push([x, y]); | |
| if (first) { | |
| x__ = x, y__ = y, v__ = v; | |
| first = false; | |
| if (v) { | |
| activeStream.lineStart(); | |
| activeStream.point(x, y); | |
| } | |
| } else { | |
| if (v && v_) activeStream.point(x, y); | |
| else { | |
| var a = [x_ = Math.max(clipMin, Math.min(clipMax, x_)), y_ = Math.max(clipMin, Math.min(clipMax, y_))], | |
| b = [x = Math.max(clipMin, Math.min(clipMax, x)), y = Math.max(clipMin, Math.min(clipMax, y))]; | |
| if (clipLine(a, b, x0, y0, x1, y1)) { | |
| if (!v_) { | |
| activeStream.lineStart(); | |
| activeStream.point(a[0], a[1]); | |
| } | |
| activeStream.point(b[0], b[1]); | |
| if (!v) activeStream.lineEnd(); | |
| clean = false; | |
| } else if (v) { | |
| activeStream.lineStart(); | |
| activeStream.point(x, y); | |
| clean = false; | |
| } | |
| } | |
| } | |
| x_ = x, y_ = y, v_ = v; | |
| } | |
| return clipStream; | |
| }; | |
| } | |
| var extent$1 = function() { | |
| var x0 = 0, | |
| y0 = 0, | |
| x1 = 960, | |
| y1 = 500, | |
| cache, | |
| cacheStream, | |
| clip; | |
| return clip = { | |
| stream: function(stream) { | |
| return cache && cacheStream === stream ? cache : cache = clipExtent(x0, y0, x1, y1)(cacheStream = stream); | |
| }, | |
| extent: function(_) { | |
| return arguments.length ? (x0 = +_[0][0], y0 = +_[0][1], x1 = +_[1][0], y1 = +_[1][1], cache = cacheStream = null, clip) : [[x0, y0], [x1, y1]]; | |
| } | |
| }; | |
| }; | |
| var sum$1 = adder(); | |
| var polygonContains = function(polygon, point) { | |
| var lambda = point[0], | |
| phi = point[1], | |
| normal = [sin$1(lambda), -cos$1(lambda), 0], | |
| angle = 0, | |
| winding = 0; | |
| sum$1.reset(); | |
| for (var i = 0, n = polygon.length; i < n; ++i) { | |
| if (!(m = (ring = polygon[i]).length)) continue; | |
| var ring, | |
| m, | |
| point0 = ring[m - 1], | |
| lambda0 = point0[0], | |
| phi0 = point0[1] / 2 + quarterPi, | |
| sinPhi0 = sin$1(phi0), | |
| cosPhi0 = cos$1(phi0); | |
| for (var j = 0; j < m; ++j, lambda0 = lambda1, sinPhi0 = sinPhi1, cosPhi0 = cosPhi1, point0 = point1) { | |
| var point1 = ring[j], | |
| lambda1 = point1[0], | |
| phi1 = point1[1] / 2 + quarterPi, | |
| sinPhi1 = sin$1(phi1), | |
| cosPhi1 = cos$1(phi1), | |
| delta = lambda1 - lambda0, | |
| sign$$1 = delta >= 0 ? 1 : -1, | |
| absDelta = sign$$1 * delta, | |
| antimeridian = absDelta > pi$3, | |
| k = sinPhi0 * sinPhi1; | |
| sum$1.add(atan2(k * sign$$1 * sin$1(absDelta), cosPhi0 * cosPhi1 + k * cos$1(absDelta))); | |
| angle += antimeridian ? delta + sign$$1 * tau$3 : delta; | |
| // Are the longitudes either side of the point’s meridian (lambda), | |
| // and are the latitudes smaller than the parallel (phi)? | |
| if (antimeridian ^ lambda0 >= lambda ^ lambda1 >= lambda) { | |
| var arc = cartesianCross(cartesian(point0), cartesian(point1)); | |
| cartesianNormalizeInPlace(arc); | |
| var intersection = cartesianCross(normal, arc); | |
| cartesianNormalizeInPlace(intersection); | |
| var phiArc = (antimeridian ^ delta >= 0 ? -1 : 1) * asin(intersection[2]); | |
| if (phi > phiArc || phi === phiArc && (arc[0] || arc[1])) { | |
| winding += antimeridian ^ delta >= 0 ? 1 : -1; | |
| } | |
| } | |
| } | |
| } | |
| // First, determine whether the South pole is inside or outside: | |
| // | |
| // It is inside if: | |
| // * the polygon winds around it in a clockwise direction. | |
| // * the polygon does not (cumulatively) wind around it, but has a negative | |
| // (counter-clockwise) area. | |
| // | |
| // Second, count the (signed) number of times a segment crosses a lambda | |
| // from the point to the South pole. If it is zero, then the point is the | |
| // same side as the South pole. | |
| return (angle < -epsilon$2 || angle < epsilon$2 && sum$1 < -epsilon$2) ^ (winding & 1); | |
| }; | |
| var lengthSum = adder(); | |
| var lambda0$2; | |
| var sinPhi0$1; | |
| var cosPhi0$1; | |
| var lengthStream = { | |
| sphere: noop$1, | |
| point: noop$1, | |
| lineStart: lengthLineStart, | |
| lineEnd: noop$1, | |
| polygonStart: noop$1, | |
| polygonEnd: noop$1 | |
| }; | |
| function lengthLineStart() { | |
| lengthStream.point = lengthPointFirst; | |
| lengthStream.lineEnd = lengthLineEnd; | |
| } | |
| function lengthLineEnd() { | |
| lengthStream.point = lengthStream.lineEnd = noop$1; | |
| } | |
| function lengthPointFirst(lambda, phi) { | |
| lambda *= radians, phi *= radians; | |
| lambda0$2 = lambda, sinPhi0$1 = sin$1(phi), cosPhi0$1 = cos$1(phi); | |
| lengthStream.point = lengthPoint; | |
| } | |
| function lengthPoint(lambda, phi) { | |
| lambda *= radians, phi *= radians; | |
| var sinPhi = sin$1(phi), | |
| cosPhi = cos$1(phi), | |
| delta = abs(lambda - lambda0$2), | |
| cosDelta = cos$1(delta), | |
| sinDelta = sin$1(delta), | |
| x = cosPhi * sinDelta, | |
| y = cosPhi0$1 * sinPhi - sinPhi0$1 * cosPhi * cosDelta, | |
| z = sinPhi0$1 * sinPhi + cosPhi0$1 * cosPhi * cosDelta; | |
| lengthSum.add(atan2(sqrt(x * x + y * y), z)); | |
| lambda0$2 = lambda, sinPhi0$1 = sinPhi, cosPhi0$1 = cosPhi; | |
| } | |
| var length$1 = function(object) { | |
| lengthSum.reset(); | |
| geoStream(object, lengthStream); | |
| return +lengthSum; | |
| }; | |
| var coordinates = [null, null]; | |
| var object$1 = {type: "LineString", coordinates: coordinates}; | |
| var distance = function(a, b) { | |
| coordinates[0] = a; | |
| coordinates[1] = b; | |
| return length$1(object$1); | |
| }; | |
| var containsObjectType = { | |
| Feature: function(object, point) { | |
| return containsGeometry(object.geometry, point); | |
| }, | |
| FeatureCollection: function(object, point) { | |
| var features = object.features, i = -1, n = features.length; | |
| while (++i < n) if (containsGeometry(features[i].geometry, point)) return true; | |
| return false; | |
| } | |
| }; | |
| var containsGeometryType = { | |
| Sphere: function() { | |
| return true; | |
| }, | |
| Point: function(object, point) { | |
| return containsPoint(object.coordinates, point); | |
| }, | |
| MultiPoint: function(object, point) { | |
| var coordinates = object.coordinates, i = -1, n = coordinates.length; | |
| while (++i < n) if (containsPoint(coordinates[i], point)) return true; | |
| return false; | |
| }, | |
| LineString: function(object, point) { | |
| return containsLine(object.coordinates, point); | |
| }, | |
| MultiLineString: function(object, point) { | |
| var coordinates = object.coordinates, i = -1, n = coordinates.length; | |
| while (++i < n) if (containsLine(coordinates[i], point)) return true; | |
| return false; | |
| }, | |
| Polygon: function(object, point) { | |
| return containsPolygon(object.coordinates, point); | |
| }, | |
| MultiPolygon: function(object, point) { | |
| var coordinates = object.coordinates, i = -1, n = coordinates.length; | |
| while (++i < n) if (containsPolygon(coordinates[i], point)) return true; | |
| return false; | |
| }, | |
| GeometryCollection: function(object, point) { | |
| var geometries = object.geometries, i = -1, n = geometries.length; | |
| while (++i < n) if (containsGeometry(geometries[i], point)) return true; | |
| return false; | |
| } | |
| }; | |
| function containsGeometry(geometry, point) { | |
| return geometry && containsGeometryType.hasOwnProperty(geometry.type) | |
| ? containsGeometryType[geometry.type](geometry, point) | |
| : false; | |
| } | |
| function containsPoint(coordinates, point) { | |
| return distance(coordinates, point) === 0; | |
| } | |
| function containsLine(coordinates, point) { | |
| var ab = distance(coordinates[0], coordinates[1]), | |
| ao = distance(coordinates[0], point), | |
| ob = distance(point, coordinates[1]); | |
| return ao + ob <= ab + epsilon$2; | |
| } | |
| function containsPolygon(coordinates, point) { | |
| return !!polygonContains(coordinates.map(ringRadians), pointRadians(point)); | |
| } | |
| function ringRadians(ring) { | |
| return ring = ring.map(pointRadians), ring.pop(), ring; | |
| } | |
| function pointRadians(point) { | |
| return [point[0] * radians, point[1] * radians]; | |
| } | |
| var contains = function(object, point) { | |
| return (object && containsObjectType.hasOwnProperty(object.type) | |
| ? containsObjectType[object.type] | |
| : containsGeometry)(object, point); | |
| }; | |
| function graticuleX(y0, y1, dy) { | |
| var y = range(y0, y1 - epsilon$2, dy).concat(y1); | |
| return function(x) { return y.map(function(y) { return [x, y]; }); }; | |
| } | |
| function graticuleY(x0, x1, dx) { | |
| var x = range(x0, x1 - epsilon$2, dx).concat(x1); | |
| return function(y) { return x.map(function(x) { return [x, y]; }); }; | |
| } | |
| function graticule() { | |
| var x1, x0, X1, X0, | |
| y1, y0, Y1, Y0, | |
| dx = 10, dy = dx, DX = 90, DY = 360, | |
| x, y, X, Y, | |
| precision = 2.5; | |
| function graticule() { | |
| return {type: "MultiLineString", coordinates: lines()}; | |
| } | |
| function lines() { | |
| return range(ceil(X0 / DX) * DX, X1, DX).map(X) | |
| .concat(range(ceil(Y0 / DY) * DY, Y1, DY).map(Y)) | |
| .concat(range(ceil(x0 / dx) * dx, x1, dx).filter(function(x) { return abs(x % DX) > epsilon$2; }).map(x)) | |
| .concat(range(ceil(y0 / dy) * dy, y1, dy).filter(function(y) { return abs(y % DY) > epsilon$2; }).map(y)); | |
| } | |
| graticule.lines = function() { | |
| return lines().map(function(coordinates) { return {type: "LineString", coordinates: coordinates}; }); | |
| }; | |
| graticule.outline = function() { | |
| return { | |
| type: "Polygon", | |
| coordinates: [ | |
| X(X0).concat( | |
| Y(Y1).slice(1), | |
| X(X1).reverse().slice(1), | |
| Y(Y0).reverse().slice(1)) | |
| ] | |
| }; | |
| }; | |
| graticule.extent = function(_) { | |
| if (!arguments.length) return graticule.extentMinor(); | |
| return graticule.extentMajor(_).extentMinor(_); | |
| }; | |
| graticule.extentMajor = function(_) { | |
| if (!arguments.length) return [[X0, Y0], [X1, Y1]]; | |
| X0 = +_[0][0], X1 = +_[1][0]; | |
| Y0 = +_[0][1], Y1 = +_[1][1]; | |
| if (X0 > X1) _ = X0, X0 = X1, X1 = _; | |
| if (Y0 > Y1) _ = Y0, Y0 = Y1, Y1 = _; | |
| return graticule.precision(precision); | |
| }; | |
| graticule.extentMinor = function(_) { | |
| if (!arguments.length) return [[x0, y0], [x1, y1]]; | |
| x0 = +_[0][0], x1 = +_[1][0]; | |
| y0 = +_[0][1], y1 = +_[1][1]; | |
| if (x0 > x1) _ = x0, x0 = x1, x1 = _; | |
| if (y0 > y1) _ = y0, y0 = y1, y1 = _; | |
| return graticule.precision(precision); | |
| }; | |
| graticule.step = function(_) { | |
| if (!arguments.length) return graticule.stepMinor(); | |
| return graticule.stepMajor(_).stepMinor(_); | |
| }; | |
| graticule.stepMajor = function(_) { | |
| if (!arguments.length) return [DX, DY]; | |
| DX = +_[0], DY = +_[1]; | |
| return graticule; | |
| }; | |
| graticule.stepMinor = function(_) { | |
| if (!arguments.length) return [dx, dy]; | |
| dx = +_[0], dy = +_[1]; | |
| return graticule; | |
| }; | |
| graticule.precision = function(_) { | |
| if (!arguments.length) return precision; | |
| precision = +_; | |
| x = graticuleX(y0, y1, 90); | |
| y = graticuleY(x0, x1, precision); | |
| X = graticuleX(Y0, Y1, 90); | |
| Y = graticuleY(X0, X1, precision); | |
| return graticule; | |
| }; | |
| return graticule | |
| .extentMajor([[-180, -90 + epsilon$2], [180, 90 - epsilon$2]]) | |
| .extentMinor([[-180, -80 - epsilon$2], [180, 80 + epsilon$2]]); | |
| } | |
| function graticule10() { | |
| return graticule()(); | |
| } | |
| var interpolate$1 = function(a, b) { | |
| var x0 = a[0] * radians, | |
| y0 = a[1] * radians, | |
| x1 = b[0] * radians, | |
| y1 = b[1] * radians, | |
| cy0 = cos$1(y0), | |
| sy0 = sin$1(y0), | |
| cy1 = cos$1(y1), | |
| sy1 = sin$1(y1), | |
| kx0 = cy0 * cos$1(x0), | |
| ky0 = cy0 * sin$1(x0), | |
| kx1 = cy1 * cos$1(x1), | |
| ky1 = cy1 * sin$1(x1), | |
| d = 2 * asin(sqrt(haversin(y1 - y0) + cy0 * cy1 * haversin(x1 - x0))), | |
| k = sin$1(d); | |
| var interpolate = d ? function(t) { | |
| var B = sin$1(t *= d) / k, | |
| A = sin$1(d - t) / k, | |
| x = A * kx0 + B * kx1, | |
| y = A * ky0 + B * ky1, | |
| z = A * sy0 + B * sy1; | |
| return [ | |
| atan2(y, x) * degrees$1, | |
| atan2(z, sqrt(x * x + y * y)) * degrees$1 | |
| ]; | |
| } : function() { | |
| return [x0 * degrees$1, y0 * degrees$1]; | |
| }; | |
| interpolate.distance = d; | |
| return interpolate; | |
| }; | |
| var identity$4 = function(x) { | |
| return x; | |
| }; | |
| var areaSum$1 = adder(); | |
| var areaRingSum$1 = adder(); | |
| var x00; | |
| var y00; | |
| var x0$1; | |
| var y0$1; | |
| var areaStream$1 = { | |
| point: noop$1, | |
| lineStart: noop$1, | |
| lineEnd: noop$1, | |
| polygonStart: function() { | |
| areaStream$1.lineStart = areaRingStart$1; | |
| areaStream$1.lineEnd = areaRingEnd$1; | |
| }, | |
| polygonEnd: function() { | |
| areaStream$1.lineStart = areaStream$1.lineEnd = areaStream$1.point = noop$1; | |
| areaSum$1.add(abs(areaRingSum$1)); | |
| areaRingSum$1.reset(); | |
| }, | |
| result: function() { | |
| var area = areaSum$1 / 2; | |
| areaSum$1.reset(); | |
| return area; | |
| } | |
| }; | |
| function areaRingStart$1() { | |
| areaStream$1.point = areaPointFirst$1; | |
| } | |
| function areaPointFirst$1(x, y) { | |
| areaStream$1.point = areaPoint$1; | |
| x00 = x0$1 = x, y00 = y0$1 = y; | |
| } | |
| function areaPoint$1(x, y) { | |
| areaRingSum$1.add(y0$1 * x - x0$1 * y); | |
| x0$1 = x, y0$1 = y; | |
| } | |
| function areaRingEnd$1() { | |
| areaPoint$1(x00, y00); | |
| } | |
| var x0$2 = Infinity; | |
| var y0$2 = x0$2; | |
| var x1 = -x0$2; | |
| var y1 = x1; | |
| var boundsStream$1 = { | |
| point: boundsPoint$1, | |
| lineStart: noop$1, | |
| lineEnd: noop$1, | |
| polygonStart: noop$1, | |
| polygonEnd: noop$1, | |
| result: function() { | |
| var bounds = [[x0$2, y0$2], [x1, y1]]; | |
| x1 = y1 = -(y0$2 = x0$2 = Infinity); | |
| return bounds; | |
| } | |
| }; | |
| function boundsPoint$1(x, y) { | |
| if (x < x0$2) x0$2 = x; | |
| if (x > x1) x1 = x; | |
| if (y < y0$2) y0$2 = y; | |
| if (y > y1) y1 = y; | |
| } | |
| // TODO Enforce positive area for exterior, negative area for interior? | |
| var X0$1 = 0; | |
| var Y0$1 = 0; | |
| var Z0$1 = 0; | |
| var X1$1 = 0; | |
| var Y1$1 = 0; | |
| var Z1$1 = 0; | |
| var X2$1 = 0; | |
| var Y2$1 = 0; | |
| var Z2$1 = 0; | |
| var x00$1; | |
| var y00$1; | |
| var x0$3; | |
| var y0$3; | |
| var centroidStream$1 = { | |
| point: centroidPoint$1, | |
| lineStart: centroidLineStart$1, | |
| lineEnd: centroidLineEnd$1, | |
| polygonStart: function() { | |
| centroidStream$1.lineStart = centroidRingStart$1; | |
| centroidStream$1.lineEnd = centroidRingEnd$1; | |
| }, | |
| polygonEnd: function() { | |
| centroidStream$1.point = centroidPoint$1; | |
| centroidStream$1.lineStart = centroidLineStart$1; | |
| centroidStream$1.lineEnd = centroidLineEnd$1; | |
| }, | |
| result: function() { | |
| var centroid = Z2$1 ? [X2$1 / Z2$1, Y2$1 / Z2$1] | |
| : Z1$1 ? [X1$1 / Z1$1, Y1$1 / Z1$1] | |
| : Z0$1 ? [X0$1 / Z0$1, Y0$1 / Z0$1] | |
| : [NaN, NaN]; | |
| X0$1 = Y0$1 = Z0$1 = | |
| X1$1 = Y1$1 = Z1$1 = | |
| X2$1 = Y2$1 = Z2$1 = 0; | |
| return centroid; | |
| } | |
| }; | |
| function centroidPoint$1(x, y) { | |
| X0$1 += x; | |
| Y0$1 += y; | |
| ++Z0$1; | |
| } | |
| function centroidLineStart$1() { | |
| centroidStream$1.point = centroidPointFirstLine; | |
| } | |
| function centroidPointFirstLine(x, y) { | |
| centroidStream$1.point = centroidPointLine; | |
| centroidPoint$1(x0$3 = x, y0$3 = y); | |
| } | |
| function centroidPointLine(x, y) { | |
| var dx = x - x0$3, dy = y - y0$3, z = sqrt(dx * dx + dy * dy); | |
| X1$1 += z * (x0$3 + x) / 2; | |
| Y1$1 += z * (y0$3 + y) / 2; | |
| Z1$1 += z; | |
| centroidPoint$1(x0$3 = x, y0$3 = y); | |
| } | |
| function centroidLineEnd$1() { | |
| centroidStream$1.point = centroidPoint$1; | |
| } | |
| function centroidRingStart$1() { | |
| centroidStream$1.point = centroidPointFirstRing; | |
| } | |
| function centroidRingEnd$1() { | |
| centroidPointRing(x00$1, y00$1); | |
| } | |
| function centroidPointFirstRing(x, y) { | |
| centroidStream$1.point = centroidPointRing; | |
| centroidPoint$1(x00$1 = x0$3 = x, y00$1 = y0$3 = y); | |
| } | |
| function centroidPointRing(x, y) { | |
| var dx = x - x0$3, | |
| dy = y - y0$3, | |
| z = sqrt(dx * dx + dy * dy); | |
| X1$1 += z * (x0$3 + x) / 2; | |
| Y1$1 += z * (y0$3 + y) / 2; | |
| Z1$1 += z; | |
| z = y0$3 * x - x0$3 * y; | |
| X2$1 += z * (x0$3 + x); | |
| Y2$1 += z * (y0$3 + y); | |
| Z2$1 += z * 3; | |
| centroidPoint$1(x0$3 = x, y0$3 = y); | |
| } | |
| function PathContext(context) { | |
| this._context = context; | |
| } | |
| PathContext.prototype = { | |
| _radius: 4.5, | |
| pointRadius: function(_) { | |
| return this._radius = _, this; | |
| }, | |
| polygonStart: function() { | |
| this._line = 0; | |
| }, | |
| polygonEnd: function() { | |
| this._line = NaN; | |
| }, | |
| lineStart: function() { | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| if (this._line === 0) this._context.closePath(); | |
| this._point = NaN; | |
| }, | |
| point: function(x, y) { | |
| switch (this._point) { | |
| case 0: { | |
| this._context.moveTo(x, y); | |
| this._point = 1; | |
| break; | |
| } | |
| case 1: { | |
| this._context.lineTo(x, y); | |
| break; | |
| } | |
| default: { | |
| this._context.moveTo(x + this._radius, y); | |
| this._context.arc(x, y, this._radius, 0, tau$3); | |
| break; | |
| } | |
| } | |
| }, | |
| result: noop$1 | |
| }; | |
| var lengthSum$1 = adder(); | |
| var lengthRing; | |
| var x00$2; | |
| var y00$2; | |
| var x0$4; | |
| var y0$4; | |
| var lengthStream$1 = { | |
| point: noop$1, | |
| lineStart: function() { | |
| lengthStream$1.point = lengthPointFirst$1; | |
| }, | |
| lineEnd: function() { | |
| if (lengthRing) lengthPoint$1(x00$2, y00$2); | |
| lengthStream$1.point = noop$1; | |
| }, | |
| polygonStart: function() { | |
| lengthRing = true; | |
| }, | |
| polygonEnd: function() { | |
| lengthRing = null; | |
| }, | |
| result: function() { | |
| var length = +lengthSum$1; | |
| lengthSum$1.reset(); | |
| return length; | |
| } | |
| }; | |
| function lengthPointFirst$1(x, y) { | |
| lengthStream$1.point = lengthPoint$1; | |
| x00$2 = x0$4 = x, y00$2 = y0$4 = y; | |
| } | |
| function lengthPoint$1(x, y) { | |
| x0$4 -= x, y0$4 -= y; | |
| lengthSum$1.add(sqrt(x0$4 * x0$4 + y0$4 * y0$4)); | |
| x0$4 = x, y0$4 = y; | |
| } | |
| function PathString() { | |
| this._string = []; | |
| } | |
| PathString.prototype = { | |
| _circle: circle(4.5), | |
| pointRadius: function(_) { | |
| return this._circle = circle(_), this; | |
| }, | |
| polygonStart: function() { | |
| this._line = 0; | |
| }, | |
| polygonEnd: function() { | |
| this._line = NaN; | |
| }, | |
| lineStart: function() { | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| if (this._line === 0) this._string.push("Z"); | |
| this._point = NaN; | |
| }, | |
| point: function(x, y) { | |
| switch (this._point) { | |
| case 0: { | |
| this._string.push("M", x, ",", y); | |
| this._point = 1; | |
| break; | |
| } | |
| case 1: { | |
| this._string.push("L", x, ",", y); | |
| break; | |
| } | |
| default: { | |
| this._string.push("M", x, ",", y, this._circle); | |
| break; | |
| } | |
| } | |
| }, | |
| result: function() { | |
| if (this._string.length) { | |
| var result = this._string.join(""); | |
| this._string = []; | |
| return result; | |
| } | |
| } | |
| }; | |
| function circle(radius) { | |
| return "m0," + radius | |
| + "a" + radius + "," + radius + " 0 1,1 0," + -2 * radius | |
| + "a" + radius + "," + radius + " 0 1,1 0," + 2 * radius | |
| + "z"; | |
| } | |
| var index$1 = function(projection, context) { | |
| var pointRadius = 4.5, | |
| projectionStream, | |
| contextStream; | |
| function path(object) { | |
| if (object) { | |
| if (typeof pointRadius === "function") contextStream.pointRadius(+pointRadius.apply(this, arguments)); | |
| geoStream(object, projectionStream(contextStream)); | |
| } | |
| return contextStream.result(); | |
| } | |
| path.area = function(object) { | |
| geoStream(object, projectionStream(areaStream$1)); | |
| return areaStream$1.result(); | |
| }; | |
| path.measure = function(object) { | |
| geoStream(object, projectionStream(lengthStream$1)); | |
| return lengthStream$1.result(); | |
| }; | |
| path.bounds = function(object) { | |
| geoStream(object, projectionStream(boundsStream$1)); | |
| return boundsStream$1.result(); | |
| }; | |
| path.centroid = function(object) { | |
| geoStream(object, projectionStream(centroidStream$1)); | |
| return centroidStream$1.result(); | |
| }; | |
| path.projection = function(_) { | |
| return arguments.length ? (projectionStream = _ == null ? (projection = null, identity$4) : (projection = _).stream, path) : projection; | |
| }; | |
| path.context = function(_) { | |
| if (!arguments.length) return context; | |
| contextStream = _ == null ? (context = null, new PathString) : new PathContext(context = _); | |
| if (typeof pointRadius !== "function") contextStream.pointRadius(pointRadius); | |
| return path; | |
| }; | |
| path.pointRadius = function(_) { | |
| if (!arguments.length) return pointRadius; | |
| pointRadius = typeof _ === "function" ? _ : (contextStream.pointRadius(+_), +_); | |
| return path; | |
| }; | |
| return path.projection(projection).context(context); | |
| }; | |
| var clip = function(pointVisible, clipLine, interpolate, start) { | |
| return function(rotate, sink) { | |
| var line = clipLine(sink), | |
| rotatedStart = rotate.invert(start[0], start[1]), | |
| ringBuffer = clipBuffer(), | |
| ringSink = clipLine(ringBuffer), | |
| polygonStarted = false, | |
| polygon, | |
| segments, | |
| ring; | |
| var clip = { | |
| point: point, | |
| lineStart: lineStart, | |
| lineEnd: lineEnd, | |
| polygonStart: function() { | |
| clip.point = pointRing; | |
| clip.lineStart = ringStart; | |
| clip.lineEnd = ringEnd; | |
| segments = []; | |
| polygon = []; | |
| }, | |
| polygonEnd: function() { | |
| clip.point = point; | |
| clip.lineStart = lineStart; | |
| clip.lineEnd = lineEnd; | |
| segments = merge(segments); | |
| var startInside = polygonContains(polygon, rotatedStart); | |
| if (segments.length) { | |
| if (!polygonStarted) sink.polygonStart(), polygonStarted = true; | |
| clipPolygon(segments, compareIntersection, startInside, interpolate, sink); | |
| } else if (startInside) { | |
| if (!polygonStarted) sink.polygonStart(), polygonStarted = true; | |
| sink.lineStart(); | |
| interpolate(null, null, 1, sink); | |
| sink.lineEnd(); | |
| } | |
| if (polygonStarted) sink.polygonEnd(), polygonStarted = false; | |
| segments = polygon = null; | |
| }, | |
| sphere: function() { | |
| sink.polygonStart(); | |
| sink.lineStart(); | |
| interpolate(null, null, 1, sink); | |
| sink.lineEnd(); | |
| sink.polygonEnd(); | |
| } | |
| }; | |
| function point(lambda, phi) { | |
| var point = rotate(lambda, phi); | |
| if (pointVisible(lambda = point[0], phi = point[1])) sink.point(lambda, phi); | |
| } | |
| function pointLine(lambda, phi) { | |
| var point = rotate(lambda, phi); | |
| line.point(point[0], point[1]); | |
| } | |
| function lineStart() { | |
| clip.point = pointLine; | |
| line.lineStart(); | |
| } | |
| function lineEnd() { | |
| clip.point = point; | |
| line.lineEnd(); | |
| } | |
| function pointRing(lambda, phi) { | |
| ring.push([lambda, phi]); | |
| var point = rotate(lambda, phi); | |
| ringSink.point(point[0], point[1]); | |
| } | |
| function ringStart() { | |
| ringSink.lineStart(); | |
| ring = []; | |
| } | |
| function ringEnd() { | |
| pointRing(ring[0][0], ring[0][1]); | |
| ringSink.lineEnd(); | |
| var clean = ringSink.clean(), | |
| ringSegments = ringBuffer.result(), | |
| i, n = ringSegments.length, m, | |
| segment, | |
| point; | |
| ring.pop(); | |
| polygon.push(ring); | |
| ring = null; | |
| if (!n) return; | |
| // No intersections. | |
| if (clean & 1) { | |
| segment = ringSegments[0]; | |
| if ((m = segment.length - 1) > 0) { | |
| if (!polygonStarted) sink.polygonStart(), polygonStarted = true; | |
| sink.lineStart(); | |
| for (i = 0; i < m; ++i) sink.point((point = segment[i])[0], point[1]); | |
| sink.lineEnd(); | |
| } | |
| return; | |
| } | |
| // Rejoin connected segments. | |
| // TODO reuse ringBuffer.rejoin()? | |
| if (n > 1 && clean & 2) ringSegments.push(ringSegments.pop().concat(ringSegments.shift())); | |
| segments.push(ringSegments.filter(validSegment)); | |
| } | |
| return clip; | |
| }; | |
| }; | |
| function validSegment(segment) { | |
| return segment.length > 1; | |
| } | |
| // Intersections are sorted along the clip edge. For both antimeridian cutting | |
| // and circle clipping, the same comparison is used. | |
| function compareIntersection(a, b) { | |
| return ((a = a.x)[0] < 0 ? a[1] - halfPi$2 - epsilon$2 : halfPi$2 - a[1]) | |
| - ((b = b.x)[0] < 0 ? b[1] - halfPi$2 - epsilon$2 : halfPi$2 - b[1]); | |
| } | |
| var clipAntimeridian = clip( | |
| function() { return true; }, | |
| clipAntimeridianLine, | |
| clipAntimeridianInterpolate, | |
| [-pi$3, -halfPi$2] | |
| ); | |
| // Takes a line and cuts into visible segments. Return values: 0 - there were | |
| // intersections or the line was empty; 1 - no intersections; 2 - there were | |
| // intersections, and the first and last segments should be rejoined. | |
| function clipAntimeridianLine(stream) { | |
| var lambda0 = NaN, | |
| phi0 = NaN, | |
| sign0 = NaN, | |
| clean; // no intersections | |
| return { | |
| lineStart: function() { | |
| stream.lineStart(); | |
| clean = 1; | |
| }, | |
| point: function(lambda1, phi1) { | |
| var sign1 = lambda1 > 0 ? pi$3 : -pi$3, | |
| delta = abs(lambda1 - lambda0); | |
| if (abs(delta - pi$3) < epsilon$2) { // line crosses a pole | |
| stream.point(lambda0, phi0 = (phi0 + phi1) / 2 > 0 ? halfPi$2 : -halfPi$2); | |
| stream.point(sign0, phi0); | |
| stream.lineEnd(); | |
| stream.lineStart(); | |
| stream.point(sign1, phi0); | |
| stream.point(lambda1, phi0); | |
| clean = 0; | |
| } else if (sign0 !== sign1 && delta >= pi$3) { // line crosses antimeridian | |
| if (abs(lambda0 - sign0) < epsilon$2) lambda0 -= sign0 * epsilon$2; // handle degeneracies | |
| if (abs(lambda1 - sign1) < epsilon$2) lambda1 -= sign1 * epsilon$2; | |
| phi0 = clipAntimeridianIntersect(lambda0, phi0, lambda1, phi1); | |
| stream.point(sign0, phi0); | |
| stream.lineEnd(); | |
| stream.lineStart(); | |
| stream.point(sign1, phi0); | |
| clean = 0; | |
| } | |
| stream.point(lambda0 = lambda1, phi0 = phi1); | |
| sign0 = sign1; | |
| }, | |
| lineEnd: function() { | |
| stream.lineEnd(); | |
| lambda0 = phi0 = NaN; | |
| }, | |
| clean: function() { | |
| return 2 - clean; // if intersections, rejoin first and last segments | |
| } | |
| }; | |
| } | |
| function clipAntimeridianIntersect(lambda0, phi0, lambda1, phi1) { | |
| var cosPhi0, | |
| cosPhi1, | |
| sinLambda0Lambda1 = sin$1(lambda0 - lambda1); | |
| return abs(sinLambda0Lambda1) > epsilon$2 | |
| ? atan((sin$1(phi0) * (cosPhi1 = cos$1(phi1)) * sin$1(lambda1) | |
| - sin$1(phi1) * (cosPhi0 = cos$1(phi0)) * sin$1(lambda0)) | |
| / (cosPhi0 * cosPhi1 * sinLambda0Lambda1)) | |
| : (phi0 + phi1) / 2; | |
| } | |
| function clipAntimeridianInterpolate(from, to, direction, stream) { | |
| var phi; | |
| if (from == null) { | |
| phi = direction * halfPi$2; | |
| stream.point(-pi$3, phi); | |
| stream.point(0, phi); | |
| stream.point(pi$3, phi); | |
| stream.point(pi$3, 0); | |
| stream.point(pi$3, -phi); | |
| stream.point(0, -phi); | |
| stream.point(-pi$3, -phi); | |
| stream.point(-pi$3, 0); | |
| stream.point(-pi$3, phi); | |
| } else if (abs(from[0] - to[0]) > epsilon$2) { | |
| var lambda = from[0] < to[0] ? pi$3 : -pi$3; | |
| phi = direction * lambda / 2; | |
| stream.point(-lambda, phi); | |
| stream.point(0, phi); | |
| stream.point(lambda, phi); | |
| } else { | |
| stream.point(to[0], to[1]); | |
| } | |
| } | |
| var clipCircle = function(radius, delta) { | |
| var cr = cos$1(radius), | |
| smallRadius = cr > 0, | |
| notHemisphere = abs(cr) > epsilon$2; // TODO optimise for this common case | |
| function interpolate(from, to, direction, stream) { | |
| circleStream(stream, radius, delta, direction, from, to); | |
| } | |
| function visible(lambda, phi) { | |
| return cos$1(lambda) * cos$1(phi) > cr; | |
| } | |
| // Takes a line and cuts into visible segments. Return values used for polygon | |
| // clipping: 0 - there were intersections or the line was empty; 1 - no | |
| // intersections 2 - there were intersections, and the first and last segments | |
| // should be rejoined. | |
| function clipLine(stream) { | |
| var point0, // previous point | |
| c0, // code for previous point | |
| v0, // visibility of previous point | |
| v00, // visibility of first point | |
| clean; // no intersections | |
| return { | |
| lineStart: function() { | |
| v00 = v0 = false; | |
| clean = 1; | |
| }, | |
| point: function(lambda, phi) { | |
| var point1 = [lambda, phi], | |
| point2, | |
| v = visible(lambda, phi), | |
| c = smallRadius | |
| ? v ? 0 : code(lambda, phi) | |
| : v ? code(lambda + (lambda < 0 ? pi$3 : -pi$3), phi) : 0; | |
| if (!point0 && (v00 = v0 = v)) stream.lineStart(); | |
| // Handle degeneracies. | |
| // TODO ignore if not clipping polygons. | |
| if (v !== v0) { | |
| point2 = intersect(point0, point1); | |
| if (pointEqual(point0, point2) || pointEqual(point1, point2)) { | |
| point1[0] += epsilon$2; | |
| point1[1] += epsilon$2; | |
| v = visible(point1[0], point1[1]); | |
| } | |
| } | |
| if (v !== v0) { | |
| clean = 0; | |
| if (v) { | |
| // outside going in | |
| stream.lineStart(); | |
| point2 = intersect(point1, point0); | |
| stream.point(point2[0], point2[1]); | |
| } else { | |
| // inside going out | |
| point2 = intersect(point0, point1); | |
| stream.point(point2[0], point2[1]); | |
| stream.lineEnd(); | |
| } | |
| point0 = point2; | |
| } else if (notHemisphere && point0 && smallRadius ^ v) { | |
| var t; | |
| // If the codes for two points are different, or are both zero, | |
| // and there this segment intersects with the small circle. | |
| if (!(c & c0) && (t = intersect(point1, point0, true))) { | |
| clean = 0; | |
| if (smallRadius) { | |
| stream.lineStart(); | |
| stream.point(t[0][0], t[0][1]); | |
| stream.point(t[1][0], t[1][1]); | |
| stream.lineEnd(); | |
| } else { | |
| stream.point(t[1][0], t[1][1]); | |
| stream.lineEnd(); | |
| stream.lineStart(); | |
| stream.point(t[0][0], t[0][1]); | |
| } | |
| } | |
| } | |
| if (v && (!point0 || !pointEqual(point0, point1))) { | |
| stream.point(point1[0], point1[1]); | |
| } | |
| point0 = point1, v0 = v, c0 = c; | |
| }, | |
| lineEnd: function() { | |
| if (v0) stream.lineEnd(); | |
| point0 = null; | |
| }, | |
| // Rejoin first and last segments if there were intersections and the first | |
| // and last points were visible. | |
| clean: function() { | |
| return clean | ((v00 && v0) << 1); | |
| } | |
| }; | |
| } | |
| // Intersects the great circle between a and b with the clip circle. | |
| function intersect(a, b, two) { | |
| var pa = cartesian(a), | |
| pb = cartesian(b); | |
| // We have two planes, n1.p = d1 and n2.p = d2. | |
| // Find intersection line p(t) = c1 n1 + c2 n2 + t (n1 ⨯ n2). | |
| var n1 = [1, 0, 0], // normal | |
| n2 = cartesianCross(pa, pb), | |
| n2n2 = cartesianDot(n2, n2), | |
| n1n2 = n2[0], // cartesianDot(n1, n2), | |
| determinant = n2n2 - n1n2 * n1n2; | |
| // Two polar points. | |
| if (!determinant) return !two && a; | |
| var c1 = cr * n2n2 / determinant, | |
| c2 = -cr * n1n2 / determinant, | |
| n1xn2 = cartesianCross(n1, n2), | |
| A = cartesianScale(n1, c1), | |
| B = cartesianScale(n2, c2); | |
| cartesianAddInPlace(A, B); | |
| // Solve |p(t)|^2 = 1. | |
| var u = n1xn2, | |
| w = cartesianDot(A, u), | |
| uu = cartesianDot(u, u), | |
| t2 = w * w - uu * (cartesianDot(A, A) - 1); | |
| if (t2 < 0) return; | |
| var t = sqrt(t2), | |
| q = cartesianScale(u, (-w - t) / uu); | |
| cartesianAddInPlace(q, A); | |
| q = spherical(q); | |
| if (!two) return q; | |
| // Two intersection points. | |
| var lambda0 = a[0], | |
| lambda1 = b[0], | |
| phi0 = a[1], | |
| phi1 = b[1], | |
| z; | |
| if (lambda1 < lambda0) z = lambda0, lambda0 = lambda1, lambda1 = z; | |
| var delta = lambda1 - lambda0, | |
| polar = abs(delta - pi$3) < epsilon$2, | |
| meridian = polar || delta < epsilon$2; | |
| if (!polar && phi1 < phi0) z = phi0, phi0 = phi1, phi1 = z; | |
| // Check that the first point is between a and b. | |
| if (meridian | |
| ? polar | |
| ? phi0 + phi1 > 0 ^ q[1] < (abs(q[0] - lambda0) < epsilon$2 ? phi0 : phi1) | |
| : phi0 <= q[1] && q[1] <= phi1 | |
| : delta > pi$3 ^ (lambda0 <= q[0] && q[0] <= lambda1)) { | |
| var q1 = cartesianScale(u, (-w + t) / uu); | |
| cartesianAddInPlace(q1, A); | |
| return [q, spherical(q1)]; | |
| } | |
| } | |
| // Generates a 4-bit vector representing the location of a point relative to | |
| // the small circle's bounding box. | |
| function code(lambda, phi) { | |
| var r = smallRadius ? radius : pi$3 - radius, | |
| code = 0; | |
| if (lambda < -r) code |= 1; // left | |
| else if (lambda > r) code |= 2; // right | |
| if (phi < -r) code |= 4; // below | |
| else if (phi > r) code |= 8; // above | |
| return code; | |
| } | |
| return clip(visible, clipLine, interpolate, smallRadius ? [0, -radius] : [-pi$3, radius - pi$3]); | |
| }; | |
| var transform = function(methods) { | |
| return { | |
| stream: transformer(methods) | |
| }; | |
| }; | |
| function transformer(methods) { | |
| return function(stream) { | |
| var s = new TransformStream; | |
| for (var key in methods) s[key] = methods[key]; | |
| s.stream = stream; | |
| return s; | |
| }; | |
| } | |
| function TransformStream() {} | |
| TransformStream.prototype = { | |
| constructor: TransformStream, | |
| point: function(x, y) { this.stream.point(x, y); }, | |
| sphere: function() { this.stream.sphere(); }, | |
| lineStart: function() { this.stream.lineStart(); }, | |
| lineEnd: function() { this.stream.lineEnd(); }, | |
| polygonStart: function() { this.stream.polygonStart(); }, | |
| polygonEnd: function() { this.stream.polygonEnd(); } | |
| }; | |
| function fitExtent(projection, extent, object) { | |
| var w = extent[1][0] - extent[0][0], | |
| h = extent[1][1] - extent[0][1], | |
| clip = projection.clipExtent && projection.clipExtent(); | |
| projection | |
| .scale(150) | |
| .translate([0, 0]); | |
| if (clip != null) projection.clipExtent(null); | |
| geoStream(object, projection.stream(boundsStream$1)); | |
| var b = boundsStream$1.result(), | |
| k = Math.min(w / (b[1][0] - b[0][0]), h / (b[1][1] - b[0][1])), | |
| x = +extent[0][0] + (w - k * (b[1][0] + b[0][0])) / 2, | |
| y = +extent[0][1] + (h - k * (b[1][1] + b[0][1])) / 2; | |
| if (clip != null) projection.clipExtent(clip); | |
| return projection | |
| .scale(k * 150) | |
| .translate([x, y]); | |
| } | |
| function fitSize(projection, size, object) { | |
| return fitExtent(projection, [[0, 0], size], object); | |
| } | |
| var maxDepth = 16; | |
| var cosMinDistance = cos$1(30 * radians); // cos(minimum angular distance) | |
| var resample = function(project, delta2) { | |
| return +delta2 ? resample$1(project, delta2) : resampleNone(project); | |
| }; | |
| function resampleNone(project) { | |
| return transformer({ | |
| point: function(x, y) { | |
| x = project(x, y); | |
| this.stream.point(x[0], x[1]); | |
| } | |
| }); | |
| } | |
| function resample$1(project, delta2) { | |
| function resampleLineTo(x0, y0, lambda0, a0, b0, c0, x1, y1, lambda1, a1, b1, c1, depth, stream) { | |
| var dx = x1 - x0, | |
| dy = y1 - y0, | |
| d2 = dx * dx + dy * dy; | |
| if (d2 > 4 * delta2 && depth--) { | |
| var a = a0 + a1, | |
| b = b0 + b1, | |
| c = c0 + c1, | |
| m = sqrt(a * a + b * b + c * c), | |
| phi2 = asin(c /= m), | |
| lambda2 = abs(abs(c) - 1) < epsilon$2 || abs(lambda0 - lambda1) < epsilon$2 ? (lambda0 + lambda1) / 2 : atan2(b, a), | |
| p = project(lambda2, phi2), | |
| x2 = p[0], | |
| y2 = p[1], | |
| dx2 = x2 - x0, | |
| dy2 = y2 - y0, | |
| dz = dy * dx2 - dx * dy2; | |
| if (dz * dz / d2 > delta2 // perpendicular projected distance | |
| || abs((dx * dx2 + dy * dy2) / d2 - 0.5) > 0.3 // midpoint close to an end | |
| || a0 * a1 + b0 * b1 + c0 * c1 < cosMinDistance) { // angular distance | |
| resampleLineTo(x0, y0, lambda0, a0, b0, c0, x2, y2, lambda2, a /= m, b /= m, c, depth, stream); | |
| stream.point(x2, y2); | |
| resampleLineTo(x2, y2, lambda2, a, b, c, x1, y1, lambda1, a1, b1, c1, depth, stream); | |
| } | |
| } | |
| } | |
| return function(stream) { | |
| var lambda00, x00, y00, a00, b00, c00, // first point | |
| lambda0, x0, y0, a0, b0, c0; // previous point | |
| var resampleStream = { | |
| point: point, | |
| lineStart: lineStart, | |
| lineEnd: lineEnd, | |
| polygonStart: function() { stream.polygonStart(); resampleStream.lineStart = ringStart; }, | |
| polygonEnd: function() { stream.polygonEnd(); resampleStream.lineStart = lineStart; } | |
| }; | |
| function point(x, y) { | |
| x = project(x, y); | |
| stream.point(x[0], x[1]); | |
| } | |
| function lineStart() { | |
| x0 = NaN; | |
| resampleStream.point = linePoint; | |
| stream.lineStart(); | |
| } | |
| function linePoint(lambda, phi) { | |
| var c = cartesian([lambda, phi]), p = project(lambda, phi); | |
| resampleLineTo(x0, y0, lambda0, a0, b0, c0, x0 = p[0], y0 = p[1], lambda0 = lambda, a0 = c[0], b0 = c[1], c0 = c[2], maxDepth, stream); | |
| stream.point(x0, y0); | |
| } | |
| function lineEnd() { | |
| resampleStream.point = point; | |
| stream.lineEnd(); | |
| } | |
| function ringStart() { | |
| lineStart(); | |
| resampleStream.point = ringPoint; | |
| resampleStream.lineEnd = ringEnd; | |
| } | |
| function ringPoint(lambda, phi) { | |
| linePoint(lambda00 = lambda, phi), x00 = x0, y00 = y0, a00 = a0, b00 = b0, c00 = c0; | |
| resampleStream.point = linePoint; | |
| } | |
| function ringEnd() { | |
| resampleLineTo(x0, y0, lambda0, a0, b0, c0, x00, y00, lambda00, a00, b00, c00, maxDepth, stream); | |
| resampleStream.lineEnd = lineEnd; | |
| lineEnd(); | |
| } | |
| return resampleStream; | |
| }; | |
| } | |
| var transformRadians = transformer({ | |
| point: function(x, y) { | |
| this.stream.point(x * radians, y * radians); | |
| } | |
| }); | |
| function projection(project) { | |
| return projectionMutator(function() { return project; })(); | |
| } | |
| function projectionMutator(projectAt) { | |
| var project, | |
| k = 150, // scale | |
| x = 480, y = 250, // translate | |
| dx, dy, lambda = 0, phi = 0, // center | |
| deltaLambda = 0, deltaPhi = 0, deltaGamma = 0, rotate, projectRotate, // rotate | |
| theta = null, preclip = clipAntimeridian, // clip angle | |
| x0 = null, y0, x1, y1, postclip = identity$4, // clip extent | |
| delta2 = 0.5, projectResample = resample(projectTransform, delta2), // precision | |
| cache, | |
| cacheStream; | |
| function projection(point) { | |
| point = projectRotate(point[0] * radians, point[1] * radians); | |
| return [point[0] * k + dx, dy - point[1] * k]; | |
| } | |
| function invert(point) { | |
| point = projectRotate.invert((point[0] - dx) / k, (dy - point[1]) / k); | |
| return point && [point[0] * degrees$1, point[1] * degrees$1]; | |
| } | |
| function projectTransform(x, y) { | |
| return x = project(x, y), [x[0] * k + dx, dy - x[1] * k]; | |
| } | |
| projection.stream = function(stream) { | |
| return cache && cacheStream === stream ? cache : cache = transformRadians(preclip(rotate, projectResample(postclip(cacheStream = stream)))); | |
| }; | |
| projection.clipAngle = function(_) { | |
| return arguments.length ? (preclip = +_ ? clipCircle(theta = _ * radians, 6 * radians) : (theta = null, clipAntimeridian), reset()) : theta * degrees$1; | |
| }; | |
| projection.clipExtent = function(_) { | |
| return arguments.length ? (postclip = _ == null ? (x0 = y0 = x1 = y1 = null, identity$4) : clipExtent(x0 = +_[0][0], y0 = +_[0][1], x1 = +_[1][0], y1 = +_[1][1]), reset()) : x0 == null ? null : [[x0, y0], [x1, y1]]; | |
| }; | |
| projection.scale = function(_) { | |
| return arguments.length ? (k = +_, recenter()) : k; | |
| }; | |
| projection.translate = function(_) { | |
| return arguments.length ? (x = +_[0], y = +_[1], recenter()) : [x, y]; | |
| }; | |
| projection.center = function(_) { | |
| return arguments.length ? (lambda = _[0] % 360 * radians, phi = _[1] % 360 * radians, recenter()) : [lambda * degrees$1, phi * degrees$1]; | |
| }; | |
| projection.rotate = function(_) { | |
| return arguments.length ? (deltaLambda = _[0] % 360 * radians, deltaPhi = _[1] % 360 * radians, deltaGamma = _.length > 2 ? _[2] % 360 * radians : 0, recenter()) : [deltaLambda * degrees$1, deltaPhi * degrees$1, deltaGamma * degrees$1]; | |
| }; | |
| projection.precision = function(_) { | |
| return arguments.length ? (projectResample = resample(projectTransform, delta2 = _ * _), reset()) : sqrt(delta2); | |
| }; | |
| projection.fitExtent = function(extent, object) { | |
| return fitExtent(projection, extent, object); | |
| }; | |
| projection.fitSize = function(size, object) { | |
| return fitSize(projection, size, object); | |
| }; | |
| function recenter() { | |
| projectRotate = compose(rotate = rotateRadians(deltaLambda, deltaPhi, deltaGamma), project); | |
| var center = project(lambda, phi); | |
| dx = x - center[0] * k; | |
| dy = y + center[1] * k; | |
| return reset(); | |
| } | |
| function reset() { | |
| cache = cacheStream = null; | |
| return projection; | |
| } | |
| return function() { | |
| project = projectAt.apply(this, arguments); | |
| projection.invert = project.invert && invert; | |
| return recenter(); | |
| }; | |
| } | |
| function conicProjection(projectAt) { | |
| var phi0 = 0, | |
| phi1 = pi$3 / 3, | |
| m = projectionMutator(projectAt), | |
| p = m(phi0, phi1); | |
| p.parallels = function(_) { | |
| return arguments.length ? m(phi0 = _[0] * radians, phi1 = _[1] * radians) : [phi0 * degrees$1, phi1 * degrees$1]; | |
| }; | |
| return p; | |
| } | |
| function cylindricalEqualAreaRaw(phi0) { | |
| var cosPhi0 = cos$1(phi0); | |
| function forward(lambda, phi) { | |
| return [lambda * cosPhi0, sin$1(phi) / cosPhi0]; | |
| } | |
| forward.invert = function(x, y) { | |
| return [x / cosPhi0, asin(y * cosPhi0)]; | |
| }; | |
| return forward; | |
| } | |
| function conicEqualAreaRaw(y0, y1) { | |
| var sy0 = sin$1(y0), n = (sy0 + sin$1(y1)) / 2; | |
| // Are the parallels symmetrical around the Equator? | |
| if (abs(n) < epsilon$2) return cylindricalEqualAreaRaw(y0); | |
| var c = 1 + sy0 * (2 * n - sy0), r0 = sqrt(c) / n; | |
| function project(x, y) { | |
| var r = sqrt(c - 2 * n * sin$1(y)) / n; | |
| return [r * sin$1(x *= n), r0 - r * cos$1(x)]; | |
| } | |
| project.invert = function(x, y) { | |
| var r0y = r0 - y; | |
| return [atan2(x, abs(r0y)) / n * sign(r0y), asin((c - (x * x + r0y * r0y) * n * n) / (2 * n))]; | |
| }; | |
| return project; | |
| } | |
| var conicEqualArea = function() { | |
| return conicProjection(conicEqualAreaRaw) | |
| .scale(155.424) | |
| .center([0, 33.6442]); | |
| }; | |
| var albers = function() { | |
| return conicEqualArea() | |
| .parallels([29.5, 45.5]) | |
| .scale(1070) | |
| .translate([480, 250]) | |
| .rotate([96, 0]) | |
| .center([-0.6, 38.7]); | |
| }; | |
| // The projections must have mutually exclusive clip regions on the sphere, | |
| // as this will avoid emitting interleaving lines and polygons. | |
| function multiplex(streams) { | |
| var n = streams.length; | |
| return { | |
| point: function(x, y) { var i = -1; while (++i < n) streams[i].point(x, y); }, | |
| sphere: function() { var i = -1; while (++i < n) streams[i].sphere(); }, | |
| lineStart: function() { var i = -1; while (++i < n) streams[i].lineStart(); }, | |
| lineEnd: function() { var i = -1; while (++i < n) streams[i].lineEnd(); }, | |
| polygonStart: function() { var i = -1; while (++i < n) streams[i].polygonStart(); }, | |
| polygonEnd: function() { var i = -1; while (++i < n) streams[i].polygonEnd(); } | |
| }; | |
| } | |
| // A composite projection for the United States, configured by default for | |
| // 960×500. The projection also works quite well at 960×600 if you change the | |
| // scale to 1285 and adjust the translate accordingly. The set of standard | |
| // parallels for each region comes from USGS, which is published here: | |
| // http://egsc.usgs.gov/isb/pubs/MapProjections/projections.html#albers | |
| var albersUsa = function() { | |
| var cache, | |
| cacheStream, | |
| lower48 = albers(), lower48Point, | |
| alaska = conicEqualArea().rotate([154, 0]).center([-2, 58.5]).parallels([55, 65]), alaskaPoint, // EPSG:3338 | |
| hawaii = conicEqualArea().rotate([157, 0]).center([-3, 19.9]).parallels([8, 18]), hawaiiPoint, // ESRI:102007 | |
| point, pointStream = {point: function(x, y) { point = [x, y]; }}; | |
| function albersUsa(coordinates) { | |
| var x = coordinates[0], y = coordinates[1]; | |
| return point = null, | |
| (lower48Point.point(x, y), point) | |
| || (alaskaPoint.point(x, y), point) | |
| || (hawaiiPoint.point(x, y), point); | |
| } | |
| albersUsa.invert = function(coordinates) { | |
| var k = lower48.scale(), | |
| t = lower48.translate(), | |
| x = (coordinates[0] - t[0]) / k, | |
| y = (coordinates[1] - t[1]) / k; | |
| return (y >= 0.120 && y < 0.234 && x >= -0.425 && x < -0.214 ? alaska | |
| : y >= 0.166 && y < 0.234 && x >= -0.214 && x < -0.115 ? hawaii | |
| : lower48).invert(coordinates); | |
| }; | |
| albersUsa.stream = function(stream) { | |
| return cache && cacheStream === stream ? cache : cache = multiplex([lower48.stream(cacheStream = stream), alaska.stream(stream), hawaii.stream(stream)]); | |
| }; | |
| albersUsa.precision = function(_) { | |
| if (!arguments.length) return lower48.precision(); | |
| lower48.precision(_), alaska.precision(_), hawaii.precision(_); | |
| return reset(); | |
| }; | |
| albersUsa.scale = function(_) { | |
| if (!arguments.length) return lower48.scale(); | |
| lower48.scale(_), alaska.scale(_ * 0.35), hawaii.scale(_); | |
| return albersUsa.translate(lower48.translate()); | |
| }; | |
| albersUsa.translate = function(_) { | |
| if (!arguments.length) return lower48.translate(); | |
| var k = lower48.scale(), x = +_[0], y = +_[1]; | |
| lower48Point = lower48 | |
| .translate(_) | |
| .clipExtent([[x - 0.455 * k, y - 0.238 * k], [x + 0.455 * k, y + 0.238 * k]]) | |
| .stream(pointStream); | |
| alaskaPoint = alaska | |
| .translate([x - 0.307 * k, y + 0.201 * k]) | |
| .clipExtent([[x - 0.425 * k + epsilon$2, y + 0.120 * k + epsilon$2], [x - 0.214 * k - epsilon$2, y + 0.234 * k - epsilon$2]]) | |
| .stream(pointStream); | |
| hawaiiPoint = hawaii | |
| .translate([x - 0.205 * k, y + 0.212 * k]) | |
| .clipExtent([[x - 0.214 * k + epsilon$2, y + 0.166 * k + epsilon$2], [x - 0.115 * k - epsilon$2, y + 0.234 * k - epsilon$2]]) | |
| .stream(pointStream); | |
| return reset(); | |
| }; | |
| albersUsa.fitExtent = function(extent, object) { | |
| return fitExtent(albersUsa, extent, object); | |
| }; | |
| albersUsa.fitSize = function(size, object) { | |
| return fitSize(albersUsa, size, object); | |
| }; | |
| function reset() { | |
| cache = cacheStream = null; | |
| return albersUsa; | |
| } | |
| return albersUsa.scale(1070); | |
| }; | |
| function azimuthalRaw(scale) { | |
| return function(x, y) { | |
| var cx = cos$1(x), | |
| cy = cos$1(y), | |
| k = scale(cx * cy); | |
| return [ | |
| k * cy * sin$1(x), | |
| k * sin$1(y) | |
| ]; | |
| } | |
| } | |
| function azimuthalInvert(angle) { | |
| return function(x, y) { | |
| var z = sqrt(x * x + y * y), | |
| c = angle(z), | |
| sc = sin$1(c), | |
| cc = cos$1(c); | |
| return [ | |
| atan2(x * sc, z * cc), | |
| asin(z && y * sc / z) | |
| ]; | |
| } | |
| } | |
| var azimuthalEqualAreaRaw = azimuthalRaw(function(cxcy) { | |
| return sqrt(2 / (1 + cxcy)); | |
| }); | |
| azimuthalEqualAreaRaw.invert = azimuthalInvert(function(z) { | |
| return 2 * asin(z / 2); | |
| }); | |
| var azimuthalEqualArea = function() { | |
| return projection(azimuthalEqualAreaRaw) | |
| .scale(124.75) | |
| .clipAngle(180 - 1e-3); | |
| }; | |
| var azimuthalEquidistantRaw = azimuthalRaw(function(c) { | |
| return (c = acos(c)) && c / sin$1(c); | |
| }); | |
| azimuthalEquidistantRaw.invert = azimuthalInvert(function(z) { | |
| return z; | |
| }); | |
| var azimuthalEquidistant = function() { | |
| return projection(azimuthalEquidistantRaw) | |
| .scale(79.4188) | |
| .clipAngle(180 - 1e-3); | |
| }; | |
| function mercatorRaw(lambda, phi) { | |
| return [lambda, log(tan((halfPi$2 + phi) / 2))]; | |
| } | |
| mercatorRaw.invert = function(x, y) { | |
| return [x, 2 * atan(exp(y)) - halfPi$2]; | |
| }; | |
| var mercator = function() { | |
| return mercatorProjection(mercatorRaw) | |
| .scale(961 / tau$3); | |
| }; | |
| function mercatorProjection(project) { | |
| var m = projection(project), | |
| center = m.center, | |
| scale = m.scale, | |
| translate = m.translate, | |
| clipExtent = m.clipExtent, | |
| x0 = null, y0, x1, y1; // clip extent | |
| m.scale = function(_) { | |
| return arguments.length ? (scale(_), reclip()) : scale(); | |
| }; | |
| m.translate = function(_) { | |
| return arguments.length ? (translate(_), reclip()) : translate(); | |
| }; | |
| m.center = function(_) { | |
| return arguments.length ? (center(_), reclip()) : center(); | |
| }; | |
| m.clipExtent = function(_) { | |
| return arguments.length ? ((_ == null ? x0 = y0 = x1 = y1 = null : (x0 = +_[0][0], y0 = +_[0][1], x1 = +_[1][0], y1 = +_[1][1])), reclip()) : x0 == null ? null : [[x0, y0], [x1, y1]]; | |
| }; | |
| function reclip() { | |
| var k = pi$3 * scale(), | |
| t = m(rotation(m.rotate()).invert([0, 0])); | |
| return clipExtent(x0 == null | |
| ? [[t[0] - k, t[1] - k], [t[0] + k, t[1] + k]] : project === mercatorRaw | |
| ? [[Math.max(t[0] - k, x0), y0], [Math.min(t[0] + k, x1), y1]] | |
| : [[x0, Math.max(t[1] - k, y0)], [x1, Math.min(t[1] + k, y1)]]); | |
| } | |
| return reclip(); | |
| } | |
| function tany(y) { | |
| return tan((halfPi$2 + y) / 2); | |
| } | |
| function conicConformalRaw(y0, y1) { | |
| var cy0 = cos$1(y0), | |
| n = y0 === y1 ? sin$1(y0) : log(cy0 / cos$1(y1)) / log(tany(y1) / tany(y0)), | |
| f = cy0 * pow(tany(y0), n) / n; | |
| if (!n) return mercatorRaw; | |
| function project(x, y) { | |
| if (f > 0) { if (y < -halfPi$2 + epsilon$2) y = -halfPi$2 + epsilon$2; } | |
| else { if (y > halfPi$2 - epsilon$2) y = halfPi$2 - epsilon$2; } | |
| var r = f / pow(tany(y), n); | |
| return [r * sin$1(n * x), f - r * cos$1(n * x)]; | |
| } | |
| project.invert = function(x, y) { | |
| var fy = f - y, r = sign(n) * sqrt(x * x + fy * fy); | |
| return [atan2(x, abs(fy)) / n * sign(fy), 2 * atan(pow(f / r, 1 / n)) - halfPi$2]; | |
| }; | |
| return project; | |
| } | |
| var conicConformal = function() { | |
| return conicProjection(conicConformalRaw) | |
| .scale(109.5) | |
| .parallels([30, 30]); | |
| }; | |
| function equirectangularRaw(lambda, phi) { | |
| return [lambda, phi]; | |
| } | |
| equirectangularRaw.invert = equirectangularRaw; | |
| var geoEquirectangular = function() { | |
| return projection(equirectangularRaw) | |
| .scale(152.63); | |
| }; | |
| function conicEquidistantRaw(y0, y1) { | |
| var cy0 = cos$1(y0), | |
| n = y0 === y1 ? sin$1(y0) : (cy0 - cos$1(y1)) / (y1 - y0), | |
| g = cy0 / n + y0; | |
| if (abs(n) < epsilon$2) return equirectangularRaw; | |
| function project(x, y) { | |
| var gy = g - y, nx = n * x; | |
| return [gy * sin$1(nx), g - gy * cos$1(nx)]; | |
| } | |
| project.invert = function(x, y) { | |
| var gy = g - y; | |
| return [atan2(x, abs(gy)) / n * sign(gy), g - sign(n) * sqrt(x * x + gy * gy)]; | |
| }; | |
| return project; | |
| } | |
| var conicEquidistant = function() { | |
| return conicProjection(conicEquidistantRaw) | |
| .scale(131.154) | |
| .center([0, 13.9389]); | |
| }; | |
| function gnomonicRaw(x, y) { | |
| var cy = cos$1(y), k = cos$1(x) * cy; | |
| return [cy * sin$1(x) / k, sin$1(y) / k]; | |
| } | |
| gnomonicRaw.invert = azimuthalInvert(atan); | |
| var gnomonic = function() { | |
| return projection(gnomonicRaw) | |
| .scale(144.049) | |
| .clipAngle(60); | |
| }; | |
| function scaleTranslate(kx, ky, tx, ty) { | |
| return kx === 1 && ky === 1 && tx === 0 && ty === 0 ? identity$4 : transformer({ | |
| point: function(x, y) { | |
| this.stream.point(x * kx + tx, y * ky + ty); | |
| } | |
| }); | |
| } | |
| var identity$5 = function() { | |
| var k = 1, tx = 0, ty = 0, sx = 1, sy = 1, transform = identity$4, // scale, translate and reflect | |
| x0 = null, y0, x1, y1, clip = identity$4, // clip extent | |
| cache, | |
| cacheStream, | |
| projection; | |
| function reset() { | |
| cache = cacheStream = null; | |
| return projection; | |
| } | |
| return projection = { | |
| stream: function(stream) { | |
| return cache && cacheStream === stream ? cache : cache = transform(clip(cacheStream = stream)); | |
| }, | |
| clipExtent: function(_) { | |
| return arguments.length ? (clip = _ == null ? (x0 = y0 = x1 = y1 = null, identity$4) : clipExtent(x0 = +_[0][0], y0 = +_[0][1], x1 = +_[1][0], y1 = +_[1][1]), reset()) : x0 == null ? null : [[x0, y0], [x1, y1]]; | |
| }, | |
| scale: function(_) { | |
| return arguments.length ? (transform = scaleTranslate((k = +_) * sx, k * sy, tx, ty), reset()) : k; | |
| }, | |
| translate: function(_) { | |
| return arguments.length ? (transform = scaleTranslate(k * sx, k * sy, tx = +_[0], ty = +_[1]), reset()) : [tx, ty]; | |
| }, | |
| reflectX: function(_) { | |
| return arguments.length ? (transform = scaleTranslate(k * (sx = _ ? -1 : 1), k * sy, tx, ty), reset()) : sx < 0; | |
| }, | |
| reflectY: function(_) { | |
| return arguments.length ? (transform = scaleTranslate(k * sx, k * (sy = _ ? -1 : 1), tx, ty), reset()) : sy < 0; | |
| }, | |
| fitExtent: function(extent, object) { | |
| return fitExtent(projection, extent, object); | |
| }, | |
| fitSize: function(size, object) { | |
| return fitSize(projection, size, object); | |
| } | |
| }; | |
| }; | |
| function orthographicRaw(x, y) { | |
| return [cos$1(y) * sin$1(x), sin$1(y)]; | |
| } | |
| orthographicRaw.invert = azimuthalInvert(asin); | |
| var geoOrthographic = function() { | |
| return projection(orthographicRaw) | |
| .scale(249.5) | |
| .clipAngle(90 + epsilon$2); | |
| }; | |
| function stereographicRaw(x, y) { | |
| var cy = cos$1(y), k = 1 + cos$1(x) * cy; | |
| return [cy * sin$1(x) / k, sin$1(y) / k]; | |
| } | |
| stereographicRaw.invert = azimuthalInvert(function(z) { | |
| return 2 * atan(z); | |
| }); | |
| var stereographic = function() { | |
| return projection(stereographicRaw) | |
| .scale(250) | |
| .clipAngle(142); | |
| }; | |
| function transverseMercatorRaw(lambda, phi) { | |
| return [log(tan((halfPi$2 + phi) / 2)), -lambda]; | |
| } | |
| transverseMercatorRaw.invert = function(x, y) { | |
| return [-y, 2 * atan(exp(x)) - halfPi$2]; | |
| }; | |
| var transverseMercator = function() { | |
| var m = mercatorProjection(transverseMercatorRaw), | |
| center = m.center, | |
| rotate = m.rotate; | |
| m.center = function(_) { | |
| return arguments.length ? center([-_[1], _[0]]) : (_ = center(), [_[1], -_[0]]); | |
| }; | |
| m.rotate = function(_) { | |
| return arguments.length ? rotate([_[0], _[1], _.length > 2 ? _[2] + 90 : 90]) : (_ = rotate(), [_[0], _[1], _[2] - 90]); | |
| }; | |
| return rotate([0, 0, 90]) | |
| .scale(159.155); | |
| }; | |
| function defaultSeparation(a, b) { | |
| return a.parent === b.parent ? 1 : 2; | |
| } | |
| function meanX(children) { | |
| return children.reduce(meanXReduce, 0) / children.length; | |
| } | |
| function meanXReduce(x, c) { | |
| return x + c.x; | |
| } | |
| function maxY(children) { | |
| return 1 + children.reduce(maxYReduce, 0); | |
| } | |
| function maxYReduce(y, c) { | |
| return Math.max(y, c.y); | |
| } | |
| function leafLeft(node) { | |
| var children; | |
| while (children = node.children) node = children[0]; | |
| return node; | |
| } | |
| function leafRight(node) { | |
| var children; | |
| while (children = node.children) node = children[children.length - 1]; | |
| return node; | |
| } | |
| var cluster = function() { | |
| var separation = defaultSeparation, | |
| dx = 1, | |
| dy = 1, | |
| nodeSize = false; | |
| function cluster(root) { | |
| var previousNode, | |
| x = 0; | |
| // First walk, computing the initial x & y values. | |
| root.eachAfter(function(node) { | |
| var children = node.children; | |
| if (children) { | |
| node.x = meanX(children); | |
| node.y = maxY(children); | |
| } else { | |
| node.x = previousNode ? x += separation(node, previousNode) : 0; | |
| node.y = 0; | |
| previousNode = node; | |
| } | |
| }); | |
| var left = leafLeft(root), | |
| right = leafRight(root), | |
| x0 = left.x - separation(left, right) / 2, | |
| x1 = right.x + separation(right, left) / 2; | |
| // Second walk, normalizing x & y to the desired size. | |
| return root.eachAfter(nodeSize ? function(node) { | |
| node.x = (node.x - root.x) * dx; | |
| node.y = (root.y - node.y) * dy; | |
| } : function(node) { | |
| node.x = (node.x - x0) / (x1 - x0) * dx; | |
| node.y = (1 - (root.y ? node.y / root.y : 1)) * dy; | |
| }); | |
| } | |
| cluster.separation = function(x) { | |
| return arguments.length ? (separation = x, cluster) : separation; | |
| }; | |
| cluster.size = function(x) { | |
| return arguments.length ? (nodeSize = false, dx = +x[0], dy = +x[1], cluster) : (nodeSize ? null : [dx, dy]); | |
| }; | |
| cluster.nodeSize = function(x) { | |
| return arguments.length ? (nodeSize = true, dx = +x[0], dy = +x[1], cluster) : (nodeSize ? [dx, dy] : null); | |
| }; | |
| return cluster; | |
| }; | |
| function count(node) { | |
| var sum = 0, | |
| children = node.children, | |
| i = children && children.length; | |
| if (!i) sum = 1; | |
| else while (--i >= 0) sum += children[i].value; | |
| node.value = sum; | |
| } | |
| var node_count = function() { | |
| return this.eachAfter(count); | |
| }; | |
| var node_each = function(callback) { | |
| var node = this, current, next = [node], children, i, n; | |
| do { | |
| current = next.reverse(), next = []; | |
| while (node = current.pop()) { | |
| callback(node), children = node.children; | |
| if (children) for (i = 0, n = children.length; i < n; ++i) { | |
| next.push(children[i]); | |
| } | |
| } | |
| } while (next.length); | |
| return this; | |
| }; | |
| var node_eachBefore = function(callback) { | |
| var node = this, nodes = [node], children, i; | |
| while (node = nodes.pop()) { | |
| callback(node), children = node.children; | |
| if (children) for (i = children.length - 1; i >= 0; --i) { | |
| nodes.push(children[i]); | |
| } | |
| } | |
| return this; | |
| }; | |
| var node_eachAfter = function(callback) { | |
| var node = this, nodes = [node], next = [], children, i, n; | |
| while (node = nodes.pop()) { | |
| next.push(node), children = node.children; | |
| if (children) for (i = 0, n = children.length; i < n; ++i) { | |
| nodes.push(children[i]); | |
| } | |
| } | |
| while (node = next.pop()) { | |
| callback(node); | |
| } | |
| return this; | |
| }; | |
| var node_sum = function(value) { | |
| return this.eachAfter(function(node) { | |
| var sum = +value(node.data) || 0, | |
| children = node.children, | |
| i = children && children.length; | |
| while (--i >= 0) sum += children[i].value; | |
| node.value = sum; | |
| }); | |
| }; | |
| var node_sort = function(compare) { | |
| return this.eachBefore(function(node) { | |
| if (node.children) { | |
| node.children.sort(compare); | |
| } | |
| }); | |
| }; | |
| var node_path = function(end) { | |
| var start = this, | |
| ancestor = leastCommonAncestor(start, end), | |
| nodes = [start]; | |
| while (start !== ancestor) { | |
| start = start.parent; | |
| nodes.push(start); | |
| } | |
| var k = nodes.length; | |
| while (end !== ancestor) { | |
| nodes.splice(k, 0, end); | |
| end = end.parent; | |
| } | |
| return nodes; | |
| }; | |
| function leastCommonAncestor(a, b) { | |
| if (a === b) return a; | |
| var aNodes = a.ancestors(), | |
| bNodes = b.ancestors(), | |
| c = null; | |
| a = aNodes.pop(); | |
| b = bNodes.pop(); | |
| while (a === b) { | |
| c = a; | |
| a = aNodes.pop(); | |
| b = bNodes.pop(); | |
| } | |
| return c; | |
| } | |
| var node_ancestors = function() { | |
| var node = this, nodes = [node]; | |
| while (node = node.parent) { | |
| nodes.push(node); | |
| } | |
| return nodes; | |
| }; | |
| var node_descendants = function() { | |
| var nodes = []; | |
| this.each(function(node) { | |
| nodes.push(node); | |
| }); | |
| return nodes; | |
| }; | |
| var node_leaves = function() { | |
| var leaves = []; | |
| this.eachBefore(function(node) { | |
| if (!node.children) { | |
| leaves.push(node); | |
| } | |
| }); | |
| return leaves; | |
| }; | |
| var node_links = function() { | |
| var root = this, links = []; | |
| root.each(function(node) { | |
| if (node !== root) { // Don’t include the root’s parent, if any. | |
| links.push({source: node.parent, target: node}); | |
| } | |
| }); | |
| return links; | |
| }; | |
| function hierarchy(data, children) { | |
| var root = new Node(data), | |
| valued = +data.value && (root.value = data.value), | |
| node, | |
| nodes = [root], | |
| child, | |
| childs, | |
| i, | |
| n; | |
| if (children == null) children = defaultChildren; | |
| while (node = nodes.pop()) { | |
| if (valued) node.value = +node.data.value; | |
| if ((childs = children(node.data)) && (n = childs.length)) { | |
| node.children = new Array(n); | |
| for (i = n - 1; i >= 0; --i) { | |
| nodes.push(child = node.children[i] = new Node(childs[i])); | |
| child.parent = node; | |
| child.depth = node.depth + 1; | |
| } | |
| } | |
| } | |
| return root.eachBefore(computeHeight); | |
| } | |
| function node_copy() { | |
| return hierarchy(this).eachBefore(copyData); | |
| } | |
| function defaultChildren(d) { | |
| return d.children; | |
| } | |
| function copyData(node) { | |
| node.data = node.data.data; | |
| } | |
| function computeHeight(node) { | |
| var height = 0; | |
| do node.height = height; | |
| while ((node = node.parent) && (node.height < ++height)); | |
| } | |
| function Node(data) { | |
| this.data = data; | |
| this.depth = | |
| this.height = 0; | |
| this.parent = null; | |
| } | |
| Node.prototype = hierarchy.prototype = { | |
| constructor: Node, | |
| count: node_count, | |
| each: node_each, | |
| eachAfter: node_eachAfter, | |
| eachBefore: node_eachBefore, | |
| sum: node_sum, | |
| sort: node_sort, | |
| path: node_path, | |
| ancestors: node_ancestors, | |
| descendants: node_descendants, | |
| leaves: node_leaves, | |
| links: node_links, | |
| copy: node_copy | |
| }; | |
| function Node$2(value) { | |
| this._ = value; | |
| this.next = null; | |
| } | |
| var shuffle$1 = function(array) { | |
| var i, | |
| n = (array = array.slice()).length, | |
| head = null, | |
| node = head; | |
| while (n) { | |
| var next = new Node$2(array[n - 1]); | |
| if (node) node = node.next = next; | |
| else node = head = next; | |
| array[i] = array[--n]; | |
| } | |
| return { | |
| head: head, | |
| tail: node | |
| }; | |
| }; | |
| var enclose = function(circles) { | |
| return encloseN(shuffle$1(circles), []); | |
| }; | |
| function encloses(a, b) { | |
| var dx = b.x - a.x, | |
| dy = b.y - a.y, | |
| dr = a.r - b.r; | |
| return dr * dr + 1e-6 > dx * dx + dy * dy; | |
| } | |
| // Returns the smallest circle that contains circles L and intersects circles B. | |
| function encloseN(L, B) { | |
| var circle, | |
| l0 = null, | |
| l1 = L.head, | |
| l2, | |
| p1; | |
| switch (B.length) { | |
| case 1: circle = enclose1(B[0]); break; | |
| case 2: circle = enclose2(B[0], B[1]); break; | |
| case 3: circle = enclose3(B[0], B[1], B[2]); break; | |
| } | |
| while (l1) { | |
| p1 = l1._, l2 = l1.next; | |
| if (!circle || !encloses(circle, p1)) { | |
| // Temporarily truncate L before l1. | |
| if (l0) L.tail = l0, l0.next = null; | |
| else L.head = L.tail = null; | |
| B.push(p1); | |
| circle = encloseN(L, B); // Note: reorders L! | |
| B.pop(); | |
| // Move l1 to the front of L and reconnect the truncated list L. | |
| if (L.head) l1.next = L.head, L.head = l1; | |
| else l1.next = null, L.head = L.tail = l1; | |
| l0 = L.tail, l0.next = l2; | |
| } else { | |
| l0 = l1; | |
| } | |
| l1 = l2; | |
| } | |
| L.tail = l0; | |
| return circle; | |
| } | |
| function enclose1(a) { | |
| return { | |
| x: a.x, | |
| y: a.y, | |
| r: a.r | |
| }; | |
| } | |
| function enclose2(a, b) { | |
| var x1 = a.x, y1 = a.y, r1 = a.r, | |
| x2 = b.x, y2 = b.y, r2 = b.r, | |
| x21 = x2 - x1, y21 = y2 - y1, r21 = r2 - r1, | |
| l = Math.sqrt(x21 * x21 + y21 * y21); | |
| return { | |
| x: (x1 + x2 + x21 / l * r21) / 2, | |
| y: (y1 + y2 + y21 / l * r21) / 2, | |
| r: (l + r1 + r2) / 2 | |
| }; | |
| } | |
| function enclose3(a, b, c) { | |
| var x1 = a.x, y1 = a.y, r1 = a.r, | |
| x2 = b.x, y2 = b.y, r2 = b.r, | |
| x3 = c.x, y3 = c.y, r3 = c.r, | |
| a2 = 2 * (x1 - x2), | |
| b2 = 2 * (y1 - y2), | |
| c2 = 2 * (r2 - r1), | |
| d2 = x1 * x1 + y1 * y1 - r1 * r1 - x2 * x2 - y2 * y2 + r2 * r2, | |
| a3 = 2 * (x1 - x3), | |
| b3 = 2 * (y1 - y3), | |
| c3 = 2 * (r3 - r1), | |
| d3 = x1 * x1 + y1 * y1 - r1 * r1 - x3 * x3 - y3 * y3 + r3 * r3, | |
| ab = a3 * b2 - a2 * b3, | |
| xa = (b2 * d3 - b3 * d2) / ab - x1, | |
| xb = (b3 * c2 - b2 * c3) / ab, | |
| ya = (a3 * d2 - a2 * d3) / ab - y1, | |
| yb = (a2 * c3 - a3 * c2) / ab, | |
| A = xb * xb + yb * yb - 1, | |
| B = 2 * (xa * xb + ya * yb + r1), | |
| C = xa * xa + ya * ya - r1 * r1, | |
| r = (-B - Math.sqrt(B * B - 4 * A * C)) / (2 * A); | |
| return { | |
| x: xa + xb * r + x1, | |
| y: ya + yb * r + y1, | |
| r: r | |
| }; | |
| } | |
| function place(a, b, c) { | |
| var ax = a.x, | |
| ay = a.y, | |
| da = b.r + c.r, | |
| db = a.r + c.r, | |
| dx = b.x - ax, | |
| dy = b.y - ay, | |
| dc = dx * dx + dy * dy; | |
| if (dc) { | |
| var x = 0.5 + ((db *= db) - (da *= da)) / (2 * dc), | |
| y = Math.sqrt(Math.max(0, 2 * da * (db + dc) - (db -= dc) * db - da * da)) / (2 * dc); | |
| c.x = ax + x * dx + y * dy; | |
| c.y = ay + x * dy - y * dx; | |
| } else { | |
| c.x = ax + db; | |
| c.y = ay; | |
| } | |
| } | |
| function intersects(a, b) { | |
| var dx = b.x - a.x, | |
| dy = b.y - a.y, | |
| dr = a.r + b.r; | |
| return dr * dr - 1e-6 > dx * dx + dy * dy; | |
| } | |
| function distance2(node, x, y) { | |
| var a = node._, | |
| b = node.next._, | |
| ab = a.r + b.r, | |
| dx = (a.x * b.r + b.x * a.r) / ab - x, | |
| dy = (a.y * b.r + b.y * a.r) / ab - y; | |
| return dx * dx + dy * dy; | |
| } | |
| function Node$1(circle) { | |
| this._ = circle; | |
| this.next = null; | |
| this.previous = null; | |
| } | |
| function packEnclose(circles) { | |
| if (!(n = circles.length)) return 0; | |
| var a, b, c, n; | |
| // Place the first circle. | |
| a = circles[0], a.x = 0, a.y = 0; | |
| if (!(n > 1)) return a.r; | |
| // Place the second circle. | |
| b = circles[1], a.x = -b.r, b.x = a.r, b.y = 0; | |
| if (!(n > 2)) return a.r + b.r; | |
| // Place the third circle. | |
| place(b, a, c = circles[2]); | |
| // Initialize the weighted centroid. | |
| var aa = a.r * a.r, | |
| ba = b.r * b.r, | |
| ca = c.r * c.r, | |
| oa = aa + ba + ca, | |
| ox = aa * a.x + ba * b.x + ca * c.x, | |
| oy = aa * a.y + ba * b.y + ca * c.y, | |
| cx, cy, i, j, k, sj, sk; | |
| // Initialize the front-chain using the first three circles a, b and c. | |
| a = new Node$1(a), b = new Node$1(b), c = new Node$1(c); | |
| a.next = c.previous = b; | |
| b.next = a.previous = c; | |
| c.next = b.previous = a; | |
| // Attempt to place each remaining circle… | |
| pack: for (i = 3; i < n; ++i) { | |
| place(a._, b._, c = circles[i]), c = new Node$1(c); | |
| // Find the closest intersecting circle on the front-chain, if any. | |
| // “Closeness” is determined by linear distance along the front-chain. | |
| // “Ahead” or “behind” is likewise determined by linear distance. | |
| j = b.next, k = a.previous, sj = b._.r, sk = a._.r; | |
| do { | |
| if (sj <= sk) { | |
| if (intersects(j._, c._)) { | |
| b = j, a.next = b, b.previous = a, --i; | |
| continue pack; | |
| } | |
| sj += j._.r, j = j.next; | |
| } else { | |
| if (intersects(k._, c._)) { | |
| a = k, a.next = b, b.previous = a, --i; | |
| continue pack; | |
| } | |
| sk += k._.r, k = k.previous; | |
| } | |
| } while (j !== k.next); | |
| // Success! Insert the new circle c between a and b. | |
| c.previous = a, c.next = b, a.next = b.previous = b = c; | |
| // Update the weighted centroid. | |
| oa += ca = c._.r * c._.r; | |
| ox += ca * c._.x; | |
| oy += ca * c._.y; | |
| // Compute the new closest circle pair to the centroid. | |
| aa = distance2(a, cx = ox / oa, cy = oy / oa); | |
| while ((c = c.next) !== b) { | |
| if ((ca = distance2(c, cx, cy)) < aa) { | |
| a = c, aa = ca; | |
| } | |
| } | |
| b = a.next; | |
| } | |
| // Compute the enclosing circle of the front chain. | |
| a = [b._], c = b; while ((c = c.next) !== b) a.push(c._); c = enclose(a); | |
| // Translate the circles to put the enclosing circle around the origin. | |
| for (i = 0; i < n; ++i) a = circles[i], a.x -= c.x, a.y -= c.y; | |
| return c.r; | |
| } | |
| var siblings = function(circles) { | |
| packEnclose(circles); | |
| return circles; | |
| }; | |
| function optional(f) { | |
| return f == null ? null : required(f); | |
| } | |
| function required(f) { | |
| if (typeof f !== "function") throw new Error; | |
| return f; | |
| } | |
| function constantZero() { | |
| return 0; | |
| } | |
| var constant$8 = function(x) { | |
| return function() { | |
| return x; | |
| }; | |
| }; | |
| function defaultRadius$1(d) { | |
| return Math.sqrt(d.value); | |
| } | |
| var index$2 = function() { | |
| var radius = null, | |
| dx = 1, | |
| dy = 1, | |
| padding = constantZero; | |
| function pack(root) { | |
| root.x = dx / 2, root.y = dy / 2; | |
| if (radius) { | |
| root.eachBefore(radiusLeaf(radius)) | |
| .eachAfter(packChildren(padding, 0.5)) | |
| .eachBefore(translateChild(1)); | |
| } else { | |
| root.eachBefore(radiusLeaf(defaultRadius$1)) | |
| .eachAfter(packChildren(constantZero, 1)) | |
| .eachAfter(packChildren(padding, root.r / Math.min(dx, dy))) | |
| .eachBefore(translateChild(Math.min(dx, dy) / (2 * root.r))); | |
| } | |
| return root; | |
| } | |
| pack.radius = function(x) { | |
| return arguments.length ? (radius = optional(x), pack) : radius; | |
| }; | |
| pack.size = function(x) { | |
| return arguments.length ? (dx = +x[0], dy = +x[1], pack) : [dx, dy]; | |
| }; | |
| pack.padding = function(x) { | |
| return arguments.length ? (padding = typeof x === "function" ? x : constant$8(+x), pack) : padding; | |
| }; | |
| return pack; | |
| }; | |
| function radiusLeaf(radius) { | |
| return function(node) { | |
| if (!node.children) { | |
| node.r = Math.max(0, +radius(node) || 0); | |
| } | |
| }; | |
| } | |
| function packChildren(padding, k) { | |
| return function(node) { | |
| if (children = node.children) { | |
| var children, | |
| i, | |
| n = children.length, | |
| r = padding(node) * k || 0, | |
| e; | |
| if (r) for (i = 0; i < n; ++i) children[i].r += r; | |
| e = packEnclose(children); | |
| if (r) for (i = 0; i < n; ++i) children[i].r -= r; | |
| node.r = e + r; | |
| } | |
| }; | |
| } | |
| function translateChild(k) { | |
| return function(node) { | |
| var parent = node.parent; | |
| node.r *= k; | |
| if (parent) { | |
| node.x = parent.x + k * node.x; | |
| node.y = parent.y + k * node.y; | |
| } | |
| }; | |
| } | |
| var roundNode = function(node) { | |
| node.x0 = Math.round(node.x0); | |
| node.y0 = Math.round(node.y0); | |
| node.x1 = Math.round(node.x1); | |
| node.y1 = Math.round(node.y1); | |
| }; | |
| var treemapDice = function(parent, x0, y0, x1, y1) { | |
| var nodes = parent.children, | |
| node, | |
| i = -1, | |
| n = nodes.length, | |
| k = parent.value && (x1 - x0) / parent.value; | |
| while (++i < n) { | |
| node = nodes[i], node.y0 = y0, node.y1 = y1; | |
| node.x0 = x0, node.x1 = x0 += node.value * k; | |
| } | |
| }; | |
| var partition = function() { | |
| var dx = 1, | |
| dy = 1, | |
| padding = 0, | |
| round = false; | |
| function partition(root) { | |
| var n = root.height + 1; | |
| root.x0 = | |
| root.y0 = padding; | |
| root.x1 = dx; | |
| root.y1 = dy / n; | |
| root.eachBefore(positionNode(dy, n)); | |
| if (round) root.eachBefore(roundNode); | |
| return root; | |
| } | |
| function positionNode(dy, n) { | |
| return function(node) { | |
| if (node.children) { | |
| treemapDice(node, node.x0, dy * (node.depth + 1) / n, node.x1, dy * (node.depth + 2) / n); | |
| } | |
| var x0 = node.x0, | |
| y0 = node.y0, | |
| x1 = node.x1 - padding, | |
| y1 = node.y1 - padding; | |
| if (x1 < x0) x0 = x1 = (x0 + x1) / 2; | |
| if (y1 < y0) y0 = y1 = (y0 + y1) / 2; | |
| node.x0 = x0; | |
| node.y0 = y0; | |
| node.x1 = x1; | |
| node.y1 = y1; | |
| }; | |
| } | |
| partition.round = function(x) { | |
| return arguments.length ? (round = !!x, partition) : round; | |
| }; | |
| partition.size = function(x) { | |
| return arguments.length ? (dx = +x[0], dy = +x[1], partition) : [dx, dy]; | |
| }; | |
| partition.padding = function(x) { | |
| return arguments.length ? (padding = +x, partition) : padding; | |
| }; | |
| return partition; | |
| }; | |
| var keyPrefix$1 = "$"; | |
| var preroot = {depth: -1}; | |
| var ambiguous = {}; | |
| function defaultId(d) { | |
| return d.id; | |
| } | |
| function defaultParentId(d) { | |
| return d.parentId; | |
| } | |
| var stratify = function() { | |
| var id = defaultId, | |
| parentId = defaultParentId; | |
| function stratify(data) { | |
| var d, | |
| i, | |
| n = data.length, | |
| root, | |
| parent, | |
| node, | |
| nodes = new Array(n), | |
| nodeId, | |
| nodeKey, | |
| nodeByKey = {}; | |
| for (i = 0; i < n; ++i) { | |
| d = data[i], node = nodes[i] = new Node(d); | |
| if ((nodeId = id(d, i, data)) != null && (nodeId += "")) { | |
| nodeKey = keyPrefix$1 + (node.id = nodeId); | |
| nodeByKey[nodeKey] = nodeKey in nodeByKey ? ambiguous : node; | |
| } | |
| } | |
| for (i = 0; i < n; ++i) { | |
| node = nodes[i], nodeId = parentId(data[i], i, data); | |
| if (nodeId == null || !(nodeId += "")) { | |
| if (root) throw new Error("multiple roots"); | |
| root = node; | |
| } else { | |
| parent = nodeByKey[keyPrefix$1 + nodeId]; | |
| if (!parent) throw new Error("missing: " + nodeId); | |
| if (parent === ambiguous) throw new Error("ambiguous: " + nodeId); | |
| if (parent.children) parent.children.push(node); | |
| else parent.children = [node]; | |
| node.parent = parent; | |
| } | |
| } | |
| if (!root) throw new Error("no root"); | |
| root.parent = preroot; | |
| root.eachBefore(function(node) { node.depth = node.parent.depth + 1; --n; }).eachBefore(computeHeight); | |
| root.parent = null; | |
| if (n > 0) throw new Error("cycle"); | |
| return root; | |
| } | |
| stratify.id = function(x) { | |
| return arguments.length ? (id = required(x), stratify) : id; | |
| }; | |
| stratify.parentId = function(x) { | |
| return arguments.length ? (parentId = required(x), stratify) : parentId; | |
| }; | |
| return stratify; | |
| }; | |
| function defaultSeparation$1(a, b) { | |
| return a.parent === b.parent ? 1 : 2; | |
| } | |
| // function radialSeparation(a, b) { | |
| // return (a.parent === b.parent ? 1 : 2) / a.depth; | |
| // } | |
| // This function is used to traverse the left contour of a subtree (or | |
| // subforest). It returns the successor of v on this contour. This successor is | |
| // either given by the leftmost child of v or by the thread of v. The function | |
| // returns null if and only if v is on the highest level of its subtree. | |
| function nextLeft(v) { | |
| var children = v.children; | |
| return children ? children[0] : v.t; | |
| } | |
| // This function works analogously to nextLeft. | |
| function nextRight(v) { | |
| var children = v.children; | |
| return children ? children[children.length - 1] : v.t; | |
| } | |
| // Shifts the current subtree rooted at w+. This is done by increasing | |
| // prelim(w+) and mod(w+) by shift. | |
| function moveSubtree(wm, wp, shift) { | |
| var change = shift / (wp.i - wm.i); | |
| wp.c -= change; | |
| wp.s += shift; | |
| wm.c += change; | |
| wp.z += shift; | |
| wp.m += shift; | |
| } | |
| // All other shifts, applied to the smaller subtrees between w- and w+, are | |
| // performed by this function. To prepare the shifts, we have to adjust | |
| // change(w+), shift(w+), and change(w-). | |
| function executeShifts(v) { | |
| var shift = 0, | |
| change = 0, | |
| children = v.children, | |
| i = children.length, | |
| w; | |
| while (--i >= 0) { | |
| w = children[i]; | |
| w.z += shift; | |
| w.m += shift; | |
| shift += w.s + (change += w.c); | |
| } | |
| } | |
| // If vi-’s ancestor is a sibling of v, returns vi-’s ancestor. Otherwise, | |
| // returns the specified (default) ancestor. | |
| function nextAncestor(vim, v, ancestor) { | |
| return vim.a.parent === v.parent ? vim.a : ancestor; | |
| } | |
| function TreeNode(node, i) { | |
| this._ = node; | |
| this.parent = null; | |
| this.children = null; | |
| this.A = null; // default ancestor | |
| this.a = this; // ancestor | |
| this.z = 0; // prelim | |
| this.m = 0; // mod | |
| this.c = 0; // change | |
| this.s = 0; // shift | |
| this.t = null; // thread | |
| this.i = i; // number | |
| } | |
| TreeNode.prototype = Object.create(Node.prototype); | |
| function treeRoot(root) { | |
| var tree = new TreeNode(root, 0), | |
| node, | |
| nodes = [tree], | |
| child, | |
| children, | |
| i, | |
| n; | |
| while (node = nodes.pop()) { | |
| if (children = node._.children) { | |
| node.children = new Array(n = children.length); | |
| for (i = n - 1; i >= 0; --i) { | |
| nodes.push(child = node.children[i] = new TreeNode(children[i], i)); | |
| child.parent = node; | |
| } | |
| } | |
| } | |
| (tree.parent = new TreeNode(null, 0)).children = [tree]; | |
| return tree; | |
| } | |
| // Node-link tree diagram using the Reingold-Tilford "tidy" algorithm | |
| var tree = function() { | |
| var separation = defaultSeparation$1, | |
| dx = 1, | |
| dy = 1, | |
| nodeSize = null; | |
| function tree(root) { | |
| var t = treeRoot(root); | |
| // Compute the layout using Buchheim et al.’s algorithm. | |
| t.eachAfter(firstWalk), t.parent.m = -t.z; | |
| t.eachBefore(secondWalk); | |
| // If a fixed node size is specified, scale x and y. | |
| if (nodeSize) root.eachBefore(sizeNode); | |
| // If a fixed tree size is specified, scale x and y based on the extent. | |
| // Compute the left-most, right-most, and depth-most nodes for extents. | |
| else { | |
| var left = root, | |
| right = root, | |
| bottom = root; | |
| root.eachBefore(function(node) { | |
| if (node.x < left.x) left = node; | |
| if (node.x > right.x) right = node; | |
| if (node.depth > bottom.depth) bottom = node; | |
| }); | |
| var s = left === right ? 1 : separation(left, right) / 2, | |
| tx = s - left.x, | |
| kx = dx / (right.x + s + tx), | |
| ky = dy / (bottom.depth || 1); | |
| root.eachBefore(function(node) { | |
| node.x = (node.x + tx) * kx; | |
| node.y = node.depth * ky; | |
| }); | |
| } | |
| return root; | |
| } | |
| // Computes a preliminary x-coordinate for v. Before that, FIRST WALK is | |
| // applied recursively to the children of v, as well as the function | |
| // APPORTION. After spacing out the children by calling EXECUTE SHIFTS, the | |
| // node v is placed to the midpoint of its outermost children. | |
| function firstWalk(v) { | |
| var children = v.children, | |
| siblings = v.parent.children, | |
| w = v.i ? siblings[v.i - 1] : null; | |
| if (children) { | |
| executeShifts(v); | |
| var midpoint = (children[0].z + children[children.length - 1].z) / 2; | |
| if (w) { | |
| v.z = w.z + separation(v._, w._); | |
| v.m = v.z - midpoint; | |
| } else { | |
| v.z = midpoint; | |
| } | |
| } else if (w) { | |
| v.z = w.z + separation(v._, w._); | |
| } | |
| v.parent.A = apportion(v, w, v.parent.A || siblings[0]); | |
| } | |
| // Computes all real x-coordinates by summing up the modifiers recursively. | |
| function secondWalk(v) { | |
| v._.x = v.z + v.parent.m; | |
| v.m += v.parent.m; | |
| } | |
| // The core of the algorithm. Here, a new subtree is combined with the | |
| // previous subtrees. Threads are used to traverse the inside and outside | |
| // contours of the left and right subtree up to the highest common level. The | |
| // vertices used for the traversals are vi+, vi-, vo-, and vo+, where the | |
| // superscript o means outside and i means inside, the subscript - means left | |
| // subtree and + means right subtree. For summing up the modifiers along the | |
| // contour, we use respective variables si+, si-, so-, and so+. Whenever two | |
| // nodes of the inside contours conflict, we compute the left one of the | |
| // greatest uncommon ancestors using the function ANCESTOR and call MOVE | |
| // SUBTREE to shift the subtree and prepare the shifts of smaller subtrees. | |
| // Finally, we add a new thread (if necessary). | |
| function apportion(v, w, ancestor) { | |
| if (w) { | |
| var vip = v, | |
| vop = v, | |
| vim = w, | |
| vom = vip.parent.children[0], | |
| sip = vip.m, | |
| sop = vop.m, | |
| sim = vim.m, | |
| som = vom.m, | |
| shift; | |
| while (vim = nextRight(vim), vip = nextLeft(vip), vim && vip) { | |
| vom = nextLeft(vom); | |
| vop = nextRight(vop); | |
| vop.a = v; | |
| shift = vim.z + sim - vip.z - sip + separation(vim._, vip._); | |
| if (shift > 0) { | |
| moveSubtree(nextAncestor(vim, v, ancestor), v, shift); | |
| sip += shift; | |
| sop += shift; | |
| } | |
| sim += vim.m; | |
| sip += vip.m; | |
| som += vom.m; | |
| sop += vop.m; | |
| } | |
| if (vim && !nextRight(vop)) { | |
| vop.t = vim; | |
| vop.m += sim - sop; | |
| } | |
| if (vip && !nextLeft(vom)) { | |
| vom.t = vip; | |
| vom.m += sip - som; | |
| ancestor = v; | |
| } | |
| } | |
| return ancestor; | |
| } | |
| function sizeNode(node) { | |
| node.x *= dx; | |
| node.y = node.depth * dy; | |
| } | |
| tree.separation = function(x) { | |
| return arguments.length ? (separation = x, tree) : separation; | |
| }; | |
| tree.size = function(x) { | |
| return arguments.length ? (nodeSize = false, dx = +x[0], dy = +x[1], tree) : (nodeSize ? null : [dx, dy]); | |
| }; | |
| tree.nodeSize = function(x) { | |
| return arguments.length ? (nodeSize = true, dx = +x[0], dy = +x[1], tree) : (nodeSize ? [dx, dy] : null); | |
| }; | |
| return tree; | |
| }; | |
| var treemapSlice = function(parent, x0, y0, x1, y1) { | |
| var nodes = parent.children, | |
| node, | |
| i = -1, | |
| n = nodes.length, | |
| k = parent.value && (y1 - y0) / parent.value; | |
| while (++i < n) { | |
| node = nodes[i], node.x0 = x0, node.x1 = x1; | |
| node.y0 = y0, node.y1 = y0 += node.value * k; | |
| } | |
| }; | |
| var phi = (1 + Math.sqrt(5)) / 2; | |
| function squarifyRatio(ratio, parent, x0, y0, x1, y1) { | |
| var rows = [], | |
| nodes = parent.children, | |
| row, | |
| nodeValue, | |
| i0 = 0, | |
| i1 = 0, | |
| n = nodes.length, | |
| dx, dy, | |
| value = parent.value, | |
| sumValue, | |
| minValue, | |
| maxValue, | |
| newRatio, | |
| minRatio, | |
| alpha, | |
| beta; | |
| while (i0 < n) { | |
| dx = x1 - x0, dy = y1 - y0; | |
| // Find the next non-empty node. | |
| do sumValue = nodes[i1++].value; while (!sumValue && i1 < n); | |
| minValue = maxValue = sumValue; | |
| alpha = Math.max(dy / dx, dx / dy) / (value * ratio); | |
| beta = sumValue * sumValue * alpha; | |
| minRatio = Math.max(maxValue / beta, beta / minValue); | |
| // Keep adding nodes while the aspect ratio maintains or improves. | |
| for (; i1 < n; ++i1) { | |
| sumValue += nodeValue = nodes[i1].value; | |
| if (nodeValue < minValue) minValue = nodeValue; | |
| if (nodeValue > maxValue) maxValue = nodeValue; | |
| beta = sumValue * sumValue * alpha; | |
| newRatio = Math.max(maxValue / beta, beta / minValue); | |
| if (newRatio > minRatio) { sumValue -= nodeValue; break; } | |
| minRatio = newRatio; | |
| } | |
| // Position and record the row orientation. | |
| rows.push(row = {value: sumValue, dice: dx < dy, children: nodes.slice(i0, i1)}); | |
| if (row.dice) treemapDice(row, x0, y0, x1, value ? y0 += dy * sumValue / value : y1); | |
| else treemapSlice(row, x0, y0, value ? x0 += dx * sumValue / value : x1, y1); | |
| value -= sumValue, i0 = i1; | |
| } | |
| return rows; | |
| } | |
| var squarify = ((function custom(ratio) { | |
| function squarify(parent, x0, y0, x1, y1) { | |
| squarifyRatio(ratio, parent, x0, y0, x1, y1); | |
| } | |
| squarify.ratio = function(x) { | |
| return custom((x = +x) > 1 ? x : 1); | |
| }; | |
| return squarify; | |
| }))(phi); | |
| var index$3 = function() { | |
| var tile = squarify, | |
| round = false, | |
| dx = 1, | |
| dy = 1, | |
| paddingStack = [0], | |
| paddingInner = constantZero, | |
| paddingTop = constantZero, | |
| paddingRight = constantZero, | |
| paddingBottom = constantZero, | |
| paddingLeft = constantZero; | |
| function treemap(root) { | |
| root.x0 = | |
| root.y0 = 0; | |
| root.x1 = dx; | |
| root.y1 = dy; | |
| root.eachBefore(positionNode); | |
| paddingStack = [0]; | |
| if (round) root.eachBefore(roundNode); | |
| return root; | |
| } | |
| function positionNode(node) { | |
| var p = paddingStack[node.depth], | |
| x0 = node.x0 + p, | |
| y0 = node.y0 + p, | |
| x1 = node.x1 - p, | |
| y1 = node.y1 - p; | |
| if (x1 < x0) x0 = x1 = (x0 + x1) / 2; | |
| if (y1 < y0) y0 = y1 = (y0 + y1) / 2; | |
| node.x0 = x0; | |
| node.y0 = y0; | |
| node.x1 = x1; | |
| node.y1 = y1; | |
| if (node.children) { | |
| p = paddingStack[node.depth + 1] = paddingInner(node) / 2; | |
| x0 += paddingLeft(node) - p; | |
| y0 += paddingTop(node) - p; | |
| x1 -= paddingRight(node) - p; | |
| y1 -= paddingBottom(node) - p; | |
| if (x1 < x0) x0 = x1 = (x0 + x1) / 2; | |
| if (y1 < y0) y0 = y1 = (y0 + y1) / 2; | |
| tile(node, x0, y0, x1, y1); | |
| } | |
| } | |
| treemap.round = function(x) { | |
| return arguments.length ? (round = !!x, treemap) : round; | |
| }; | |
| treemap.size = function(x) { | |
| return arguments.length ? (dx = +x[0], dy = +x[1], treemap) : [dx, dy]; | |
| }; | |
| treemap.tile = function(x) { | |
| return arguments.length ? (tile = required(x), treemap) : tile; | |
| }; | |
| treemap.padding = function(x) { | |
| return arguments.length ? treemap.paddingInner(x).paddingOuter(x) : treemap.paddingInner(); | |
| }; | |
| treemap.paddingInner = function(x) { | |
| return arguments.length ? (paddingInner = typeof x === "function" ? x : constant$8(+x), treemap) : paddingInner; | |
| }; | |
| treemap.paddingOuter = function(x) { | |
| return arguments.length ? treemap.paddingTop(x).paddingRight(x).paddingBottom(x).paddingLeft(x) : treemap.paddingTop(); | |
| }; | |
| treemap.paddingTop = function(x) { | |
| return arguments.length ? (paddingTop = typeof x === "function" ? x : constant$8(+x), treemap) : paddingTop; | |
| }; | |
| treemap.paddingRight = function(x) { | |
| return arguments.length ? (paddingRight = typeof x === "function" ? x : constant$8(+x), treemap) : paddingRight; | |
| }; | |
| treemap.paddingBottom = function(x) { | |
| return arguments.length ? (paddingBottom = typeof x === "function" ? x : constant$8(+x), treemap) : paddingBottom; | |
| }; | |
| treemap.paddingLeft = function(x) { | |
| return arguments.length ? (paddingLeft = typeof x === "function" ? x : constant$8(+x), treemap) : paddingLeft; | |
| }; | |
| return treemap; | |
| }; | |
| var binary = function(parent, x0, y0, x1, y1) { | |
| var nodes = parent.children, | |
| i, n = nodes.length, | |
| sum, sums = new Array(n + 1); | |
| for (sums[0] = sum = i = 0; i < n; ++i) { | |
| sums[i + 1] = sum += nodes[i].value; | |
| } | |
| partition(0, n, parent.value, x0, y0, x1, y1); | |
| function partition(i, j, value, x0, y0, x1, y1) { | |
| if (i >= j - 1) { | |
| var node = nodes[i]; | |
| node.x0 = x0, node.y0 = y0; | |
| node.x1 = x1, node.y1 = y1; | |
| return; | |
| } | |
| var valueOffset = sums[i], | |
| valueTarget = (value / 2) + valueOffset, | |
| k = i + 1, | |
| hi = j - 1; | |
| while (k < hi) { | |
| var mid = k + hi >>> 1; | |
| if (sums[mid] < valueTarget) k = mid + 1; | |
| else hi = mid; | |
| } | |
| if ((valueTarget - sums[k - 1]) < (sums[k] - valueTarget) && i + 1 < k) --k; | |
| var valueLeft = sums[k] - valueOffset, | |
| valueRight = value - valueLeft; | |
| if ((x1 - x0) > (y1 - y0)) { | |
| var xk = (x0 * valueRight + x1 * valueLeft) / value; | |
| partition(i, k, valueLeft, x0, y0, xk, y1); | |
| partition(k, j, valueRight, xk, y0, x1, y1); | |
| } else { | |
| var yk = (y0 * valueRight + y1 * valueLeft) / value; | |
| partition(i, k, valueLeft, x0, y0, x1, yk); | |
| partition(k, j, valueRight, x0, yk, x1, y1); | |
| } | |
| } | |
| }; | |
| var sliceDice = function(parent, x0, y0, x1, y1) { | |
| (parent.depth & 1 ? treemapSlice : treemapDice)(parent, x0, y0, x1, y1); | |
| }; | |
| var resquarify = ((function custom(ratio) { | |
| function resquarify(parent, x0, y0, x1, y1) { | |
| if ((rows = parent._squarify) && (rows.ratio === ratio)) { | |
| var rows, | |
| row, | |
| nodes, | |
| i, | |
| j = -1, | |
| n, | |
| m = rows.length, | |
| value = parent.value; | |
| while (++j < m) { | |
| row = rows[j], nodes = row.children; | |
| for (i = row.value = 0, n = nodes.length; i < n; ++i) row.value += nodes[i].value; | |
| if (row.dice) treemapDice(row, x0, y0, x1, y0 += (y1 - y0) * row.value / value); | |
| else treemapSlice(row, x0, y0, x0 += (x1 - x0) * row.value / value, y1); | |
| value -= row.value; | |
| } | |
| } else { | |
| parent._squarify = rows = squarifyRatio(ratio, parent, x0, y0, x1, y1); | |
| rows.ratio = ratio; | |
| } | |
| } | |
| resquarify.ratio = function(x) { | |
| return custom((x = +x) > 1 ? x : 1); | |
| }; | |
| return resquarify; | |
| }))(phi); | |
| var area$1 = function(polygon) { | |
| var i = -1, | |
| n = polygon.length, | |
| a, | |
| b = polygon[n - 1], | |
| area = 0; | |
| while (++i < n) { | |
| a = b; | |
| b = polygon[i]; | |
| area += a[1] * b[0] - a[0] * b[1]; | |
| } | |
| return area / 2; | |
| }; | |
| var centroid$1 = function(polygon) { | |
| var i = -1, | |
| n = polygon.length, | |
| x = 0, | |
| y = 0, | |
| a, | |
| b = polygon[n - 1], | |
| c, | |
| k = 0; | |
| while (++i < n) { | |
| a = b; | |
| b = polygon[i]; | |
| k += c = a[0] * b[1] - b[0] * a[1]; | |
| x += (a[0] + b[0]) * c; | |
| y += (a[1] + b[1]) * c; | |
| } | |
| return k *= 3, [x / k, y / k]; | |
| }; | |
| // Returns the 2D cross product of AB and AC vectors, i.e., the z-component of | |
| // the 3D cross product in a quadrant I Cartesian coordinate system (+x is | |
| // right, +y is up). Returns a positive value if ABC is counter-clockwise, | |
| // negative if clockwise, and zero if the points are collinear. | |
| var cross$1 = function(a, b, c) { | |
| return (b[0] - a[0]) * (c[1] - a[1]) - (b[1] - a[1]) * (c[0] - a[0]); | |
| }; | |
| function lexicographicOrder(a, b) { | |
| return a[0] - b[0] || a[1] - b[1]; | |
| } | |
| // Computes the upper convex hull per the monotone chain algorithm. | |
| // Assumes points.length >= 3, is sorted by x, unique in y. | |
| // Returns an array of indices into points in left-to-right order. | |
| function computeUpperHullIndexes(points) { | |
| var n = points.length, | |
| indexes = [0, 1], | |
| size = 2; | |
| for (var i = 2; i < n; ++i) { | |
| while (size > 1 && cross$1(points[indexes[size - 2]], points[indexes[size - 1]], points[i]) <= 0) --size; | |
| indexes[size++] = i; | |
| } | |
| return indexes.slice(0, size); // remove popped points | |
| } | |
| var hull = function(points) { | |
| if ((n = points.length) < 3) return null; | |
| var i, | |
| n, | |
| sortedPoints = new Array(n), | |
| flippedPoints = new Array(n); | |
| for (i = 0; i < n; ++i) sortedPoints[i] = [+points[i][0], +points[i][1], i]; | |
| sortedPoints.sort(lexicographicOrder); | |
| for (i = 0; i < n; ++i) flippedPoints[i] = [sortedPoints[i][0], -sortedPoints[i][1]]; | |
| var upperIndexes = computeUpperHullIndexes(sortedPoints), | |
| lowerIndexes = computeUpperHullIndexes(flippedPoints); | |
| // Construct the hull polygon, removing possible duplicate endpoints. | |
| var skipLeft = lowerIndexes[0] === upperIndexes[0], | |
| skipRight = lowerIndexes[lowerIndexes.length - 1] === upperIndexes[upperIndexes.length - 1], | |
| hull = []; | |
| // Add upper hull in right-to-l order. | |
| // Then add lower hull in left-to-right order. | |
| for (i = upperIndexes.length - 1; i >= 0; --i) hull.push(points[sortedPoints[upperIndexes[i]][2]]); | |
| for (i = +skipLeft; i < lowerIndexes.length - skipRight; ++i) hull.push(points[sortedPoints[lowerIndexes[i]][2]]); | |
| return hull; | |
| }; | |
| var contains$1 = function(polygon, point) { | |
| var n = polygon.length, | |
| p = polygon[n - 1], | |
| x = point[0], y = point[1], | |
| x0 = p[0], y0 = p[1], | |
| x1, y1, | |
| inside = false; | |
| for (var i = 0; i < n; ++i) { | |
| p = polygon[i], x1 = p[0], y1 = p[1]; | |
| if (((y1 > y) !== (y0 > y)) && (x < (x0 - x1) * (y - y1) / (y0 - y1) + x1)) inside = !inside; | |
| x0 = x1, y0 = y1; | |
| } | |
| return inside; | |
| }; | |
| var length$2 = function(polygon) { | |
| var i = -1, | |
| n = polygon.length, | |
| b = polygon[n - 1], | |
| xa, | |
| ya, | |
| xb = b[0], | |
| yb = b[1], | |
| perimeter = 0; | |
| while (++i < n) { | |
| xa = xb; | |
| ya = yb; | |
| b = polygon[i]; | |
| xb = b[0]; | |
| yb = b[1]; | |
| xa -= xb; | |
| ya -= yb; | |
| perimeter += Math.sqrt(xa * xa + ya * ya); | |
| } | |
| return perimeter; | |
| }; | |
| var slice$3 = [].slice; | |
| var noabort = {}; | |
| function Queue(size) { | |
| if (!(size >= 1)) throw new Error; | |
| this._size = size; | |
| this._call = | |
| this._error = null; | |
| this._tasks = []; | |
| this._data = []; | |
| this._waiting = | |
| this._active = | |
| this._ended = | |
| this._start = 0; // inside a synchronous task callback? | |
| } | |
| Queue.prototype = queue.prototype = { | |
| constructor: Queue, | |
| defer: function(callback) { | |
| if (typeof callback !== "function" || this._call) throw new Error; | |
| if (this._error != null) return this; | |
| var t = slice$3.call(arguments, 1); | |
| t.push(callback); | |
| ++this._waiting, this._tasks.push(t); | |
| poke$1(this); | |
| return this; | |
| }, | |
| abort: function() { | |
| if (this._error == null) abort(this, new Error("abort")); | |
| return this; | |
| }, | |
| await: function(callback) { | |
| if (typeof callback !== "function" || this._call) throw new Error; | |
| this._call = function(error, results) { callback.apply(null, [error].concat(results)); }; | |
| maybeNotify(this); | |
| return this; | |
| }, | |
| awaitAll: function(callback) { | |
| if (typeof callback !== "function" || this._call) throw new Error; | |
| this._call = callback; | |
| maybeNotify(this); | |
| return this; | |
| } | |
| }; | |
| function poke$1(q) { | |
| if (!q._start) { | |
| try { start$1(q); } // let the current task complete | |
| catch (e) { | |
| if (q._tasks[q._ended + q._active - 1]) abort(q, e); // task errored synchronously | |
| else if (!q._data) throw e; // await callback errored synchronously | |
| } | |
| } | |
| } | |
| function start$1(q) { | |
| while (q._start = q._waiting && q._active < q._size) { | |
| var i = q._ended + q._active, | |
| t = q._tasks[i], | |
| j = t.length - 1, | |
| c = t[j]; | |
| t[j] = end(q, i); | |
| --q._waiting, ++q._active; | |
| t = c.apply(null, t); | |
| if (!q._tasks[i]) continue; // task finished synchronously | |
| q._tasks[i] = t || noabort; | |
| } | |
| } | |
| function end(q, i) { | |
| return function(e, r) { | |
| if (!q._tasks[i]) return; // ignore multiple callbacks | |
| --q._active, ++q._ended; | |
| q._tasks[i] = null; | |
| if (q._error != null) return; // ignore secondary errors | |
| if (e != null) { | |
| abort(q, e); | |
| } else { | |
| q._data[i] = r; | |
| if (q._waiting) poke$1(q); | |
| else maybeNotify(q); | |
| } | |
| }; | |
| } | |
| function abort(q, e) { | |
| var i = q._tasks.length, t; | |
| q._error = e; // ignore active callbacks | |
| q._data = undefined; // allow gc | |
| q._waiting = NaN; // prevent starting | |
| while (--i >= 0) { | |
| if (t = q._tasks[i]) { | |
| q._tasks[i] = null; | |
| if (t.abort) { | |
| try { t.abort(); } | |
| catch (e) { /* ignore */ } | |
| } | |
| } | |
| } | |
| q._active = NaN; // allow notification | |
| maybeNotify(q); | |
| } | |
| function maybeNotify(q) { | |
| if (!q._active && q._call) { | |
| var d = q._data; | |
| q._data = undefined; // allow gc | |
| q._call(q._error, d); | |
| } | |
| } | |
| function queue(concurrency) { | |
| return new Queue(arguments.length ? +concurrency : Infinity); | |
| } | |
| var uniform = function(min, max) { | |
| min = min == null ? 0 : +min; | |
| max = max == null ? 1 : +max; | |
| if (arguments.length === 1) max = min, min = 0; | |
| else max -= min; | |
| return function() { | |
| return Math.random() * max + min; | |
| }; | |
| }; | |
| var normal = function(mu, sigma) { | |
| var x, r; | |
| mu = mu == null ? 0 : +mu; | |
| sigma = sigma == null ? 1 : +sigma; | |
| return function() { | |
| var y; | |
| // If available, use the second previously-generated uniform random. | |
| if (x != null) y = x, x = null; | |
| // Otherwise, generate a new x and y. | |
| else do { | |
| x = Math.random() * 2 - 1; | |
| y = Math.random() * 2 - 1; | |
| r = x * x + y * y; | |
| } while (!r || r > 1); | |
| return mu + sigma * y * Math.sqrt(-2 * Math.log(r) / r); | |
| }; | |
| }; | |
| var logNormal = function() { | |
| var randomNormal = normal.apply(this, arguments); | |
| return function() { | |
| return Math.exp(randomNormal()); | |
| }; | |
| }; | |
| var irwinHall = function(n) { | |
| return function() { | |
| for (var sum = 0, i = 0; i < n; ++i) sum += Math.random(); | |
| return sum; | |
| }; | |
| }; | |
| var bates = function(n) { | |
| var randomIrwinHall = irwinHall(n); | |
| return function() { | |
| return randomIrwinHall() / n; | |
| }; | |
| }; | |
| var exponential$1 = function(lambda) { | |
| return function() { | |
| return -Math.log(1 - Math.random()) / lambda; | |
| }; | |
| }; | |
| var request = function(url, callback) { | |
| var request, | |
| event = dispatch("beforesend", "progress", "load", "error"), | |
| mimeType, | |
| headers = map$1(), | |
| xhr = new XMLHttpRequest, | |
| user = null, | |
| password = null, | |
| response, | |
| responseType, | |
| timeout = 0; | |
| // If IE does not support CORS, use XDomainRequest. | |
| if (typeof XDomainRequest !== "undefined" | |
| && !("withCredentials" in xhr) | |
| && /^(http(s)?:)?\/\//.test(url)) xhr = new XDomainRequest; | |
| "onload" in xhr | |
| ? xhr.onload = xhr.onerror = xhr.ontimeout = respond | |
| : xhr.onreadystatechange = function(o) { xhr.readyState > 3 && respond(o); }; | |
| function respond(o) { | |
| var status = xhr.status, result; | |
| if (!status && hasResponse(xhr) | |
| || status >= 200 && status < 300 | |
| || status === 304) { | |
| if (response) { | |
| try { | |
| result = response.call(request, xhr); | |
| } catch (e) { | |
| event.call("error", request, e); | |
| return; | |
| } | |
| } else { | |
| result = xhr; | |
| } | |
| event.call("load", request, result); | |
| } else { | |
| event.call("error", request, o); | |
| } | |
| } | |
| xhr.onprogress = function(e) { | |
| event.call("progress", request, e); | |
| }; | |
| request = { | |
| header: function(name, value) { | |
| name = (name + "").toLowerCase(); | |
| if (arguments.length < 2) return headers.get(name); | |
| if (value == null) headers.remove(name); | |
| else headers.set(name, value + ""); | |
| return request; | |
| }, | |
| // If mimeType is non-null and no Accept header is set, a default is used. | |
| mimeType: function(value) { | |
| if (!arguments.length) return mimeType; | |
| mimeType = value == null ? null : value + ""; | |
| return request; | |
| }, | |
| // Specifies what type the response value should take; | |
| // for instance, arraybuffer, blob, document, or text. | |
| responseType: function(value) { | |
| if (!arguments.length) return responseType; | |
| responseType = value; | |
| return request; | |
| }, | |
| timeout: function(value) { | |
| if (!arguments.length) return timeout; | |
| timeout = +value; | |
| return request; | |
| }, | |
| user: function(value) { | |
| return arguments.length < 1 ? user : (user = value == null ? null : value + "", request); | |
| }, | |
| password: function(value) { | |
| return arguments.length < 1 ? password : (password = value == null ? null : value + "", request); | |
| }, | |
| // Specify how to convert the response content to a specific type; | |
| // changes the callback value on "load" events. | |
| response: function(value) { | |
| response = value; | |
| return request; | |
| }, | |
| // Alias for send("GET", …). | |
| get: function(data, callback) { | |
| return request.send("GET", data, callback); | |
| }, | |
| // Alias for send("POST", …). | |
| post: function(data, callback) { | |
| return request.send("POST", data, callback); | |
| }, | |
| // If callback is non-null, it will be used for error and load events. | |
| send: function(method, data, callback) { | |
| xhr.open(method, url, true, user, password); | |
| if (mimeType != null && !headers.has("accept")) headers.set("accept", mimeType + ",*/*"); | |
| if (xhr.setRequestHeader) headers.each(function(value, name) { xhr.setRequestHeader(name, value); }); | |
| if (mimeType != null && xhr.overrideMimeType) xhr.overrideMimeType(mimeType); | |
| if (responseType != null) xhr.responseType = responseType; | |
| if (timeout > 0) xhr.timeout = timeout; | |
| if (callback == null && typeof data === "function") callback = data, data = null; | |
| if (callback != null && callback.length === 1) callback = fixCallback(callback); | |
| if (callback != null) request.on("error", callback).on("load", function(xhr) { callback(null, xhr); }); | |
| event.call("beforesend", request, xhr); | |
| xhr.send(data == null ? null : data); | |
| return request; | |
| }, | |
| abort: function() { | |
| xhr.abort(); | |
| return request; | |
| }, | |
| on: function() { | |
| var value = event.on.apply(event, arguments); | |
| return value === event ? request : value; | |
| } | |
| }; | |
| if (callback != null) { | |
| if (typeof callback !== "function") throw new Error("invalid callback: " + callback); | |
| return request.get(callback); | |
| } | |
| return request; | |
| }; | |
| function fixCallback(callback) { | |
| return function(error, xhr) { | |
| callback(error == null ? xhr : null); | |
| }; | |
| } | |
| function hasResponse(xhr) { | |
| var type = xhr.responseType; | |
| return type && type !== "text" | |
| ? xhr.response // null on error | |
| : xhr.responseText; // "" on error | |
| } | |
| var type$1 = function(defaultMimeType, response) { | |
| return function(url, callback) { | |
| var r = request(url).mimeType(defaultMimeType).response(response); | |
| if (callback != null) { | |
| if (typeof callback !== "function") throw new Error("invalid callback: " + callback); | |
| return r.get(callback); | |
| } | |
| return r; | |
| }; | |
| }; | |
| var html = type$1("text/html", function(xhr) { | |
| return document.createRange().createContextualFragment(xhr.responseText); | |
| }); | |
| var json = type$1("application/json", function(xhr) { | |
| return JSON.parse(xhr.responseText); | |
| }); | |
| var text = type$1("text/plain", function(xhr) { | |
| return xhr.responseText; | |
| }); | |
| var xml = type$1("application/xml", function(xhr) { | |
| var xml = xhr.responseXML; | |
| if (!xml) throw new Error("parse error"); | |
| return xml; | |
| }); | |
| var dsv$1 = function(defaultMimeType, parse) { | |
| return function(url, row, callback) { | |
| if (arguments.length < 3) callback = row, row = null; | |
| var r = request(url).mimeType(defaultMimeType); | |
| r.row = function(_) { return arguments.length ? r.response(responseOf(parse, row = _)) : row; }; | |
| r.row(row); | |
| return callback ? r.get(callback) : r; | |
| }; | |
| }; | |
| function responseOf(parse, row) { | |
| return function(request$$1) { | |
| return parse(request$$1.responseText, row); | |
| }; | |
| } | |
| var csv$1 = dsv$1("text/csv", csvParse); | |
| var tsv$1 = dsv$1("text/tab-separated-values", tsvParse); | |
| var array$2 = Array.prototype; | |
| var map$3 = array$2.map; | |
| var slice$4 = array$2.slice; | |
| var implicit = {name: "implicit"}; | |
| function ordinal(range) { | |
| var index = map$1(), | |
| domain = [], | |
| unknown = implicit; | |
| range = range == null ? [] : slice$4.call(range); | |
| function scale(d) { | |
| var key = d + "", i = index.get(key); | |
| if (!i) { | |
| if (unknown !== implicit) return unknown; | |
| index.set(key, i = domain.push(d)); | |
| } | |
| return range[(i - 1) % range.length]; | |
| } | |
| scale.domain = function(_) { | |
| if (!arguments.length) return domain.slice(); | |
| domain = [], index = map$1(); | |
| var i = -1, n = _.length, d, key; | |
| while (++i < n) if (!index.has(key = (d = _[i]) + "")) index.set(key, domain.push(d)); | |
| return scale; | |
| }; | |
| scale.range = function(_) { | |
| return arguments.length ? (range = slice$4.call(_), scale) : range.slice(); | |
| }; | |
| scale.unknown = function(_) { | |
| return arguments.length ? (unknown = _, scale) : unknown; | |
| }; | |
| scale.copy = function() { | |
| return ordinal() | |
| .domain(domain) | |
| .range(range) | |
| .unknown(unknown); | |
| }; | |
| return scale; | |
| } | |
| function band() { | |
| var scale = ordinal().unknown(undefined), | |
| domain = scale.domain, | |
| ordinalRange = scale.range, | |
| range$$1 = [0, 1], | |
| step, | |
| bandwidth, | |
| round = false, | |
| paddingInner = 0, | |
| paddingOuter = 0, | |
| align = 0.5; | |
| delete scale.unknown; | |
| function rescale() { | |
| var n = domain().length, | |
| reverse = range$$1[1] < range$$1[0], | |
| start = range$$1[reverse - 0], | |
| stop = range$$1[1 - reverse]; | |
| step = (stop - start) / Math.max(1, n - paddingInner + paddingOuter * 2); | |
| if (round) step = Math.floor(step); | |
| start += (stop - start - step * (n - paddingInner)) * align; | |
| bandwidth = step * (1 - paddingInner); | |
| if (round) start = Math.round(start), bandwidth = Math.round(bandwidth); | |
| var values = range(n).map(function(i) { return start + step * i; }); | |
| return ordinalRange(reverse ? values.reverse() : values); | |
| } | |
| scale.domain = function(_) { | |
| return arguments.length ? (domain(_), rescale()) : domain(); | |
| }; | |
| scale.range = function(_) { | |
| return arguments.length ? (range$$1 = [+_[0], +_[1]], rescale()) : range$$1.slice(); | |
| }; | |
| scale.rangeRound = function(_) { | |
| return range$$1 = [+_[0], +_[1]], round = true, rescale(); | |
| }; | |
| scale.bandwidth = function() { | |
| return bandwidth; | |
| }; | |
| scale.step = function() { | |
| return step; | |
| }; | |
| scale.round = function(_) { | |
| return arguments.length ? (round = !!_, rescale()) : round; | |
| }; | |
| scale.padding = function(_) { | |
| return arguments.length ? (paddingInner = paddingOuter = Math.max(0, Math.min(1, _)), rescale()) : paddingInner; | |
| }; | |
| scale.paddingInner = function(_) { | |
| return arguments.length ? (paddingInner = Math.max(0, Math.min(1, _)), rescale()) : paddingInner; | |
| }; | |
| scale.paddingOuter = function(_) { | |
| return arguments.length ? (paddingOuter = Math.max(0, Math.min(1, _)), rescale()) : paddingOuter; | |
| }; | |
| scale.align = function(_) { | |
| return arguments.length ? (align = Math.max(0, Math.min(1, _)), rescale()) : align; | |
| }; | |
| scale.copy = function() { | |
| return band() | |
| .domain(domain()) | |
| .range(range$$1) | |
| .round(round) | |
| .paddingInner(paddingInner) | |
| .paddingOuter(paddingOuter) | |
| .align(align); | |
| }; | |
| return rescale(); | |
| } | |
| function pointish(scale) { | |
| var copy = scale.copy; | |
| scale.padding = scale.paddingOuter; | |
| delete scale.paddingInner; | |
| delete scale.paddingOuter; | |
| scale.copy = function() { | |
| return pointish(copy()); | |
| }; | |
| return scale; | |
| } | |
| function point$1() { | |
| return pointish(band().paddingInner(1)); | |
| } | |
| var constant$9 = function(x) { | |
| return function() { | |
| return x; | |
| }; | |
| }; | |
| var number$1 = function(x) { | |
| return +x; | |
| }; | |
| var unit = [0, 1]; | |
| function deinterpolateLinear(a, b) { | |
| return (b -= (a = +a)) | |
| ? function(x) { return (x - a) / b; } | |
| : constant$9(b); | |
| } | |
| function deinterpolateClamp(deinterpolate) { | |
| return function(a, b) { | |
| var d = deinterpolate(a = +a, b = +b); | |
| return function(x) { return x <= a ? 0 : x >= b ? 1 : d(x); }; | |
| }; | |
| } | |
| function reinterpolateClamp(reinterpolate) { | |
| return function(a, b) { | |
| var r = reinterpolate(a = +a, b = +b); | |
| return function(t) { return t <= 0 ? a : t >= 1 ? b : r(t); }; | |
| }; | |
| } | |
| function bimap(domain, range$$1, deinterpolate, reinterpolate) { | |
| var d0 = domain[0], d1 = domain[1], r0 = range$$1[0], r1 = range$$1[1]; | |
| if (d1 < d0) d0 = deinterpolate(d1, d0), r0 = reinterpolate(r1, r0); | |
| else d0 = deinterpolate(d0, d1), r0 = reinterpolate(r0, r1); | |
| return function(x) { return r0(d0(x)); }; | |
| } | |
| function polymap(domain, range$$1, deinterpolate, reinterpolate) { | |
| var j = Math.min(domain.length, range$$1.length) - 1, | |
| d = new Array(j), | |
| r = new Array(j), | |
| i = -1; | |
| // Reverse descending domains. | |
| if (domain[j] < domain[0]) { | |
| domain = domain.slice().reverse(); | |
| range$$1 = range$$1.slice().reverse(); | |
| } | |
| while (++i < j) { | |
| d[i] = deinterpolate(domain[i], domain[i + 1]); | |
| r[i] = reinterpolate(range$$1[i], range$$1[i + 1]); | |
| } | |
| return function(x) { | |
| var i = bisectRight(domain, x, 1, j) - 1; | |
| return r[i](d[i](x)); | |
| }; | |
| } | |
| function copy(source, target) { | |
| return target | |
| .domain(source.domain()) | |
| .range(source.range()) | |
| .interpolate(source.interpolate()) | |
| .clamp(source.clamp()); | |
| } | |
| // deinterpolate(a, b)(x) takes a domain value x in [a,b] and returns the corresponding parameter t in [0,1]. | |
| // reinterpolate(a, b)(t) takes a parameter t in [0,1] and returns the corresponding domain value x in [a,b]. | |
| function continuous(deinterpolate, reinterpolate) { | |
| var domain = unit, | |
| range$$1 = unit, | |
| interpolate$$1 = interpolateValue, | |
| clamp = false, | |
| piecewise, | |
| output, | |
| input; | |
| function rescale() { | |
| piecewise = Math.min(domain.length, range$$1.length) > 2 ? polymap : bimap; | |
| output = input = null; | |
| return scale; | |
| } | |
| function scale(x) { | |
| return (output || (output = piecewise(domain, range$$1, clamp ? deinterpolateClamp(deinterpolate) : deinterpolate, interpolate$$1)))(+x); | |
| } | |
| scale.invert = function(y) { | |
| return (input || (input = piecewise(range$$1, domain, deinterpolateLinear, clamp ? reinterpolateClamp(reinterpolate) : reinterpolate)))(+y); | |
| }; | |
| scale.domain = function(_) { | |
| return arguments.length ? (domain = map$3.call(_, number$1), rescale()) : domain.slice(); | |
| }; | |
| scale.range = function(_) { | |
| return arguments.length ? (range$$1 = slice$4.call(_), rescale()) : range$$1.slice(); | |
| }; | |
| scale.rangeRound = function(_) { | |
| return range$$1 = slice$4.call(_), interpolate$$1 = interpolateRound, rescale(); | |
| }; | |
| scale.clamp = function(_) { | |
| return arguments.length ? (clamp = !!_, rescale()) : clamp; | |
| }; | |
| scale.interpolate = function(_) { | |
| return arguments.length ? (interpolate$$1 = _, rescale()) : interpolate$$1; | |
| }; | |
| return rescale(); | |
| } | |
| var tickFormat = function(domain, count, specifier) { | |
| var start = domain[0], | |
| stop = domain[domain.length - 1], | |
| step = tickStep(start, stop, count == null ? 10 : count), | |
| precision; | |
| specifier = formatSpecifier(specifier == null ? ",f" : specifier); | |
| switch (specifier.type) { | |
| case "s": { | |
| var value = Math.max(Math.abs(start), Math.abs(stop)); | |
| if (specifier.precision == null && !isNaN(precision = precisionPrefix(step, value))) specifier.precision = precision; | |
| return exports.formatPrefix(specifier, value); | |
| } | |
| case "": | |
| case "e": | |
| case "g": | |
| case "p": | |
| case "r": { | |
| if (specifier.precision == null && !isNaN(precision = precisionRound(step, Math.max(Math.abs(start), Math.abs(stop))))) specifier.precision = precision - (specifier.type === "e"); | |
| break; | |
| } | |
| case "f": | |
| case "%": { | |
| if (specifier.precision == null && !isNaN(precision = precisionFixed(step))) specifier.precision = precision - (specifier.type === "%") * 2; | |
| break; | |
| } | |
| } | |
| return exports.format(specifier); | |
| }; | |
| function linearish(scale) { | |
| var domain = scale.domain; | |
| scale.ticks = function(count) { | |
| var d = domain(); | |
| return ticks(d[0], d[d.length - 1], count == null ? 10 : count); | |
| }; | |
| scale.tickFormat = function(count, specifier) { | |
| return tickFormat(domain(), count, specifier); | |
| }; | |
| scale.nice = function(count) { | |
| var d = domain(), | |
| i = d.length - 1, | |
| n = count == null ? 10 : count, | |
| start = d[0], | |
| stop = d[i], | |
| step = tickStep(start, stop, n); | |
| if (step) { | |
| step = tickStep(Math.floor(start / step) * step, Math.ceil(stop / step) * step, n); | |
| d[0] = Math.floor(start / step) * step; | |
| d[i] = Math.ceil(stop / step) * step; | |
| domain(d); | |
| } | |
| return scale; | |
| }; | |
| return scale; | |
| } | |
| function linear$2() { | |
| var scale = continuous(deinterpolateLinear, reinterpolate); | |
| scale.copy = function() { | |
| return copy(scale, linear$2()); | |
| }; | |
| return linearish(scale); | |
| } | |
| function identity$6() { | |
| var domain = [0, 1]; | |
| function scale(x) { | |
| return +x; | |
| } | |
| scale.invert = scale; | |
| scale.domain = scale.range = function(_) { | |
| return arguments.length ? (domain = map$3.call(_, number$1), scale) : domain.slice(); | |
| }; | |
| scale.copy = function() { | |
| return identity$6().domain(domain); | |
| }; | |
| return linearish(scale); | |
| } | |
| var nice = function(domain, interval) { | |
| domain = domain.slice(); | |
| var i0 = 0, | |
| i1 = domain.length - 1, | |
| x0 = domain[i0], | |
| x1 = domain[i1], | |
| t; | |
| if (x1 < x0) { | |
| t = i0, i0 = i1, i1 = t; | |
| t = x0, x0 = x1, x1 = t; | |
| } | |
| domain[i0] = interval.floor(x0); | |
| domain[i1] = interval.ceil(x1); | |
| return domain; | |
| }; | |
| function deinterpolate(a, b) { | |
| return (b = Math.log(b / a)) | |
| ? function(x) { return Math.log(x / a) / b; } | |
| : constant$9(b); | |
| } | |
| function reinterpolate$1(a, b) { | |
| return a < 0 | |
| ? function(t) { return -Math.pow(-b, t) * Math.pow(-a, 1 - t); } | |
| : function(t) { return Math.pow(b, t) * Math.pow(a, 1 - t); }; | |
| } | |
| function pow10(x) { | |
| return isFinite(x) ? +("1e" + x) : x < 0 ? 0 : x; | |
| } | |
| function powp(base) { | |
| return base === 10 ? pow10 | |
| : base === Math.E ? Math.exp | |
| : function(x) { return Math.pow(base, x); }; | |
| } | |
| function logp(base) { | |
| return base === Math.E ? Math.log | |
| : base === 10 && Math.log10 | |
| || base === 2 && Math.log2 | |
| || (base = Math.log(base), function(x) { return Math.log(x) / base; }); | |
| } | |
| function reflect(f) { | |
| return function(x) { | |
| return -f(-x); | |
| }; | |
| } | |
| function log$1() { | |
| var scale = continuous(deinterpolate, reinterpolate$1).domain([1, 10]), | |
| domain = scale.domain, | |
| base = 10, | |
| logs = logp(10), | |
| pows = powp(10); | |
| function rescale() { | |
| logs = logp(base), pows = powp(base); | |
| if (domain()[0] < 0) logs = reflect(logs), pows = reflect(pows); | |
| return scale; | |
| } | |
| scale.base = function(_) { | |
| return arguments.length ? (base = +_, rescale()) : base; | |
| }; | |
| scale.domain = function(_) { | |
| return arguments.length ? (domain(_), rescale()) : domain(); | |
| }; | |
| scale.ticks = function(count) { | |
| var d = domain(), | |
| u = d[0], | |
| v = d[d.length - 1], | |
| r; | |
| if (r = v < u) i = u, u = v, v = i; | |
| var i = logs(u), | |
| j = logs(v), | |
| p, | |
| k, | |
| t, | |
| n = count == null ? 10 : +count, | |
| z = []; | |
| if (!(base % 1) && j - i < n) { | |
| i = Math.round(i) - 1, j = Math.round(j) + 1; | |
| if (u > 0) for (; i < j; ++i) { | |
| for (k = 1, p = pows(i); k < base; ++k) { | |
| t = p * k; | |
| if (t < u) continue; | |
| if (t > v) break; | |
| z.push(t); | |
| } | |
| } else for (; i < j; ++i) { | |
| for (k = base - 1, p = pows(i); k >= 1; --k) { | |
| t = p * k; | |
| if (t < u) continue; | |
| if (t > v) break; | |
| z.push(t); | |
| } | |
| } | |
| } else { | |
| z = ticks(i, j, Math.min(j - i, n)).map(pows); | |
| } | |
| return r ? z.reverse() : z; | |
| }; | |
| scale.tickFormat = function(count, specifier) { | |
| if (specifier == null) specifier = base === 10 ? ".0e" : ","; | |
| if (typeof specifier !== "function") specifier = exports.format(specifier); | |
| if (count === Infinity) return specifier; | |
| if (count == null) count = 10; | |
| var k = Math.max(1, base * count / scale.ticks().length); // TODO fast estimate? | |
| return function(d) { | |
| var i = d / pows(Math.round(logs(d))); | |
| if (i * base < base - 0.5) i *= base; | |
| return i <= k ? specifier(d) : ""; | |
| }; | |
| }; | |
| scale.nice = function() { | |
| return domain(nice(domain(), { | |
| floor: function(x) { return pows(Math.floor(logs(x))); }, | |
| ceil: function(x) { return pows(Math.ceil(logs(x))); } | |
| })); | |
| }; | |
| scale.copy = function() { | |
| return copy(scale, log$1().base(base)); | |
| }; | |
| return scale; | |
| } | |
| function raise$1(x, exponent) { | |
| return x < 0 ? -Math.pow(-x, exponent) : Math.pow(x, exponent); | |
| } | |
| function pow$1() { | |
| var exponent = 1, | |
| scale = continuous(deinterpolate, reinterpolate), | |
| domain = scale.domain; | |
| function deinterpolate(a, b) { | |
| return (b = raise$1(b, exponent) - (a = raise$1(a, exponent))) | |
| ? function(x) { return (raise$1(x, exponent) - a) / b; } | |
| : constant$9(b); | |
| } | |
| function reinterpolate(a, b) { | |
| b = raise$1(b, exponent) - (a = raise$1(a, exponent)); | |
| return function(t) { return raise$1(a + b * t, 1 / exponent); }; | |
| } | |
| scale.exponent = function(_) { | |
| return arguments.length ? (exponent = +_, domain(domain())) : exponent; | |
| }; | |
| scale.copy = function() { | |
| return copy(scale, pow$1().exponent(exponent)); | |
| }; | |
| return linearish(scale); | |
| } | |
| function sqrt$1() { | |
| return pow$1().exponent(0.5); | |
| } | |
| function quantile$$1() { | |
| var domain = [], | |
| range$$1 = [], | |
| thresholds = []; | |
| function rescale() { | |
| var i = 0, n = Math.max(1, range$$1.length); | |
| thresholds = new Array(n - 1); | |
| while (++i < n) thresholds[i - 1] = threshold(domain, i / n); | |
| return scale; | |
| } | |
| function scale(x) { | |
| if (!isNaN(x = +x)) return range$$1[bisectRight(thresholds, x)]; | |
| } | |
| scale.invertExtent = function(y) { | |
| var i = range$$1.indexOf(y); | |
| return i < 0 ? [NaN, NaN] : [ | |
| i > 0 ? thresholds[i - 1] : domain[0], | |
| i < thresholds.length ? thresholds[i] : domain[domain.length - 1] | |
| ]; | |
| }; | |
| scale.domain = function(_) { | |
| if (!arguments.length) return domain.slice(); | |
| domain = []; | |
| for (var i = 0, n = _.length, d; i < n; ++i) if (d = _[i], d != null && !isNaN(d = +d)) domain.push(d); | |
| domain.sort(ascending); | |
| return rescale(); | |
| }; | |
| scale.range = function(_) { | |
| return arguments.length ? (range$$1 = slice$4.call(_), rescale()) : range$$1.slice(); | |
| }; | |
| scale.quantiles = function() { | |
| return thresholds.slice(); | |
| }; | |
| scale.copy = function() { | |
| return quantile$$1() | |
| .domain(domain) | |
| .range(range$$1); | |
| }; | |
| return scale; | |
| } | |
| function quantize$1() { | |
| var x0 = 0, | |
| x1 = 1, | |
| n = 1, | |
| domain = [0.5], | |
| range$$1 = [0, 1]; | |
| function scale(x) { | |
| if (x <= x) return range$$1[bisectRight(domain, x, 0, n)]; | |
| } | |
| function rescale() { | |
| var i = -1; | |
| domain = new Array(n); | |
| while (++i < n) domain[i] = ((i + 1) * x1 - (i - n) * x0) / (n + 1); | |
| return scale; | |
| } | |
| scale.domain = function(_) { | |
| return arguments.length ? (x0 = +_[0], x1 = +_[1], rescale()) : [x0, x1]; | |
| }; | |
| scale.range = function(_) { | |
| return arguments.length ? (n = (range$$1 = slice$4.call(_)).length - 1, rescale()) : range$$1.slice(); | |
| }; | |
| scale.invertExtent = function(y) { | |
| var i = range$$1.indexOf(y); | |
| return i < 0 ? [NaN, NaN] | |
| : i < 1 ? [x0, domain[0]] | |
| : i >= n ? [domain[n - 1], x1] | |
| : [domain[i - 1], domain[i]]; | |
| }; | |
| scale.copy = function() { | |
| return quantize$1() | |
| .domain([x0, x1]) | |
| .range(range$$1); | |
| }; | |
| return linearish(scale); | |
| } | |
| function threshold$1() { | |
| var domain = [0.5], | |
| range$$1 = [0, 1], | |
| n = 1; | |
| function scale(x) { | |
| if (x <= x) return range$$1[bisectRight(domain, x, 0, n)]; | |
| } | |
| scale.domain = function(_) { | |
| return arguments.length ? (domain = slice$4.call(_), n = Math.min(domain.length, range$$1.length - 1), scale) : domain.slice(); | |
| }; | |
| scale.range = function(_) { | |
| return arguments.length ? (range$$1 = slice$4.call(_), n = Math.min(domain.length, range$$1.length - 1), scale) : range$$1.slice(); | |
| }; | |
| scale.invertExtent = function(y) { | |
| var i = range$$1.indexOf(y); | |
| return [domain[i - 1], domain[i]]; | |
| }; | |
| scale.copy = function() { | |
| return threshold$1() | |
| .domain(domain) | |
| .range(range$$1); | |
| }; | |
| return scale; | |
| } | |
| var t0$1 = new Date; | |
| var t1$1 = new Date; | |
| function newInterval(floori, offseti, count, field) { | |
| function interval(date) { | |
| return floori(date = new Date(+date)), date; | |
| } | |
| interval.floor = interval; | |
| interval.ceil = function(date) { | |
| return floori(date = new Date(date - 1)), offseti(date, 1), floori(date), date; | |
| }; | |
| interval.round = function(date) { | |
| var d0 = interval(date), | |
| d1 = interval.ceil(date); | |
| return date - d0 < d1 - date ? d0 : d1; | |
| }; | |
| interval.offset = function(date, step) { | |
| return offseti(date = new Date(+date), step == null ? 1 : Math.floor(step)), date; | |
| }; | |
| interval.range = function(start, stop, step) { | |
| var range = []; | |
| start = interval.ceil(start); | |
| step = step == null ? 1 : Math.floor(step); | |
| if (!(start < stop) || !(step > 0)) return range; // also handles Invalid Date | |
| do range.push(new Date(+start)); while (offseti(start, step), floori(start), start < stop) | |
| return range; | |
| }; | |
| interval.filter = function(test) { | |
| return newInterval(function(date) { | |
| if (date >= date) while (floori(date), !test(date)) date.setTime(date - 1); | |
| }, function(date, step) { | |
| if (date >= date) while (--step >= 0) while (offseti(date, 1), !test(date)) {} // eslint-disable-line no-empty | |
| }); | |
| }; | |
| if (count) { | |
| interval.count = function(start, end) { | |
| t0$1.setTime(+start), t1$1.setTime(+end); | |
| floori(t0$1), floori(t1$1); | |
| return Math.floor(count(t0$1, t1$1)); | |
| }; | |
| interval.every = function(step) { | |
| step = Math.floor(step); | |
| return !isFinite(step) || !(step > 0) ? null | |
| : !(step > 1) ? interval | |
| : interval.filter(field | |
| ? function(d) { return field(d) % step === 0; } | |
| : function(d) { return interval.count(0, d) % step === 0; }); | |
| }; | |
| } | |
| return interval; | |
| } | |
| var millisecond = newInterval(function() { | |
| // noop | |
| }, function(date, step) { | |
| date.setTime(+date + step); | |
| }, function(start, end) { | |
| return end - start; | |
| }); | |
| // An optimized implementation for this simple case. | |
| millisecond.every = function(k) { | |
| k = Math.floor(k); | |
| if (!isFinite(k) || !(k > 0)) return null; | |
| if (!(k > 1)) return millisecond; | |
| return newInterval(function(date) { | |
| date.setTime(Math.floor(date / k) * k); | |
| }, function(date, step) { | |
| date.setTime(+date + step * k); | |
| }, function(start, end) { | |
| return (end - start) / k; | |
| }); | |
| }; | |
| var milliseconds = millisecond.range; | |
| var durationSecond$1 = 1e3; | |
| var durationMinute$1 = 6e4; | |
| var durationHour$1 = 36e5; | |
| var durationDay$1 = 864e5; | |
| var durationWeek$1 = 6048e5; | |
| var second = newInterval(function(date) { | |
| date.setTime(Math.floor(date / durationSecond$1) * durationSecond$1); | |
| }, function(date, step) { | |
| date.setTime(+date + step * durationSecond$1); | |
| }, function(start, end) { | |
| return (end - start) / durationSecond$1; | |
| }, function(date) { | |
| return date.getUTCSeconds(); | |
| }); | |
| var seconds = second.range; | |
| var minute = newInterval(function(date) { | |
| date.setTime(Math.floor(date / durationMinute$1) * durationMinute$1); | |
| }, function(date, step) { | |
| date.setTime(+date + step * durationMinute$1); | |
| }, function(start, end) { | |
| return (end - start) / durationMinute$1; | |
| }, function(date) { | |
| return date.getMinutes(); | |
| }); | |
| var minutes = minute.range; | |
| var hour = newInterval(function(date) { | |
| var offset = date.getTimezoneOffset() * durationMinute$1 % durationHour$1; | |
| if (offset < 0) offset += durationHour$1; | |
| date.setTime(Math.floor((+date - offset) / durationHour$1) * durationHour$1 + offset); | |
| }, function(date, step) { | |
| date.setTime(+date + step * durationHour$1); | |
| }, function(start, end) { | |
| return (end - start) / durationHour$1; | |
| }, function(date) { | |
| return date.getHours(); | |
| }); | |
| var hours = hour.range; | |
| var day = newInterval(function(date) { | |
| date.setHours(0, 0, 0, 0); | |
| }, function(date, step) { | |
| date.setDate(date.getDate() + step); | |
| }, function(start, end) { | |
| return (end - start - (end.getTimezoneOffset() - start.getTimezoneOffset()) * durationMinute$1) / durationDay$1; | |
| }, function(date) { | |
| return date.getDate() - 1; | |
| }); | |
| var days = day.range; | |
| function weekday(i) { | |
| return newInterval(function(date) { | |
| date.setDate(date.getDate() - (date.getDay() + 7 - i) % 7); | |
| date.setHours(0, 0, 0, 0); | |
| }, function(date, step) { | |
| date.setDate(date.getDate() + step * 7); | |
| }, function(start, end) { | |
| return (end - start - (end.getTimezoneOffset() - start.getTimezoneOffset()) * durationMinute$1) / durationWeek$1; | |
| }); | |
| } | |
| var sunday = weekday(0); | |
| var monday = weekday(1); | |
| var tuesday = weekday(2); | |
| var wednesday = weekday(3); | |
| var thursday = weekday(4); | |
| var friday = weekday(5); | |
| var saturday = weekday(6); | |
| var sundays = sunday.range; | |
| var mondays = monday.range; | |
| var tuesdays = tuesday.range; | |
| var wednesdays = wednesday.range; | |
| var thursdays = thursday.range; | |
| var fridays = friday.range; | |
| var saturdays = saturday.range; | |
| var month = newInterval(function(date) { | |
| date.setDate(1); | |
| date.setHours(0, 0, 0, 0); | |
| }, function(date, step) { | |
| date.setMonth(date.getMonth() + step); | |
| }, function(start, end) { | |
| return end.getMonth() - start.getMonth() + (end.getFullYear() - start.getFullYear()) * 12; | |
| }, function(date) { | |
| return date.getMonth(); | |
| }); | |
| var months = month.range; | |
| var year = newInterval(function(date) { | |
| date.setMonth(0, 1); | |
| date.setHours(0, 0, 0, 0); | |
| }, function(date, step) { | |
| date.setFullYear(date.getFullYear() + step); | |
| }, function(start, end) { | |
| return end.getFullYear() - start.getFullYear(); | |
| }, function(date) { | |
| return date.getFullYear(); | |
| }); | |
| // An optimized implementation for this simple case. | |
| year.every = function(k) { | |
| return !isFinite(k = Math.floor(k)) || !(k > 0) ? null : newInterval(function(date) { | |
| date.setFullYear(Math.floor(date.getFullYear() / k) * k); | |
| date.setMonth(0, 1); | |
| date.setHours(0, 0, 0, 0); | |
| }, function(date, step) { | |
| date.setFullYear(date.getFullYear() + step * k); | |
| }); | |
| }; | |
| var years = year.range; | |
| var utcMinute = newInterval(function(date) { | |
| date.setUTCSeconds(0, 0); | |
| }, function(date, step) { | |
| date.setTime(+date + step * durationMinute$1); | |
| }, function(start, end) { | |
| return (end - start) / durationMinute$1; | |
| }, function(date) { | |
| return date.getUTCMinutes(); | |
| }); | |
| var utcMinutes = utcMinute.range; | |
| var utcHour = newInterval(function(date) { | |
| date.setUTCMinutes(0, 0, 0); | |
| }, function(date, step) { | |
| date.setTime(+date + step * durationHour$1); | |
| }, function(start, end) { | |
| return (end - start) / durationHour$1; | |
| }, function(date) { | |
| return date.getUTCHours(); | |
| }); | |
| var utcHours = utcHour.range; | |
| var utcDay = newInterval(function(date) { | |
| date.setUTCHours(0, 0, 0, 0); | |
| }, function(date, step) { | |
| date.setUTCDate(date.getUTCDate() + step); | |
| }, function(start, end) { | |
| return (end - start) / durationDay$1; | |
| }, function(date) { | |
| return date.getUTCDate() - 1; | |
| }); | |
| var utcDays = utcDay.range; | |
| function utcWeekday(i) { | |
| return newInterval(function(date) { | |
| date.setUTCDate(date.getUTCDate() - (date.getUTCDay() + 7 - i) % 7); | |
| date.setUTCHours(0, 0, 0, 0); | |
| }, function(date, step) { | |
| date.setUTCDate(date.getUTCDate() + step * 7); | |
| }, function(start, end) { | |
| return (end - start) / durationWeek$1; | |
| }); | |
| } | |
| var utcSunday = utcWeekday(0); | |
| var utcMonday = utcWeekday(1); | |
| var utcTuesday = utcWeekday(2); | |
| var utcWednesday = utcWeekday(3); | |
| var utcThursday = utcWeekday(4); | |
| var utcFriday = utcWeekday(5); | |
| var utcSaturday = utcWeekday(6); | |
| var utcSundays = utcSunday.range; | |
| var utcMondays = utcMonday.range; | |
| var utcTuesdays = utcTuesday.range; | |
| var utcWednesdays = utcWednesday.range; | |
| var utcThursdays = utcThursday.range; | |
| var utcFridays = utcFriday.range; | |
| var utcSaturdays = utcSaturday.range; | |
| var utcMonth = newInterval(function(date) { | |
| date.setUTCDate(1); | |
| date.setUTCHours(0, 0, 0, 0); | |
| }, function(date, step) { | |
| date.setUTCMonth(date.getUTCMonth() + step); | |
| }, function(start, end) { | |
| return end.getUTCMonth() - start.getUTCMonth() + (end.getUTCFullYear() - start.getUTCFullYear()) * 12; | |
| }, function(date) { | |
| return date.getUTCMonth(); | |
| }); | |
| var utcMonths = utcMonth.range; | |
| var utcYear = newInterval(function(date) { | |
| date.setUTCMonth(0, 1); | |
| date.setUTCHours(0, 0, 0, 0); | |
| }, function(date, step) { | |
| date.setUTCFullYear(date.getUTCFullYear() + step); | |
| }, function(start, end) { | |
| return end.getUTCFullYear() - start.getUTCFullYear(); | |
| }, function(date) { | |
| return date.getUTCFullYear(); | |
| }); | |
| // An optimized implementation for this simple case. | |
| utcYear.every = function(k) { | |
| return !isFinite(k = Math.floor(k)) || !(k > 0) ? null : newInterval(function(date) { | |
| date.setUTCFullYear(Math.floor(date.getUTCFullYear() / k) * k); | |
| date.setUTCMonth(0, 1); | |
| date.setUTCHours(0, 0, 0, 0); | |
| }, function(date, step) { | |
| date.setUTCFullYear(date.getUTCFullYear() + step * k); | |
| }); | |
| }; | |
| var utcYears = utcYear.range; | |
| function localDate(d) { | |
| if (0 <= d.y && d.y < 100) { | |
| var date = new Date(-1, d.m, d.d, d.H, d.M, d.S, d.L); | |
| date.setFullYear(d.y); | |
| return date; | |
| } | |
| return new Date(d.y, d.m, d.d, d.H, d.M, d.S, d.L); | |
| } | |
| function utcDate(d) { | |
| if (0 <= d.y && d.y < 100) { | |
| var date = new Date(Date.UTC(-1, d.m, d.d, d.H, d.M, d.S, d.L)); | |
| date.setUTCFullYear(d.y); | |
| return date; | |
| } | |
| return new Date(Date.UTC(d.y, d.m, d.d, d.H, d.M, d.S, d.L)); | |
| } | |
| function newYear(y) { | |
| return {y: y, m: 0, d: 1, H: 0, M: 0, S: 0, L: 0}; | |
| } | |
| function formatLocale$1(locale) { | |
| var locale_dateTime = locale.dateTime, | |
| locale_date = locale.date, | |
| locale_time = locale.time, | |
| locale_periods = locale.periods, | |
| locale_weekdays = locale.days, | |
| locale_shortWeekdays = locale.shortDays, | |
| locale_months = locale.months, | |
| locale_shortMonths = locale.shortMonths; | |
| var periodRe = formatRe(locale_periods), | |
| periodLookup = formatLookup(locale_periods), | |
| weekdayRe = formatRe(locale_weekdays), | |
| weekdayLookup = formatLookup(locale_weekdays), | |
| shortWeekdayRe = formatRe(locale_shortWeekdays), | |
| shortWeekdayLookup = formatLookup(locale_shortWeekdays), | |
| monthRe = formatRe(locale_months), | |
| monthLookup = formatLookup(locale_months), | |
| shortMonthRe = formatRe(locale_shortMonths), | |
| shortMonthLookup = formatLookup(locale_shortMonths); | |
| var formats = { | |
| "a": formatShortWeekday, | |
| "A": formatWeekday, | |
| "b": formatShortMonth, | |
| "B": formatMonth, | |
| "c": null, | |
| "d": formatDayOfMonth, | |
| "e": formatDayOfMonth, | |
| "H": formatHour24, | |
| "I": formatHour12, | |
| "j": formatDayOfYear, | |
| "L": formatMilliseconds, | |
| "m": formatMonthNumber, | |
| "M": formatMinutes, | |
| "p": formatPeriod, | |
| "S": formatSeconds, | |
| "U": formatWeekNumberSunday, | |
| "w": formatWeekdayNumber, | |
| "W": formatWeekNumberMonday, | |
| "x": null, | |
| "X": null, | |
| "y": formatYear, | |
| "Y": formatFullYear, | |
| "Z": formatZone, | |
| "%": formatLiteralPercent | |
| }; | |
| var utcFormats = { | |
| "a": formatUTCShortWeekday, | |
| "A": formatUTCWeekday, | |
| "b": formatUTCShortMonth, | |
| "B": formatUTCMonth, | |
| "c": null, | |
| "d": formatUTCDayOfMonth, | |
| "e": formatUTCDayOfMonth, | |
| "H": formatUTCHour24, | |
| "I": formatUTCHour12, | |
| "j": formatUTCDayOfYear, | |
| "L": formatUTCMilliseconds, | |
| "m": formatUTCMonthNumber, | |
| "M": formatUTCMinutes, | |
| "p": formatUTCPeriod, | |
| "S": formatUTCSeconds, | |
| "U": formatUTCWeekNumberSunday, | |
| "w": formatUTCWeekdayNumber, | |
| "W": formatUTCWeekNumberMonday, | |
| "x": null, | |
| "X": null, | |
| "y": formatUTCYear, | |
| "Y": formatUTCFullYear, | |
| "Z": formatUTCZone, | |
| "%": formatLiteralPercent | |
| }; | |
| var parses = { | |
| "a": parseShortWeekday, | |
| "A": parseWeekday, | |
| "b": parseShortMonth, | |
| "B": parseMonth, | |
| "c": parseLocaleDateTime, | |
| "d": parseDayOfMonth, | |
| "e": parseDayOfMonth, | |
| "H": parseHour24, | |
| "I": parseHour24, | |
| "j": parseDayOfYear, | |
| "L": parseMilliseconds, | |
| "m": parseMonthNumber, | |
| "M": parseMinutes, | |
| "p": parsePeriod, | |
| "S": parseSeconds, | |
| "U": parseWeekNumberSunday, | |
| "w": parseWeekdayNumber, | |
| "W": parseWeekNumberMonday, | |
| "x": parseLocaleDate, | |
| "X": parseLocaleTime, | |
| "y": parseYear, | |
| "Y": parseFullYear, | |
| "Z": parseZone, | |
| "%": parseLiteralPercent | |
| }; | |
| // These recursive directive definitions must be deferred. | |
| formats.x = newFormat(locale_date, formats); | |
| formats.X = newFormat(locale_time, formats); | |
| formats.c = newFormat(locale_dateTime, formats); | |
| utcFormats.x = newFormat(locale_date, utcFormats); | |
| utcFormats.X = newFormat(locale_time, utcFormats); | |
| utcFormats.c = newFormat(locale_dateTime, utcFormats); | |
| function newFormat(specifier, formats) { | |
| return function(date) { | |
| var string = [], | |
| i = -1, | |
| j = 0, | |
| n = specifier.length, | |
| c, | |
| pad, | |
| format; | |
| if (!(date instanceof Date)) date = new Date(+date); | |
| while (++i < n) { | |
| if (specifier.charCodeAt(i) === 37) { | |
| string.push(specifier.slice(j, i)); | |
| if ((pad = pads[c = specifier.charAt(++i)]) != null) c = specifier.charAt(++i); | |
| else pad = c === "e" ? " " : "0"; | |
| if (format = formats[c]) c = format(date, pad); | |
| string.push(c); | |
| j = i + 1; | |
| } | |
| } | |
| string.push(specifier.slice(j, i)); | |
| return string.join(""); | |
| }; | |
| } | |
| function newParse(specifier, newDate) { | |
| return function(string) { | |
| var d = newYear(1900), | |
| i = parseSpecifier(d, specifier, string += "", 0); | |
| if (i != string.length) return null; | |
| // The am-pm flag is 0 for AM, and 1 for PM. | |
| if ("p" in d) d.H = d.H % 12 + d.p * 12; | |
| // Convert day-of-week and week-of-year to day-of-year. | |
| if ("W" in d || "U" in d) { | |
| if (!("w" in d)) d.w = "W" in d ? 1 : 0; | |
| var day$$1 = "Z" in d ? utcDate(newYear(d.y)).getUTCDay() : newDate(newYear(d.y)).getDay(); | |
| d.m = 0; | |
| d.d = "W" in d ? (d.w + 6) % 7 + d.W * 7 - (day$$1 + 5) % 7 : d.w + d.U * 7 - (day$$1 + 6) % 7; | |
| } | |
| // If a time zone is specified, all fields are interpreted as UTC and then | |
| // offset according to the specified time zone. | |
| if ("Z" in d) { | |
| d.H += d.Z / 100 | 0; | |
| d.M += d.Z % 100; | |
| return utcDate(d); | |
| } | |
| // Otherwise, all fields are in local time. | |
| return newDate(d); | |
| }; | |
| } | |
| function parseSpecifier(d, specifier, string, j) { | |
| var i = 0, | |
| n = specifier.length, | |
| m = string.length, | |
| c, | |
| parse; | |
| while (i < n) { | |
| if (j >= m) return -1; | |
| c = specifier.charCodeAt(i++); | |
| if (c === 37) { | |
| c = specifier.charAt(i++); | |
| parse = parses[c in pads ? specifier.charAt(i++) : c]; | |
| if (!parse || ((j = parse(d, string, j)) < 0)) return -1; | |
| } else if (c != string.charCodeAt(j++)) { | |
| return -1; | |
| } | |
| } | |
| return j; | |
| } | |
| function parsePeriod(d, string, i) { | |
| var n = periodRe.exec(string.slice(i)); | |
| return n ? (d.p = periodLookup[n[0].toLowerCase()], i + n[0].length) : -1; | |
| } | |
| function parseShortWeekday(d, string, i) { | |
| var n = shortWeekdayRe.exec(string.slice(i)); | |
| return n ? (d.w = shortWeekdayLookup[n[0].toLowerCase()], i + n[0].length) : -1; | |
| } | |
| function parseWeekday(d, string, i) { | |
| var n = weekdayRe.exec(string.slice(i)); | |
| return n ? (d.w = weekdayLookup[n[0].toLowerCase()], i + n[0].length) : -1; | |
| } | |
| function parseShortMonth(d, string, i) { | |
| var n = shortMonthRe.exec(string.slice(i)); | |
| return n ? (d.m = shortMonthLookup[n[0].toLowerCase()], i + n[0].length) : -1; | |
| } | |
| function parseMonth(d, string, i) { | |
| var n = monthRe.exec(string.slice(i)); | |
| return n ? (d.m = monthLookup[n[0].toLowerCase()], i + n[0].length) : -1; | |
| } | |
| function parseLocaleDateTime(d, string, i) { | |
| return parseSpecifier(d, locale_dateTime, string, i); | |
| } | |
| function parseLocaleDate(d, string, i) { | |
| return parseSpecifier(d, locale_date, string, i); | |
| } | |
| function parseLocaleTime(d, string, i) { | |
| return parseSpecifier(d, locale_time, string, i); | |
| } | |
| function formatShortWeekday(d) { | |
| return locale_shortWeekdays[d.getDay()]; | |
| } | |
| function formatWeekday(d) { | |
| return locale_weekdays[d.getDay()]; | |
| } | |
| function formatShortMonth(d) { | |
| return locale_shortMonths[d.getMonth()]; | |
| } | |
| function formatMonth(d) { | |
| return locale_months[d.getMonth()]; | |
| } | |
| function formatPeriod(d) { | |
| return locale_periods[+(d.getHours() >= 12)]; | |
| } | |
| function formatUTCShortWeekday(d) { | |
| return locale_shortWeekdays[d.getUTCDay()]; | |
| } | |
| function formatUTCWeekday(d) { | |
| return locale_weekdays[d.getUTCDay()]; | |
| } | |
| function formatUTCShortMonth(d) { | |
| return locale_shortMonths[d.getUTCMonth()]; | |
| } | |
| function formatUTCMonth(d) { | |
| return locale_months[d.getUTCMonth()]; | |
| } | |
| function formatUTCPeriod(d) { | |
| return locale_periods[+(d.getUTCHours() >= 12)]; | |
| } | |
| return { | |
| format: function(specifier) { | |
| var f = newFormat(specifier += "", formats); | |
| f.toString = function() { return specifier; }; | |
| return f; | |
| }, | |
| parse: function(specifier) { | |
| var p = newParse(specifier += "", localDate); | |
| p.toString = function() { return specifier; }; | |
| return p; | |
| }, | |
| utcFormat: function(specifier) { | |
| var f = newFormat(specifier += "", utcFormats); | |
| f.toString = function() { return specifier; }; | |
| return f; | |
| }, | |
| utcParse: function(specifier) { | |
| var p = newParse(specifier, utcDate); | |
| p.toString = function() { return specifier; }; | |
| return p; | |
| } | |
| }; | |
| } | |
| var pads = {"-": "", "_": " ", "0": "0"}; | |
| var numberRe = /^\s*\d+/; | |
| var percentRe = /^%/; | |
| var requoteRe = /[\\\^\$\*\+\?\|\[\]\(\)\.\{\}]/g; | |
| function pad(value, fill, width) { | |
| var sign = value < 0 ? "-" : "", | |
| string = (sign ? -value : value) + "", | |
| length = string.length; | |
| return sign + (length < width ? new Array(width - length + 1).join(fill) + string : string); | |
| } | |
| function requote(s) { | |
| return s.replace(requoteRe, "\\$&"); | |
| } | |
| function formatRe(names) { | |
| return new RegExp("^(?:" + names.map(requote).join("|") + ")", "i"); | |
| } | |
| function formatLookup(names) { | |
| var map = {}, i = -1, n = names.length; | |
| while (++i < n) map[names[i].toLowerCase()] = i; | |
| return map; | |
| } | |
| function parseWeekdayNumber(d, string, i) { | |
| var n = numberRe.exec(string.slice(i, i + 1)); | |
| return n ? (d.w = +n[0], i + n[0].length) : -1; | |
| } | |
| function parseWeekNumberSunday(d, string, i) { | |
| var n = numberRe.exec(string.slice(i)); | |
| return n ? (d.U = +n[0], i + n[0].length) : -1; | |
| } | |
| function parseWeekNumberMonday(d, string, i) { | |
| var n = numberRe.exec(string.slice(i)); | |
| return n ? (d.W = +n[0], i + n[0].length) : -1; | |
| } | |
| function parseFullYear(d, string, i) { | |
| var n = numberRe.exec(string.slice(i, i + 4)); | |
| return n ? (d.y = +n[0], i + n[0].length) : -1; | |
| } | |
| function parseYear(d, string, i) { | |
| var n = numberRe.exec(string.slice(i, i + 2)); | |
| return n ? (d.y = +n[0] + (+n[0] > 68 ? 1900 : 2000), i + n[0].length) : -1; | |
| } | |
| function parseZone(d, string, i) { | |
| var n = /^(Z)|([+-]\d\d)(?:\:?(\d\d))?/.exec(string.slice(i, i + 6)); | |
| return n ? (d.Z = n[1] ? 0 : -(n[2] + (n[3] || "00")), i + n[0].length) : -1; | |
| } | |
| function parseMonthNumber(d, string, i) { | |
| var n = numberRe.exec(string.slice(i, i + 2)); | |
| return n ? (d.m = n[0] - 1, i + n[0].length) : -1; | |
| } | |
| function parseDayOfMonth(d, string, i) { | |
| var n = numberRe.exec(string.slice(i, i + 2)); | |
| return n ? (d.d = +n[0], i + n[0].length) : -1; | |
| } | |
| function parseDayOfYear(d, string, i) { | |
| var n = numberRe.exec(string.slice(i, i + 3)); | |
| return n ? (d.m = 0, d.d = +n[0], i + n[0].length) : -1; | |
| } | |
| function parseHour24(d, string, i) { | |
| var n = numberRe.exec(string.slice(i, i + 2)); | |
| return n ? (d.H = +n[0], i + n[0].length) : -1; | |
| } | |
| function parseMinutes(d, string, i) { | |
| var n = numberRe.exec(string.slice(i, i + 2)); | |
| return n ? (d.M = +n[0], i + n[0].length) : -1; | |
| } | |
| function parseSeconds(d, string, i) { | |
| var n = numberRe.exec(string.slice(i, i + 2)); | |
| return n ? (d.S = +n[0], i + n[0].length) : -1; | |
| } | |
| function parseMilliseconds(d, string, i) { | |
| var n = numberRe.exec(string.slice(i, i + 3)); | |
| return n ? (d.L = +n[0], i + n[0].length) : -1; | |
| } | |
| function parseLiteralPercent(d, string, i) { | |
| var n = percentRe.exec(string.slice(i, i + 1)); | |
| return n ? i + n[0].length : -1; | |
| } | |
| function formatDayOfMonth(d, p) { | |
| return pad(d.getDate(), p, 2); | |
| } | |
| function formatHour24(d, p) { | |
| return pad(d.getHours(), p, 2); | |
| } | |
| function formatHour12(d, p) { | |
| return pad(d.getHours() % 12 || 12, p, 2); | |
| } | |
| function formatDayOfYear(d, p) { | |
| return pad(1 + day.count(year(d), d), p, 3); | |
| } | |
| function formatMilliseconds(d, p) { | |
| return pad(d.getMilliseconds(), p, 3); | |
| } | |
| function formatMonthNumber(d, p) { | |
| return pad(d.getMonth() + 1, p, 2); | |
| } | |
| function formatMinutes(d, p) { | |
| return pad(d.getMinutes(), p, 2); | |
| } | |
| function formatSeconds(d, p) { | |
| return pad(d.getSeconds(), p, 2); | |
| } | |
| function formatWeekNumberSunday(d, p) { | |
| return pad(sunday.count(year(d), d), p, 2); | |
| } | |
| function formatWeekdayNumber(d) { | |
| return d.getDay(); | |
| } | |
| function formatWeekNumberMonday(d, p) { | |
| return pad(monday.count(year(d), d), p, 2); | |
| } | |
| function formatYear(d, p) { | |
| return pad(d.getFullYear() % 100, p, 2); | |
| } | |
| function formatFullYear(d, p) { | |
| return pad(d.getFullYear() % 10000, p, 4); | |
| } | |
| function formatZone(d) { | |
| var z = d.getTimezoneOffset(); | |
| return (z > 0 ? "-" : (z *= -1, "+")) | |
| + pad(z / 60 | 0, "0", 2) | |
| + pad(z % 60, "0", 2); | |
| } | |
| function formatUTCDayOfMonth(d, p) { | |
| return pad(d.getUTCDate(), p, 2); | |
| } | |
| function formatUTCHour24(d, p) { | |
| return pad(d.getUTCHours(), p, 2); | |
| } | |
| function formatUTCHour12(d, p) { | |
| return pad(d.getUTCHours() % 12 || 12, p, 2); | |
| } | |
| function formatUTCDayOfYear(d, p) { | |
| return pad(1 + utcDay.count(utcYear(d), d), p, 3); | |
| } | |
| function formatUTCMilliseconds(d, p) { | |
| return pad(d.getUTCMilliseconds(), p, 3); | |
| } | |
| function formatUTCMonthNumber(d, p) { | |
| return pad(d.getUTCMonth() + 1, p, 2); | |
| } | |
| function formatUTCMinutes(d, p) { | |
| return pad(d.getUTCMinutes(), p, 2); | |
| } | |
| function formatUTCSeconds(d, p) { | |
| return pad(d.getUTCSeconds(), p, 2); | |
| } | |
| function formatUTCWeekNumberSunday(d, p) { | |
| return pad(utcSunday.count(utcYear(d), d), p, 2); | |
| } | |
| function formatUTCWeekdayNumber(d) { | |
| return d.getUTCDay(); | |
| } | |
| function formatUTCWeekNumberMonday(d, p) { | |
| return pad(utcMonday.count(utcYear(d), d), p, 2); | |
| } | |
| function formatUTCYear(d, p) { | |
| return pad(d.getUTCFullYear() % 100, p, 2); | |
| } | |
| function formatUTCFullYear(d, p) { | |
| return pad(d.getUTCFullYear() % 10000, p, 4); | |
| } | |
| function formatUTCZone() { | |
| return "+0000"; | |
| } | |
| function formatLiteralPercent() { | |
| return "%"; | |
| } | |
| var locale$2; | |
| defaultLocale$1({ | |
| dateTime: "%x, %X", | |
| date: "%-m/%-d/%Y", | |
| time: "%-I:%M:%S %p", | |
| periods: ["AM", "PM"], | |
| days: ["Sunday", "Monday", "Tuesday", "Wednesday", "Thursday", "Friday", "Saturday"], | |
| shortDays: ["Sun", "Mon", "Tue", "Wed", "Thu", "Fri", "Sat"], | |
| months: ["January", "February", "March", "April", "May", "June", "July", "August", "September", "October", "November", "December"], | |
| shortMonths: ["Jan", "Feb", "Mar", "Apr", "May", "Jun", "Jul", "Aug", "Sep", "Oct", "Nov", "Dec"] | |
| }); | |
| function defaultLocale$1(definition) { | |
| locale$2 = formatLocale$1(definition); | |
| exports.timeFormat = locale$2.format; | |
| exports.timeParse = locale$2.parse; | |
| exports.utcFormat = locale$2.utcFormat; | |
| exports.utcParse = locale$2.utcParse; | |
| return locale$2; | |
| } | |
| var isoSpecifier = "%Y-%m-%dT%H:%M:%S.%LZ"; | |
| function formatIsoNative(date) { | |
| return date.toISOString(); | |
| } | |
| var formatIso = Date.prototype.toISOString | |
| ? formatIsoNative | |
| : exports.utcFormat(isoSpecifier); | |
| function parseIsoNative(string) { | |
| var date = new Date(string); | |
| return isNaN(date) ? null : date; | |
| } | |
| var parseIso = +new Date("2000-01-01T00:00:00.000Z") | |
| ? parseIsoNative | |
| : exports.utcParse(isoSpecifier); | |
| var durationSecond = 1000; | |
| var durationMinute = durationSecond * 60; | |
| var durationHour = durationMinute * 60; | |
| var durationDay = durationHour * 24; | |
| var durationWeek = durationDay * 7; | |
| var durationMonth = durationDay * 30; | |
| var durationYear = durationDay * 365; | |
| function date$1(t) { | |
| return new Date(t); | |
| } | |
| function number$2(t) { | |
| return t instanceof Date ? +t : +new Date(+t); | |
| } | |
| function calendar(year$$1, month$$1, week, day$$1, hour$$1, minute$$1, second$$1, millisecond$$1, format) { | |
| var scale = continuous(deinterpolateLinear, reinterpolate), | |
| invert = scale.invert, | |
| domain = scale.domain; | |
| var formatMillisecond = format(".%L"), | |
| formatSecond = format(":%S"), | |
| formatMinute = format("%I:%M"), | |
| formatHour = format("%I %p"), | |
| formatDay = format("%a %d"), | |
| formatWeek = format("%b %d"), | |
| formatMonth = format("%B"), | |
| formatYear = format("%Y"); | |
| var tickIntervals = [ | |
| [second$$1, 1, durationSecond], | |
| [second$$1, 5, 5 * durationSecond], | |
| [second$$1, 15, 15 * durationSecond], | |
| [second$$1, 30, 30 * durationSecond], | |
| [minute$$1, 1, durationMinute], | |
| [minute$$1, 5, 5 * durationMinute], | |
| [minute$$1, 15, 15 * durationMinute], | |
| [minute$$1, 30, 30 * durationMinute], | |
| [ hour$$1, 1, durationHour ], | |
| [ hour$$1, 3, 3 * durationHour ], | |
| [ hour$$1, 6, 6 * durationHour ], | |
| [ hour$$1, 12, 12 * durationHour ], | |
| [ day$$1, 1, durationDay ], | |
| [ day$$1, 2, 2 * durationDay ], | |
| [ week, 1, durationWeek ], | |
| [ month$$1, 1, durationMonth ], | |
| [ month$$1, 3, 3 * durationMonth ], | |
| [ year$$1, 1, durationYear ] | |
| ]; | |
| function tickFormat(date) { | |
| return (second$$1(date) < date ? formatMillisecond | |
| : minute$$1(date) < date ? formatSecond | |
| : hour$$1(date) < date ? formatMinute | |
| : day$$1(date) < date ? formatHour | |
| : month$$1(date) < date ? (week(date) < date ? formatDay : formatWeek) | |
| : year$$1(date) < date ? formatMonth | |
| : formatYear)(date); | |
| } | |
| function tickInterval(interval, start, stop, step) { | |
| if (interval == null) interval = 10; | |
| // If a desired tick count is specified, pick a reasonable tick interval | |
| // based on the extent of the domain and a rough estimate of tick size. | |
| // Otherwise, assume interval is already a time interval and use it. | |
| if (typeof interval === "number") { | |
| var target = Math.abs(stop - start) / interval, | |
| i = bisector(function(i) { return i[2]; }).right(tickIntervals, target); | |
| if (i === tickIntervals.length) { | |
| step = tickStep(start / durationYear, stop / durationYear, interval); | |
| interval = year$$1; | |
| } else if (i) { | |
| i = tickIntervals[target / tickIntervals[i - 1][2] < tickIntervals[i][2] / target ? i - 1 : i]; | |
| step = i[1]; | |
| interval = i[0]; | |
| } else { | |
| step = tickStep(start, stop, interval); | |
| interval = millisecond$$1; | |
| } | |
| } | |
| return step == null ? interval : interval.every(step); | |
| } | |
| scale.invert = function(y) { | |
| return new Date(invert(y)); | |
| }; | |
| scale.domain = function(_) { | |
| return arguments.length ? domain(map$3.call(_, number$2)) : domain().map(date$1); | |
| }; | |
| scale.ticks = function(interval, step) { | |
| var d = domain(), | |
| t0 = d[0], | |
| t1 = d[d.length - 1], | |
| r = t1 < t0, | |
| t; | |
| if (r) t = t0, t0 = t1, t1 = t; | |
| t = tickInterval(interval, t0, t1, step); | |
| t = t ? t.range(t0, t1 + 1) : []; // inclusive stop | |
| return r ? t.reverse() : t; | |
| }; | |
| scale.tickFormat = function(count, specifier) { | |
| return specifier == null ? tickFormat : format(specifier); | |
| }; | |
| scale.nice = function(interval, step) { | |
| var d = domain(); | |
| return (interval = tickInterval(interval, d[0], d[d.length - 1], step)) | |
| ? domain(nice(d, interval)) | |
| : scale; | |
| }; | |
| scale.copy = function() { | |
| return copy(scale, calendar(year$$1, month$$1, week, day$$1, hour$$1, minute$$1, second$$1, millisecond$$1, format)); | |
| }; | |
| return scale; | |
| } | |
| var time = function() { | |
| return calendar(year, month, sunday, day, hour, minute, second, millisecond, exports.timeFormat).domain([new Date(2000, 0, 1), new Date(2000, 0, 2)]); | |
| }; | |
| var utcTime = function() { | |
| return calendar(utcYear, utcMonth, utcSunday, utcDay, utcHour, utcMinute, second, millisecond, exports.utcFormat).domain([Date.UTC(2000, 0, 1), Date.UTC(2000, 0, 2)]); | |
| }; | |
| var colors = function(s) { | |
| return s.match(/.{6}/g).map(function(x) { | |
| return "#" + x; | |
| }); | |
| }; | |
| var category10 = colors("1f77b4ff7f0e2ca02cd627289467bd8c564be377c27f7f7fbcbd2217becf"); | |
| var category20b = colors("393b795254a36b6ecf9c9ede6379398ca252b5cf6bcedb9c8c6d31bd9e39e7ba52e7cb94843c39ad494ad6616be7969c7b4173a55194ce6dbdde9ed6"); | |
| var category20c = colors("3182bd6baed69ecae1c6dbefe6550dfd8d3cfdae6bfdd0a231a35474c476a1d99bc7e9c0756bb19e9ac8bcbddcdadaeb636363969696bdbdbdd9d9d9"); | |
| var category20 = colors("1f77b4aec7e8ff7f0effbb782ca02c98df8ad62728ff98969467bdc5b0d58c564bc49c94e377c2f7b6d27f7f7fc7c7c7bcbd22dbdb8d17becf9edae5"); | |
| var cubehelix$3 = cubehelixLong(cubehelix(300, 0.5, 0.0), cubehelix(-240, 0.5, 1.0)); | |
| var warm = cubehelixLong(cubehelix(-100, 0.75, 0.35), cubehelix(80, 1.50, 0.8)); | |
| var cool = cubehelixLong(cubehelix(260, 0.75, 0.35), cubehelix(80, 1.50, 0.8)); | |
| var rainbow = cubehelix(); | |
| var rainbow$1 = function(t) { | |
| if (t < 0 || t > 1) t -= Math.floor(t); | |
| var ts = Math.abs(t - 0.5); | |
| rainbow.h = 360 * t - 100; | |
| rainbow.s = 1.5 - 1.5 * ts; | |
| rainbow.l = 0.8 - 0.9 * ts; | |
| return rainbow + ""; | |
| }; | |
| function ramp(range) { | |
| var n = range.length; | |
| return function(t) { | |
| return range[Math.max(0, Math.min(n - 1, Math.floor(t * n)))]; | |
| }; | |
| } | |
| var viridis = ramp(colors("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")); | |
| var magma = ramp(colors("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")); | |
| var inferno = ramp(colors("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")); | |
| var plasma = ramp(colors("0d088710078813078916078a19068c1b068d1d068e20068f2206902406912605912805922a05932c05942e05952f059631059733059735049837049938049a3a049a3c049b3e049c3f049c41049d43039e44039e46039f48039f4903a04b03a14c02a14e02a25002a25102a35302a35502a45601a45801a45901a55b01a55c01a65e01a66001a66100a76300a76400a76600a76700a86900a86a00a86c00a86e00a86f00a87100a87201a87401a87501a87701a87801a87a02a87b02a87d03a87e03a88004a88104a78305a78405a78606a68707a68808a68a09a58b0aa58d0ba58e0ca48f0da4910ea3920fa39410a29511a19613a19814a099159f9a169f9c179e9d189d9e199da01a9ca11b9ba21d9aa31e9aa51f99a62098a72197a82296aa2395ab2494ac2694ad2793ae2892b02991b12a90b22b8fb32c8eb42e8db52f8cb6308bb7318ab83289ba3388bb3488bc3587bd3786be3885bf3984c03a83c13b82c23c81c33d80c43e7fc5407ec6417dc7427cc8437bc9447aca457acb4679cc4778cc4977cd4a76ce4b75cf4c74d04d73d14e72d24f71d35171d45270d5536fd5546ed6556dd7566cd8576bd9586ada5a6ada5b69db5c68dc5d67dd5e66de5f65de6164df6263e06363e16462e26561e26660e3685fe4695ee56a5de56b5de66c5ce76e5be76f5ae87059e97158e97257ea7457eb7556eb7655ec7754ed7953ed7a52ee7b51ef7c51ef7e50f07f4ff0804ef1814df1834cf2844bf3854bf3874af48849f48948f58b47f58c46f68d45f68f44f79044f79143f79342f89441f89540f9973ff9983ef99a3efa9b3dfa9c3cfa9e3bfb9f3afba139fba238fca338fca537fca636fca835fca934fdab33fdac33fdae32fdaf31fdb130fdb22ffdb42ffdb52efeb72dfeb82cfeba2cfebb2bfebd2afebe2afec029fdc229fdc328fdc527fdc627fdc827fdca26fdcb26fccd25fcce25fcd025fcd225fbd324fbd524fbd724fad824fada24f9dc24f9dd25f8df25f8e125f7e225f7e425f6e626f6e826f5e926f5eb27f4ed27f3ee27f3f027f2f227f1f426f1f525f0f724f0f921")); | |
| function sequential(interpolator) { | |
| var x0 = 0, | |
| x1 = 1, | |
| clamp = false; | |
| function scale(x) { | |
| var t = (x - x0) / (x1 - x0); | |
| return interpolator(clamp ? Math.max(0, Math.min(1, t)) : t); | |
| } | |
| scale.domain = function(_) { | |
| return arguments.length ? (x0 = +_[0], x1 = +_[1], scale) : [x0, x1]; | |
| }; | |
| scale.clamp = function(_) { | |
| return arguments.length ? (clamp = !!_, scale) : clamp; | |
| }; | |
| scale.interpolator = function(_) { | |
| return arguments.length ? (interpolator = _, scale) : interpolator; | |
| }; | |
| scale.copy = function() { | |
| return sequential(interpolator).domain([x0, x1]).clamp(clamp); | |
| }; | |
| return linearish(scale); | |
| } | |
| var constant$10 = function(x) { | |
| return function constant() { | |
| return x; | |
| }; | |
| }; | |
| var abs$1 = Math.abs; | |
| var atan2$1 = Math.atan2; | |
| var cos$2 = Math.cos; | |
| var max$2 = Math.max; | |
| var min$1 = Math.min; | |
| var sin$2 = Math.sin; | |
| var sqrt$2 = Math.sqrt; | |
| var epsilon$3 = 1e-12; | |
| var pi$4 = Math.PI; | |
| var halfPi$3 = pi$4 / 2; | |
| var tau$4 = 2 * pi$4; | |
| function acos$1(x) { | |
| return x > 1 ? 0 : x < -1 ? pi$4 : Math.acos(x); | |
| } | |
| function asin$1(x) { | |
| return x >= 1 ? halfPi$3 : x <= -1 ? -halfPi$3 : Math.asin(x); | |
| } | |
| function arcInnerRadius(d) { | |
| return d.innerRadius; | |
| } | |
| function arcOuterRadius(d) { | |
| return d.outerRadius; | |
| } | |
| function arcStartAngle(d) { | |
| return d.startAngle; | |
| } | |
| function arcEndAngle(d) { | |
| return d.endAngle; | |
| } | |
| function arcPadAngle(d) { | |
| return d && d.padAngle; // Note: optional! | |
| } | |
| function intersect(x0, y0, x1, y1, x2, y2, x3, y3) { | |
| var x10 = x1 - x0, y10 = y1 - y0, | |
| x32 = x3 - x2, y32 = y3 - y2, | |
| t = (x32 * (y0 - y2) - y32 * (x0 - x2)) / (y32 * x10 - x32 * y10); | |
| return [x0 + t * x10, y0 + t * y10]; | |
| } | |
| // Compute perpendicular offset line of length rc. | |
| // http://mathworld.wolfram.com/Circle-LineIntersection.html | |
| function cornerTangents(x0, y0, x1, y1, r1, rc, cw) { | |
| var x01 = x0 - x1, | |
| y01 = y0 - y1, | |
| lo = (cw ? rc : -rc) / sqrt$2(x01 * x01 + y01 * y01), | |
| ox = lo * y01, | |
| oy = -lo * x01, | |
| x11 = x0 + ox, | |
| y11 = y0 + oy, | |
| x10 = x1 + ox, | |
| y10 = y1 + oy, | |
| x00 = (x11 + x10) / 2, | |
| y00 = (y11 + y10) / 2, | |
| dx = x10 - x11, | |
| dy = y10 - y11, | |
| d2 = dx * dx + dy * dy, | |
| r = r1 - rc, | |
| D = x11 * y10 - x10 * y11, | |
| d = (dy < 0 ? -1 : 1) * sqrt$2(max$2(0, r * r * d2 - D * D)), | |
| cx0 = (D * dy - dx * d) / d2, | |
| cy0 = (-D * dx - dy * d) / d2, | |
| cx1 = (D * dy + dx * d) / d2, | |
| cy1 = (-D * dx + dy * d) / d2, | |
| dx0 = cx0 - x00, | |
| dy0 = cy0 - y00, | |
| dx1 = cx1 - x00, | |
| dy1 = cy1 - y00; | |
| // Pick the closer of the two intersection points. | |
| // TODO Is there a faster way to determine which intersection to use? | |
| if (dx0 * dx0 + dy0 * dy0 > dx1 * dx1 + dy1 * dy1) cx0 = cx1, cy0 = cy1; | |
| return { | |
| cx: cx0, | |
| cy: cy0, | |
| x01: -ox, | |
| y01: -oy, | |
| x11: cx0 * (r1 / r - 1), | |
| y11: cy0 * (r1 / r - 1) | |
| }; | |
| } | |
| var arc = function() { | |
| var innerRadius = arcInnerRadius, | |
| outerRadius = arcOuterRadius, | |
| cornerRadius = constant$10(0), | |
| padRadius = null, | |
| startAngle = arcStartAngle, | |
| endAngle = arcEndAngle, | |
| padAngle = arcPadAngle, | |
| context = null; | |
| function arc() { | |
| var buffer, | |
| r, | |
| r0 = +innerRadius.apply(this, arguments), | |
| r1 = +outerRadius.apply(this, arguments), | |
| a0 = startAngle.apply(this, arguments) - halfPi$3, | |
| a1 = endAngle.apply(this, arguments) - halfPi$3, | |
| da = abs$1(a1 - a0), | |
| cw = a1 > a0; | |
| if (!context) context = buffer = path(); | |
| // Ensure that the outer radius is always larger than the inner radius. | |
| if (r1 < r0) r = r1, r1 = r0, r0 = r; | |
| // Is it a point? | |
| if (!(r1 > epsilon$3)) context.moveTo(0, 0); | |
| // Or is it a circle or annulus? | |
| else if (da > tau$4 - epsilon$3) { | |
| context.moveTo(r1 * cos$2(a0), r1 * sin$2(a0)); | |
| context.arc(0, 0, r1, a0, a1, !cw); | |
| if (r0 > epsilon$3) { | |
| context.moveTo(r0 * cos$2(a1), r0 * sin$2(a1)); | |
| context.arc(0, 0, r0, a1, a0, cw); | |
| } | |
| } | |
| // Or is it a circular or annular sector? | |
| else { | |
| var a01 = a0, | |
| a11 = a1, | |
| a00 = a0, | |
| a10 = a1, | |
| da0 = da, | |
| da1 = da, | |
| ap = padAngle.apply(this, arguments) / 2, | |
| rp = (ap > epsilon$3) && (padRadius ? +padRadius.apply(this, arguments) : sqrt$2(r0 * r0 + r1 * r1)), | |
| rc = min$1(abs$1(r1 - r0) / 2, +cornerRadius.apply(this, arguments)), | |
| rc0 = rc, | |
| rc1 = rc, | |
| t0, | |
| t1; | |
| // Apply padding? Note that since r1 ≥ r0, da1 ≥ da0. | |
| if (rp > epsilon$3) { | |
| var p0 = asin$1(rp / r0 * sin$2(ap)), | |
| p1 = asin$1(rp / r1 * sin$2(ap)); | |
| if ((da0 -= p0 * 2) > epsilon$3) p0 *= (cw ? 1 : -1), a00 += p0, a10 -= p0; | |
| else da0 = 0, a00 = a10 = (a0 + a1) / 2; | |
| if ((da1 -= p1 * 2) > epsilon$3) p1 *= (cw ? 1 : -1), a01 += p1, a11 -= p1; | |
| else da1 = 0, a01 = a11 = (a0 + a1) / 2; | |
| } | |
| var x01 = r1 * cos$2(a01), | |
| y01 = r1 * sin$2(a01), | |
| x10 = r0 * cos$2(a10), | |
| y10 = r0 * sin$2(a10); | |
| // Apply rounded corners? | |
| if (rc > epsilon$3) { | |
| var x11 = r1 * cos$2(a11), | |
| y11 = r1 * sin$2(a11), | |
| x00 = r0 * cos$2(a00), | |
| y00 = r0 * sin$2(a00); | |
| // Restrict the corner radius according to the sector angle. | |
| if (da < pi$4) { | |
| var oc = da0 > epsilon$3 ? intersect(x01, y01, x00, y00, x11, y11, x10, y10) : [x10, y10], | |
| ax = x01 - oc[0], | |
| ay = y01 - oc[1], | |
| bx = x11 - oc[0], | |
| by = y11 - oc[1], | |
| kc = 1 / sin$2(acos$1((ax * bx + ay * by) / (sqrt$2(ax * ax + ay * ay) * sqrt$2(bx * bx + by * by))) / 2), | |
| lc = sqrt$2(oc[0] * oc[0] + oc[1] * oc[1]); | |
| rc0 = min$1(rc, (r0 - lc) / (kc - 1)); | |
| rc1 = min$1(rc, (r1 - lc) / (kc + 1)); | |
| } | |
| } | |
| // Is the sector collapsed to a line? | |
| if (!(da1 > epsilon$3)) context.moveTo(x01, y01); | |
| // Does the sector’s outer ring have rounded corners? | |
| else if (rc1 > epsilon$3) { | |
| t0 = cornerTangents(x00, y00, x01, y01, r1, rc1, cw); | |
| t1 = cornerTangents(x11, y11, x10, y10, r1, rc1, cw); | |
| context.moveTo(t0.cx + t0.x01, t0.cy + t0.y01); | |
| // Have the corners merged? | |
| if (rc1 < rc) context.arc(t0.cx, t0.cy, rc1, atan2$1(t0.y01, t0.x01), atan2$1(t1.y01, t1.x01), !cw); | |
| // Otherwise, draw the two corners and the ring. | |
| else { | |
| context.arc(t0.cx, t0.cy, rc1, atan2$1(t0.y01, t0.x01), atan2$1(t0.y11, t0.x11), !cw); | |
| context.arc(0, 0, r1, atan2$1(t0.cy + t0.y11, t0.cx + t0.x11), atan2$1(t1.cy + t1.y11, t1.cx + t1.x11), !cw); | |
| context.arc(t1.cx, t1.cy, rc1, atan2$1(t1.y11, t1.x11), atan2$1(t1.y01, t1.x01), !cw); | |
| } | |
| } | |
| // Or is the outer ring just a circular arc? | |
| else context.moveTo(x01, y01), context.arc(0, 0, r1, a01, a11, !cw); | |
| // Is there no inner ring, and it’s a circular sector? | |
| // Or perhaps it’s an annular sector collapsed due to padding? | |
| if (!(r0 > epsilon$3) || !(da0 > epsilon$3)) context.lineTo(x10, y10); | |
| // Does the sector’s inner ring (or point) have rounded corners? | |
| else if (rc0 > epsilon$3) { | |
| t0 = cornerTangents(x10, y10, x11, y11, r0, -rc0, cw); | |
| t1 = cornerTangents(x01, y01, x00, y00, r0, -rc0, cw); | |
| context.lineTo(t0.cx + t0.x01, t0.cy + t0.y01); | |
| // Have the corners merged? | |
| if (rc0 < rc) context.arc(t0.cx, t0.cy, rc0, atan2$1(t0.y01, t0.x01), atan2$1(t1.y01, t1.x01), !cw); | |
| // Otherwise, draw the two corners and the ring. | |
| else { | |
| context.arc(t0.cx, t0.cy, rc0, atan2$1(t0.y01, t0.x01), atan2$1(t0.y11, t0.x11), !cw); | |
| context.arc(0, 0, r0, atan2$1(t0.cy + t0.y11, t0.cx + t0.x11), atan2$1(t1.cy + t1.y11, t1.cx + t1.x11), cw); | |
| context.arc(t1.cx, t1.cy, rc0, atan2$1(t1.y11, t1.x11), atan2$1(t1.y01, t1.x01), !cw); | |
| } | |
| } | |
| // Or is the inner ring just a circular arc? | |
| else context.arc(0, 0, r0, a10, a00, cw); | |
| } | |
| context.closePath(); | |
| if (buffer) return context = null, buffer + "" || null; | |
| } | |
| arc.centroid = function() { | |
| var r = (+innerRadius.apply(this, arguments) + +outerRadius.apply(this, arguments)) / 2, | |
| a = (+startAngle.apply(this, arguments) + +endAngle.apply(this, arguments)) / 2 - pi$4 / 2; | |
| return [cos$2(a) * r, sin$2(a) * r]; | |
| }; | |
| arc.innerRadius = function(_) { | |
| return arguments.length ? (innerRadius = typeof _ === "function" ? _ : constant$10(+_), arc) : innerRadius; | |
| }; | |
| arc.outerRadius = function(_) { | |
| return arguments.length ? (outerRadius = typeof _ === "function" ? _ : constant$10(+_), arc) : outerRadius; | |
| }; | |
| arc.cornerRadius = function(_) { | |
| return arguments.length ? (cornerRadius = typeof _ === "function" ? _ : constant$10(+_), arc) : cornerRadius; | |
| }; | |
| arc.padRadius = function(_) { | |
| return arguments.length ? (padRadius = _ == null ? null : typeof _ === "function" ? _ : constant$10(+_), arc) : padRadius; | |
| }; | |
| arc.startAngle = function(_) { | |
| return arguments.length ? (startAngle = typeof _ === "function" ? _ : constant$10(+_), arc) : startAngle; | |
| }; | |
| arc.endAngle = function(_) { | |
| return arguments.length ? (endAngle = typeof _ === "function" ? _ : constant$10(+_), arc) : endAngle; | |
| }; | |
| arc.padAngle = function(_) { | |
| return arguments.length ? (padAngle = typeof _ === "function" ? _ : constant$10(+_), arc) : padAngle; | |
| }; | |
| arc.context = function(_) { | |
| return arguments.length ? ((context = _ == null ? null : _), arc) : context; | |
| }; | |
| return arc; | |
| }; | |
| function Linear(context) { | |
| this._context = context; | |
| } | |
| Linear.prototype = { | |
| areaStart: function() { | |
| this._line = 0; | |
| }, | |
| areaEnd: function() { | |
| this._line = NaN; | |
| }, | |
| lineStart: function() { | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| if (this._line || (this._line !== 0 && this._point === 1)) this._context.closePath(); | |
| this._line = 1 - this._line; | |
| }, | |
| point: function(x, y) { | |
| x = +x, y = +y; | |
| switch (this._point) { | |
| case 0: this._point = 1; this._line ? this._context.lineTo(x, y) : this._context.moveTo(x, y); break; | |
| case 1: this._point = 2; // proceed | |
| default: this._context.lineTo(x, y); break; | |
| } | |
| } | |
| }; | |
| var curveLinear = function(context) { | |
| return new Linear(context); | |
| }; | |
| function x$3(p) { | |
| return p[0]; | |
| } | |
| function y$3(p) { | |
| return p[1]; | |
| } | |
| var line = function() { | |
| var x$$1 = x$3, | |
| y$$1 = y$3, | |
| defined = constant$10(true), | |
| context = null, | |
| curve = curveLinear, | |
| output = null; | |
| function line(data) { | |
| var i, | |
| n = data.length, | |
| d, | |
| defined0 = false, | |
| buffer; | |
| if (context == null) output = curve(buffer = path()); | |
| for (i = 0; i <= n; ++i) { | |
| if (!(i < n && defined(d = data[i], i, data)) === defined0) { | |
| if (defined0 = !defined0) output.lineStart(); | |
| else output.lineEnd(); | |
| } | |
| if (defined0) output.point(+x$$1(d, i, data), +y$$1(d, i, data)); | |
| } | |
| if (buffer) return output = null, buffer + "" || null; | |
| } | |
| line.x = function(_) { | |
| return arguments.length ? (x$$1 = typeof _ === "function" ? _ : constant$10(+_), line) : x$$1; | |
| }; | |
| line.y = function(_) { | |
| return arguments.length ? (y$$1 = typeof _ === "function" ? _ : constant$10(+_), line) : y$$1; | |
| }; | |
| line.defined = function(_) { | |
| return arguments.length ? (defined = typeof _ === "function" ? _ : constant$10(!!_), line) : defined; | |
| }; | |
| line.curve = function(_) { | |
| return arguments.length ? (curve = _, context != null && (output = curve(context)), line) : curve; | |
| }; | |
| line.context = function(_) { | |
| return arguments.length ? (_ == null ? context = output = null : output = curve(context = _), line) : context; | |
| }; | |
| return line; | |
| }; | |
| var area$2 = function() { | |
| var x0 = x$3, | |
| x1 = null, | |
| y0 = constant$10(0), | |
| y1 = y$3, | |
| defined = constant$10(true), | |
| context = null, | |
| curve = curveLinear, | |
| output = null; | |
| function area(data) { | |
| var i, | |
| j, | |
| k, | |
| n = data.length, | |
| d, | |
| defined0 = false, | |
| buffer, | |
| x0z = new Array(n), | |
| y0z = new Array(n); | |
| if (context == null) output = curve(buffer = path()); | |
| for (i = 0; i <= n; ++i) { | |
| if (!(i < n && defined(d = data[i], i, data)) === defined0) { | |
| if (defined0 = !defined0) { | |
| j = i; | |
| output.areaStart(); | |
| output.lineStart(); | |
| } else { | |
| output.lineEnd(); | |
| output.lineStart(); | |
| for (k = i - 1; k >= j; --k) { | |
| output.point(x0z[k], y0z[k]); | |
| } | |
| output.lineEnd(); | |
| output.areaEnd(); | |
| } | |
| } | |
| if (defined0) { | |
| x0z[i] = +x0(d, i, data), y0z[i] = +y0(d, i, data); | |
| output.point(x1 ? +x1(d, i, data) : x0z[i], y1 ? +y1(d, i, data) : y0z[i]); | |
| } | |
| } | |
| if (buffer) return output = null, buffer + "" || null; | |
| } | |
| function arealine() { | |
| return line().defined(defined).curve(curve).context(context); | |
| } | |
| area.x = function(_) { | |
| return arguments.length ? (x0 = typeof _ === "function" ? _ : constant$10(+_), x1 = null, area) : x0; | |
| }; | |
| area.x0 = function(_) { | |
| return arguments.length ? (x0 = typeof _ === "function" ? _ : constant$10(+_), area) : x0; | |
| }; | |
| area.x1 = function(_) { | |
| return arguments.length ? (x1 = _ == null ? null : typeof _ === "function" ? _ : constant$10(+_), area) : x1; | |
| }; | |
| area.y = function(_) { | |
| return arguments.length ? (y0 = typeof _ === "function" ? _ : constant$10(+_), y1 = null, area) : y0; | |
| }; | |
| area.y0 = function(_) { | |
| return arguments.length ? (y0 = typeof _ === "function" ? _ : constant$10(+_), area) : y0; | |
| }; | |
| area.y1 = function(_) { | |
| return arguments.length ? (y1 = _ == null ? null : typeof _ === "function" ? _ : constant$10(+_), area) : y1; | |
| }; | |
| area.lineX0 = | |
| area.lineY0 = function() { | |
| return arealine().x(x0).y(y0); | |
| }; | |
| area.lineY1 = function() { | |
| return arealine().x(x0).y(y1); | |
| }; | |
| area.lineX1 = function() { | |
| return arealine().x(x1).y(y0); | |
| }; | |
| area.defined = function(_) { | |
| return arguments.length ? (defined = typeof _ === "function" ? _ : constant$10(!!_), area) : defined; | |
| }; | |
| area.curve = function(_) { | |
| return arguments.length ? (curve = _, context != null && (output = curve(context)), area) : curve; | |
| }; | |
| area.context = function(_) { | |
| return arguments.length ? (_ == null ? context = output = null : output = curve(context = _), area) : context; | |
| }; | |
| return area; | |
| }; | |
| var descending$1 = function(a, b) { | |
| return b < a ? -1 : b > a ? 1 : b >= a ? 0 : NaN; | |
| }; | |
| var identity$7 = function(d) { | |
| return d; | |
| }; | |
| var pie = function() { | |
| var value = identity$7, | |
| sortValues = descending$1, | |
| sort = null, | |
| startAngle = constant$10(0), | |
| endAngle = constant$10(tau$4), | |
| padAngle = constant$10(0); | |
| function pie(data) { | |
| var i, | |
| n = data.length, | |
| j, | |
| k, | |
| sum = 0, | |
| index = new Array(n), | |
| arcs = new Array(n), | |
| a0 = +startAngle.apply(this, arguments), | |
| da = Math.min(tau$4, Math.max(-tau$4, endAngle.apply(this, arguments) - a0)), | |
| a1, | |
| p = Math.min(Math.abs(da) / n, padAngle.apply(this, arguments)), | |
| pa = p * (da < 0 ? -1 : 1), | |
| v; | |
| for (i = 0; i < n; ++i) { | |
| if ((v = arcs[index[i] = i] = +value(data[i], i, data)) > 0) { | |
| sum += v; | |
| } | |
| } | |
| // Optionally sort the arcs by previously-computed values or by data. | |
| if (sortValues != null) index.sort(function(i, j) { return sortValues(arcs[i], arcs[j]); }); | |
| else if (sort != null) index.sort(function(i, j) { return sort(data[i], data[j]); }); | |
| // Compute the arcs! They are stored in the original data's order. | |
| for (i = 0, k = sum ? (da - n * pa) / sum : 0; i < n; ++i, a0 = a1) { | |
| j = index[i], v = arcs[j], a1 = a0 + (v > 0 ? v * k : 0) + pa, arcs[j] = { | |
| data: data[j], | |
| index: i, | |
| value: v, | |
| startAngle: a0, | |
| endAngle: a1, | |
| padAngle: p | |
| }; | |
| } | |
| return arcs; | |
| } | |
| pie.value = function(_) { | |
| return arguments.length ? (value = typeof _ === "function" ? _ : constant$10(+_), pie) : value; | |
| }; | |
| pie.sortValues = function(_) { | |
| return arguments.length ? (sortValues = _, sort = null, pie) : sortValues; | |
| }; | |
| pie.sort = function(_) { | |
| return arguments.length ? (sort = _, sortValues = null, pie) : sort; | |
| }; | |
| pie.startAngle = function(_) { | |
| return arguments.length ? (startAngle = typeof _ === "function" ? _ : constant$10(+_), pie) : startAngle; | |
| }; | |
| pie.endAngle = function(_) { | |
| return arguments.length ? (endAngle = typeof _ === "function" ? _ : constant$10(+_), pie) : endAngle; | |
| }; | |
| pie.padAngle = function(_) { | |
| return arguments.length ? (padAngle = typeof _ === "function" ? _ : constant$10(+_), pie) : padAngle; | |
| }; | |
| return pie; | |
| }; | |
| var curveRadialLinear = curveRadial(curveLinear); | |
| function Radial(curve) { | |
| this._curve = curve; | |
| } | |
| Radial.prototype = { | |
| areaStart: function() { | |
| this._curve.areaStart(); | |
| }, | |
| areaEnd: function() { | |
| this._curve.areaEnd(); | |
| }, | |
| lineStart: function() { | |
| this._curve.lineStart(); | |
| }, | |
| lineEnd: function() { | |
| this._curve.lineEnd(); | |
| }, | |
| point: function(a, r) { | |
| this._curve.point(r * Math.sin(a), r * -Math.cos(a)); | |
| } | |
| }; | |
| function curveRadial(curve) { | |
| function radial(context) { | |
| return new Radial(curve(context)); | |
| } | |
| radial._curve = curve; | |
| return radial; | |
| } | |
| function radialLine(l) { | |
| var c = l.curve; | |
| l.angle = l.x, delete l.x; | |
| l.radius = l.y, delete l.y; | |
| l.curve = function(_) { | |
| return arguments.length ? c(curveRadial(_)) : c()._curve; | |
| }; | |
| return l; | |
| } | |
| var radialLine$1 = function() { | |
| return radialLine(line().curve(curveRadialLinear)); | |
| }; | |
| var radialArea = function() { | |
| var a = area$2().curve(curveRadialLinear), | |
| c = a.curve, | |
| x0 = a.lineX0, | |
| x1 = a.lineX1, | |
| y0 = a.lineY0, | |
| y1 = a.lineY1; | |
| a.angle = a.x, delete a.x; | |
| a.startAngle = a.x0, delete a.x0; | |
| a.endAngle = a.x1, delete a.x1; | |
| a.radius = a.y, delete a.y; | |
| a.innerRadius = a.y0, delete a.y0; | |
| a.outerRadius = a.y1, delete a.y1; | |
| a.lineStartAngle = function() { return radialLine(x0()); }, delete a.lineX0; | |
| a.lineEndAngle = function() { return radialLine(x1()); }, delete a.lineX1; | |
| a.lineInnerRadius = function() { return radialLine(y0()); }, delete a.lineY0; | |
| a.lineOuterRadius = function() { return radialLine(y1()); }, delete a.lineY1; | |
| a.curve = function(_) { | |
| return arguments.length ? c(curveRadial(_)) : c()._curve; | |
| }; | |
| return a; | |
| }; | |
| var circle$1 = { | |
| draw: function(context, size) { | |
| var r = Math.sqrt(size / pi$4); | |
| context.moveTo(r, 0); | |
| context.arc(0, 0, r, 0, tau$4); | |
| } | |
| }; | |
| var cross$2 = { | |
| draw: function(context, size) { | |
| var r = Math.sqrt(size / 5) / 2; | |
| context.moveTo(-3 * r, -r); | |
| context.lineTo(-r, -r); | |
| context.lineTo(-r, -3 * r); | |
| context.lineTo(r, -3 * r); | |
| context.lineTo(r, -r); | |
| context.lineTo(3 * r, -r); | |
| context.lineTo(3 * r, r); | |
| context.lineTo(r, r); | |
| context.lineTo(r, 3 * r); | |
| context.lineTo(-r, 3 * r); | |
| context.lineTo(-r, r); | |
| context.lineTo(-3 * r, r); | |
| context.closePath(); | |
| } | |
| }; | |
| var tan30 = Math.sqrt(1 / 3); | |
| var tan30_2 = tan30 * 2; | |
| var diamond = { | |
| draw: function(context, size) { | |
| var y = Math.sqrt(size / tan30_2), | |
| x = y * tan30; | |
| context.moveTo(0, -y); | |
| context.lineTo(x, 0); | |
| context.lineTo(0, y); | |
| context.lineTo(-x, 0); | |
| context.closePath(); | |
| } | |
| }; | |
| var ka = 0.89081309152928522810; | |
| var kr = Math.sin(pi$4 / 10) / Math.sin(7 * pi$4 / 10); | |
| var kx = Math.sin(tau$4 / 10) * kr; | |
| var ky = -Math.cos(tau$4 / 10) * kr; | |
| var star = { | |
| draw: function(context, size) { | |
| var r = Math.sqrt(size * ka), | |
| x = kx * r, | |
| y = ky * r; | |
| context.moveTo(0, -r); | |
| context.lineTo(x, y); | |
| for (var i = 1; i < 5; ++i) { | |
| var a = tau$4 * i / 5, | |
| c = Math.cos(a), | |
| s = Math.sin(a); | |
| context.lineTo(s * r, -c * r); | |
| context.lineTo(c * x - s * y, s * x + c * y); | |
| } | |
| context.closePath(); | |
| } | |
| }; | |
| var square = { | |
| draw: function(context, size) { | |
| var w = Math.sqrt(size), | |
| x = -w / 2; | |
| context.rect(x, x, w, w); | |
| } | |
| }; | |
| var sqrt3 = Math.sqrt(3); | |
| var triangle = { | |
| draw: function(context, size) { | |
| var y = -Math.sqrt(size / (sqrt3 * 3)); | |
| context.moveTo(0, y * 2); | |
| context.lineTo(-sqrt3 * y, -y); | |
| context.lineTo(sqrt3 * y, -y); | |
| context.closePath(); | |
| } | |
| }; | |
| var c = -0.5; | |
| var s = Math.sqrt(3) / 2; | |
| var k = 1 / Math.sqrt(12); | |
| var a = (k / 2 + 1) * 3; | |
| var wye = { | |
| draw: function(context, size) { | |
| var r = Math.sqrt(size / a), | |
| x0 = r / 2, | |
| y0 = r * k, | |
| x1 = x0, | |
| y1 = r * k + r, | |
| x2 = -x1, | |
| y2 = y1; | |
| context.moveTo(x0, y0); | |
| context.lineTo(x1, y1); | |
| context.lineTo(x2, y2); | |
| context.lineTo(c * x0 - s * y0, s * x0 + c * y0); | |
| context.lineTo(c * x1 - s * y1, s * x1 + c * y1); | |
| context.lineTo(c * x2 - s * y2, s * x2 + c * y2); | |
| context.lineTo(c * x0 + s * y0, c * y0 - s * x0); | |
| context.lineTo(c * x1 + s * y1, c * y1 - s * x1); | |
| context.lineTo(c * x2 + s * y2, c * y2 - s * x2); | |
| context.closePath(); | |
| } | |
| }; | |
| var symbols = [ | |
| circle$1, | |
| cross$2, | |
| diamond, | |
| square, | |
| star, | |
| triangle, | |
| wye | |
| ]; | |
| var symbol = function() { | |
| var type = constant$10(circle$1), | |
| size = constant$10(64), | |
| context = null; | |
| function symbol() { | |
| var buffer; | |
| if (!context) context = buffer = path(); | |
| type.apply(this, arguments).draw(context, +size.apply(this, arguments)); | |
| if (buffer) return context = null, buffer + "" || null; | |
| } | |
| symbol.type = function(_) { | |
| return arguments.length ? (type = typeof _ === "function" ? _ : constant$10(_), symbol) : type; | |
| }; | |
| symbol.size = function(_) { | |
| return arguments.length ? (size = typeof _ === "function" ? _ : constant$10(+_), symbol) : size; | |
| }; | |
| symbol.context = function(_) { | |
| return arguments.length ? (context = _ == null ? null : _, symbol) : context; | |
| }; | |
| return symbol; | |
| }; | |
| var noop$2 = function() {}; | |
| function point$2(that, x, y) { | |
| that._context.bezierCurveTo( | |
| (2 * that._x0 + that._x1) / 3, | |
| (2 * that._y0 + that._y1) / 3, | |
| (that._x0 + 2 * that._x1) / 3, | |
| (that._y0 + 2 * that._y1) / 3, | |
| (that._x0 + 4 * that._x1 + x) / 6, | |
| (that._y0 + 4 * that._y1 + y) / 6 | |
| ); | |
| } | |
| function Basis(context) { | |
| this._context = context; | |
| } | |
| Basis.prototype = { | |
| areaStart: function() { | |
| this._line = 0; | |
| }, | |
| areaEnd: function() { | |
| this._line = NaN; | |
| }, | |
| lineStart: function() { | |
| this._x0 = this._x1 = | |
| this._y0 = this._y1 = NaN; | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| switch (this._point) { | |
| case 3: point$2(this, this._x1, this._y1); // proceed | |
| case 2: this._context.lineTo(this._x1, this._y1); break; | |
| } | |
| if (this._line || (this._line !== 0 && this._point === 1)) this._context.closePath(); | |
| this._line = 1 - this._line; | |
| }, | |
| point: function(x, y) { | |
| x = +x, y = +y; | |
| switch (this._point) { | |
| case 0: this._point = 1; this._line ? this._context.lineTo(x, y) : this._context.moveTo(x, y); break; | |
| case 1: this._point = 2; break; | |
| case 2: this._point = 3; this._context.lineTo((5 * this._x0 + this._x1) / 6, (5 * this._y0 + this._y1) / 6); // proceed | |
| default: point$2(this, x, y); break; | |
| } | |
| this._x0 = this._x1, this._x1 = x; | |
| this._y0 = this._y1, this._y1 = y; | |
| } | |
| }; | |
| var basis$2 = function(context) { | |
| return new Basis(context); | |
| }; | |
| function BasisClosed(context) { | |
| this._context = context; | |
| } | |
| BasisClosed.prototype = { | |
| areaStart: noop$2, | |
| areaEnd: noop$2, | |
| lineStart: function() { | |
| this._x0 = this._x1 = this._x2 = this._x3 = this._x4 = | |
| this._y0 = this._y1 = this._y2 = this._y3 = this._y4 = NaN; | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| switch (this._point) { | |
| case 1: { | |
| this._context.moveTo(this._x2, this._y2); | |
| this._context.closePath(); | |
| break; | |
| } | |
| case 2: { | |
| this._context.moveTo((this._x2 + 2 * this._x3) / 3, (this._y2 + 2 * this._y3) / 3); | |
| this._context.lineTo((this._x3 + 2 * this._x2) / 3, (this._y3 + 2 * this._y2) / 3); | |
| this._context.closePath(); | |
| break; | |
| } | |
| case 3: { | |
| this.point(this._x2, this._y2); | |
| this.point(this._x3, this._y3); | |
| this.point(this._x4, this._y4); | |
| break; | |
| } | |
| } | |
| }, | |
| point: function(x, y) { | |
| x = +x, y = +y; | |
| switch (this._point) { | |
| case 0: this._point = 1; this._x2 = x, this._y2 = y; break; | |
| case 1: this._point = 2; this._x3 = x, this._y3 = y; break; | |
| case 2: this._point = 3; this._x4 = x, this._y4 = y; this._context.moveTo((this._x0 + 4 * this._x1 + x) / 6, (this._y0 + 4 * this._y1 + y) / 6); break; | |
| default: point$2(this, x, y); break; | |
| } | |
| this._x0 = this._x1, this._x1 = x; | |
| this._y0 = this._y1, this._y1 = y; | |
| } | |
| }; | |
| var basisClosed$1 = function(context) { | |
| return new BasisClosed(context); | |
| }; | |
| function BasisOpen(context) { | |
| this._context = context; | |
| } | |
| BasisOpen.prototype = { | |
| areaStart: function() { | |
| this._line = 0; | |
| }, | |
| areaEnd: function() { | |
| this._line = NaN; | |
| }, | |
| lineStart: function() { | |
| this._x0 = this._x1 = | |
| this._y0 = this._y1 = NaN; | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| if (this._line || (this._line !== 0 && this._point === 3)) this._context.closePath(); | |
| this._line = 1 - this._line; | |
| }, | |
| point: function(x, y) { | |
| x = +x, y = +y; | |
| switch (this._point) { | |
| case 0: this._point = 1; break; | |
| case 1: this._point = 2; break; | |
| case 2: this._point = 3; var x0 = (this._x0 + 4 * this._x1 + x) / 6, y0 = (this._y0 + 4 * this._y1 + y) / 6; this._line ? this._context.lineTo(x0, y0) : this._context.moveTo(x0, y0); break; | |
| case 3: this._point = 4; // proceed | |
| default: point$2(this, x, y); break; | |
| } | |
| this._x0 = this._x1, this._x1 = x; | |
| this._y0 = this._y1, this._y1 = y; | |
| } | |
| }; | |
| var basisOpen = function(context) { | |
| return new BasisOpen(context); | |
| }; | |
| function Bundle(context, beta) { | |
| this._basis = new Basis(context); | |
| this._beta = beta; | |
| } | |
| Bundle.prototype = { | |
| lineStart: function() { | |
| this._x = []; | |
| this._y = []; | |
| this._basis.lineStart(); | |
| }, | |
| lineEnd: function() { | |
| var x = this._x, | |
| y = this._y, | |
| j = x.length - 1; | |
| if (j > 0) { | |
| var x0 = x[0], | |
| y0 = y[0], | |
| dx = x[j] - x0, | |
| dy = y[j] - y0, | |
| i = -1, | |
| t; | |
| while (++i <= j) { | |
| t = i / j; | |
| this._basis.point( | |
| this._beta * x[i] + (1 - this._beta) * (x0 + t * dx), | |
| this._beta * y[i] + (1 - this._beta) * (y0 + t * dy) | |
| ); | |
| } | |
| } | |
| this._x = this._y = null; | |
| this._basis.lineEnd(); | |
| }, | |
| point: function(x, y) { | |
| this._x.push(+x); | |
| this._y.push(+y); | |
| } | |
| }; | |
| var bundle = ((function custom(beta) { | |
| function bundle(context) { | |
| return beta === 1 ? new Basis(context) : new Bundle(context, beta); | |
| } | |
| bundle.beta = function(beta) { | |
| return custom(+beta); | |
| }; | |
| return bundle; | |
| }))(0.85); | |
| function point$3(that, x, y) { | |
| that._context.bezierCurveTo( | |
| that._x1 + that._k * (that._x2 - that._x0), | |
| that._y1 + that._k * (that._y2 - that._y0), | |
| that._x2 + that._k * (that._x1 - x), | |
| that._y2 + that._k * (that._y1 - y), | |
| that._x2, | |
| that._y2 | |
| ); | |
| } | |
| function Cardinal(context, tension) { | |
| this._context = context; | |
| this._k = (1 - tension) / 6; | |
| } | |
| Cardinal.prototype = { | |
| areaStart: function() { | |
| this._line = 0; | |
| }, | |
| areaEnd: function() { | |
| this._line = NaN; | |
| }, | |
| lineStart: function() { | |
| this._x0 = this._x1 = this._x2 = | |
| this._y0 = this._y1 = this._y2 = NaN; | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| switch (this._point) { | |
| case 2: this._context.lineTo(this._x2, this._y2); break; | |
| case 3: point$3(this, this._x1, this._y1); break; | |
| } | |
| if (this._line || (this._line !== 0 && this._point === 1)) this._context.closePath(); | |
| this._line = 1 - this._line; | |
| }, | |
| point: function(x, y) { | |
| x = +x, y = +y; | |
| switch (this._point) { | |
| case 0: this._point = 1; this._line ? this._context.lineTo(x, y) : this._context.moveTo(x, y); break; | |
| case 1: this._point = 2; this._x1 = x, this._y1 = y; break; | |
| case 2: this._point = 3; // proceed | |
| default: point$3(this, x, y); break; | |
| } | |
| this._x0 = this._x1, this._x1 = this._x2, this._x2 = x; | |
| this._y0 = this._y1, this._y1 = this._y2, this._y2 = y; | |
| } | |
| }; | |
| var cardinal = ((function custom(tension) { | |
| function cardinal(context) { | |
| return new Cardinal(context, tension); | |
| } | |
| cardinal.tension = function(tension) { | |
| return custom(+tension); | |
| }; | |
| return cardinal; | |
| }))(0); | |
| function CardinalClosed(context, tension) { | |
| this._context = context; | |
| this._k = (1 - tension) / 6; | |
| } | |
| CardinalClosed.prototype = { | |
| areaStart: noop$2, | |
| areaEnd: noop$2, | |
| lineStart: function() { | |
| this._x0 = this._x1 = this._x2 = this._x3 = this._x4 = this._x5 = | |
| this._y0 = this._y1 = this._y2 = this._y3 = this._y4 = this._y5 = NaN; | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| switch (this._point) { | |
| case 1: { | |
| this._context.moveTo(this._x3, this._y3); | |
| this._context.closePath(); | |
| break; | |
| } | |
| case 2: { | |
| this._context.lineTo(this._x3, this._y3); | |
| this._context.closePath(); | |
| break; | |
| } | |
| case 3: { | |
| this.point(this._x3, this._y3); | |
| this.point(this._x4, this._y4); | |
| this.point(this._x5, this._y5); | |
| break; | |
| } | |
| } | |
| }, | |
| point: function(x, y) { | |
| x = +x, y = +y; | |
| switch (this._point) { | |
| case 0: this._point = 1; this._x3 = x, this._y3 = y; break; | |
| case 1: this._point = 2; this._context.moveTo(this._x4 = x, this._y4 = y); break; | |
| case 2: this._point = 3; this._x5 = x, this._y5 = y; break; | |
| default: point$3(this, x, y); break; | |
| } | |
| this._x0 = this._x1, this._x1 = this._x2, this._x2 = x; | |
| this._y0 = this._y1, this._y1 = this._y2, this._y2 = y; | |
| } | |
| }; | |
| var cardinalClosed = ((function custom(tension) { | |
| function cardinal(context) { | |
| return new CardinalClosed(context, tension); | |
| } | |
| cardinal.tension = function(tension) { | |
| return custom(+tension); | |
| }; | |
| return cardinal; | |
| }))(0); | |
| function CardinalOpen(context, tension) { | |
| this._context = context; | |
| this._k = (1 - tension) / 6; | |
| } | |
| CardinalOpen.prototype = { | |
| areaStart: function() { | |
| this._line = 0; | |
| }, | |
| areaEnd: function() { | |
| this._line = NaN; | |
| }, | |
| lineStart: function() { | |
| this._x0 = this._x1 = this._x2 = | |
| this._y0 = this._y1 = this._y2 = NaN; | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| if (this._line || (this._line !== 0 && this._point === 3)) this._context.closePath(); | |
| this._line = 1 - this._line; | |
| }, | |
| point: function(x, y) { | |
| x = +x, y = +y; | |
| switch (this._point) { | |
| case 0: this._point = 1; break; | |
| case 1: this._point = 2; break; | |
| case 2: this._point = 3; this._line ? this._context.lineTo(this._x2, this._y2) : this._context.moveTo(this._x2, this._y2); break; | |
| case 3: this._point = 4; // proceed | |
| default: point$3(this, x, y); break; | |
| } | |
| this._x0 = this._x1, this._x1 = this._x2, this._x2 = x; | |
| this._y0 = this._y1, this._y1 = this._y2, this._y2 = y; | |
| } | |
| }; | |
| var cardinalOpen = ((function custom(tension) { | |
| function cardinal(context) { | |
| return new CardinalOpen(context, tension); | |
| } | |
| cardinal.tension = function(tension) { | |
| return custom(+tension); | |
| }; | |
| return cardinal; | |
| }))(0); | |
| function point$4(that, x, y) { | |
| var x1 = that._x1, | |
| y1 = that._y1, | |
| x2 = that._x2, | |
| y2 = that._y2; | |
| if (that._l01_a > epsilon$3) { | |
| var a = 2 * that._l01_2a + 3 * that._l01_a * that._l12_a + that._l12_2a, | |
| n = 3 * that._l01_a * (that._l01_a + that._l12_a); | |
| x1 = (x1 * a - that._x0 * that._l12_2a + that._x2 * that._l01_2a) / n; | |
| y1 = (y1 * a - that._y0 * that._l12_2a + that._y2 * that._l01_2a) / n; | |
| } | |
| if (that._l23_a > epsilon$3) { | |
| var b = 2 * that._l23_2a + 3 * that._l23_a * that._l12_a + that._l12_2a, | |
| m = 3 * that._l23_a * (that._l23_a + that._l12_a); | |
| x2 = (x2 * b + that._x1 * that._l23_2a - x * that._l12_2a) / m; | |
| y2 = (y2 * b + that._y1 * that._l23_2a - y * that._l12_2a) / m; | |
| } | |
| that._context.bezierCurveTo(x1, y1, x2, y2, that._x2, that._y2); | |
| } | |
| function CatmullRom(context, alpha) { | |
| this._context = context; | |
| this._alpha = alpha; | |
| } | |
| CatmullRom.prototype = { | |
| areaStart: function() { | |
| this._line = 0; | |
| }, | |
| areaEnd: function() { | |
| this._line = NaN; | |
| }, | |
| lineStart: function() { | |
| this._x0 = this._x1 = this._x2 = | |
| this._y0 = this._y1 = this._y2 = NaN; | |
| this._l01_a = this._l12_a = this._l23_a = | |
| this._l01_2a = this._l12_2a = this._l23_2a = | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| switch (this._point) { | |
| case 2: this._context.lineTo(this._x2, this._y2); break; | |
| case 3: this.point(this._x2, this._y2); break; | |
| } | |
| if (this._line || (this._line !== 0 && this._point === 1)) this._context.closePath(); | |
| this._line = 1 - this._line; | |
| }, | |
| point: function(x, y) { | |
| x = +x, y = +y; | |
| if (this._point) { | |
| var x23 = this._x2 - x, | |
| y23 = this._y2 - y; | |
| this._l23_a = Math.sqrt(this._l23_2a = Math.pow(x23 * x23 + y23 * y23, this._alpha)); | |
| } | |
| switch (this._point) { | |
| case 0: this._point = 1; this._line ? this._context.lineTo(x, y) : this._context.moveTo(x, y); break; | |
| case 1: this._point = 2; break; | |
| case 2: this._point = 3; // proceed | |
| default: point$4(this, x, y); break; | |
| } | |
| this._l01_a = this._l12_a, this._l12_a = this._l23_a; | |
| this._l01_2a = this._l12_2a, this._l12_2a = this._l23_2a; | |
| this._x0 = this._x1, this._x1 = this._x2, this._x2 = x; | |
| this._y0 = this._y1, this._y1 = this._y2, this._y2 = y; | |
| } | |
| }; | |
| var catmullRom = ((function custom(alpha) { | |
| function catmullRom(context) { | |
| return alpha ? new CatmullRom(context, alpha) : new Cardinal(context, 0); | |
| } | |
| catmullRom.alpha = function(alpha) { | |
| return custom(+alpha); | |
| }; | |
| return catmullRom; | |
| }))(0.5); | |
| function CatmullRomClosed(context, alpha) { | |
| this._context = context; | |
| this._alpha = alpha; | |
| } | |
| CatmullRomClosed.prototype = { | |
| areaStart: noop$2, | |
| areaEnd: noop$2, | |
| lineStart: function() { | |
| this._x0 = this._x1 = this._x2 = this._x3 = this._x4 = this._x5 = | |
| this._y0 = this._y1 = this._y2 = this._y3 = this._y4 = this._y5 = NaN; | |
| this._l01_a = this._l12_a = this._l23_a = | |
| this._l01_2a = this._l12_2a = this._l23_2a = | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| switch (this._point) { | |
| case 1: { | |
| this._context.moveTo(this._x3, this._y3); | |
| this._context.closePath(); | |
| break; | |
| } | |
| case 2: { | |
| this._context.lineTo(this._x3, this._y3); | |
| this._context.closePath(); | |
| break; | |
| } | |
| case 3: { | |
| this.point(this._x3, this._y3); | |
| this.point(this._x4, this._y4); | |
| this.point(this._x5, this._y5); | |
| break; | |
| } | |
| } | |
| }, | |
| point: function(x, y) { | |
| x = +x, y = +y; | |
| if (this._point) { | |
| var x23 = this._x2 - x, | |
| y23 = this._y2 - y; | |
| this._l23_a = Math.sqrt(this._l23_2a = Math.pow(x23 * x23 + y23 * y23, this._alpha)); | |
| } | |
| switch (this._point) { | |
| case 0: this._point = 1; this._x3 = x, this._y3 = y; break; | |
| case 1: this._point = 2; this._context.moveTo(this._x4 = x, this._y4 = y); break; | |
| case 2: this._point = 3; this._x5 = x, this._y5 = y; break; | |
| default: point$4(this, x, y); break; | |
| } | |
| this._l01_a = this._l12_a, this._l12_a = this._l23_a; | |
| this._l01_2a = this._l12_2a, this._l12_2a = this._l23_2a; | |
| this._x0 = this._x1, this._x1 = this._x2, this._x2 = x; | |
| this._y0 = this._y1, this._y1 = this._y2, this._y2 = y; | |
| } | |
| }; | |
| var catmullRomClosed = ((function custom(alpha) { | |
| function catmullRom(context) { | |
| return alpha ? new CatmullRomClosed(context, alpha) : new CardinalClosed(context, 0); | |
| } | |
| catmullRom.alpha = function(alpha) { | |
| return custom(+alpha); | |
| }; | |
| return catmullRom; | |
| }))(0.5); | |
| function CatmullRomOpen(context, alpha) { | |
| this._context = context; | |
| this._alpha = alpha; | |
| } | |
| CatmullRomOpen.prototype = { | |
| areaStart: function() { | |
| this._line = 0; | |
| }, | |
| areaEnd: function() { | |
| this._line = NaN; | |
| }, | |
| lineStart: function() { | |
| this._x0 = this._x1 = this._x2 = | |
| this._y0 = this._y1 = this._y2 = NaN; | |
| this._l01_a = this._l12_a = this._l23_a = | |
| this._l01_2a = this._l12_2a = this._l23_2a = | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| if (this._line || (this._line !== 0 && this._point === 3)) this._context.closePath(); | |
| this._line = 1 - this._line; | |
| }, | |
| point: function(x, y) { | |
| x = +x, y = +y; | |
| if (this._point) { | |
| var x23 = this._x2 - x, | |
| y23 = this._y2 - y; | |
| this._l23_a = Math.sqrt(this._l23_2a = Math.pow(x23 * x23 + y23 * y23, this._alpha)); | |
| } | |
| switch (this._point) { | |
| case 0: this._point = 1; break; | |
| case 1: this._point = 2; break; | |
| case 2: this._point = 3; this._line ? this._context.lineTo(this._x2, this._y2) : this._context.moveTo(this._x2, this._y2); break; | |
| case 3: this._point = 4; // proceed | |
| default: point$4(this, x, y); break; | |
| } | |
| this._l01_a = this._l12_a, this._l12_a = this._l23_a; | |
| this._l01_2a = this._l12_2a, this._l12_2a = this._l23_2a; | |
| this._x0 = this._x1, this._x1 = this._x2, this._x2 = x; | |
| this._y0 = this._y1, this._y1 = this._y2, this._y2 = y; | |
| } | |
| }; | |
| var catmullRomOpen = ((function custom(alpha) { | |
| function catmullRom(context) { | |
| return alpha ? new CatmullRomOpen(context, alpha) : new CardinalOpen(context, 0); | |
| } | |
| catmullRom.alpha = function(alpha) { | |
| return custom(+alpha); | |
| }; | |
| return catmullRom; | |
| }))(0.5); | |
| function LinearClosed(context) { | |
| this._context = context; | |
| } | |
| LinearClosed.prototype = { | |
| areaStart: noop$2, | |
| areaEnd: noop$2, | |
| lineStart: function() { | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| if (this._point) this._context.closePath(); | |
| }, | |
| point: function(x, y) { | |
| x = +x, y = +y; | |
| if (this._point) this._context.lineTo(x, y); | |
| else this._point = 1, this._context.moveTo(x, y); | |
| } | |
| }; | |
| var linearClosed = function(context) { | |
| return new LinearClosed(context); | |
| }; | |
| function sign$1(x) { | |
| return x < 0 ? -1 : 1; | |
| } | |
| // Calculate the slopes of the tangents (Hermite-type interpolation) based on | |
| // the following paper: Steffen, M. 1990. A Simple Method for Monotonic | |
| // Interpolation in One Dimension. Astronomy and Astrophysics, Vol. 239, NO. | |
| // NOV(II), P. 443, 1990. | |
| function slope3(that, x2, y2) { | |
| var h0 = that._x1 - that._x0, | |
| h1 = x2 - that._x1, | |
| s0 = (that._y1 - that._y0) / (h0 || h1 < 0 && -0), | |
| s1 = (y2 - that._y1) / (h1 || h0 < 0 && -0), | |
| p = (s0 * h1 + s1 * h0) / (h0 + h1); | |
| return (sign$1(s0) + sign$1(s1)) * Math.min(Math.abs(s0), Math.abs(s1), 0.5 * Math.abs(p)) || 0; | |
| } | |
| // Calculate a one-sided slope. | |
| function slope2(that, t) { | |
| var h = that._x1 - that._x0; | |
| return h ? (3 * (that._y1 - that._y0) / h - t) / 2 : t; | |
| } | |
| // According to https://en.wikipedia.org/wiki/Cubic_Hermite_spline#Representations | |
| // "you can express cubic Hermite interpolation in terms of cubic Bézier curves | |
| // with respect to the four values p0, p0 + m0 / 3, p1 - m1 / 3, p1". | |
| function point$5(that, t0, t1) { | |
| var x0 = that._x0, | |
| y0 = that._y0, | |
| x1 = that._x1, | |
| y1 = that._y1, | |
| dx = (x1 - x0) / 3; | |
| that._context.bezierCurveTo(x0 + dx, y0 + dx * t0, x1 - dx, y1 - dx * t1, x1, y1); | |
| } | |
| function MonotoneX(context) { | |
| this._context = context; | |
| } | |
| MonotoneX.prototype = { | |
| areaStart: function() { | |
| this._line = 0; | |
| }, | |
| areaEnd: function() { | |
| this._line = NaN; | |
| }, | |
| lineStart: function() { | |
| this._x0 = this._x1 = | |
| this._y0 = this._y1 = | |
| this._t0 = NaN; | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| switch (this._point) { | |
| case 2: this._context.lineTo(this._x1, this._y1); break; | |
| case 3: point$5(this, this._t0, slope2(this, this._t0)); break; | |
| } | |
| if (this._line || (this._line !== 0 && this._point === 1)) this._context.closePath(); | |
| this._line = 1 - this._line; | |
| }, | |
| point: function(x, y) { | |
| var t1 = NaN; | |
| x = +x, y = +y; | |
| if (x === this._x1 && y === this._y1) return; // Ignore coincident points. | |
| switch (this._point) { | |
| case 0: this._point = 1; this._line ? this._context.lineTo(x, y) : this._context.moveTo(x, y); break; | |
| case 1: this._point = 2; break; | |
| case 2: this._point = 3; point$5(this, slope2(this, t1 = slope3(this, x, y)), t1); break; | |
| default: point$5(this, this._t0, t1 = slope3(this, x, y)); break; | |
| } | |
| this._x0 = this._x1, this._x1 = x; | |
| this._y0 = this._y1, this._y1 = y; | |
| this._t0 = t1; | |
| } | |
| }; | |
| function MonotoneY(context) { | |
| this._context = new ReflectContext(context); | |
| } | |
| (MonotoneY.prototype = Object.create(MonotoneX.prototype)).point = function(x, y) { | |
| MonotoneX.prototype.point.call(this, y, x); | |
| }; | |
| function ReflectContext(context) { | |
| this._context = context; | |
| } | |
| ReflectContext.prototype = { | |
| moveTo: function(x, y) { this._context.moveTo(y, x); }, | |
| closePath: function() { this._context.closePath(); }, | |
| lineTo: function(x, y) { this._context.lineTo(y, x); }, | |
| bezierCurveTo: function(x1, y1, x2, y2, x, y) { this._context.bezierCurveTo(y1, x1, y2, x2, y, x); } | |
| }; | |
| function monotoneX(context) { | |
| return new MonotoneX(context); | |
| } | |
| function monotoneY(context) { | |
| return new MonotoneY(context); | |
| } | |
| function Natural(context) { | |
| this._context = context; | |
| } | |
| Natural.prototype = { | |
| areaStart: function() { | |
| this._line = 0; | |
| }, | |
| areaEnd: function() { | |
| this._line = NaN; | |
| }, | |
| lineStart: function() { | |
| this._x = []; | |
| this._y = []; | |
| }, | |
| lineEnd: function() { | |
| var x = this._x, | |
| y = this._y, | |
| n = x.length; | |
| if (n) { | |
| this._line ? this._context.lineTo(x[0], y[0]) : this._context.moveTo(x[0], y[0]); | |
| if (n === 2) { | |
| this._context.lineTo(x[1], y[1]); | |
| } else { | |
| var px = controlPoints(x), | |
| py = controlPoints(y); | |
| for (var i0 = 0, i1 = 1; i1 < n; ++i0, ++i1) { | |
| this._context.bezierCurveTo(px[0][i0], py[0][i0], px[1][i0], py[1][i0], x[i1], y[i1]); | |
| } | |
| } | |
| } | |
| if (this._line || (this._line !== 0 && n === 1)) this._context.closePath(); | |
| this._line = 1 - this._line; | |
| this._x = this._y = null; | |
| }, | |
| point: function(x, y) { | |
| this._x.push(+x); | |
| this._y.push(+y); | |
| } | |
| }; | |
| // See https://www.particleincell.com/2012/bezier-splines/ for derivation. | |
| function controlPoints(x) { | |
| var i, | |
| n = x.length - 1, | |
| m, | |
| a = new Array(n), | |
| b = new Array(n), | |
| r = new Array(n); | |
| a[0] = 0, b[0] = 2, r[0] = x[0] + 2 * x[1]; | |
| for (i = 1; i < n - 1; ++i) a[i] = 1, b[i] = 4, r[i] = 4 * x[i] + 2 * x[i + 1]; | |
| a[n - 1] = 2, b[n - 1] = 7, r[n - 1] = 8 * x[n - 1] + x[n]; | |
| for (i = 1; i < n; ++i) m = a[i] / b[i - 1], b[i] -= m, r[i] -= m * r[i - 1]; | |
| a[n - 1] = r[n - 1] / b[n - 1]; | |
| for (i = n - 2; i >= 0; --i) a[i] = (r[i] - a[i + 1]) / b[i]; | |
| b[n - 1] = (x[n] + a[n - 1]) / 2; | |
| for (i = 0; i < n - 1; ++i) b[i] = 2 * x[i + 1] - a[i + 1]; | |
| return [a, b]; | |
| } | |
| var natural = function(context) { | |
| return new Natural(context); | |
| }; | |
| function Step(context, t) { | |
| this._context = context; | |
| this._t = t; | |
| } | |
| Step.prototype = { | |
| areaStart: function() { | |
| this._line = 0; | |
| }, | |
| areaEnd: function() { | |
| this._line = NaN; | |
| }, | |
| lineStart: function() { | |
| this._x = this._y = NaN; | |
| this._point = 0; | |
| }, | |
| lineEnd: function() { | |
| if (0 < this._t && this._t < 1 && this._point === 2) this._context.lineTo(this._x, this._y); | |
| if (this._line || (this._line !== 0 && this._point === 1)) this._context.closePath(); | |
| if (this._line >= 0) this._t = 1 - this._t, this._line = 1 - this._line; | |
| }, | |
| point: function(x, y) { | |
| x = +x, y = +y; | |
| switch (this._point) { | |
| case 0: this._point = 1; this._line ? this._context.lineTo(x, y) : this._context.moveTo(x, y); break; | |
| case 1: this._point = 2; // proceed | |
| default: { | |
| if (this._t <= 0) { | |
| this._context.lineTo(this._x, y); | |
| this._context.lineTo(x, y); | |
| } else { | |
| var x1 = this._x * (1 - this._t) + x * this._t; | |
| this._context.lineTo(x1, this._y); | |
| this._context.lineTo(x1, y); | |
| } | |
| break; | |
| } | |
| } | |
| this._x = x, this._y = y; | |
| } | |
| }; | |
| var step = function(context) { | |
| return new Step(context, 0.5); | |
| }; | |
| function stepBefore(context) { | |
| return new Step(context, 0); | |
| } | |
| function stepAfter(context) { | |
| return new Step(context, 1); | |
| } | |
| var slice$5 = Array.prototype.slice; | |
| var none$1 = function(series, order) { | |
| if (!((n = series.length) > 1)) return; | |
| for (var i = 1, s0, s1 = series[order[0]], n, m = s1.length; i < n; ++i) { | |
| s0 = s1, s1 = series[order[i]]; | |
| for (var j = 0; j < m; ++j) { | |
| s1[j][1] += s1[j][0] = isNaN(s0[j][1]) ? s0[j][0] : s0[j][1]; | |
| } | |
| } | |
| }; | |
| var none$2 = function(series) { | |
| var n = series.length, o = new Array(n); | |
| while (--n >= 0) o[n] = n; | |
| return o; | |
| }; | |
| function stackValue(d, key) { | |
| return d[key]; | |
| } | |
| var stack = function() { | |
| var keys = constant$10([]), | |
| order = none$2, | |
| offset = none$1, | |
| value = stackValue; | |
| function stack(data) { | |
| var kz = keys.apply(this, arguments), | |
| i, | |
| m = data.length, | |
| n = kz.length, | |
| sz = new Array(n), | |
| oz; | |
| for (i = 0; i < n; ++i) { | |
| for (var ki = kz[i], si = sz[i] = new Array(m), j = 0, sij; j < m; ++j) { | |
| si[j] = sij = [0, +value(data[j], ki, j, data)]; | |
| sij.data = data[j]; | |
| } | |
| si.key = ki; | |
| } | |
| for (i = 0, oz = order(sz); i < n; ++i) { | |
| sz[oz[i]].index = i; | |
| } | |
| offset(sz, oz); | |
| return sz; | |
| } | |
| stack.keys = function(_) { | |
| return arguments.length ? (keys = typeof _ === "function" ? _ : constant$10(slice$5.call(_)), stack) : keys; | |
| }; | |
| stack.value = function(_) { | |
| return arguments.length ? (value = typeof _ === "function" ? _ : constant$10(+_), stack) : value; | |
| }; | |
| stack.order = function(_) { | |
| return arguments.length ? (order = _ == null ? none$2 : typeof _ === "function" ? _ : constant$10(slice$5.call(_)), stack) : order; | |
| }; | |
| stack.offset = function(_) { | |
| return arguments.length ? (offset = _ == null ? none$1 : _, stack) : offset; | |
| }; | |
| return stack; | |
| }; | |
| var expand = function(series, order) { | |
| if (!((n = series.length) > 0)) return; | |
| for (var i, n, j = 0, m = series[0].length, y; j < m; ++j) { | |
| for (y = i = 0; i < n; ++i) y += series[i][j][1] || 0; | |
| if (y) for (i = 0; i < n; ++i) series[i][j][1] /= y; | |
| } | |
| none$1(series, order); | |
| }; | |
| var silhouette = function(series, order) { | |
| if (!((n = series.length) > 0)) return; | |
| for (var j = 0, s0 = series[order[0]], n, m = s0.length; j < m; ++j) { | |
| for (var i = 0, y = 0; i < n; ++i) y += series[i][j][1] || 0; | |
| s0[j][1] += s0[j][0] = -y / 2; | |
| } | |
| none$1(series, order); | |
| }; | |
| var wiggle = function(series, order) { | |
| if (!((n = series.length) > 0) || !((m = (s0 = series[order[0]]).length) > 0)) return; | |
| for (var y = 0, j = 1, s0, m, n; j < m; ++j) { | |
| for (var i = 0, s1 = 0, s2 = 0; i < n; ++i) { | |
| var si = series[order[i]], | |
| sij0 = si[j][1] || 0, | |
| sij1 = si[j - 1][1] || 0, | |
| s3 = (sij0 - sij1) / 2; | |
| for (var k = 0; k < i; ++k) { | |
| var sk = series[order[k]], | |
| skj0 = sk[j][1] || 0, | |
| skj1 = sk[j - 1][1] || 0; | |
| s3 += skj0 - skj1; | |
| } | |
| s1 += sij0, s2 += s3 * sij0; | |
| } | |
| s0[j - 1][1] += s0[j - 1][0] = y; | |
| if (s1) y -= s2 / s1; | |
| } | |
| s0[j - 1][1] += s0[j - 1][0] = y; | |
| none$1(series, order); | |
| }; | |
| var ascending$2 = function(series) { | |
| var sums = series.map(sum$2); | |
| return none$2(series).sort(function(a, b) { return sums[a] - sums[b]; }); | |
| }; | |
| function sum$2(series) { | |
| var s = 0, i = -1, n = series.length, v; | |
| while (++i < n) if (v = +series[i][1]) s += v; | |
| return s; | |
| } | |
| var descending$2 = function(series) { | |
| return ascending$2(series).reverse(); | |
| }; | |
| var insideOut = function(series) { | |
| var n = series.length, | |
| i, | |
| j, | |
| sums = series.map(sum$2), | |
| order = none$2(series).sort(function(a, b) { return sums[b] - sums[a]; }), | |
| top = 0, | |
| bottom = 0, | |
| tops = [], | |
| bottoms = []; | |
| for (i = 0; i < n; ++i) { | |
| j = order[i]; | |
| if (top < bottom) { | |
| top += sums[j]; | |
| tops.push(j); | |
| } else { | |
| bottom += sums[j]; | |
| bottoms.push(j); | |
| } | |
| } | |
| return bottoms.reverse().concat(tops); | |
| }; | |
| var reverse = function(series) { | |
| return none$2(series).reverse(); | |
| }; | |
| var constant$11 = function(x) { | |
| return function() { | |
| return x; | |
| }; | |
| }; | |
| function x$4(d) { | |
| return d[0]; | |
| } | |
| function y$4(d) { | |
| return d[1]; | |
| } | |
| function RedBlackTree() { | |
| this._ = null; // root node | |
| } | |
| function RedBlackNode(node) { | |
| node.U = // parent node | |
| node.C = // color - true for red, false for black | |
| node.L = // left node | |
| node.R = // right node | |
| node.P = // previous node | |
| node.N = null; // next node | |
| } | |
| RedBlackTree.prototype = { | |
| constructor: RedBlackTree, | |
| insert: function(after, node) { | |
| var parent, grandpa, uncle; | |
| if (after) { | |
| node.P = after; | |
| node.N = after.N; | |
| if (after.N) after.N.P = node; | |
| after.N = node; | |
| if (after.R) { | |
| after = after.R; | |
| while (after.L) after = after.L; | |
| after.L = node; | |
| } else { | |
| after.R = node; | |
| } | |
| parent = after; | |
| } else if (this._) { | |
| after = RedBlackFirst(this._); | |
| node.P = null; | |
| node.N = after; | |
| after.P = after.L = node; | |
| parent = after; | |
| } else { | |
| node.P = node.N = null; | |
| this._ = node; | |
| parent = null; | |
| } | |
| node.L = node.R = null; | |
| node.U = parent; | |
| node.C = true; | |
| after = node; | |
| while (parent && parent.C) { | |
| grandpa = parent.U; | |
| if (parent === grandpa.L) { | |
| uncle = grandpa.R; | |
| if (uncle && uncle.C) { | |
| parent.C = uncle.C = false; | |
| grandpa.C = true; | |
| after = grandpa; | |
| } else { | |
| if (after === parent.R) { | |
| RedBlackRotateLeft(this, parent); | |
| after = parent; | |
| parent = after.U; | |
| } | |
| parent.C = false; | |
| grandpa.C = true; | |
| RedBlackRotateRight(this, grandpa); | |
| } | |
| } else { | |
| uncle = grandpa.L; | |
| if (uncle && uncle.C) { | |
| parent.C = uncle.C = false; | |
| grandpa.C = true; | |
| after = grandpa; | |
| } else { | |
| if (after === parent.L) { | |
| RedBlackRotateRight(this, parent); | |
| after = parent; | |
| parent = after.U; | |
| } | |
| parent.C = false; | |
| grandpa.C = true; | |
| RedBlackRotateLeft(this, grandpa); | |
| } | |
| } | |
| parent = after.U; | |
| } | |
| this._.C = false; | |
| }, | |
| remove: function(node) { | |
| if (node.N) node.N.P = node.P; | |
| if (node.P) node.P.N = node.N; | |
| node.N = node.P = null; | |
| var parent = node.U, | |
| sibling, | |
| left = node.L, | |
| right = node.R, | |
| next, | |
| red; | |
| if (!left) next = right; | |
| else if (!right) next = left; | |
| else next = RedBlackFirst(right); | |
| if (parent) { | |
| if (parent.L === node) parent.L = next; | |
| else parent.R = next; | |
| } else { | |
| this._ = next; | |
| } | |
| if (left && right) { | |
| red = next.C; | |
| next.C = node.C; | |
| next.L = left; | |
| left.U = next; | |
| if (next !== right) { | |
| parent = next.U; | |
| next.U = node.U; | |
| node = next.R; | |
| parent.L = node; | |
| next.R = right; | |
| right.U = next; | |
| } else { | |
| next.U = parent; | |
| parent = next; | |
| node = next.R; | |
| } | |
| } else { | |
| red = node.C; | |
| node = next; | |
| } | |
| if (node) node.U = parent; | |
| if (red) return; | |
| if (node && node.C) { node.C = false; return; } | |
| do { | |
| if (node === this._) break; | |
| if (node === parent.L) { | |
| sibling = parent.R; | |
| if (sibling.C) { | |
| sibling.C = false; | |
| parent.C = true; | |
| RedBlackRotateLeft(this, parent); | |
| sibling = parent.R; | |
| } | |
| if ((sibling.L && sibling.L.C) | |
| || (sibling.R && sibling.R.C)) { | |
| if (!sibling.R || !sibling.R.C) { | |
| sibling.L.C = false; | |
| sibling.C = true; | |
| RedBlackRotateRight(this, sibling); | |
| sibling = parent.R; | |
| } | |
| sibling.C = parent.C; | |
| parent.C = sibling.R.C = false; | |
| RedBlackRotateLeft(this, parent); | |
| node = this._; | |
| break; | |
| } | |
| } else { | |
| sibling = parent.L; | |
| if (sibling.C) { | |
| sibling.C = false; | |
| parent.C = true; | |
| RedBlackRotateRight(this, parent); | |
| sibling = parent.L; | |
| } | |
| if ((sibling.L && sibling.L.C) | |
| || (sibling.R && sibling.R.C)) { | |
| if (!sibling.L || !sibling.L.C) { | |
| sibling.R.C = false; | |
| sibling.C = true; | |
| RedBlackRotateLeft(this, sibling); | |
| sibling = parent.L; | |
| } | |
| sibling.C = parent.C; | |
| parent.C = sibling.L.C = false; | |
| RedBlackRotateRight(this, parent); | |
| node = this._; | |
| break; | |
| } | |
| } | |
| sibling.C = true; | |
| node = parent; | |
| parent = parent.U; | |
| } while (!node.C); | |
| if (node) node.C = false; | |
| } | |
| }; | |
| function RedBlackRotateLeft(tree, node) { | |
| var p = node, | |
| q = node.R, | |
| parent = p.U; | |
| if (parent) { | |
| if (parent.L === p) parent.L = q; | |
| else parent.R = q; | |
| } else { | |
| tree._ = q; | |
| } | |
| q.U = parent; | |
| p.U = q; | |
| p.R = q.L; | |
| if (p.R) p.R.U = p; | |
| q.L = p; | |
| } | |
| function RedBlackRotateRight(tree, node) { | |
| var p = node, | |
| q = node.L, | |
| parent = p.U; | |
| if (parent) { | |
| if (parent.L === p) parent.L = q; | |
| else parent.R = q; | |
| } else { | |
| tree._ = q; | |
| } | |
| q.U = parent; | |
| p.U = q; | |
| p.L = q.R; | |
| if (p.L) p.L.U = p; | |
| q.R = p; | |
| } | |
| function RedBlackFirst(node) { | |
| while (node.L) node = node.L; | |
| return node; | |
| } | |
| function createEdge(left, right, v0, v1) { | |
| var edge = [null, null], | |
| index = edges.push(edge) - 1; | |
| edge.left = left; | |
| edge.right = right; | |
| if (v0) setEdgeEnd(edge, left, right, v0); | |
| if (v1) setEdgeEnd(edge, right, left, v1); | |
| cells[left.index].halfedges.push(index); | |
| cells[right.index].halfedges.push(index); | |
| return edge; | |
| } | |
| function createBorderEdge(left, v0, v1) { | |
| var edge = [v0, v1]; | |
| edge.left = left; | |
| return edge; | |
| } | |
| function setEdgeEnd(edge, left, right, vertex) { | |
| if (!edge[0] && !edge[1]) { | |
| edge[0] = vertex; | |
| edge.left = left; | |
| edge.right = right; | |
| } else if (edge.left === right) { | |
| edge[1] = vertex; | |
| } else { | |
| edge[0] = vertex; | |
| } | |
| } | |
| // Liang–Barsky line clipping. | |
| function clipEdge(edge, x0, y0, x1, y1) { | |
| var a = edge[0], | |
| b = edge[1], | |
| ax = a[0], | |
| ay = a[1], | |
| bx = b[0], | |
| by = b[1], | |
| t0 = 0, | |
| t1 = 1, | |
| dx = bx - ax, | |
| dy = by - ay, | |
| r; | |
| r = x0 - ax; | |
| if (!dx && r > 0) return; | |
| r /= dx; | |
| if (dx < 0) { | |
| if (r < t0) return; | |
| if (r < t1) t1 = r; | |
| } else if (dx > 0) { | |
| if (r > t1) return; | |
| if (r > t0) t0 = r; | |
| } | |
| r = x1 - ax; | |
| if (!dx && r < 0) return; | |
| r /= dx; | |
| if (dx < 0) { | |
| if (r > t1) return; | |
| if (r > t0) t0 = r; | |
| } else if (dx > 0) { | |
| if (r < t0) return; | |
| if (r < t1) t1 = r; | |
| } | |
| r = y0 - ay; | |
| if (!dy && r > 0) return; | |
| r /= dy; | |
| if (dy < 0) { | |
| if (r < t0) return; | |
| if (r < t1) t1 = r; | |
| } else if (dy > 0) { | |
| if (r > t1) return; | |
| if (r > t0) t0 = r; | |
| } | |
| r = y1 - ay; | |
| if (!dy && r < 0) return; | |
| r /= dy; | |
| if (dy < 0) { | |
| if (r > t1) return; | |
| if (r > t0) t0 = r; | |
| } else if (dy > 0) { | |
| if (r < t0) return; | |
| if (r < t1) t1 = r; | |
| } | |
| if (!(t0 > 0) && !(t1 < 1)) return true; // TODO Better check? | |
| if (t0 > 0) edge[0] = [ax + t0 * dx, ay + t0 * dy]; | |
| if (t1 < 1) edge[1] = [ax + t1 * dx, ay + t1 * dy]; | |
| return true; | |
| } | |
| function connectEdge(edge, x0, y0, x1, y1) { | |
| var v1 = edge[1]; | |
| if (v1) return true; | |
| var v0 = edge[0], | |
| left = edge.left, | |
| right = edge.right, | |
| lx = left[0], | |
| ly = left[1], | |
| rx = right[0], | |
| ry = right[1], | |
| fx = (lx + rx) / 2, | |
| fy = (ly + ry) / 2, | |
| fm, | |
| fb; | |
| if (ry === ly) { | |
| if (fx < x0 || fx >= x1) return; | |
| if (lx > rx) { | |
| if (!v0) v0 = [fx, y0]; | |
| else if (v0[1] >= y1) return; | |
| v1 = [fx, y1]; | |
| } else { | |
| if (!v0) v0 = [fx, y1]; | |
| else if (v0[1] < y0) return; | |
| v1 = [fx, y0]; | |
| } | |
| } else { | |
| fm = (lx - rx) / (ry - ly); | |
| fb = fy - fm * fx; | |
| if (fm < -1 || fm > 1) { | |
| if (lx > rx) { | |
| if (!v0) v0 = [(y0 - fb) / fm, y0]; | |
| else if (v0[1] >= y1) return; | |
| v1 = [(y1 - fb) / fm, y1]; | |
| } else { | |
| if (!v0) v0 = [(y1 - fb) / fm, y1]; | |
| else if (v0[1] < y0) return; | |
| v1 = [(y0 - fb) / fm, y0]; | |
| } | |
| } else { | |
| if (ly < ry) { | |
| if (!v0) v0 = [x0, fm * x0 + fb]; | |
| else if (v0[0] >= x1) return; | |
| v1 = [x1, fm * x1 + fb]; | |
| } else { | |
| if (!v0) v0 = [x1, fm * x1 + fb]; | |
| else if (v0[0] < x0) return; | |
| v1 = [x0, fm * x0 + fb]; | |
| } | |
| } | |
| } | |
| edge[0] = v0; | |
| edge[1] = v1; | |
| return true; | |
| } | |
| function clipEdges(x0, y0, x1, y1) { | |
| var i = edges.length, | |
| edge; | |
| while (i--) { | |
| if (!connectEdge(edge = edges[i], x0, y0, x1, y1) | |
| || !clipEdge(edge, x0, y0, x1, y1) | |
| || !(Math.abs(edge[0][0] - edge[1][0]) > epsilon$4 | |
| || Math.abs(edge[0][1] - edge[1][1]) > epsilon$4)) { | |
| delete edges[i]; | |
| } | |
| } | |
| } | |
| function createCell(site) { | |
| return cells[site.index] = { | |
| site: site, | |
| halfedges: [] | |
| }; | |
| } | |
| function cellHalfedgeAngle(cell, edge) { | |
| var site = cell.site, | |
| va = edge.left, | |
| vb = edge.right; | |
| if (site === vb) vb = va, va = site; | |
| if (vb) return Math.atan2(vb[1] - va[1], vb[0] - va[0]); | |
| if (site === va) va = edge[1], vb = edge[0]; | |
| else va = edge[0], vb = edge[1]; | |
| return Math.atan2(va[0] - vb[0], vb[1] - va[1]); | |
| } | |
| function cellHalfedgeStart(cell, edge) { | |
| return edge[+(edge.left !== cell.site)]; | |
| } | |
| function cellHalfedgeEnd(cell, edge) { | |
| return edge[+(edge.left === cell.site)]; | |
| } | |
| function sortCellHalfedges() { | |
| for (var i = 0, n = cells.length, cell, halfedges, j, m; i < n; ++i) { | |
| if ((cell = cells[i]) && (m = (halfedges = cell.halfedges).length)) { | |
| var index = new Array(m), | |
| array = new Array(m); | |
| for (j = 0; j < m; ++j) index[j] = j, array[j] = cellHalfedgeAngle(cell, edges[halfedges[j]]); | |
| index.sort(function(i, j) { return array[j] - array[i]; }); | |
| for (j = 0; j < m; ++j) array[j] = halfedges[index[j]]; | |
| for (j = 0; j < m; ++j) halfedges[j] = array[j]; | |
| } | |
| } | |
| } | |
| function clipCells(x0, y0, x1, y1) { | |
| var nCells = cells.length, | |
| iCell, | |
| cell, | |
| site, | |
| iHalfedge, | |
| halfedges, | |
| nHalfedges, | |
| start, | |
| startX, | |
| startY, | |
| end, | |
| endX, | |
| endY, | |
| cover = true; | |
| for (iCell = 0; iCell < nCells; ++iCell) { | |
| if (cell = cells[iCell]) { | |
| site = cell.site; | |
| halfedges = cell.halfedges; | |
| iHalfedge = halfedges.length; | |
| // Remove any dangling clipped edges. | |
| while (iHalfedge--) { | |
| if (!edges[halfedges[iHalfedge]]) { | |
| halfedges.splice(iHalfedge, 1); | |
| } | |
| } | |
| // Insert any border edges as necessary. | |
| iHalfedge = 0, nHalfedges = halfedges.length; | |
| while (iHalfedge < nHalfedges) { | |
| end = cellHalfedgeEnd(cell, edges[halfedges[iHalfedge]]), endX = end[0], endY = end[1]; | |
| start = cellHalfedgeStart(cell, edges[halfedges[++iHalfedge % nHalfedges]]), startX = start[0], startY = start[1]; | |
| if (Math.abs(endX - startX) > epsilon$4 || Math.abs(endY - startY) > epsilon$4) { | |
| halfedges.splice(iHalfedge, 0, edges.push(createBorderEdge(site, end, | |
| Math.abs(endX - x0) < epsilon$4 && y1 - endY > epsilon$4 ? [x0, Math.abs(startX - x0) < epsilon$4 ? startY : y1] | |
| : Math.abs(endY - y1) < epsilon$4 && x1 - endX > epsilon$4 ? [Math.abs(startY - y1) < epsilon$4 ? startX : x1, y1] | |
| : Math.abs(endX - x1) < epsilon$4 && endY - y0 > epsilon$4 ? [x1, Math.abs(startX - x1) < epsilon$4 ? startY : y0] | |
| : Math.abs(endY - y0) < epsilon$4 && endX - x0 > epsilon$4 ? [Math.abs(startY - y0) < epsilon$4 ? startX : x0, y0] | |
| : null)) - 1); | |
| ++nHalfedges; | |
| } | |
| } | |
| if (nHalfedges) cover = false; | |
| } | |
| } | |
| // If there weren’t any edges, have the closest site cover the extent. | |
| // It doesn’t matter which corner of the extent we measure! | |
| if (cover) { | |
| var dx, dy, d2, dc = Infinity; | |
| for (iCell = 0, cover = null; iCell < nCells; ++iCell) { | |
| if (cell = cells[iCell]) { | |
| site = cell.site; | |
| dx = site[0] - x0; | |
| dy = site[1] - y0; | |
| d2 = dx * dx + dy * dy; | |
| if (d2 < dc) dc = d2, cover = cell; | |
| } | |
| } | |
| if (cover) { | |
| var v00 = [x0, y0], v01 = [x0, y1], v11 = [x1, y1], v10 = [x1, y0]; | |
| cover.halfedges.push( | |
| edges.push(createBorderEdge(site = cover.site, v00, v01)) - 1, | |
| edges.push(createBorderEdge(site, v01, v11)) - 1, | |
| edges.push(createBorderEdge(site, v11, v10)) - 1, | |
| edges.push(createBorderEdge(site, v10, v00)) - 1 | |
| ); | |
| } | |
| } | |
| // Lastly delete any cells with no edges; these were entirely clipped. | |
| for (iCell = 0; iCell < nCells; ++iCell) { | |
| if (cell = cells[iCell]) { | |
| if (!cell.halfedges.length) { | |
| delete cells[iCell]; | |
| } | |
| } | |
| } | |
| } | |
| var circlePool = []; | |
| var firstCircle; | |
| function Circle() { | |
| RedBlackNode(this); | |
| this.x = | |
| this.y = | |
| this.arc = | |
| this.site = | |
| this.cy = null; | |
| } | |
| function attachCircle(arc) { | |
| var lArc = arc.P, | |
| rArc = arc.N; | |
| if (!lArc || !rArc) return; | |
| var lSite = lArc.site, | |
| cSite = arc.site, | |
| rSite = rArc.site; | |
| if (lSite === rSite) return; | |
| var bx = cSite[0], | |
| by = cSite[1], | |
| ax = lSite[0] - bx, | |
| ay = lSite[1] - by, | |
| cx = rSite[0] - bx, | |
| cy = rSite[1] - by; | |
| var d = 2 * (ax * cy - ay * cx); | |
| if (d >= -epsilon2$2) return; | |
| var ha = ax * ax + ay * ay, | |
| hc = cx * cx + cy * cy, | |
| x = (cy * ha - ay * hc) / d, | |
| y = (ax * hc - cx * ha) / d; | |
| var circle = circlePool.pop() || new Circle; | |
| circle.arc = arc; | |
| circle.site = cSite; | |
| circle.x = x + bx; | |
| circle.y = (circle.cy = y + by) + Math.sqrt(x * x + y * y); // y bottom | |
| arc.circle = circle; | |
| var before = null, | |
| node = circles._; | |
| while (node) { | |
| if (circle.y < node.y || (circle.y === node.y && circle.x <= node.x)) { | |
| if (node.L) node = node.L; | |
| else { before = node.P; break; } | |
| } else { | |
| if (node.R) node = node.R; | |
| else { before = node; break; } | |
| } | |
| } | |
| circles.insert(before, circle); | |
| if (!before) firstCircle = circle; | |
| } | |
| function detachCircle(arc) { | |
| var circle = arc.circle; | |
| if (circle) { | |
| if (!circle.P) firstCircle = circle.N; | |
| circles.remove(circle); | |
| circlePool.push(circle); | |
| RedBlackNode(circle); | |
| arc.circle = null; | |
| } | |
| } | |
| var beachPool = []; | |
| function Beach() { | |
| RedBlackNode(this); | |
| this.edge = | |
| this.site = | |
| this.circle = null; | |
| } | |
| function createBeach(site) { | |
| var beach = beachPool.pop() || new Beach; | |
| beach.site = site; | |
| return beach; | |
| } | |
| function detachBeach(beach) { | |
| detachCircle(beach); | |
| beaches.remove(beach); | |
| beachPool.push(beach); | |
| RedBlackNode(beach); | |
| } | |
| function removeBeach(beach) { | |
| var circle = beach.circle, | |
| x = circle.x, | |
| y = circle.cy, | |
| vertex = [x, y], | |
| previous = beach.P, | |
| next = beach.N, | |
| disappearing = [beach]; | |
| detachBeach(beach); | |
| var lArc = previous; | |
| while (lArc.circle | |
| && Math.abs(x - lArc.circle.x) < epsilon$4 | |
| && Math.abs(y - lArc.circle.cy) < epsilon$4) { | |
| previous = lArc.P; | |
| disappearing.unshift(lArc); | |
| detachBeach(lArc); | |
| lArc = previous; | |
| } | |
| disappearing.unshift(lArc); | |
| detachCircle(lArc); | |
| var rArc = next; | |
| while (rArc.circle | |
| && Math.abs(x - rArc.circle.x) < epsilon$4 | |
| && Math.abs(y - rArc.circle.cy) < epsilon$4) { | |
| next = rArc.N; | |
| disappearing.push(rArc); | |
| detachBeach(rArc); | |
| rArc = next; | |
| } | |
| disappearing.push(rArc); | |
| detachCircle(rArc); | |
| var nArcs = disappearing.length, | |
| iArc; | |
| for (iArc = 1; iArc < nArcs; ++iArc) { | |
| rArc = disappearing[iArc]; | |
| lArc = disappearing[iArc - 1]; | |
| setEdgeEnd(rArc.edge, lArc.site, rArc.site, vertex); | |
| } | |
| lArc = disappearing[0]; | |
| rArc = disappearing[nArcs - 1]; | |
| rArc.edge = createEdge(lArc.site, rArc.site, null, vertex); | |
| attachCircle(lArc); | |
| attachCircle(rArc); | |
| } | |
| function addBeach(site) { | |
| var x = site[0], | |
| directrix = site[1], | |
| lArc, | |
| rArc, | |
| dxl, | |
| dxr, | |
| node = beaches._; | |
| while (node) { | |
| dxl = leftBreakPoint(node, directrix) - x; | |
| if (dxl > epsilon$4) node = node.L; else { | |
| dxr = x - rightBreakPoint(node, directrix); | |
| if (dxr > epsilon$4) { | |
| if (!node.R) { | |
| lArc = node; | |
| break; | |
| } | |
| node = node.R; | |
| } else { | |
| if (dxl > -epsilon$4) { | |
| lArc = node.P; | |
| rArc = node; | |
| } else if (dxr > -epsilon$4) { | |
| lArc = node; | |
| rArc = node.N; | |
| } else { | |
| lArc = rArc = node; | |
| } | |
| break; | |
| } | |
| } | |
| } | |
| createCell(site); | |
| var newArc = createBeach(site); | |
| beaches.insert(lArc, newArc); | |
| if (!lArc && !rArc) return; | |
| if (lArc === rArc) { | |
| detachCircle(lArc); | |
| rArc = createBeach(lArc.site); | |
| beaches.insert(newArc, rArc); | |
| newArc.edge = rArc.edge = createEdge(lArc.site, newArc.site); | |
| attachCircle(lArc); | |
| attachCircle(rArc); | |
| return; | |
| } | |
| if (!rArc) { // && lArc | |
| newArc.edge = createEdge(lArc.site, newArc.site); | |
| return; | |
| } | |
| // else lArc !== rArc | |
| detachCircle(lArc); | |
| detachCircle(rArc); | |
| var lSite = lArc.site, | |
| ax = lSite[0], | |
| ay = lSite[1], | |
| bx = site[0] - ax, | |
| by = site[1] - ay, | |
| rSite = rArc.site, | |
| cx = rSite[0] - ax, | |
| cy = rSite[1] - ay, | |
| d = 2 * (bx * cy - by * cx), | |
| hb = bx * bx + by * by, | |
| hc = cx * cx + cy * cy, | |
| vertex = [(cy * hb - by * hc) / d + ax, (bx * hc - cx * hb) / d + ay]; | |
| setEdgeEnd(rArc.edge, lSite, rSite, vertex); | |
| newArc.edge = createEdge(lSite, site, null, vertex); | |
| rArc.edge = createEdge(site, rSite, null, vertex); | |
| attachCircle(lArc); | |
| attachCircle(rArc); | |
| } | |
| function leftBreakPoint(arc, directrix) { | |
| var site = arc.site, | |
| rfocx = site[0], | |
| rfocy = site[1], | |
| pby2 = rfocy - directrix; | |
| if (!pby2) return rfocx; | |
| var lArc = arc.P; | |
| if (!lArc) return -Infinity; | |
| site = lArc.site; | |
| var lfocx = site[0], | |
| lfocy = site[1], | |
| plby2 = lfocy - directrix; | |
| if (!plby2) return lfocx; | |
| var hl = lfocx - rfocx, | |
| aby2 = 1 / pby2 - 1 / plby2, | |
| b = hl / plby2; | |
| if (aby2) return (-b + Math.sqrt(b * b - 2 * aby2 * (hl * hl / (-2 * plby2) - lfocy + plby2 / 2 + rfocy - pby2 / 2))) / aby2 + rfocx; | |
| return (rfocx + lfocx) / 2; | |
| } | |
| function rightBreakPoint(arc, directrix) { | |
| var rArc = arc.N; | |
| if (rArc) return leftBreakPoint(rArc, directrix); | |
| var site = arc.site; | |
| return site[1] === directrix ? site[0] : Infinity; | |
| } | |
| var epsilon$4 = 1e-6; | |
| var epsilon2$2 = 1e-12; | |
| var beaches; | |
| var cells; | |
| var circles; | |
| var edges; | |
| function triangleArea(a, b, c) { | |
| return (a[0] - c[0]) * (b[1] - a[1]) - (a[0] - b[0]) * (c[1] - a[1]); | |
| } | |
| function lexicographic(a, b) { | |
| return b[1] - a[1] | |
| || b[0] - a[0]; | |
| } | |
| function Diagram(sites, extent) { | |
| var site = sites.sort(lexicographic).pop(), | |
| x, | |
| y, | |
| circle; | |
| edges = []; | |
| cells = new Array(sites.length); | |
| beaches = new RedBlackTree; | |
| circles = new RedBlackTree; | |
| while (true) { | |
| circle = firstCircle; | |
| if (site && (!circle || site[1] < circle.y || (site[1] === circle.y && site[0] < circle.x))) { | |
| if (site[0] !== x || site[1] !== y) { | |
| addBeach(site); | |
| x = site[0], y = site[1]; | |
| } | |
| site = sites.pop(); | |
| } else if (circle) { | |
| removeBeach(circle.arc); | |
| } else { | |
| break; | |
| } | |
| } | |
| sortCellHalfedges(); | |
| if (extent) { | |
| var x0 = +extent[0][0], | |
| y0 = +extent[0][1], | |
| x1 = +extent[1][0], | |
| y1 = +extent[1][1]; | |
| clipEdges(x0, y0, x1, y1); | |
| clipCells(x0, y0, x1, y1); | |
| } | |
| this.edges = edges; | |
| this.cells = cells; | |
| beaches = | |
| circles = | |
| edges = | |
| cells = null; | |
| } | |
| Diagram.prototype = { | |
| constructor: Diagram, | |
| polygons: function() { | |
| var edges = this.edges; | |
| return this.cells.map(function(cell) { | |
| var polygon = cell.halfedges.map(function(i) { return cellHalfedgeStart(cell, edges[i]); }); | |
| polygon.data = cell.site.data; | |
| return polygon; | |
| }); | |
| }, | |
| triangles: function() { | |
| var triangles = [], | |
| edges = this.edges; | |
| this.cells.forEach(function(cell, i) { | |
| if (!(m = (halfedges = cell.halfedges).length)) return; | |
| var site = cell.site, | |
| halfedges, | |
| j = -1, | |
| m, | |
| s0, | |
| e1 = edges[halfedges[m - 1]], | |
| s1 = e1.left === site ? e1.right : e1.left; | |
| while (++j < m) { | |
| s0 = s1; | |
| e1 = edges[halfedges[j]]; | |
| s1 = e1.left === site ? e1.right : e1.left; | |
| if (s0 && s1 && i < s0.index && i < s1.index && triangleArea(site, s0, s1) < 0) { | |
| triangles.push([site.data, s0.data, s1.data]); | |
| } | |
| } | |
| }); | |
| return triangles; | |
| }, | |
| links: function() { | |
| return this.edges.filter(function(edge) { | |
| return edge.right; | |
| }).map(function(edge) { | |
| return { | |
| source: edge.left.data, | |
| target: edge.right.data | |
| }; | |
| }); | |
| }, | |
| find: function(x, y, radius) { | |
| var that = this, i0, i1 = that._found || 0, n = that.cells.length, cell; | |
| // Use the previously-found cell, or start with an arbitrary one. | |
| while (!(cell = that.cells[i1])) if (++i1 >= n) return null; | |
| var dx = x - cell.site[0], dy = y - cell.site[1], d2 = dx * dx + dy * dy; | |
| // Traverse the half-edges to find a closer cell, if any. | |
| do { | |
| cell = that.cells[i0 = i1], i1 = null; | |
| cell.halfedges.forEach(function(e) { | |
| var edge = that.edges[e], v = edge.left; | |
| if ((v === cell.site || !v) && !(v = edge.right)) return; | |
| var vx = x - v[0], vy = y - v[1], v2 = vx * vx + vy * vy; | |
| if (v2 < d2) d2 = v2, i1 = v.index; | |
| }); | |
| } while (i1 !== null); | |
| that._found = i0; | |
| return radius == null || d2 <= radius * radius ? cell.site : null; | |
| } | |
| }; | |
| var voronoi = function() { | |
| var x$$1 = x$4, | |
| y$$1 = y$4, | |
| extent = null; | |
| function voronoi(data) { | |
| return new Diagram(data.map(function(d, i) { | |
| var s = [Math.round(x$$1(d, i, data) / epsilon$4) * epsilon$4, Math.round(y$$1(d, i, data) / epsilon$4) * epsilon$4]; | |
| s.index = i; | |
| s.data = d; | |
| return s; | |
| }), extent); | |
| } | |
| voronoi.polygons = function(data) { | |
| return voronoi(data).polygons(); | |
| }; | |
| voronoi.links = function(data) { | |
| return voronoi(data).links(); | |
| }; | |
| voronoi.triangles = function(data) { | |
| return voronoi(data).triangles(); | |
| }; | |
| voronoi.x = function(_) { | |
| return arguments.length ? (x$$1 = typeof _ === "function" ? _ : constant$11(+_), voronoi) : x$$1; | |
| }; | |
| voronoi.y = function(_) { | |
| return arguments.length ? (y$$1 = typeof _ === "function" ? _ : constant$11(+_), voronoi) : y$$1; | |
| }; | |
| voronoi.extent = function(_) { | |
| return arguments.length ? (extent = _ == null ? null : [[+_[0][0], +_[0][1]], [+_[1][0], +_[1][1]]], voronoi) : extent && [[extent[0][0], extent[0][1]], [extent[1][0], extent[1][1]]]; | |
| }; | |
| voronoi.size = function(_) { | |
| return arguments.length ? (extent = _ == null ? null : [[0, 0], [+_[0], +_[1]]], voronoi) : extent && [extent[1][0] - extent[0][0], extent[1][1] - extent[0][1]]; | |
| }; | |
| return voronoi; | |
| }; | |
| var constant$12 = function(x) { | |
| return function() { | |
| return x; | |
| }; | |
| }; | |
| function ZoomEvent(target, type, transform) { | |
| this.target = target; | |
| this.type = type; | |
| this.transform = transform; | |
| } | |
| function Transform(k, x, y) { | |
| this.k = k; | |
| this.x = x; | |
| this.y = y; | |
| } | |
| Transform.prototype = { | |
| constructor: Transform, | |
| scale: function(k) { | |
| return k === 1 ? this : new Transform(this.k * k, this.x, this.y); | |
| }, | |
| translate: function(x, y) { | |
| return x === 0 & y === 0 ? this : new Transform(this.k, this.x + this.k * x, this.y + this.k * y); | |
| }, | |
| apply: function(point) { | |
| return [point[0] * this.k + this.x, point[1] * this.k + this.y]; | |
| }, | |
| applyX: function(x) { | |
| return x * this.k + this.x; | |
| }, | |
| applyY: function(y) { | |
| return y * this.k + this.y; | |
| }, | |
| invert: function(location) { | |
| return [(location[0] - this.x) / this.k, (location[1] - this.y) / this.k]; | |
| }, | |
| invertX: function(x) { | |
| return (x - this.x) / this.k; | |
| }, | |
| invertY: function(y) { | |
| return (y - this.y) / this.k; | |
| }, | |
| rescaleX: function(x) { | |
| return x.copy().domain(x.range().map(this.invertX, this).map(x.invert, x)); | |
| }, | |
| rescaleY: function(y) { | |
| return y.copy().domain(y.range().map(this.invertY, this).map(y.invert, y)); | |
| }, | |
| toString: function() { | |
| return "translate(" + this.x + "," + this.y + ") scale(" + this.k + ")"; | |
| } | |
| }; | |
| var identity$8 = new Transform(1, 0, 0); | |
| transform$1.prototype = Transform.prototype; | |
| function transform$1(node) { | |
| return node.__zoom || identity$8; | |
| } | |
| function nopropagation$2() { | |
| exports.event.stopImmediatePropagation(); | |
| } | |
| var noevent$2 = function() { | |
| exports.event.preventDefault(); | |
| exports.event.stopImmediatePropagation(); | |
| }; | |
| // Ignore right-click, since that should open the context menu. | |
| function defaultFilter$2() { | |
| return !exports.event.button; | |
| } | |
| function defaultExtent$1() { | |
| var e = this, w, h; | |
| if (e instanceof SVGElement) { | |
| e = e.ownerSVGElement || e; | |
| w = e.width.baseVal.value; | |
| h = e.height.baseVal.value; | |
| } else { | |
| w = e.clientWidth; | |
| h = e.clientHeight; | |
| } | |
| return [[0, 0], [w, h]]; | |
| } | |
| function defaultTransform() { | |
| return this.__zoom || identity$8; | |
| } | |
| var zoom = function() { | |
| var filter = defaultFilter$2, | |
| extent = defaultExtent$1, | |
| k0 = 0, | |
| k1 = Infinity, | |
| x0 = -k1, | |
| x1 = k1, | |
| y0 = x0, | |
| y1 = x1, | |
| duration = 250, | |
| interpolate$$1 = interpolateZoom, | |
| gestures = [], | |
| listeners = dispatch("start", "zoom", "end"), | |
| touchstarting, | |
| touchending, | |
| touchDelay = 500, | |
| wheelDelay = 150; | |
| function zoom(selection$$1) { | |
| selection$$1 | |
| .on("wheel.zoom", wheeled) | |
| .on("mousedown.zoom", mousedowned) | |
| .on("dblclick.zoom", dblclicked) | |
| .on("touchstart.zoom", touchstarted) | |
| .on("touchmove.zoom", touchmoved) | |
| .on("touchend.zoom touchcancel.zoom", touchended) | |
| .style("-webkit-tap-highlight-color", "rgba(0,0,0,0)") | |
| .property("__zoom", defaultTransform); | |
| } | |
| zoom.transform = function(collection, transform) { | |
| var selection$$1 = collection.selection ? collection.selection() : collection; | |
| selection$$1.property("__zoom", defaultTransform); | |
| if (collection !== selection$$1) { | |
| schedule(collection, transform); | |
| } else { | |
| selection$$1.interrupt().each(function() { | |
| gesture(this, arguments) | |
| .start() | |
| .zoom(null, typeof transform === "function" ? transform.apply(this, arguments) : transform) | |
| .end(); | |
| }); | |
| } | |
| }; | |
| zoom.scaleBy = function(selection$$1, k) { | |
| zoom.scaleTo(selection$$1, function() { | |
| var k0 = this.__zoom.k, | |
| k1 = typeof k === "function" ? k.apply(this, arguments) : k; | |
| return k0 * k1; | |
| }); | |
| }; | |
| zoom.scaleTo = function(selection$$1, k) { | |
| zoom.transform(selection$$1, function() { | |
| var e = extent.apply(this, arguments), | |
| t0 = this.__zoom, | |
| p0 = centroid(e), | |
| p1 = t0.invert(p0), | |
| k1 = typeof k === "function" ? k.apply(this, arguments) : k; | |
| return constrain(translate(scale(t0, k1), p0, p1), e); | |
| }); | |
| }; | |
| zoom.translateBy = function(selection$$1, x, y) { | |
| zoom.transform(selection$$1, function() { | |
| return constrain(this.__zoom.translate( | |
| typeof x === "function" ? x.apply(this, arguments) : x, | |
| typeof y === "function" ? y.apply(this, arguments) : y | |
| ), extent.apply(this, arguments)); | |
| }); | |
| }; | |
| function scale(transform, k) { | |
| k = Math.max(k0, Math.min(k1, k)); | |
| return k === transform.k ? transform : new Transform(k, transform.x, transform.y); | |
| } | |
| function translate(transform, p0, p1) { | |
| var x = p0[0] - p1[0] * transform.k, y = p0[1] - p1[1] * transform.k; | |
| return x === transform.x && y === transform.y ? transform : new Transform(transform.k, x, y); | |
| } | |
| function constrain(transform, extent) { | |
| var dx0 = transform.invertX(extent[0][0]) - x0, | |
| dx1 = transform.invertX(extent[1][0]) - x1, | |
| dy0 = transform.invertY(extent[0][1]) - y0, | |
| dy1 = transform.invertY(extent[1][1]) - y1; | |
| return transform.translate( | |
| dx1 > dx0 ? (dx0 + dx1) / 2 : Math.min(0, dx0) || Math.max(0, dx1), | |
| dy1 > dy0 ? (dy0 + dy1) / 2 : Math.min(0, dy0) || Math.max(0, dy1) | |
| ); | |
| } | |
| function centroid(extent) { | |
| return [(+extent[0][0] + +extent[1][0]) / 2, (+extent[0][1] + +extent[1][1]) / 2]; | |
| } | |
| function schedule(transition$$1, transform, center) { | |
| transition$$1 | |
| .on("start.zoom", function() { gesture(this, arguments).start(); }) | |
| .on("interrupt.zoom end.zoom", function() { gesture(this, arguments).end(); }) | |
| .tween("zoom", function() { | |
| var that = this, | |
| args = arguments, | |
| g = gesture(that, args), | |
| e = extent.apply(that, args), | |
| p = center || centroid(e), | |
| w = Math.max(e[1][0] - e[0][0], e[1][1] - e[0][1]), | |
| a = that.__zoom, | |
| b = typeof transform === "function" ? transform.apply(that, args) : transform, | |
| i = interpolate$$1(a.invert(p).concat(w / a.k), b.invert(p).concat(w / b.k)); | |
| return function(t) { | |
| if (t === 1) t = b; // Avoid rounding error on end. | |
| else { var l = i(t), k = w / l[2]; t = new Transform(k, p[0] - l[0] * k, p[1] - l[1] * k); } | |
| g.zoom(null, t); | |
| }; | |
| }); | |
| } | |
| function gesture(that, args) { | |
| for (var i = 0, n = gestures.length, g; i < n; ++i) { | |
| if ((g = gestures[i]).that === that) { | |
| return g; | |
| } | |
| } | |
| return new Gesture(that, args); | |
| } | |
| function Gesture(that, args) { | |
| this.that = that; | |
| this.args = args; | |
| this.index = -1; | |
| this.active = 0; | |
| this.extent = extent.apply(that, args); | |
| } | |
| Gesture.prototype = { | |
| start: function() { | |
| if (++this.active === 1) { | |
| this.index = gestures.push(this) - 1; | |
| this.emit("start"); | |
| } | |
| return this; | |
| }, | |
| zoom: function(key, transform) { | |
| if (this.mouse && key !== "mouse") this.mouse[1] = transform.invert(this.mouse[0]); | |
| if (this.touch0 && key !== "touch") this.touch0[1] = transform.invert(this.touch0[0]); | |
| if (this.touch1 && key !== "touch") this.touch1[1] = transform.invert(this.touch1[0]); | |
| this.that.__zoom = transform; | |
| this.emit("zoom"); | |
| return this; | |
| }, | |
| end: function() { | |
| if (--this.active === 0) { | |
| gestures.splice(this.index, 1); | |
| this.index = -1; | |
| this.emit("end"); | |
| } | |
| return this; | |
| }, | |
| emit: function(type) { | |
| customEvent(new ZoomEvent(zoom, type, this.that.__zoom), listeners.apply, listeners, [type, this.that, this.args]); | |
| } | |
| }; | |
| function wheeled() { | |
| if (!filter.apply(this, arguments)) return; | |
| var g = gesture(this, arguments), | |
| t = this.__zoom, | |
| k = Math.max(k0, Math.min(k1, t.k * Math.pow(2, -exports.event.deltaY * (exports.event.deltaMode ? 120 : 1) / 500))), | |
| p = mouse(this); | |
| // If the mouse is in the same location as before, reuse it. | |
| // If there were recent wheel events, reset the wheel idle timeout. | |
| if (g.wheel) { | |
| if (g.mouse[0][0] !== p[0] || g.mouse[0][1] !== p[1]) { | |
| g.mouse[1] = t.invert(g.mouse[0] = p); | |
| } | |
| clearTimeout(g.wheel); | |
| } | |
| // If this wheel event won’t trigger a transform change, ignore it. | |
| else if (t.k === k) return; | |
| // Otherwise, capture the mouse point and location at the start. | |
| else { | |
| g.mouse = [p, t.invert(p)]; | |
| interrupt(this); | |
| g.start(); | |
| } | |
| noevent$2(); | |
| g.wheel = setTimeout(wheelidled, wheelDelay); | |
| g.zoom("mouse", constrain(translate(scale(t, k), g.mouse[0], g.mouse[1]), g.extent)); | |
| function wheelidled() { | |
| g.wheel = null; | |
| g.end(); | |
| } | |
| } | |
| function mousedowned() { | |
| if (touchending || !filter.apply(this, arguments)) return; | |
| var g = gesture(this, arguments), | |
| v = select(exports.event.view).on("mousemove.zoom", mousemoved, true).on("mouseup.zoom", mouseupped, true), | |
| p = mouse(this); | |
| dragDisable(exports.event.view); | |
| nopropagation$2(); | |
| g.mouse = [p, this.__zoom.invert(p)]; | |
| interrupt(this); | |
| g.start(); | |
| function mousemoved() { | |
| noevent$2(); | |
| g.moved = true; | |
| g.zoom("mouse", constrain(translate(g.that.__zoom, g.mouse[0] = mouse(g.that), g.mouse[1]), g.extent)); | |
| } | |
| function mouseupped() { | |
| v.on("mousemove.zoom mouseup.zoom", null); | |
| yesdrag(exports.event.view, g.moved); | |
| noevent$2(); | |
| g.end(); | |
| } | |
| } | |
| function dblclicked() { | |
| if (!filter.apply(this, arguments)) return; | |
| var t0 = this.__zoom, | |
| p0 = mouse(this), | |
| p1 = t0.invert(p0), | |
| k1 = t0.k * (exports.event.shiftKey ? 0.5 : 2), | |
| t1 = constrain(translate(scale(t0, k1), p0, p1), extent.apply(this, arguments)); | |
| noevent$2(); | |
| if (duration > 0) select(this).transition().duration(duration).call(schedule, t1, p0); | |
| else select(this).call(zoom.transform, t1); | |
| } | |
| function touchstarted() { | |
| if (!filter.apply(this, arguments)) return; | |
| var g = gesture(this, arguments), | |
| touches$$1 = exports.event.changedTouches, | |
| started, | |
| n = touches$$1.length, i, t, p; | |
| nopropagation$2(); | |
| for (i = 0; i < n; ++i) { | |
| t = touches$$1[i], p = touch(this, touches$$1, t.identifier); | |
| p = [p, this.__zoom.invert(p), t.identifier]; | |
| if (!g.touch0) g.touch0 = p, started = true; | |
| else if (!g.touch1) g.touch1 = p; | |
| } | |
| // If this is a dbltap, reroute to the (optional) dblclick.zoom handler. | |
| if (touchstarting) { | |
| touchstarting = clearTimeout(touchstarting); | |
| if (!g.touch1) { | |
| g.end(); | |
| p = select(this).on("dblclick.zoom"); | |
| if (p) p.apply(this, arguments); | |
| return; | |
| } | |
| } | |
| if (started) { | |
| touchstarting = setTimeout(function() { touchstarting = null; }, touchDelay); | |
| interrupt(this); | |
| g.start(); | |
| } | |
| } | |
| function touchmoved() { | |
| var g = gesture(this, arguments), | |
| touches$$1 = exports.event.changedTouches, | |
| n = touches$$1.length, i, t, p, l; | |
| noevent$2(); | |
| if (touchstarting) touchstarting = clearTimeout(touchstarting); | |
| for (i = 0; i < n; ++i) { | |
| t = touches$$1[i], p = touch(this, touches$$1, t.identifier); | |
| if (g.touch0 && g.touch0[2] === t.identifier) g.touch0[0] = p; | |
| else if (g.touch1 && g.touch1[2] === t.identifier) g.touch1[0] = p; | |
| } | |
| t = g.that.__zoom; | |
| if (g.touch1) { | |
| var p0 = g.touch0[0], l0 = g.touch0[1], | |
| p1 = g.touch1[0], l1 = g.touch1[1], | |
| dp = (dp = p1[0] - p0[0]) * dp + (dp = p1[1] - p0[1]) * dp, | |
| dl = (dl = l1[0] - l0[0]) * dl + (dl = l1[1] - l0[1]) * dl; | |
| t = scale(t, Math.sqrt(dp / dl)); | |
| p = [(p0[0] + p1[0]) / 2, (p0[1] + p1[1]) / 2]; | |
| l = [(l0[0] + l1[0]) / 2, (l0[1] + l1[1]) / 2]; | |
| } | |
| else if (g.touch0) p = g.touch0[0], l = g.touch0[1]; | |
| else return; | |
| g.zoom("touch", constrain(translate(t, p, l), g.extent)); | |
| } | |
| function touchended() { | |
| var g = gesture(this, arguments), | |
| touches$$1 = exports.event.changedTouches, | |
| n = touches$$1.length, i, t; | |
| nopropagation$2(); | |
| if (touchending) clearTimeout(touchending); | |
| touchending = setTimeout(function() { touchending = null; }, touchDelay); | |
| for (i = 0; i < n; ++i) { | |
| t = touches$$1[i]; | |
| if (g.touch0 && g.touch0[2] === t.identifier) delete g.touch0; | |
| else if (g.touch1 && g.touch1[2] === t.identifier) delete g.touch1; | |
| } | |
| if (g.touch1 && !g.touch0) g.touch0 = g.touch1, delete g.touch1; | |
| if (!g.touch0) g.end(); | |
| } | |
| zoom.filter = function(_) { | |
| return arguments.length ? (filter = typeof _ === "function" ? _ : constant$12(!!_), zoom) : filter; | |
| }; | |
| zoom.extent = function(_) { | |
| return arguments.length ? (extent = typeof _ === "function" ? _ : constant$12([[+_[0][0], +_[0][1]], [+_[1][0], +_[1][1]]]), zoom) : extent; | |
| }; | |
| zoom.scaleExtent = function(_) { | |
| return arguments.length ? (k0 = +_[0], k1 = +_[1], zoom) : [k0, k1]; | |
| }; | |
| zoom.translateExtent = function(_) { | |
| return arguments.length ? (x0 = +_[0][0], x1 = +_[1][0], y0 = +_[0][1], y1 = +_[1][1], zoom) : [[x0, y0], [x1, y1]]; | |
| }; | |
| zoom.duration = function(_) { | |
| return arguments.length ? (duration = +_, zoom) : duration; | |
| }; | |
| zoom.interpolate = function(_) { | |
| return arguments.length ? (interpolate$$1 = _, zoom) : interpolate$$1; | |
| }; | |
| zoom.on = function() { | |
| var value = listeners.on.apply(listeners, arguments); | |
| return value === listeners ? zoom : value; | |
| }; | |
| return zoom; | |
| }; | |
| var array$3 = Array.prototype; | |
| var slice$6 = array$3.slice; | |
| var ascending$3 = function(a, b) { | |
| return a - b; | |
| }; | |
| var area$3 = function(ring) { | |
| var i = 0, n = ring.length, area = ring[n - 1][1] * ring[0][0] - ring[n - 1][0] * ring[0][1]; | |
| while (++i < n) area += ring[i - 1][1] * ring[i][0] - ring[i - 1][0] * ring[i][1]; | |
| return area; | |
| }; | |
| var constant$13 = function(x) { | |
| return function() { | |
| return x; | |
| }; | |
| }; | |
| var contains$2 = function(ring, hole) { | |
| var i = -1, n = hole.length, c; | |
| while (++i < n) if (c = ringContains(ring, hole[i])) return c; | |
| return 0; | |
| }; | |
| function ringContains(ring, point) { | |
| var x = point[0], y = point[1], contains = -1; | |
| for (var i = 0, n = ring.length, j = n - 1; i < n; j = i++) { | |
| var pi = ring[i], xi = pi[0], yi = pi[1], pj = ring[j], xj = pj[0], yj = pj[1]; | |
| if (segmentContains(pi, pj, point)) return 0; | |
| if (((yi > y) !== (yj > y)) && ((x < (xj - xi) * (y - yi) / (yj - yi) + xi))) contains = -contains; | |
| } | |
| return contains; | |
| } | |
| function segmentContains(a, b, c) { | |
| var i; return collinear(a, b, c) && within(a[i = +(a[0] === b[0])], c[i], b[i]); | |
| } | |
| function collinear(a, b, c) { | |
| return (b[0] - a[0]) * (c[1] - a[1]) === (c[0] - a[0]) * (b[1] - a[1]); | |
| } | |
| function within(p, q, r) { | |
| return p <= q && q <= r || r <= q && q <= p; | |
| } | |
| var noop$3 = function() {}; | |
| var cases = [ | |
| [], | |
| [[[1,1.5],[0.5,1]]], | |
| [[[1.5,1],[1,1.5]]], | |
| [[[1.5,1],[0.5,1]]], | |
| [[[1,0.5],[1.5,1]]], | |
| [[[1,0.5],[0.5,1]],[[1,1.5],[1.5,1]]], | |
| [[[1,0.5],[1,1.5]]], | |
| [[[1,0.5],[0.5,1]]], | |
| [[[0.5,1],[1,0.5]]], | |
| [[[1,1.5],[1,0.5]]], | |
| [[[0.5,1],[1,1.5]],[[1.5,1],[1,0.5]]], | |
| [[[1.5,1],[1,0.5]]], | |
| [[[0.5,1],[1.5,1]]], | |
| [[[1,1.5],[1.5,1]]], | |
| [[[0.5,1],[1,1.5]]], | |
| [] | |
| ]; | |
| var contours = function() { | |
| var dx = 1, | |
| dy = 1, | |
| threshold = thresholdSturges, | |
| smooth = smoothLinear; | |
| function contours(values) { | |
| var tz = threshold(values); | |
| // Convert number of thresholds into uniform thresholds. | |
| if (!Array.isArray(tz)) { | |
| var domain = extent(values), start = domain[0], stop = domain[1]; | |
| tz = tickStep(start, stop, tz); | |
| tz = range(Math.floor(start / tz) * tz, Math.floor(stop / tz) * tz, tz); | |
| } else { | |
| tz = tz.slice().sort(ascending$3); | |
| } | |
| // Accumulate, smooth contour rings, assign holes to exterior rings. | |
| // Based on https://github.com/mbostock/shapefile/blob/v0.6.2/shp/polygon.js | |
| var layers = tz.map(function(value) { | |
| var polygons = [], | |
| holes = []; | |
| isorings(values, value, function(ring) { | |
| smooth(ring, values, value); | |
| if (area$3(ring) > 0) polygons.push([ring]); | |
| else holes.push(ring); | |
| }); | |
| holes.forEach(function(hole) { | |
| for (var i = 0, n = polygons.length, polygon; i < n; ++i) { | |
| if (contains$2((polygon = polygons[i])[0], hole)) { | |
| polygon.push(hole); | |
| return; | |
| } | |
| } | |
| }); | |
| return polygons; | |
| }); | |
| return layers.map(function(polygons, i) { | |
| return { | |
| type: "MultiPolygon", | |
| value: tz[i], | |
| coordinates: polygons | |
| }; | |
| }); | |
| } | |
| // Marching squares with isolines stitched into rings. | |
| // Based on https://github.com/topojson/topojson-client/blob/v3.0.0/src/stitch.js | |
| function isorings(values, value, callback) { | |
| var fragmentByStart = new Array, | |
| fragmentByEnd = new Array, | |
| x, y, t0, t1, t2, t3; | |
| // Special case for the first row (y = -1, t2 = t3 = 0). | |
| x = y = -1; | |
| t1 = values[0] >= value; | |
| cases[t1 << 1].forEach(stitch); | |
| while (++x < dx - 1) { | |
| t0 = t1, t1 = values[x + 1] >= value; | |
| cases[t0 | t1 << 1].forEach(stitch); | |
| } | |
| cases[t1 << 0].forEach(stitch); | |
| // General case for the intermediate rows. | |
| while (++y < dy - 1) { | |
| x = -1; | |
| t1 = values[y * dx + dx] >= value; | |
| t2 = values[y * dx] >= value; | |
| cases[t1 << 1 | t2 << 2].forEach(stitch); | |
| while (++x < dx - 1) { | |
| t0 = t1, t1 = values[y * dx + dx + x + 1] >= value; | |
| t3 = t2, t2 = values[y * dx + x + 1] >= value; | |
| cases[t0 | t1 << 1 | t2 << 2 | t3 << 3].forEach(stitch); | |
| } | |
| cases[t1 | t2 << 3].forEach(stitch); | |
| } | |
| // Special case for the last row (y = dy - 1, t0 = t1 = 0). | |
| x = -1; | |
| t2 = values[y * dx] >= value; | |
| cases[t2 << 2].forEach(stitch); | |
| while (++x < dx - 1) { | |
| t3 = t2, t2 = values[y * dx + x + 1] >= value; | |
| cases[t2 << 2 | t3 << 3].forEach(stitch); | |
| } | |
| cases[t2 << 3].forEach(stitch); | |
| function stitch(line) { | |
| var start = [line[0][0] + x, line[0][1] + y], | |
| end = [line[1][0] + x, line[1][1] + y], | |
| startIndex = index(start), | |
| endIndex = index(end), | |
| f, g; | |
| if (f = fragmentByEnd[startIndex]) { | |
| if (g = fragmentByStart[endIndex]) { | |
| delete fragmentByEnd[f.end]; | |
| delete fragmentByStart[g.start]; | |
| if (f === g) { | |
| f.ring.push(end); | |
| callback(f.ring); | |
| } else { | |
| fragmentByStart[f.start] = fragmentByEnd[g.end] = {start: f.start, end: g.end, ring: f.ring.concat(g.ring)}; | |
| } | |
| } else { | |
| delete fragmentByEnd[f.end]; | |
| f.ring.push(end); | |
| fragmentByEnd[f.end = endIndex] = f; | |
| } | |
| } else if (f = fragmentByStart[endIndex]) { | |
| if (g = fragmentByEnd[startIndex]) { | |
| delete fragmentByStart[f.start]; | |
| delete fragmentByEnd[g.end]; | |
| if (f === g) { | |
| f.ring.push(end); | |
| callback(f.ring); | |
| } else { | |
| fragmentByStart[g.start] = fragmentByEnd[f.end] = {start: g.start, end: f.end, ring: g.ring.concat(f.ring)}; | |
| } | |
| } else { | |
| delete fragmentByStart[f.start]; | |
| f.ring.unshift(start); | |
| fragmentByStart[f.start = startIndex] = f; | |
| } | |
| } else { | |
| fragmentByStart[startIndex] = fragmentByEnd[endIndex] = {start: startIndex, end: endIndex, ring: [start, end]}; | |
| } | |
| } | |
| } | |
| function index(point) { | |
| return point[0] * 2 + point[1] * (dx + 1) * 4; | |
| } | |
| function smoothLinear(ring, values, value) { | |
| ring.forEach(function(point) { | |
| var x = point[0], | |
| y = point[1], | |
| xt = x | 0, | |
| yt = y | 0, | |
| v0, | |
| v1 = values[yt * dx + xt]; | |
| if (x > 0 && x < dx && xt === x) { | |
| v0 = values[yt * dx + xt - 1]; | |
| point[0] = x + (value - v0) / (v1 - v0) - 0.5; | |
| } | |
| if (y > 0 && y < dy && yt === y) { | |
| v0 = values[(yt - 1) * dx + xt]; | |
| point[1] = y + (value - v0) / (v1 - v0) - 0.5; | |
| } | |
| }); | |
| } | |
| contours.size = function(_) { | |
| if (!arguments.length) return [dx, dy]; | |
| var _0 = Math.ceil(_[0]), _1 = Math.ceil(_[1]); | |
| if (!(_0 > 0) || !(_1 > 0)) throw new Error("invalid size"); | |
| return dx = _0, dy = _1, contours; | |
| }; | |
| contours.thresholds = function(_) { | |
| return arguments.length ? (threshold = typeof _ === "function" ? _ : Array.isArray(_) ? constant$13(slice$6.call(_)) : constant$13(_), contours) : threshold; | |
| }; | |
| contours.smooth = function(_) { | |
| return arguments.length ? (smooth = _ ? smoothLinear : noop$3, contours) : smooth === smoothLinear; | |
| }; | |
| return contours; | |
| }; | |
| // TODO Optimize edge cases. | |
| // TODO Optimize index calculation. | |
| // TODO Optimize arguments. | |
| function blurX(source, target, r) { | |
| var n = source.width, | |
| m = source.height, | |
| w = (r << 1) + 1; | |
| for (var j = 0; j < m; ++j) { | |
| for (var i = 0, sr = 0; i < n + r; ++i) { | |
| if (i < n) { | |
| sr += source.data[i + j * n]; | |
| } | |
| if (i >= r) { | |
| if (i >= w) { | |
| sr -= source.data[i - w + j * n]; | |
| } | |
| target.data[i - r + j * n] = sr / Math.min(i + 1, n - 1 + w - i, w); | |
| } | |
| } | |
| } | |
| } | |
| // TODO Optimize edge cases. | |
| // TODO Optimize index calculation. | |
| // TODO Optimize arguments. | |
| function blurY(source, target, r) { | |
| var n = source.width, | |
| m = source.height, | |
| w = (r << 1) + 1; | |
| for (var i = 0; i < n; ++i) { | |
| for (var j = 0, sr = 0; j < m + r; ++j) { | |
| if (j < m) { | |
| sr += source.data[i + j * n]; | |
| } | |
| if (j >= r) { | |
| if (j >= w) { | |
| sr -= source.data[i + (j - w) * n]; | |
| } | |
| target.data[i + (j - r) * n] = sr / Math.min(j + 1, m - 1 + w - j, w); | |
| } | |
| } | |
| } | |
| } | |
| function defaultX$1(d) { | |
| return d[0]; | |
| } | |
| function defaultY$1(d) { | |
| return d[1]; | |
| } | |
| var density = function() { | |
| var x = defaultX$1, | |
| y = defaultY$1, | |
| dx = 960, | |
| dy = 500, | |
| r = 20, // blur radius | |
| k = 2, // log2(grid cell size) | |
| o = r * 3, // grid offset, to pad for blur | |
| n = (dx + o * 2) >> k, // grid width | |
| m = (dy + o * 2) >> k, // grid height | |
| threshold = constant$13(20); | |
| function density(data) { | |
| var values0 = new Float32Array(n * m), | |
| values1 = new Float32Array(n * m); | |
| data.forEach(function(d, i, data) { | |
| var xi = (x(d, i, data) + o) >> k, | |
| yi = (y(d, i, data) + o) >> k; | |
| if (xi >= 0 && xi < n && yi >= 0 && yi < m) { | |
| ++values0[xi + yi * n]; | |
| } | |
| }); | |
| // TODO Optimize. | |
| blurX({width: n, height: m, data: values0}, {width: n, height: m, data: values1}, r >> k); | |
| blurY({width: n, height: m, data: values1}, {width: n, height: m, data: values0}, r >> k); | |
| blurX({width: n, height: m, data: values0}, {width: n, height: m, data: values1}, r >> k); | |
| blurY({width: n, height: m, data: values1}, {width: n, height: m, data: values0}, r >> k); | |
| blurX({width: n, height: m, data: values0}, {width: n, height: m, data: values1}, r >> k); | |
| blurY({width: n, height: m, data: values1}, {width: n, height: m, data: values0}, r >> k); | |
| var tz = threshold(values0); | |
| // Convert number of thresholds into uniform thresholds. | |
| if (!Array.isArray(tz)) { | |
| var stop = max(values0); | |
| tz = tickStep(0, stop, tz); | |
| tz = range(0, Math.floor(stop / tz) * tz, tz); | |
| tz.shift(); | |
| } | |
| return contours() | |
| .thresholds(tz) | |
| .size([n, m]) | |
| (values0) | |
| .map(transform); | |
| } | |
| function transform(geometry) { | |
| geometry.value *= Math.pow(2, -2 * k); // Density in points per square pixel. | |
| geometry.coordinates.forEach(transformPolygon); | |
| return geometry; | |
| } | |
| function transformPolygon(coordinates) { | |
| coordinates.forEach(transformRing); | |
| } | |
| function transformRing(coordinates) { | |
| coordinates.forEach(transformPoint); | |
| } | |
| // TODO Optimize. | |
| function transformPoint(coordinates) { | |
| coordinates[0] = coordinates[0] * Math.pow(2, k) - o; | |
| coordinates[1] = coordinates[1] * Math.pow(2, k) - o; | |
| } | |
| function resize() { | |
| o = r * 3; | |
| n = (dx + o * 2) >> k; | |
| m = (dy + o * 2) >> k; | |
| return density; | |
| } | |
| density.x = function(_) { | |
| return arguments.length ? (x = typeof _ === "function" ? _ : constant$13(+_), density) : x; | |
| }; | |
| density.y = function(_) { | |
| return arguments.length ? (y = typeof _ === "function" ? _ : constant$13(+_), density) : y; | |
| }; | |
| density.size = function(_) { | |
| if (!arguments.length) return [dx, dy]; | |
| var _0 = Math.ceil(_[0]), _1 = Math.ceil(_[1]); | |
| if (!(_0 >= 0) && !(_0 >= 0)) throw new Error("invalid size"); | |
| return dx = _0, dy = _1, resize(); | |
| }; | |
| density.cellSize = function(_) { | |
| if (!arguments.length) return 1 << k; | |
| if (!((_ = +_) >= 1)) throw new Error("invalid cell size"); | |
| return k = Math.floor(Math.log(_) / Math.LN2), resize(); | |
| }; | |
| density.thresholds = function(_) { | |
| return arguments.length ? (threshold = typeof _ === "function" ? _ : Array.isArray(_) ? constant$13(slice$6.call(_)) : constant$13(_), density) : threshold; | |
| }; | |
| density.bandwidth = function(_) { | |
| if (!arguments.length) return Math.sqrt(r * (r + 1)); | |
| if (!((_ = +_) >= 0)) throw new Error("invalid bandwidth"); | |
| return r = Math.round((Math.sqrt(4 * _ * _ + 1) - 1) / 2), resize(); | |
| }; | |
| return density; | |
| }; | |
| var translateSelection = function(xy) { | |
| return this.attr('transform', function(d,i) { | |
| return 'translate('+[typeof xy == 'function' ? xy.call(this, d,i) : xy]+')'; | |
| }); | |
| }; | |
| var parseAttributes = function(name) { | |
| if (typeof name === "string") { | |
| var attr = {}, | |
| parts = name.split(/([\.#])/g), p; | |
| name = parts.shift(); | |
| while ((p = parts.shift())) { | |
| if (p == '.') attr['class'] = attr['class'] ? attr['class'] + ' ' + parts.shift() : parts.shift(); | |
| else if (p == '#') attr.id = parts.shift(); | |
| } | |
| return {tag: name, attr: attr}; | |
| } | |
| return name; | |
| }; | |
| var append = function(name) { | |
| var n = parseAttributes(name), s; | |
| name = creator(n.tag); | |
| s = this.select(function() { | |
| return this.appendChild(name.apply(this, arguments)); | |
| }); | |
| //attrs not provided by default in v4 | |
| for (var key in n.attr) { s.attr(key, n.attr[key]); } | |
| return s; | |
| }; | |
| function constantNull$1() { | |
| return null; | |
| } | |
| var insert = function(name, before) { | |
| var n = parseAttributes(name), | |
| create = creator(n.tag), | |
| select$$1 = before == null ? constantNull$1 : typeof before === "function" ? before : selector(before); | |
| var s = this.select(function() { | |
| return this.insertBefore(create.apply(this, arguments), select$$1.apply(this, arguments) || null); | |
| }); | |
| //attrs not provided by default in v4 | |
| for (var key in n.attr) { s.attr(key, n.attr[key]); } | |
| return s; | |
| }; | |
| var parent = function() { | |
| var parents = []; | |
| return this.filter(function() { | |
| if (parents.indexOf(this.parentNode) > -1) return false; | |
| parents.push(this.parentNode); | |
| return true; | |
| }).select(function() { | |
| return this.parentNode; | |
| }); | |
| }; | |
| var selectAppend = function(name) { | |
| var select$$1 = selector(name), | |
| n = parseAttributes(name), s; | |
| name = creator(n.tag); | |
| s = this.select(function() { | |
| return select$$1.apply(this, arguments) || | |
| this.appendChild(name.apply(this, arguments)); | |
| }); | |
| //attrs not provided by default in v4 | |
| for (var key in n.attr) { s.attr(key, n.attr[key]); } | |
| return s; | |
| }; | |
| var tspans = function(lines, lh) { | |
| return this.selectAll('tspan') | |
| .data(function(d) { | |
| return (typeof(lines) == 'function' ? lines(d) : lines) | |
| .map(function(l) { | |
| return { line: l, parent: d }; | |
| }); | |
| }) | |
| .enter() | |
| .append('tspan') | |
| .text(function(d) { return d.line; }) | |
| .attr('x', 0) | |
| .attr('dy', function(d, i) { return i ? (typeof(lh) == 'function' ? lh(d.parent, d.line, i) : lh) || 15 : 0; }); | |
| }; | |
| var appendMany = function(data, name){ | |
| return this.selectAll(null).data(data).enter().append(name); | |
| }; | |
| var at = function(name, value) { | |
| if (typeof(name) == 'object'){ | |
| for (var key in name){ | |
| this.attr(key.replace(/([a-z\d])([A-Z])/g, '$1-$2').toLowerCase(), name[key]); | |
| } | |
| return this; | |
| } else{ | |
| return arguments.length == 1 ? this.attr(name) : this.attr(name, value); | |
| } | |
| }; | |
| function f(){ | |
| var functions = arguments; | |
| //convert all string arguments into field accessors | |
| var i = 0, l = functions.length; | |
| while (i < l) { | |
| if (typeof(functions[i]) === 'string' || typeof(functions[i]) === 'number'){ | |
| functions[i] = (function(str){ return function(d){ return d[str]; }; })(functions[i]); | |
| } | |
| i++; | |
| } | |
| //return composition of functions | |
| return function(d) { | |
| var i=0, l = functions.length; | |
| while (i++ < l) d = functions[i-1].call(this, d); | |
| return d; | |
| }; | |
| } | |
| f.not = function(d){ return !d; }; | |
| f.run = function(d){ return d(); }; | |
| f.objToFn = function(obj, defaultVal){ | |
| if (arguments.length == 1) defaultVal = undefined; | |
| return function(str){ | |
| return typeof(obj[str]) !== undefined ? obj[str] : defaultVal; | |
| }; | |
| }; | |
| var st = function(name, value) { | |
| if (typeof(name) == 'object'){ | |
| for (var key in name){ | |
| addStyle(this, key, name[key]); | |
| } | |
| return this; | |
| } else { | |
| return arguments.length == 1 ? this.style(name) : addStyle(this, name, value); | |
| } | |
| function addStyle(sel, style, value){ | |
| style = style.replace(/([a-z\d])([A-Z])/g, '$1-$2').toLowerCase(); | |
| var pxStyles = 'top left bottom right padding-top padding-left padding-bottom padding-right border-top b-width border-left-width border-botto-width m border-right-width margin-top margin-left margin-bottom margin-right font-size width height stroke-width line-height margin padding border max-width min-width'; | |
| if (~pxStyles.indexOf(style) ){ | |
| sel.style(style, typeof value == 'function' ? f(value, addPx) : addPx(value)); | |
| } else{ | |
| sel.style(style, value); | |
| } | |
| return sel; | |
| } | |
| function addPx(d){ return d.match ? d : d + 'px'; } | |
| }; | |
| // while this might not be reprentative for all fonts, it is | |
| // still better than assuming every character has the same width | |
| // (set monospace=true if you want to bypass this) | |
| var CHAR_W = { | |
| A:7,a:7,B:8,b:7,C:8,c:6,D:9,d:7,E:7,e:7,F:7,f:4,G:9,g:7,H:9,h:7,I:3,i:3,J:5,j:3,K:8,k:6,L:7,l:3,M:11, | |
| m:11,N:9,n:7,O:9,o:7,P:8,p:7,Q:9,q:7,R:8,r:4,S:8,s:6,T:7,t:4,U:9,u:7,V:7,v:6,W:11,w:9,X:7,x:6,Y:7,y:6,Z:7,z:5, | |
| '.':2,',':2,':':2,';':2 | |
| }; | |
| var wordwrap = function(line, maxCharactersPerLine, minCharactersPerLine, monospace) { | |
| var l, lines = [], w = [], words = [], w1, maxChars, minChars, maxLineW, minLineW; | |
| w1 = line.split(' '); | |
| w1.forEach(function(s, i) { | |
| var w2 = s.split('-'); | |
| if (w2.length > 1) { | |
| w2.forEach(function(t, j) { | |
| w.push(t + (j < w2.length - 1 ? '-' : '')); | |
| }); | |
| } else { | |
| w.push(s + (i < w1.length - 1 ? ' ' : '')); | |
| } | |
| }); | |
| maxChars = maxCharactersPerLine || 40; | |
| minChars = minCharactersPerLine || Math.max(3, Math.min(maxChars * 0.5, 0.75 * w.map(word_len).sort(num_asc)[Math.round(w.length / 2)])); | |
| maxLineW = maxChars * CHAR_W.a; | |
| minLineW = minChars * CHAR_W.a; | |
| l = 0; | |
| w.forEach(function(d) { | |
| var ww = sum(d.split('').map(char_w)); | |
| if (l + ww > maxLineW && l > minLineW) { | |
| lines.push(words.join('')); | |
| words.length = 0; | |
| l = 0; | |
| } | |
| l += ww; | |
| return words.push(d); | |
| }); | |
| if (words.length) { | |
| lines.push(words.join('')); | |
| } | |
| return lines.filter(function(d) { | |
| return d !== ''; | |
| }); | |
| function char_w(c) { return !monospace && CHAR_W[c] || CHAR_W.a; } | |
| function word_len(d) { return d.length; } | |
| function num_asc(a, b) { return a - b; } | |
| }; | |
| var ascendingKey = function(key) { | |
| return typeof key == 'function' ? function (a, b) { | |
| return key(a) < key(b) ? -1 : key(a) > key(b) ? 1 : key(a) >= key(b) ? 0 : NaN; | |
| } : function (a, b) { | |
| return a[key] < b[key] ? -1 : a[key] > b[key] ? 1 : a[key] >= b[key] ? 0 : NaN; | |
| }; | |
| }; | |
| var descendingKey = function(key) { | |
| return typeof key == 'function' ? function (a, b) { | |
| return key(b) < key(a) ? -1 : key(b) > key(a) ? 1 : key(b) >= key(a) ? 0 : NaN; | |
| } : function (a, b) { | |
| return b[key] < a[key] ? -1 : b[key] > a[key] ? 1 : b[key] >= a[key] ? 0 : NaN; | |
| }; | |
| }; | |
| var conventions = function(c){ | |
| c = c || {}; | |
| c.margin = c.margin || {top: 20, right: 20, bottom: 20, left: 20} | |
| ;['top', 'right', 'bottom', 'left'].forEach(function(d){ | |
| if (!c.margin[d] && c.margin[d] != 0) c.margin[d] = 20 ; | |
| }); | |
| c.width = c.width || c.totalWidth - c.margin.left - c.margin.right || 900; | |
| c.height = c.height || c.totalHeight - c.margin.top - c.margin.bottom || 460; | |
| c.totalWidth = c.width + c.margin.left + c.margin.right; | |
| c.totalHeight = c.height + c.margin.top + c.margin.bottom; | |
| c.parentSel = c.parentSel || select('body'); | |
| c.rootsvg = c.parentSel.append('svg'); | |
| c.svg = c.rootsvg | |
| .attr('width', c.totalWidth) | |
| .attr('height', c.totalHeight) | |
| .append('g') | |
| .attr('transform', 'translate(' + c.margin.left + ',' + c.margin.top + ')'); | |
| c.x = c.x || linear$2().range([0, c.width]); | |
| c.y = c.y || linear$2().range([c.height, 0]); | |
| c.xAxis = c.xAxis || axisBottom().scale(c.x); | |
| c.yAxis = c.yAxis || axisLeft().scale(c.y); | |
| c.drawAxis = function(){ | |
| c.svg.append('g') | |
| .attr('class', 'x axis') | |
| .attr('transform', 'translate(0,' + c.height + ')') | |
| .call(c.xAxis); | |
| c.svg.append('g') | |
| .attr('class', 'y axis') | |
| .call(c.yAxis); | |
| }; | |
| return c; | |
| }; | |
| var attachTooltip = function(sel, tooltipSel, fieldFns){ | |
| if (!sel.size()) return; | |
| tooltipSel = tooltipSel || select('.tooltip'); | |
| sel | |
| .on('mouseover.attachTooltip', ttDisplay) | |
| .on('mousemove.attachTooltip', ttMove) | |
| .on('mouseout.attachTooltip', ttHide) | |
| .on('click.attachTooltip', function(d){ console.log(d); }); | |
| var d = sel.datum(); | |
| fieldFns = fieldFns || d3keys(d) | |
| .filter(function(str){ | |
| return (typeof d[str] != 'object') && (d[str] != 'array'); | |
| }) | |
| .map(function(str){ | |
| return function(d){ return str + ': <b>' + d[str] + '</b>'; }; | |
| }); | |
| function ttDisplay(d){ | |
| tooltipSel | |
| .classed('tooltip-hidden', false) | |
| .html('') | |
| .appendMany(fieldFns, 'div') | |
| .html(function(fn){ return fn(d); }); | |
| select(this).classed('tooltipped', true); | |
| } | |
| function ttMove(d){ | |
| var tt = tooltipSel; | |
| if (!tt.size()) return; | |
| var e = exports.event, | |
| x = e.clientX, | |
| y = e.clientY, | |
| n = tt.node(), | |
| nBB = n.getBoundingClientRect(), | |
| doctop = (window.scrollY)? window.scrollY : (document.documentElement && document.documentElement.scrollTop)? document.documentElement.scrollTop : document.body.scrollTop, | |
| topPos = y+doctop-nBB.height-18; | |
| tt.style('top', (topPos < 0 ? 18 + y : topPos)+'px'); | |
| tt.style('left', Math.min(Math.max(20, (x-nBB.width/2)), window.innerWidth - nBB.width - 20)+'px'); | |
| } | |
| function ttHide(d){ | |
| tooltipSel.classed('tooltip-hidden', true); | |
| selectAll('.tooltipped').classed('tooltipped', false); | |
| } | |
| }; | |
| var loadData = function(){ | |
| var q = queue(); | |
| var args = [].slice.call(arguments); | |
| var files = args.slice(0, args.length - 1); | |
| var cb = args[args.length - 1]; | |
| files.forEach(function(d){ | |
| var type = d.split('.').reverse()[0]; | |
| var loadFn = {csv: csv$1, tsv: tsv$1, json: json}[type]; | |
| if (!loadFn) return cb(new Error('Invalid type', d)); | |
| q.defer(loadFn, d) ; | |
| }); | |
| q.awaitAll(cb); | |
| }; | |
| var nestBy = function(array, key){ | |
| return nest().key(key).entries(array).map(function(d){ | |
| d.values.key = d.key; | |
| return d.values; | |
| }); | |
| }; | |
| var round = function(n, p) { | |
| return p ? Math.round(n * (p = Math.pow(10, p))) / p : Math.round(n); | |
| }; | |
| // Clips the specified subject polygon to the specified clip polygon; | |
| // requires the clip polygon to be counterclockwise and convex. | |
| // https://en.wikipedia.org/wiki/Sutherland–Hodgman_algorithm | |
| var polygonClip = function(clip, subject) { | |
| var input, | |
| closed = polygonClosed(subject), | |
| i = -1, | |
| n = clip.length - polygonClosed(clip), | |
| j, | |
| m, | |
| a = clip[n - 1], | |
| b, | |
| c, | |
| d; | |
| while (++i < n) { | |
| input = subject.slice(); | |
| subject.length = 0; | |
| b = clip[i]; | |
| c = input[(m = input.length - closed) - 1]; | |
| j = -1; | |
| while (++j < m) { | |
| d = input[j]; | |
| if (polygonInside(d, a, b)) { | |
| if (!polygonInside(c, a, b)) { | |
| subject.push(polygonIntersect(c, d, a, b)); | |
| } | |
| subject.push(d); | |
| } else if (polygonInside(c, a, b)) { | |
| subject.push(polygonIntersect(c, d, a, b)); | |
| } | |
| c = d; | |
| } | |
| if (closed) subject.push(subject[0]); | |
| a = b; | |
| } | |
| return subject; | |
| }; | |
| function polygonInside(p, a, b) { | |
| return (b[0] - a[0]) * (p[1] - a[1]) < (b[1] - a[1]) * (p[0] - a[0]); | |
| } | |
| // Intersect two infinite lines cd and ab. | |
| function polygonIntersect(c, d, a, b) { | |
| var x1 = c[0], x3 = a[0], x21 = d[0] - x1, x43 = b[0] - x3, | |
| y1 = c[1], y3 = a[1], y21 = d[1] - y1, y43 = b[1] - y3, | |
| ua = (x43 * (y1 - y3) - y43 * (x1 - x3)) / (y43 * x21 - x43 * y21); | |
| return [x1 + ua * x21, y1 + ua * y21]; | |
| } | |
| // Returns true if the polygon is closed. | |
| function polygonClosed(coordinates) { | |
| var a = coordinates[0], | |
| b = coordinates[coordinates.length - 1]; | |
| return !(a[0] - b[0] || a[1] - b[1]); | |
| } | |
| selection.prototype.translate = translateSelection; | |
| transition.prototype.translate = translateSelection; | |
| selection.prototype.append = append; | |
| selection.prototype.insert = insert; | |
| selection.prototype.parent = parent; | |
| selection.prototype.selectAppend = selectAppend; | |
| selection.prototype.tspans = tspans; | |
| selection.prototype.appendMany = appendMany; | |
| selection.prototype.at = at; | |
| selection.prototype.st = st; | |
| transition.prototype.at = at; | |
| transition.prototype.st = st; | |
| selection.prototype.prop = selection.prototype.property; | |
| var abs$2 = Math.abs; | |
| var atan$1 = Math.atan; | |
| var atan2$2 = Math.atan2; | |
| var cos$3 = Math.cos; | |
| var floor$1 = Math.floor; | |
| var max$3 = Math.max; | |
| var min$2 = Math.min; | |
| var sin$3 = Math.sin; | |
| var epsilon$5 = 1e-6; | |
| var epsilon2$3 = 1e-12; | |
| var pi$5 = Math.PI; | |
| var halfPi$4 = pi$5 / 2; | |
| var degrees$2 = 180 / pi$5; | |
| var radians$1 = pi$5 / 180; | |
| function asin$2(x) { | |
| return x > 1 ? halfPi$4 : x < -1 ? -halfPi$4 : Math.asin(x); | |
| } | |
| function acos$2(x) { | |
| return x > 1 ? 0 : x < -1 ? pi$5 : Math.acos(x); | |
| } | |
| function sqrt$3(x) { | |
| return x > 0 ? Math.sqrt(x) : 0; | |
| } | |
| var ginzburgPolyconicRaw = function(a, b, c, d, e, f, g, h) { | |
| if (arguments.length < 8) h = 0; | |
| function forward(lambda, phi) { | |
| if (!phi) return [a * lambda / pi$5, 0]; | |
| var phi2 = phi * phi, | |
| xB = a + phi2 * (b + phi2 * (c + phi2 * d)), | |
| yB = phi * (e - 1 + phi2 * (f - h + phi2 * g)), | |
| m = (xB * xB + yB * yB) / (2 * yB), | |
| alpha = lambda * asin$2(xB / m) / pi$5; | |
| return [m * sin$3(alpha), phi * (1 + phi2 * h) + m * (1 - cos$3(alpha))]; | |
| } | |
| forward.invert = function(x, y) { | |
| var lambda = pi$5 * x / a, | |
| phi = y, | |
| deltaLambda, deltaPhi, i = 50; | |
| do { | |
| var phi2 = phi * phi, | |
| xB = a + phi2 * (b + phi2 * (c + phi2 * d)), | |
| yB = phi * (e - 1 + phi2 * (f - h + phi2 * g)), | |
| p = xB * xB + yB * yB, | |
| q = 2 * yB, | |
| m = p / q, | |
| m2 = m * m, | |
| dAlphadLambda = asin$2(xB / m) / pi$5, | |
| alpha = lambda * dAlphadLambda, | |
| xB2 = xB * xB, | |
| dxBdPhi = (2 * b + phi2 * (4 * c + phi2 * 6 * d)) * phi, | |
| dyBdPhi = e + phi2 * (3 * f + phi2 * 5 * g), | |
| dpdPhi = 2 * (xB * dxBdPhi + yB * (dyBdPhi - 1)), | |
| dqdPhi = 2 * (dyBdPhi - 1), | |
| dmdPhi = (dpdPhi * q - p * dqdPhi) / (q * q), | |
| cosAlpha = cos$3(alpha), | |
| sinAlpha = sin$3(alpha), | |
| mcosAlpha = m * cosAlpha, | |
| msinAlpha = m * sinAlpha, | |
| dAlphadPhi = ((lambda / pi$5) * (1 / sqrt$3(1 - xB2 / m2)) * (dxBdPhi * m - xB * dmdPhi)) / m2, | |
| fx = msinAlpha - x, | |
| fy = phi * (1 + phi2 * h) + m - mcosAlpha - y, | |
| deltaxDeltaPhi = dmdPhi * sinAlpha + mcosAlpha * dAlphadPhi, | |
| deltaxDeltaLambda = mcosAlpha * dAlphadLambda, | |
| deltayDeltaPhi = 1 + dmdPhi - (dmdPhi * cosAlpha - msinAlpha * dAlphadPhi), | |
| deltayDeltaLambda = msinAlpha * dAlphadLambda, | |
| denominator = deltaxDeltaPhi * deltayDeltaLambda - deltayDeltaPhi * deltaxDeltaLambda; | |
| if (!denominator) break; | |
| lambda -= deltaLambda = (fy * deltaxDeltaPhi - fx * deltayDeltaPhi) / denominator; | |
| phi -= deltaPhi = (fx * deltayDeltaLambda - fy * deltaxDeltaLambda) / denominator; | |
| } while ((abs$2(deltaLambda) > epsilon$5 || abs$2(deltaPhi) > epsilon$5) && --i > 0); | |
| return [lambda, phi]; | |
| }; | |
| return forward; | |
| }; | |
| var ginzburg4Raw = ginzburgPolyconicRaw(2.8284, -1.6988, 0.75432, -0.18071, 1.76003, -0.38914, 0.042555); | |
| var ginzburg5Raw = ginzburgPolyconicRaw(2.583819, -0.835827, 0.170354, -0.038094, 1.543313, -0.411435,0.082742); | |
| var ginzburg6Raw = ginzburgPolyconicRaw(5 / 6 * pi$5, -0.62636, -0.0344, 0, 1.3493, -0.05524, 0, 0.045); | |
| var ginzburg9Raw = ginzburgPolyconicRaw(2.6516, -0.76534, 0.19123, -0.047094, 1.36289, -0.13965,0.031762); | |
| // Returns [sn, cn, dn](u + iv|m). | |
| // Returns [sn, cn, dn, ph](u|m). | |
| // Calculate F(phi+iPsi|m). | |
| // See Abramowitz and Stegun, 17.4.11. | |
| // Calculate F(phi|m) where m = k² = sin²α. | |
| // See Abramowitz and Stegun, 17.6.7. | |
| function interpolateLine(coordinates, m) { | |
| var i = -1, | |
| n = coordinates.length, | |
| p0 = coordinates[0], | |
| p1, | |
| dx, | |
| dy, | |
| resampled = []; | |
| while (++i < n) { | |
| p1 = coordinates[i]; | |
| dx = (p1[0] - p0[0]) / m; | |
| dy = (p1[1] - p0[1]) / m; | |
| for (var j = 0; j < m; ++j) resampled.push([p0[0] + j * dx, p0[1] + j * dy]); | |
| p0 = p1; | |
| } | |
| resampled.push(p1); | |
| return resampled; | |
| } | |
| function naturalEarthRaw(lambda, phi) { | |
| var phi2 = phi * phi, phi4 = phi2 * phi2; | |
| return [ | |
| lambda * (0.8707 - 0.131979 * phi2 + phi4 * (-0.013791 + phi4 * (0.003971 * phi2 - 0.001529 * phi4))), | |
| phi * (1.007226 + phi2 * (0.015085 + phi4 * (-0.044475 + 0.028874 * phi2 - 0.005916 * phi4))) | |
| ]; | |
| } | |
| naturalEarthRaw.invert = function(x, y) { | |
| var phi = y, i = 25, delta; | |
| do { | |
| var phi2 = phi * phi, phi4 = phi2 * phi2; | |
| phi -= delta = (phi * (1.007226 + phi2 * (0.015085 + phi4 * (-0.044475 + 0.028874 * phi2 - 0.005916 * phi4))) - y) / | |
| (1.007226 + phi2 * (0.015085 * 3 + phi4 * (-0.044475 * 7 + 0.028874 * 9 * phi2 - 0.005916 * 11 * phi4))); | |
| } while (abs$2(delta) > epsilon$5 && --i > 0); | |
| return [ | |
| x / (0.8707 + (phi2 = phi * phi) * (-0.131979 + phi2 * (-0.013791 + phi2 * phi2 * phi2 * (0.003971 - 0.001529 * phi2)))), | |
| phi | |
| ]; | |
| }; | |
| var naturalEarth = function() { | |
| return projection(naturalEarthRaw) | |
| .scale(175.295); | |
| }; | |
| // Note: 6-element arrays are used to denote the 3x3 affine transform matrix: | |
| // [a, b, c, | |
| // d, e, f, | |
| // 0, 0, 1] - this redundant row is left out. | |
| // Transform matrix for [a0, a1] -> [b0, b1]. | |
| // Inverts a transform matrix. | |
| // Multiplies two 3x2 matrices. | |
| // Creates a polyhedral projection. | |
| // * root: a spanning tree of polygon faces. Nodes are automatically | |
| // augmented with a transform matrix. | |
| // * face: a function that returns the appropriate node for a given {lambda, phi} | |
| // point (radians). | |
| // * r: rotation angle for final polyhedral net. Defaults to -pi / 6 (for | |
| // butterflies). | |
| function outline(stream, node, parent) { | |
| var point, | |
| edges = node.edges, | |
| n = edges.length, | |
| edge, | |
| multiPoint = {type: "MultiPoint", coordinates: node.face}, | |
| notPoles = node.face.filter(function(d) { return abs$2(d[1]) !== 90; }), | |
| b = bounds({type: "MultiPoint", coordinates: notPoles}), | |
| inside = false, | |
| j = -1, | |
| dx = b[1][0] - b[0][0]; | |
| // TODO | |
| var c = dx === 180 || dx === 360 | |
| ? [(b[0][0] + b[1][0]) / 2, (b[0][1] + b[1][1]) / 2] | |
| : centroid(multiPoint); | |
| // First find the shared edge… | |
| if (parent) while (++j < n) { | |
| if (edges[j] === parent) break; | |
| } | |
| ++j; | |
| for (var i = 0; i < n; ++i) { | |
| edge = edges[(i + j) % n]; | |
| if (Array.isArray(edge)) { | |
| if (!inside) { | |
| stream.point((point = interpolate$1(edge[0], c)(epsilon$5))[0], point[1]); | |
| inside = true; | |
| } | |
| stream.point((point = interpolate$1(edge[1], c)(epsilon$5))[0], point[1]); | |
| } else { | |
| inside = false; | |
| if (edge !== parent) outline(stream, edge, node); | |
| } | |
| } | |
| } | |
| // TODO generate on-the-fly to avoid external modification. | |
| var octahedron = [ | |
| [0, 90], | |
| [-90, 0], [0, 0], [90, 0], [180, 0], | |
| [0, -90] | |
| ]; | |
| [ | |
| [0, 2, 1], | |
| [0, 3, 2], | |
| [5, 1, 2], | |
| [5, 2, 3], | |
| [0, 1, 4], | |
| [0, 4, 3], | |
| [5, 4, 1], | |
| [5, 3, 4] | |
| ].map(function(face) { | |
| return face.map(function(i) { | |
| return octahedron[i]; | |
| }); | |
| }); | |
| var points = []; | |
| var lines = []; | |
| var K = [ | |
| [0.9986, -0.062], | |
| [1.0000, 0.0000], | |
| [0.9986, 0.0620], | |
| [0.9954, 0.1240], | |
| [0.9900, 0.1860], | |
| [0.9822, 0.2480], | |
| [0.9730, 0.3100], | |
| [0.9600, 0.3720], | |
| [0.9427, 0.4340], | |
| [0.9216, 0.4958], | |
| [0.8962, 0.5571], | |
| [0.8679, 0.6176], | |
| [0.8350, 0.6769], | |
| [0.7986, 0.7346], | |
| [0.7597, 0.7903], | |
| [0.7186, 0.8435], | |
| [0.6732, 0.8936], | |
| [0.6213, 0.9394], | |
| [0.5722, 0.9761], | |
| [0.5322, 1.0000] | |
| ]; | |
| K.forEach(function(d) { | |
| d[1] *= 1.0144; | |
| }); | |
| function satelliteVerticalRaw(P) { | |
| function forward(lambda, phi) { | |
| var cosPhi = cos$3(phi), | |
| k = (P - 1) / (P - cosPhi * cos$3(lambda)); | |
| return [ | |
| k * cosPhi * sin$3(lambda), | |
| k * sin$3(phi) | |
| ]; | |
| } | |
| forward.invert = function(x, y) { | |
| var rho2 = x * x + y * y, | |
| rho = sqrt$3(rho2), | |
| sinc = (P - sqrt$3(1 - rho2 * (P + 1) / (P - 1))) / ((P - 1) / rho + rho / (P - 1)); | |
| return [ | |
| atan2$2(x * sinc, rho * sqrt$3(1 - sinc * sinc)), | |
| rho ? asin$2(y * sinc / rho) : 0 | |
| ]; | |
| }; | |
| return forward; | |
| } | |
| function satelliteRaw(P, omega) { | |
| var vertical = satelliteVerticalRaw(P); | |
| if (!omega) return vertical; | |
| var cosOmega = cos$3(omega), | |
| sinOmega = sin$3(omega); | |
| function forward(lambda, phi) { | |
| var coordinates = vertical(lambda, phi), | |
| y = coordinates[1], | |
| A = y * sinOmega / (P - 1) + cosOmega; | |
| return [ | |
| coordinates[0] * cosOmega / A, | |
| y / A | |
| ]; | |
| } | |
| forward.invert = function(x, y) { | |
| var k = (P - 1) / (P - 1 - y * sinOmega); | |
| return vertical.invert(k * x, k * y * cosOmega); | |
| }; | |
| return forward; | |
| } | |
| var satellite = function() { | |
| var distance = 2, | |
| omega = 0, | |
| m = projectionMutator(satelliteRaw), | |
| p = m(distance, omega); | |
| // As a multiple of radius. | |
| p.distance = function(_) { | |
| if (!arguments.length) return distance; | |
| return m(distance = +_, omega); | |
| }; | |
| p.tilt = function(_) { | |
| if (!arguments.length) return omega * degrees$2; | |
| return m(distance, omega = _ * radians$1); | |
| }; | |
| return p | |
| .scale(432.147) | |
| .clipAngle(acos$2(1 / distance) * degrees$2 - 1e-6); | |
| }; | |
| var epsilon$6 = 1e-4; | |
| var epsilonInverse = 1e4; | |
| var x0$5 = -180; | |
| var x0e = x0$5 + epsilon$6; | |
| var x1$1 = 180; | |
| var x1e = x1$1 - epsilon$6; | |
| var y0$5 = -90; | |
| var y0e = y0$5 + epsilon$6; | |
| var y1$1 = 90; | |
| var y1e = y1$1 - epsilon$6; | |
| function quantize$3(x) { | |
| return Math.floor(x * epsilonInverse) / epsilonInverse; | |
| } | |
| function normalizePoint(y) { | |
| return y === y0$5 || y === y1$1 | |
| ? [0, y] // pole | |
| : [x0$5, quantize$3(y)]; // antimeridian | |
| } | |
| function clampPoint(p) { | |
| if (p[0] <= x0e) p[0] = x0$5; | |
| else if (p[0] >= x1e) p[0] = x1$1; | |
| if (p[1] <= y0e) p[1] = y0$5; | |
| else if (p[1] >= y1e) p[1] = y1$1; | |
| } | |
| function clampPoints(points) { | |
| points.forEach(clampPoint); | |
| } | |
| // For each ring, detect where it crosses the antimeridian or pole. | |
| function extractFragments(polygon, fragments) { | |
| for (var j = 0, m = polygon.length; j < m; ++j) { | |
| var ring = polygon[j]; | |
| ring.polygon = polygon; | |
| // By default, assume that this ring doesn’t need any stitching. | |
| fragments.push(ring); | |
| for (var i = 0, n = ring.length; i < n; ++i) { | |
| var point = ring[i], | |
| x = point[0], | |
| y = point[1]; | |
| // If this is an antimeridian or polar point… | |
| if (x <= x0e || x >= x1e || y <= y0e || y >= y1e) { | |
| clampPoint(point); | |
| // Advance through any antimeridian or polar points… | |
| for (var k = i + 1; k < n; ++k) { | |
| var pointk = ring[k], | |
| xk = pointk[0], | |
| yk = pointk[1]; | |
| if (xk > x0e && xk < x1e && yk > y0e && yk < y1e) break; | |
| } | |
| // If this was just a single antimeridian or polar point, | |
| // we don’t need to cut this ring into a fragment; | |
| // we can just leave it as-is. | |
| if (k === i + 1) continue; | |
| // Otherwise, if this is not the first point in the ring, | |
| // cut the current fragment so that it ends at the current point. | |
| // The current point is also normalized for later joining. | |
| if (i) { | |
| var fragmentBefore = ring.slice(0, i + 1); | |
| fragmentBefore.polygon = polygon; | |
| fragmentBefore[fragmentBefore.length - 1] = normalizePoint(y); | |
| fragments[fragments.length - 1] = fragmentBefore; | |
| } | |
| // If the ring started with an antimeridian fragment, | |
| // we can ignore that fragment entirely. | |
| else fragments.pop(); | |
| // If the remainder of the ring is an antimeridian fragment, | |
| // move on to the next ring. | |
| if (k >= n) break; | |
| // Otherwise, add the remaining ring fragment and continue. | |
| fragments.push(ring = ring.slice(k - 1)); | |
| ring[0] = normalizePoint(ring[0][1]); | |
| ring.polygon = polygon; | |
| i = -1; | |
| n = ring.length; | |
| } | |
| } | |
| } | |
| polygon.length = 0; | |
| } | |
| // Now stitch the fragments back together into rings. | |
| // TODO remove empty polygons. | |
| function stitchFragments(fragments) { | |
| var i, n = fragments.length; | |
| // To connect the fragments start-to-end, create a simple index by end. | |
| var fragmentByStart = {}, | |
| fragmentByEnd = {}, | |
| fragment, | |
| start, | |
| startFragment, | |
| end, | |
| endFragment; | |
| // For each fragment… | |
| for (i = 0; i < n; ++i) { | |
| fragment = fragments[i]; | |
| start = fragment[0]; | |
| end = fragment[fragment.length - 1]; | |
| // If this fragment is closed, add it as a standalone ring. | |
| if (start[0] === end[0] && start[1] === end[1]) { | |
| fragment.polygon.push(fragment); | |
| fragments[i] = null; | |
| continue; | |
| } | |
| fragment.index = i; | |
| fragmentByStart[start] = fragmentByEnd[end] = fragment; | |
| } | |
| // For each open fragment… | |
| for (i = 0; i < n; ++i) { | |
| fragment = fragments[i]; | |
| if (fragment) { | |
| start = fragment[0]; | |
| end = fragment[fragment.length - 1]; | |
| startFragment = fragmentByEnd[start]; | |
| endFragment = fragmentByStart[end]; | |
| delete fragmentByStart[start]; | |
| delete fragmentByEnd[end]; | |
| // If this fragment is closed, add it as a standalone ring. | |
| if (start[0] === end[0] && start[1] === end[1]) { | |
| fragment.polygon.push(fragment); | |
| continue; | |
| } | |
| if (startFragment) { | |
| delete fragmentByEnd[start]; | |
| delete fragmentByStart[startFragment[0]]; | |
| startFragment.pop(); // drop the shared coordinate | |
| fragments[startFragment.index] = null; | |
| fragment = startFragment.concat(fragment); | |
| fragment.polygon = startFragment.polygon; | |
| if (startFragment === endFragment) { | |
| // Connect both ends to this single fragment to create a ring. | |
| fragment.polygon.push(fragment); | |
| } else { | |
| fragment.index = n++; | |
| fragments.push(fragmentByStart[fragment[0]] = fragmentByEnd[fragment[fragment.length - 1]] = fragment); | |
| } | |
| } else if (endFragment) { | |
| delete fragmentByStart[end]; | |
| delete fragmentByEnd[endFragment[endFragment.length - 1]]; | |
| fragment.pop(); // drop the shared coordinate | |
| fragment = fragment.concat(endFragment); | |
| fragment.polygon = endFragment.polygon; | |
| fragment.index = n++; | |
| fragments[endFragment.index] = null; | |
| fragments.push(fragmentByStart[fragment[0]] = fragmentByEnd[fragment[fragment.length - 1]] = fragment); | |
| } else { | |
| fragment.push(fragment[0]); // close ring | |
| fragment.polygon.push(fragment); | |
| } | |
| } | |
| } | |
| } | |
| function stitchGeometry(o) { | |
| if (!o) return; | |
| var fragments, i, n; | |
| switch (o.type) { | |
| case "GeometryCollection": { | |
| o.geometries.forEach(stitchGeometry); | |
| return; | |
| } | |
| case "Point": { | |
| clampPoint(o.coordinates); | |
| break; | |
| } | |
| case "MultiPoint": | |
| case "LineString": { | |
| clampPoints(o.coordinates); | |
| break; | |
| } | |
| case "MultiLineString": { | |
| o.coordinates.forEach(clampPoints); | |
| break; | |
| } | |
| case "Polygon": { | |
| extractFragments(o.coordinates, fragments = []); | |
| break; | |
| } | |
| case "MultiPolygon": { | |
| fragments = [], i = -1, n = o.coordinates.length; | |
| while (++i < n) extractFragments(o.coordinates[i], fragments); | |
| break; | |
| } | |
| default: return; | |
| } | |
| stitchFragments(fragments); | |
| } | |
| // Compute the origin as the midpoint of the two reference points. | |
| // Rotate one of the reference points by the origin. | |
| // Apply the spherical law of sines to compute gamma rotation. | |
| // TODO clip to ellipse | |
| // export * from "graph-scroll" | |
| exports.geoNaturalEarth = naturalEarth; | |
| exports.geoSatellite = satellite; | |
| exports.version = version; | |
| exports.bisect = bisectRight; | |
| exports.bisectRight = bisectRight; | |
| exports.bisectLeft = bisectLeft; | |
| exports.ascending = ascending; | |
| exports.bisector = bisector; | |
| exports.cross = cross; | |
| exports.descending = descending; | |
| exports.deviation = deviation; | |
| exports.extent = extent; | |
| exports.histogram = histogram; | |
| exports.thresholdFreedmanDiaconis = freedmanDiaconis; | |
| exports.thresholdScott = scott; | |
| exports.thresholdSturges = thresholdSturges; | |
| exports.max = max; | |
| exports.mean = mean; | |
| exports.median = median; | |
| exports.merge = merge; | |
| exports.min = min; | |
| exports.pairs = pairs; | |
| exports.permute = permute; | |
| exports.quantile = threshold; | |
| exports.range = range; | |
| exports.scan = scan; | |
| exports.shuffle = shuffle; | |
| exports.sum = sum; | |
| exports.ticks = ticks; | |
| exports.tickStep = tickStep; | |
| exports.transpose = transpose; | |
| exports.variance = variance; | |
| exports.zip = zip; | |
| exports.axisTop = axisTop; | |
| exports.axisRight = axisRight; | |
| exports.axisBottom = axisBottom; | |
| exports.axisLeft = axisLeft; | |
| exports.brush = brush; | |
| exports.brushX = brushX; | |
| exports.brushY = brushY; | |
| exports.brushSelection = brushSelection; | |
| exports.chord = chord; | |
| exports.ribbon = ribbon; | |
| exports.nest = nest; | |
| exports.set = set$2; | |
| exports.map = map$1; | |
| exports.keys = d3keys; | |
| exports.values = values; | |
| exports.entries = entries; | |
| exports.color = color; | |
| exports.rgb = rgb; | |
| exports.hsl = hsl; | |
| exports.lab = lab; | |
| exports.hcl = hcl; | |
| exports.cubehelix = cubehelix; | |
| exports.dispatch = dispatch; | |
| exports.drag = drag; | |
| exports.dragDisable = dragDisable; | |
| exports.dragEnable = yesdrag; | |
| exports.dsvFormat = dsv; | |
| exports.csvParse = csvParse; | |
| exports.csvParseRows = csvParseRows; | |
| exports.csvFormat = csvFormat; | |
| exports.csvFormatRows = csvFormatRows; | |
| exports.tsvParse = tsvParse; | |
| exports.tsvParseRows = tsvParseRows; | |
| exports.tsvFormat = tsvFormat; | |
| exports.tsvFormatRows = tsvFormatRows; | |
| exports.easeLinear = linear$1; | |
| exports.easeQuad = quadInOut; | |
| exports.easeQuadIn = quadIn; | |
| exports.easeQuadOut = quadOut; | |
| exports.easeQuadInOut = quadInOut; | |
| exports.easeCubic = cubicInOut; | |
| exports.easeCubicIn = cubicIn; | |
| exports.easeCubicOut = cubicOut; | |
| exports.easeCubicInOut = cubicInOut; | |
| exports.easePoly = polyInOut; | |
| exports.easePolyIn = polyIn; | |
| exports.easePolyOut = polyOut; | |
| exports.easePolyInOut = polyInOut; | |
| exports.easeSin = sinInOut; | |
| exports.easeSinIn = sinIn; | |
| exports.easeSinOut = sinOut; | |
| exports.easeSinInOut = sinInOut; | |
| exports.easeExp = expInOut; | |
| exports.easeExpIn = expIn; | |
| exports.easeExpOut = expOut; | |
| exports.easeExpInOut = expInOut; | |
| exports.easeCircle = circleInOut; | |
| exports.easeCircleIn = circleIn; | |
| exports.easeCircleOut = circleOut; | |
| exports.easeCircleInOut = circleInOut; | |
| exports.easeBounce = bounceOut; | |
| exports.easeBounceIn = bounceIn; | |
| exports.easeBounceOut = bounceOut; | |
| exports.easeBounceInOut = bounceInOut; | |
| exports.easeBack = backInOut; | |
| exports.easeBackIn = backIn; | |
| exports.easeBackOut = backOut; | |
| exports.easeBackInOut = backInOut; | |
| exports.easeElastic = elasticOut; | |
| exports.easeElasticIn = elasticIn; | |
| exports.easeElasticOut = elasticOut; | |
| exports.easeElasticInOut = elasticInOut; | |
| exports.forceCenter = center$1; | |
| exports.forceCollide = collide; | |
| exports.forceLink = link; | |
| exports.forceManyBody = manyBody; | |
| exports.forceSimulation = simulation; | |
| exports.forceX = x$2; | |
| exports.forceY = y$2; | |
| exports.formatDefaultLocale = defaultLocale; | |
| exports.formatLocale = formatLocale; | |
| exports.formatSpecifier = formatSpecifier; | |
| exports.precisionFixed = precisionFixed; | |
| exports.precisionPrefix = precisionPrefix; | |
| exports.precisionRound = precisionRound; | |
| exports.geoArea = area; | |
| exports.geoBounds = bounds; | |
| exports.geoCentroid = centroid; | |
| exports.geoCircle = geoCircle; | |
| exports.geoClipExtent = extent$1; | |
| exports.geoContains = contains; | |
| exports.geoDistance = distance; | |
| exports.geoGraticule = graticule; | |
| exports.geoGraticule10 = graticule10; | |
| exports.geoInterpolate = interpolate$1; | |
| exports.geoLength = length$1; | |
| exports.geoPath = index$1; | |
| exports.geoAlbers = albers; | |
| exports.geoAlbersUsa = albersUsa; | |
| exports.geoAzimuthalEqualArea = azimuthalEqualArea; | |
| exports.geoAzimuthalEqualAreaRaw = azimuthalEqualAreaRaw; | |
| exports.geoAzimuthalEquidistant = azimuthalEquidistant; | |
| exports.geoAzimuthalEquidistantRaw = azimuthalEquidistantRaw; | |
| exports.geoConicConformal = conicConformal; | |
| exports.geoConicConformalRaw = conicConformalRaw; | |
| exports.geoConicEqualArea = conicEqualArea; | |
| exports.geoConicEqualAreaRaw = conicEqualAreaRaw; | |
| exports.geoConicEquidistant = conicEquidistant; | |
| exports.geoConicEquidistantRaw = conicEquidistantRaw; | |
| exports.geoEquirectangular = geoEquirectangular; | |
| exports.geoEquirectangularRaw = equirectangularRaw; | |
| exports.geoGnomonic = gnomonic; | |
| exports.geoGnomonicRaw = gnomonicRaw; | |
| exports.geoIdentity = identity$5; | |
| exports.geoProjection = projection; | |
| exports.geoProjectionMutator = projectionMutator; | |
| exports.geoMercator = mercator; | |
| exports.geoMercatorRaw = mercatorRaw; | |
| exports.geoOrthographic = geoOrthographic; | |
| exports.geoOrthographicRaw = orthographicRaw; | |
| exports.geoStereographic = stereographic; | |
| exports.geoStereographicRaw = stereographicRaw; | |
| exports.geoTransverseMercator = transverseMercator; | |
| exports.geoTransverseMercatorRaw = transverseMercatorRaw; | |
| exports.geoRotation = rotation; | |
| exports.geoStream = geoStream; | |
| exports.geoTransform = transform; | |
| exports.cluster = cluster; | |
| exports.hierarchy = hierarchy; | |
| exports.pack = index$2; | |
| exports.packSiblings = siblings; | |
| exports.packEnclose = enclose; | |
| exports.partition = partition; | |
| exports.stratify = stratify; | |
| exports.tree = tree; | |
| exports.treemap = index$3; | |
| exports.treemapBinary = binary; | |
| exports.treemapDice = treemapDice; | |
| exports.treemapSlice = treemapSlice; | |
| exports.treemapSliceDice = sliceDice; | |
| exports.treemapSquarify = squarify; | |
| exports.treemapResquarify = resquarify; | |
| exports.interpolate = interpolateValue; | |
| exports.interpolateArray = array$1; | |
| exports.interpolateBasis = basis$1; | |
| exports.interpolateBasisClosed = basisClosed; | |
| exports.interpolateDate = date; | |
| exports.interpolateNumber = reinterpolate; | |
| exports.interpolateObject = object; | |
| exports.interpolateRound = interpolateRound; | |
| exports.interpolateString = interpolateString; | |
| exports.interpolateTransformCss = interpolateTransformCss; | |
| exports.interpolateTransformSvg = interpolateTransformSvg; | |
| exports.interpolateZoom = interpolateZoom; | |
| exports.interpolateRgb = interpolateRgb; | |
| exports.interpolateRgbBasis = rgbBasis; | |
| exports.interpolateRgbBasisClosed = rgbBasisClosed; | |
| exports.interpolateHsl = hsl$2; | |
| exports.interpolateHslLong = hslLong; | |
| exports.interpolateLab = lab$1; | |
| exports.interpolateHcl = hcl$2; | |
| exports.interpolateHclLong = hclLong; | |
| exports.interpolateCubehelix = cubehelix$2; | |
| exports.interpolateCubehelixLong = cubehelixLong; | |
| exports.quantize = quantize; | |
| exports.path = path; | |
| exports.polygonArea = area$1; | |
| exports.polygonCentroid = centroid$1; | |
| exports.polygonHull = hull; | |
| exports.polygonContains = contains$1; | |
| exports.polygonLength = length$2; | |
| exports.quadtree = quadtree; | |
| exports.queue = queue; | |
| exports.randomUniform = uniform; | |
| exports.randomNormal = normal; | |
| exports.randomLogNormal = logNormal; | |
| exports.randomBates = bates; | |
| exports.randomIrwinHall = irwinHall; | |
| exports.randomExponential = exponential$1; | |
| exports.request = request; | |
| exports.html = html; | |
| exports.json = json; | |
| exports.text = text; | |
| exports.xml = xml; | |
| exports.csv = csv$1; | |
| exports.tsv = tsv$1; | |
| exports.scaleBand = band; | |
| exports.scalePoint = point$1; | |
| exports.scaleIdentity = identity$6; | |
| exports.scaleLinear = linear$2; | |
| exports.scaleLog = log$1; | |
| exports.scaleOrdinal = ordinal; | |
| exports.scaleImplicit = implicit; | |
| exports.scalePow = pow$1; | |
| exports.scaleSqrt = sqrt$1; | |
| exports.scaleQuantile = quantile$$1; | |
| exports.scaleQuantize = quantize$1; | |
| exports.scaleThreshold = threshold$1; | |
| exports.scaleTime = time; | |
| exports.scaleUtc = utcTime; | |
| exports.schemeCategory10 = category10; | |
| exports.schemeCategory20b = category20b; | |
| exports.schemeCategory20c = category20c; | |
| exports.schemeCategory20 = category20; | |
| exports.interpolateCubehelixDefault = cubehelix$3; | |
| exports.interpolateRainbow = rainbow$1; | |
| exports.interpolateWarm = warm; | |
| exports.interpolateCool = cool; | |
| exports.interpolateViridis = viridis; | |
| exports.interpolateMagma = magma; | |
| exports.interpolateInferno = inferno; | |
| exports.interpolatePlasma = plasma; | |
| exports.scaleSequential = sequential; | |
| exports.creator = creator; | |
| exports.local = local$1; | |
| exports.matcher = matcher$1; | |
| exports.mouse = mouse; | |
| exports.namespace = namespace; | |
| exports.namespaces = namespaces; | |
| exports.select = select; | |
| exports.selectAll = selectAll; | |
| exports.selection = selection; | |
| exports.selector = selector; | |
| exports.selectorAll = selectorAll; | |
| exports.touch = touch; | |
| exports.touches = touches; | |
| exports.window = window$1; | |
| exports.customEvent = customEvent; | |
| exports.arc = arc; | |
| exports.area = area$2; | |
| exports.line = line; | |
| exports.pie = pie; | |
| exports.radialArea = radialArea; | |
| exports.radialLine = radialLine$1; | |
| exports.symbol = symbol; | |
| exports.symbols = symbols; | |
| exports.symbolCircle = circle$1; | |
| exports.symbolCross = cross$2; | |
| exports.symbolDiamond = diamond; | |
| exports.symbolSquare = square; | |
| exports.symbolStar = star; | |
| exports.symbolTriangle = triangle; | |
| exports.symbolWye = wye; | |
| exports.curveBasisClosed = basisClosed$1; | |
| exports.curveBasisOpen = basisOpen; | |
| exports.curveBasis = basis$2; | |
| exports.curveBundle = bundle; | |
| exports.curveCardinalClosed = cardinalClosed; | |
| exports.curveCardinalOpen = cardinalOpen; | |
| exports.curveCardinal = cardinal; | |
| exports.curveCatmullRomClosed = catmullRomClosed; | |
| exports.curveCatmullRomOpen = catmullRomOpen; | |
| exports.curveCatmullRom = catmullRom; | |
| exports.curveLinearClosed = linearClosed; | |
| exports.curveLinear = curveLinear; | |
| exports.curveMonotoneX = monotoneX; | |
| exports.curveMonotoneY = monotoneY; | |
| exports.curveNatural = natural; | |
| exports.curveStep = step; | |
| exports.curveStepAfter = stepAfter; | |
| exports.curveStepBefore = stepBefore; | |
| exports.stack = stack; | |
| exports.stackOffsetExpand = expand; | |
| exports.stackOffsetNone = none$1; | |
| exports.stackOffsetSilhouette = silhouette; | |
| exports.stackOffsetWiggle = wiggle; | |
| exports.stackOrderAscending = ascending$2; | |
| exports.stackOrderDescending = descending$2; | |
| exports.stackOrderInsideOut = insideOut; | |
| exports.stackOrderNone = none$2; | |
| exports.stackOrderReverse = reverse; | |
| exports.timeInterval = newInterval; | |
| exports.timeMillisecond = millisecond; | |
| exports.timeMilliseconds = milliseconds; | |
| exports.utcMillisecond = millisecond; | |
| exports.utcMilliseconds = milliseconds; | |
| exports.timeSecond = second; | |
| exports.timeSeconds = seconds; | |
| exports.utcSecond = second; | |
| exports.utcSeconds = seconds; | |
| exports.timeMinute = minute; | |
| exports.timeMinutes = minutes; | |
| exports.timeHour = hour; | |
| exports.timeHours = hours; | |
| exports.timeDay = day; | |
| exports.timeDays = days; | |
| exports.timeWeek = sunday; | |
| exports.timeWeeks = sundays; | |
| exports.timeSunday = sunday; | |
| exports.timeSundays = sundays; | |
| exports.timeMonday = monday; | |
| exports.timeMondays = mondays; | |
| exports.timeTuesday = tuesday; | |
| exports.timeTuesdays = tuesdays; | |
| exports.timeWednesday = wednesday; | |
| exports.timeWednesdays = wednesdays; | |
| exports.timeThursday = thursday; | |
| exports.timeThursdays = thursdays; | |
| exports.timeFriday = friday; | |
| exports.timeFridays = fridays; | |
| exports.timeSaturday = saturday; | |
| exports.timeSaturdays = saturdays; | |
| exports.timeMonth = month; | |
| exports.timeMonths = months; | |
| exports.timeYear = year; | |
| exports.timeYears = years; | |
| exports.utcMinute = utcMinute; | |
| exports.utcMinutes = utcMinutes; | |
| exports.utcHour = utcHour; | |
| exports.utcHours = utcHours; | |
| exports.utcDay = utcDay; | |
| exports.utcDays = utcDays; | |
| exports.utcWeek = utcSunday; | |
| exports.utcWeeks = utcSundays; | |
| exports.utcSunday = utcSunday; | |
| exports.utcSundays = utcSundays; | |
| exports.utcMonday = utcMonday; | |
| exports.utcMondays = utcMondays; | |
| exports.utcTuesday = utcTuesday; | |
| exports.utcTuesdays = utcTuesdays; | |
| exports.utcWednesday = utcWednesday; | |
| exports.utcWednesdays = utcWednesdays; | |
| exports.utcThursday = utcThursday; | |
| exports.utcThursdays = utcThursdays; | |
| exports.utcFriday = utcFriday; | |
| exports.utcFridays = utcFridays; | |
| exports.utcSaturday = utcSaturday; | |
| exports.utcSaturdays = utcSaturdays; | |
| exports.utcMonth = utcMonth; | |
| exports.utcMonths = utcMonths; | |
| exports.utcYear = utcYear; | |
| exports.utcYears = utcYears; | |
| exports.timeFormatDefaultLocale = defaultLocale$1; | |
| exports.timeFormatLocale = formatLocale$1; | |
| exports.isoFormat = formatIso; | |
| exports.isoParse = parseIso; | |
| exports.now = now; | |
| exports.timer = timer; | |
| exports.timerFlush = timerFlush; | |
| exports.timeout = timeout$1; | |
| exports.interval = interval$1; | |
| exports.transition = transition; | |
| exports.active = active; | |
| exports.interrupt = interrupt; | |
| exports.voronoi = voronoi; | |
| exports.zoom = zoom; | |
| exports.zoomTransform = transform$1; | |
| exports.zoomIdentity = identity$8; | |
| exports.contours = contours; | |
| exports.contourDensity = density; | |
| exports.wordwrap = wordwrap; | |
| exports.parseAttributes = parseAttributes; | |
| exports.f = f; | |
| exports.ascendingKey = ascendingKey; | |
| exports.descendingKey = descendingKey; | |
| exports.conventions = conventions; | |
| exports.attachTooltip = attachTooltip; | |
| exports.loadData = loadData; | |
| exports.nestBy = nestBy; | |
| exports.round = round; | |
| exports.polygonClip = polygonClip; | |
| Object.defineProperty(exports, '__esModule', { value: true }); | |
| }))); |
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| <!DOCTYPE html> | |
| <meta charset='utf-8'> | |
| <link rel="stylesheet" type="text/css" href="style.css"> | |
| <body> | |
| <div class='g-cyber-map'></div> | |
| </body> | |
| <script src='d3v4.js'></script> | |
| <script src='topojson.js'></script> | |
| <script src='script.js'></script> |
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| console.clear() | |
| // load data | |
| d3.loadData('world-50m.json', 'wannacry-trimmed.tsv', function(err, res){ | |
| world = res[0] | |
| points = res[1] | |
| var sel = d3.select(".g-cyber-map").html('').st({position: 'relative'}) | |
| var width = sel.node().offsetWidth, | |
| height = width/960*500; | |
| var land = topojson.feature(world, world.objects.land), | |
| countries = topojson.mesh(world, world.objects.countries, (a, b) => a !== b ) | |
| var proj = d3.geoNaturalEarth().fitSize([width, height], land) | |
| var path = d3.geoPath().projection(proj); | |
| proj.scale(proj.scale()*1.25) | |
| var svg = sel.append("svg").at({width, height}) | |
| svg.append("path.land").at({d: path(land)}) | |
| svg.append('clipPath#clip') | |
| .append('path') | |
| .at({d: path(land)}) | |
| var color = d3.scaleLog() | |
| .domain([0.00390625, .125/2, 1.5]) | |
| .range(['rgb(228, 228, 177)', 'yellow', 'red']) | |
| points.forEach(d => d.pos = proj([d.lng, d.lat])) | |
| contour = d3.contourDensity() | |
| .x(d => d.pos[0]) | |
| .y(d => d.pos[1]) | |
| .bandwidth(7) | |
| .thresholds([.25, .5, 1, 2, 4, 8, 16, 32, 64, 128, 256, 512]) | |
| .cellSize(7) | |
| var layerSel = svg.append('g') | |
| .attr('clip-path', 'url(#clip)') | |
| .appendMany(contour(points), 'path.contour') | |
| .at({d: d3.geoPath(), fill: d => color(d.value)}) | |
| if (window.drawtimer) drawtimer.stop() | |
| drawtimer = d3.timer(contourLoop) | |
| function contourLoop(t){ | |
| var index = (t*2) % points.length | |
| activePoints = points.slice(index, index + Math.min(index/2, 5000)) | |
| layerSel.data(contour(activePoints)).at({d: d3.geoPath()}) | |
| } | |
| }) | |
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| svg{ | |
| overflow: visible; | |
| } | |
| .land{ | |
| fill: #eee; | |
| stroke: #888; | |
| } | |
| svg path.contour{ | |
| stroke: #444; | |
| stroke-opacity: .1; | |
| /*fill: rgba(255, 0, 0, .2);*/ | |
| } | |
| body{ | |
| font-family: monospace; | |
| margin: 0px; | |
| } | |
| canvas{ | |
| position: absolute; | |
| top: 0px; | |
| left: 0px; | |
| pointer-events: none; | |
| } | |
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| // https://github.com/topojson/topojson-client Version 1.8.0. Copyright 2016 Mike Bostock. | |
| !function(n,t){"object"==typeof exports&&"undefined"!=typeof module?t(exports):"function"==typeof define&&define.amd?define(["exports"],t):t(n.topojson=n.topojson||{})}(this,function(n){"use strict";function t(n){if(!n)return h;var t,r,e=n.scale[0],o=n.scale[1],i=n.translate[0],u=n.translate[1];return function(n,f){f||(t=r=0),n[0]=(t+=n[0])*e+i,n[1]=(r+=n[1])*o+u}}function r(n){if(!n)return h;var t,r,e=n.scale[0],o=n.scale[1],i=n.translate[0],u=n.translate[1];return function(n,f){f||(t=r=0);var c=Math.round((n[0]-i)/e),a=Math.round((n[1]-u)/o);n[0]=c-t,n[1]=a-r,t=c,r=a}}function e(n,t){for(var r,e=n.length,o=e-t;o<--e;)r=n[o],n[o++]=n[e],n[e]=r}function o(n,t){for(var r=0,e=n.length;r<e;){var o=r+e>>>1;n[o]<t?r=o+1:e=o}return r}function i(n,t){var r={type:"Feature",id:t.id,properties:t.properties||{},geometry:u(n,t)};return null==t.id&&delete r.id,r}function u(n,r){function o(n,t){t.length&&t.pop();for(var r,o=l[n<0?~n:n],i=0,u=o.length;i<u;++i)t.push(r=o[i].slice()),s(r,i);n<0&&e(t,u)}function i(n){return n=n.slice(),s(n,0),n}function u(n){for(var t=[],r=0,e=n.length;r<e;++r)o(n[r],t);return t.length<2&&t.push(t[0].slice()),t}function f(n){for(var t=u(n);t.length<4;)t.push(t[0].slice());return t}function c(n){return n.map(f)}function a(n){var t=n.type;return"GeometryCollection"===t?{type:t,geometries:n.geometries.map(a)}:t in h?{type:t,coordinates:h[t](n)}:null}var s=t(n.transform),l=n.arcs,h={Point:function(n){return i(n.coordinates)},MultiPoint:function(n){return n.coordinates.map(i)},LineString:function(n){return u(n.arcs)},MultiLineString:function(n){return n.arcs.map(u)},Polygon:function(n){return c(n.arcs)},MultiPolygon:function(n){return n.arcs.map(c)}};return a(r)}function f(n,t,r){function e(n){var t=n<0?~n:n;(a[t]||(a[t]=[])).push({i:n,g:c})}function o(n){n.forEach(e)}function i(n){n.forEach(o)}function u(n){"GeometryCollection"===n.type?n.geometries.forEach(u):n.type in 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| 40.5 -74.2 1030 | |
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| 34.7 113.5 1038 | |
| 54.6 39.7 1038 | |
| 24.1 120.7 1039 | |
| 37.7 112.5 1039 | |
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| 25.0 121.5 1039 | |
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| 23.5 121.0 1040 | |
| 50.6 36.6 1040 | |
| 50.4 30.5 1040 | |
| 31.9 117.3 1040 | |
| 55.7 37.6 1040 | |
| 42.7 23.3 1040 | |
| 53.0 36.1 1040 | |
| 50.4 30.5 1040 | |
| 51.7 55.4 1041 | |
| 25.0 121.5 1041 | |
| 51.2 38.5 1041 | |
| 31.5 34.8 1041 | |
| 53.8 87.1 1041 | |
| 54.2 37.6 1041 | |
| 23.5 121.0 1041 | |
| 46.8 29.5 1042 | |
| 50.6 36.6 1042 | |
| 51.8 55.1 1042 | |
| 22.8 108.3 1042 | |
| 51.3 37.8 1042 | |
| 23.0 120.2 1042 | |
| 20.0 77.0 1042 | |
| -23.4 -46.9 1042 | |
| 45.0 39.0 1042 | |
| 34.7 113.5 1042 | |
| 23.5 121.0 1042 | |
| 55.5 38.4 1042 | |
| 35.7 51.4 1042 | |
| 48.9 2.3 1043 | |
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| 25.0 121.5 1043 | |
| 25.0 121.5 1043 | |
| 50.1 14.5 1043 | |
| 1.3 103.9 1043 | |
| 26.6 106.7 1043 | |
| 51.5 -0.1 1043 | |
| 23.5 121.0 1044 | |
| 51.4 57.6 1044 | |
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| 55.2 61.4 1044 | |
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| 43.9 125.3 1044 | |
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| 30.7 104.1 1045 | |
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| 22.8 108.3 1045 | |
| 55.8 37.6 1045 | |
| 22.6 120.4 1045 | |
| 36.7 117.0 1045 | |
| 23.1 113.3 1045 | |
| 53.0 36.1 1045 | |
| 55.3 38.7 1045 | |
| 53.1 36.2 1046 | |
| 35.3 139.4 1046 | |
| 50.6 36.6 1046 | |
| 51.7 55.4 1046 | |
| 23.5 121.0 1046 | |
| 52.8 52.3 1046 | |
| 23.5 121.0 1046 | |
| 23.5 121.0 1046 | |
| 36.7 117.0 1046 | |
| 36.7 117.0 1046 | |
| 41.0 64.0 1046 | |
| 26.6 106.7 1046 | |
| -33.5 143.2 1047 | |
| 40.9 29.2 1047 | |
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| 13.8 100.5 1047 | |
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| 44.7 37.8 1048 | |
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| 56.9 60.6 1049 | |
| 13.8 100.5 1049 | |
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| -22.9 -43.2 1049 | |
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| 28.6 77.2 1050 | |
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| -26.1 28.2 1051 | |
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| 37.8 -97.8 1052 | |
| 35.7 139.7 1052 | |
| 55.7 37.6 1052 | |
| 33.0 -96.5 1052 | |
| 50.4 80.3 1052 | |
| 39.9 116.4 1052 | |
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| 51.5 -0.1 1053 | |
| 55.7 37.6 1053 | |
| 34.8 113.7 1053 | |
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| 39.1 -94.6 1053 | |
| 34.1 -118.3 1053 | |
| 35.6 139.8 1053 | |
| 51.9 36.3 1053 | |
| 55.8 37.6 1053 | |
| 39.9 116.4 1053 | |
| 56.9 35.9 1053 | |
| 19.4 -99.1 1053 | |
| 54.8 56.0 1053 | |
| 51.7 36.2 1053 | |
| 45.3 -73.9 1053 | |
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| 55.0 73.4 1054 | |
| -25.7 28.2 1054 | |
| 23.5 121.0 1054 | |
| 48.5 35.0 1054 | |
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| 51.5 -0.1 1054 | |
| 45.5 -73.6 1054 | |
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| 51.2 58.3 1055 | |
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| 44.0 43.1 1055 | |
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| 38.7 -90.3 1055 | |
| -22.8 -43.2 1055 | |
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| 16.2 120.8 1056 | |
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| 41.8 -87.7 1057 | |
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| 55.0 73.4 1058 | |
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| 50.4 30.5 1058 | |
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| 25.0 121.5 1058 | |
| 45.5 -73.6 1058 | |
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| 15.9 -96.3 1059 | |
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| 51.7 36.2 1068 | |
| 23.5 121.0 1068 | |
| 47.9 35.3 1068 | |
| 26.6 106.7 1068 | |
| 51.7 55.4 1069 | |
| 25.0 121.5 1069 | |
| 55.8 37.6 1069 | |
| 55.7 37.6 1069 | |
| 51.2 58.3 1070 | |
| 23.1 113.3 1070 | |
| 24.1 120.7 1070 | |
| 23.5 121.0 1070 | |
| 56.9 35.9 1070 | |
| 36.7 117.0 1070 | |
| 22.5 114.1 1070 | |
| 32.1 118.8 1070 | |
| 23.5 121.0 1070 | |
| 49.8 6.2 1070 | |
| 23.5 121.0 1071 | |
| 40.6 122.5 1071 | |
| 55.0 73.4 1071 | |
| 17.4 78.5 1071 | |
| 32.1 34.8 1071 | |
| 50.6 36.6 1071 | |
| 51.7 39.2 1071 | |
| 23.5 121.0 1071 | |
| 51.7 55.4 1072 | |
| 51.7 39.2 1072 | |
| 48.0 68.0 1072 | |
| 52.2 21.0 1072 | |
| 53.0 36.1 1072 | |
| 23.1 113.3 1072 | |
| 51.7 36.2 1072 | |
| 22.3 114.2 1072 | |
| 53.0 36.1 1072 | |
| 39.9 116.4 1072 | |
| 22.6 120.4 1072 | |
| 32.1 118.8 1072 | |
| 23.1 113.3 1073 | |
| 53.5 49.3 1073 | |
| 55.7 37.6 1073 | |
| 50.5 30.5 1073 | |
| 53.1 36.2 1073 | |
| -26.1 28.1 1073 | |
| 57.8 40.9 1073 | |
| 34.8 113.7 1073 | |
| 51.5 46.0 1073 | |
| 52.4 4.9 1073 | |
| 23.5 121.0 1073 | |
| 23.5 121.0 1073 | |
| 23.5 121.0 1073 | |
| 43.2 -79.7 1073 | |
| 23.5 121.0 1073 | |
| 51.7 55.4 1074 | |
| 25.0 121.5 1074 | |
| 37.5 121.4 1074 | |
| 48.6 45.7 1074 | |
| 24.1 120.5 1074 | |
| 23.5 121.0 1074 | |
| 55.7 37.6 1074 | |
| 37.5 127.0 1074 | |
| 49.1 -122.8 1074 | |
| 37.5 127.0 1074 | |
| 53.2 50.1 1074 | |
| 11.2 78.2 1074 | |
| 45.3 -73.9 1074 | |
| 23.1 113.3 1074 | |
| 37.8 128.9 1074 | |
| 40.5 -74.2 1075 | |
| 59.9 30.3 1075 | |
| 17.4 78.5 1075 | |
| 50.0 36.3 1075 | |
| 35.7 51.4 1075 | |
| 23.5 121.0 1075 | |
| 56.7 37.2 1075 | |
| 36.7 117.0 1076 | |
| 34.8 113.7 1076 | |
| 23.5 121.0 1076 | |
| 55.8 37.6 1076 | |
| 24.8 121.0 1076 | |
| 39.9 116.4 1076 | |
| 48.9 2.3 1076 | |
| 51.3 37.8 1076 | |
| 50.6 36.6 1076 | |
| 32.1 118.8 1076 | |
| 30.7 104.1 1077 | |
| 36.1 -86.9 1077 | |
| 13.8 100.5 1077 | |
| 55.8 37.6 1077 | |
| 50.6 36.6 1077 | |
| 50.0 36.3 1077 | |
| 41.0 29.0 1077 | |
| 53.2 -4.1 1077 | |
| 23.5 121.0 1078 | |
| 52.8 52.3 1078 | |
| -6.2 -38.9 1078 | |
| 52.2 21.0 1078 | |
| -53.8 -67.7 1078 | |
| 51.7 36.2 1078 | |
| 22.8 108.3 1078 | |
| 36.7 117.0 1078 | |
| 23.1 113.3 1078 | |
| 55.7 37.6 1079 | |
| 23.5 121.0 1079 | |
| 59.9 30.3 1079 | |
| 13.8 100.5 1079 | |
| 34.9 137.0 1079 | |
| 51.8 55.1 1080 | |
| 51.7 39.2 1080 | |
| 23.5 121.0 1080 | |
| 50.3 127.5 1080 | |
| 45.5 -73.6 1080 | |
| 14.6 121.1 1080 | |
| 55.0 50.1 1080 | |
| 55.7 37.6 1080 | |
| 51.9 0.9 1080 | |
| 33.0 -96.7 1080 | |
| 54.0 86.7 1080 | |
| 55.2 61.4 1081 | |
| 22.6 120.3 1081 | |
| 52.8 52.3 1081 | |
| 52.8 52.3 1081 | |
| 23.5 121.0 1081 | |
| 55.7 37.6 1081 | |
| 18.5 73.9 1081 | |
| 45.5 -73.6 1081 | |
| 39.9 116.4 1081 | |
| 23.5 121.0 1081 | |
| 37.5 127.0 1081 | |
| -17.4 -66.1 1082 | |
| 51.7 55.4 1082 | |
| 50.4 30.5 1082 | |
| 23.5 121.0 1082 | |
| 55.8 37.6 1082 | |
| 45.5 -73.6 1082 | |
| 54.6 39.7 1082 | |
| 22.3 114.2 1082 | |
| 51.2 58.3 1083 | |
| 44.2 42.1 1083 | |
| -0.2 -78.5 1083 | |
| 51.2 58.3 1083 | |
| 51.2 58.3 1083 | |
| 22.5 114.1 1083 | |
| 55.0 73.4 1083 | |
| 55.7 37.6 1083 | |
| 25.0 121.5 1083 | |
| 50.6 36.6 1083 | |
| 55.2 61.4 1083 | |
| 53.0 36.1 1084 | |
| 52.2 21.0 1084 | |
| 48.7 38.1 1084 | |
| 50.4 30.5 1084 | |
| 53.7 91.4 1084 | |
| 48.9 2.3 1084 | |
| 37.5 127.0 1084 | |
| 47.2 39.7 1084 | |
| 37.5 127.0 1084 | |
| 45.1 7.7 1084 | |
| 24.1 120.7 1084 | |
| 55.7 37.6 1084 | |
| 42.5 14.2 1084 | |
| 32.1 118.8 1084 | |
| 52.2 21.0 1084 | |
| 23.5 121.0 1085 | |
| 51.3 58.2 1085 | |
| 57.8 40.9 1085 | |
| 17.4 78.5 1085 | |
| 31.0 121.4 1085 | |
| 23.1 113.3 1085 | |
| 23.1 113.3 1085 | |
| 51.7 39.2 1085 | |
| 55.7 37.6 1085 | |
| 53.1 49.9 1085 | |
| 52.2 21.0 1086 | |
| 51.7 55.4 1086 | |
| 13.8 100.5 1086 | |
| 57.8 40.9 1086 | |
| 56.9 60.6 1086 | |
| 14.4 121.3 1086 | |
| 45.5 -73.6 1086 | |
| 53.7 52.4 1087 | |
| 51.8 55.1 1087 | |
| 51.5 -0.1 1087 | |
| 51.2 58.6 1087 | |
| 53.1 36.2 1087 | |
| 50.6 36.6 1087 | |
| 45.5 -73.6 1087 | |
| 55.0 36.5 1088 | |
| 51.2 58.3 1088 | |
| 47.1 37.5 1088 | |
| 28.2 113.1 1088 | |
| 50.6 26.2 1088 | |
| 34.3 108.9 1088 | |
| 36.7 117.0 1088 | |
| 55.0 60.1 1088 | |
| 52.0 47.8 1088 | |
| 23.5 121.0 1088 | |
| 52.2 21.0 1088 | |
| 37.5 127.0 1088 | |
| 39.9 116.4 1088 | |
| 55.7 37.6 1088 | |
| 51.5 -0.1 1088 | |
| 47.5 19.1 1088 | |
| 23.5 121.0 1089 | |
| 50.6 36.6 1089 | |
| 34.8 113.7 1089 | |
| 50.4 30.5 1089 | |
| 55.3 38.7 1089 | |
| 22.8 108.3 1089 | |
| 17.4 78.5 1089 | |
| 43.1 141.3 1089 | |
| 52.8 52.3 1090 | |
| 46.5 30.7 1090 | |
| 53.5 49.3 1090 | |
| 45.8 126.7 1090 | |
| 23.5 121.0 1090 | |
| 50.6 36.6 1090 | |
| 48.0 37.8 1090 | |
| 45.7 27.2 1090 | |
| 35.6 139.8 1090 | |
| 55.7 37.6 1090 | |
| 55.7 84.9 1090 | |
| 25.0 121.5 1090 | |
| 50.9 4.4 1091 | |
| 51.7 55.4 1091 | |
| 23.5 121.0 1091 | |
| 24.1 120.7 1091 | |
| 23.1 113.3 1091 | |
| 44.8 -93.0 1091 | |
| 52.3 104.3 1092 | |
| 51.7 55.4 1092 | |
| 50.6 36.6 1092 | |
| 52.2 21.0 1092 | |
| 35.6 140.1 1092 | |
| 49.8 24.0 1092 | |
| 55.7 37.6 1093 | |
| 26.6 106.7 1093 | |
| 25.0 121.5 1093 | |
| 51.7 36.2 1093 | |
| 24.1 120.7 1093 | |
| 56.2 47.3 1093 | |
| 55.8 37.6 1093 | |
| 24.1 120.5 1094 | |
| 47.9 35.3 1094 | |
| 30.7 104.1 1094 | |
| 52.2 21.0 1094 | |
| 55.8 39.0 1094 | |
| 31.9 117.3 1094 | |
| 16.3 80.5 1094 | |
| 23.1 113.3 1094 | |
| 23.5 121.0 1094 | |
| 53.0 36.1 1094 | |
| 53.0 36.1 1094 | |
| 53.1 91.4 1095 | |
| 34.8 113.7 1095 | |
| 47.5 41.8 1095 | |
| 53.1 36.2 1095 | |
| 17.4 78.5 1095 | |
| 12.2 -86.3 1095 | |
| 53.5 49.3 1095 | |
| 50.6 36.6 1095 | |
| 48.9 2.3 1095 | |
| 40.5 -74.2 1095 | |
| 56.1 40.4 1095 | |
| 49.6 34.5 1096 | |
| 52.2 21.0 1096 | |
| 51.7 55.4 1096 | |
| 55.8 37.6 1096 | |
| 52.2 21.0 1096 | |
| 37.5 127.0 1096 | |
| 30.7 104.1 1096 | |
| 34.7 113.5 1096 | |
| 22.8 108.3 1096 | |
| 37.5 127.0 1096 | |
| 24.1 120.7 1096 | |
| 45.5 -73.6 1096 | |
| 51.8 55.1 1097 | |
| 50.4 30.5 1097 | |
| 53.1 46.6 1097 | |
| 48.9 2.3 1097 | |
| 31.0 121.4 1097 | |
| 1.3 103.9 1097 | |
| 51.5 -0.1 1098 | |
| 52.2 21.0 1098 | |
| 36.6 101.8 1098 | |
| 49.6 34.5 1098 | |
| 45.5 -73.6 1098 | |
| 55.0 82.9 1098 | |
| 35.9 139.6 1098 | |
| 52.3 104.3 1098 | |
| 34.7 113.5 1098 | |
| 47.2 39.7 1098 | |
| 50.6 36.6 1098 | |
| 40.5 -74.2 1098 | |
| 48.7 44.5 1098 | |
| 36.7 117.0 1098 | |
| 48.3 16.3 1098 | |
| 50.0 36.3 1098 | |
| 39.1 117.2 1099 | |
| 49.8 30.1 1099 | |
| 9.9 -84.1 1099 | |
| 43.4 -79.7 1099 | |
| 47.4 19.1 1099 | |
| 23.5 121.0 1099 | |
| 49.8 30.1 1099 | |
| 36.7 117.0 1099 | |
| 32.1 118.8 1099 | |
| 53.4 83.8 1099 | |
| 51.3 37.8 1099 | |
| 41.0 29.0 1099 | |
| 52.2 21.0 1099 | |
| 54.6 39.7 1099 | |
| 23.5 121.0 1099 | |
| 23.5 121.0 1099 | |
| 40.6 9.0 1099 | |
| 36.7 117.0 1100 | |
| 51.8 55.1 1100 | |
| 24.1 120.7 1100 | |
| 35.7 139.7 1100 | |
| 53.0 36.1 1100 | |
| 57.7 12.0 1101 | |
| 51.8 11.6 1101 | |
| 52.8 52.3 1101 | |
| 34.8 113.7 1101 | |
| 23.5 121.0 1101 | |
| 51.7 55.4 1101 | |
| 51.7 55.4 1101 | |
| 56.6 47.9 1101 | |
| 47.2 39.7 1101 | |
| 30.3 120.2 1101 | |
| 13.8 100.5 1101 | |
| 32.1 118.8 1101 | |
| 30.3 120.2 1101 | |
| 31.0 121.4 1101 | |
| 32.1 118.8 1101 | |
| 31.0 121.4 1101 | |
| 51.5 -0.1 1101 | |
| 23.1 113.3 1102 | |
| -23.5 -46.2 1102 | |
| 23.5 121.0 1102 | |
| 14.6 121.0 1102 | |
| 51.8 55.1 1102 | |
| 25.7 -100.4 1102 | |
| 29.5 -98.4 1102 | |
| 23.5 121.0 1102 | |
| 51.7 55.4 1102 | |
| 30.3 120.2 1102 | |
| 25.0 121.5 1103 | |
| 37.8 -97.8 1103 | |
| 51.7 39.2 1103 | |
| 55.7 37.6 1103 | |
| 51.7 39.2 1103 | |
| 23.5 121.0 1103 | |
| 52.2 21.0 1103 | |
| 53.2 50.1 1103 | |
| 51.5 46.1 1103 | |
| 51.5 46.1 1103 | |
| 36.7 117.0 1103 | |
| 22.6 120.4 1103 | |
| 58.0 56.3 1104 | |
| -40.6 -73.1 1104 | |
| 22.3 114.2 1104 | |
| 51.7 39.2 1104 | |
| 52.2 21.0 1104 | |
| 54.6 39.7 1104 | |
| 9.9 -84.1 1104 | |
| 53.3 -3.8 1104 | |
| 37.5 127.0 1104 | |
| 51.7 36.2 1104 | |
| 55.7 37.6 1104 | |
| 25.0 121.5 1104 | |
| 51.7 39.2 1104 | |
| 30.3 120.2 1105 | |
| 45.0 39.0 1105 | |
| 48.2 16.4 1105 | |
| 37.5 127.0 1105 | |
| 45.8 126.7 1105 | |
| 51.2 58.3 1105 | |
| 34.8 113.7 1105 | |
| 33.8 132.8 1105 | |
| 55.7 37.6 1105 | |
| 44.4 26.1 1105 | |
| 32.1 118.8 1105 | |
| 36.7 117.0 1105 | |
| 50.6 36.6 1105 | |
| 47.2 39.7 1105 | |
| 43.6 39.7 1105 | |
| 21.0 105.9 1105 | |
| 31.0 121.4 1105 | |
| 52.8 52.3 1106 | |
| 51.2 58.3 1106 | |
| 25.0 121.5 1106 | |
| 36.7 117.0 1106 | |
| 50.4 30.5 1106 | |
| 24.1 120.7 1106 | |
| 28.2 113.1 1106 | |
| 59.3 18.1 1106 | |
| 26.6 106.7 1106 | |
| 22.8 108.3 1106 | |
| 51.5 -0.2 1107 | |
| 55.7 37.6 1107 | |
| 55.7 37.6 1107 | |
| 40.4 -3.7 1107 | |
| 36.7 117.0 1107 | |
| 44.0 43.1 1107 | |
| -18.9 -48.3 1108 | |
| 39.9 116.4 1108 | |
| 55.7 37.6 1108 | |
| 51.7 55.4 1109 | |
| 53.5 49.1 1109 | |
| 37.5 127.0 1109 | |
| 51.5 46.0 1109 | |
| 39.9 116.4 1109 | |
| 23.1 113.3 1109 | |
| 23.1 113.3 1109 | |
| 47.6 -122.3 1109 | |
| 45.5 -73.6 1109 | |
| 48.5 32.3 1110 | |
| 55.7 37.6 1110 | |
| 25.0 121.5 1110 | |
| 51.7 55.4 1110 | |
| 53.5 49.3 1110 | |
| 45.5 -73.6 1110 | |
| 55.7 37.6 1110 | |
| 25.0 121.3 1110 | |
| 34.7 113.5 1110 | |
| 10.5 -66.8 1110 | |
| 45.5 -73.6 1110 | |
| 45.5 -73.6 1110 | |
| 48.9 2.3 1111 | |
| 30.7 104.1 1111 | |
| 48.7 44.5 1111 | |
| 56.2 47.3 1111 | |
| 24.1 120.7 1111 | |
| 56.6 84.8 1111 | |
| 22.3 114.2 1111 | |
| 45.0 39.0 1111 | |
| 48.0 37.8 1111 | |
| 25.0 121.5 1112 | |
| 50.6 36.6 1112 | |
| 34.0 -117.8 1112 | |
| 56.9 35.9 1112 | |
| 23.5 121.0 1112 | |
| 61.3 73.4 1112 | |
| 36.7 117.0 1112 | |
| 45.5 -73.6 1112 | |
| 23.5 121.0 1112 | |
| 29.0 111.7 1113 | |
| 23.1 113.3 1113 | |
| 50.6 36.6 1113 | |
| 56.1 47.3 1113 | |
| 56.9 60.6 1113 | |
| 50.0 36.3 1113 | |
| 19.3 76.1 1113 | |
| 43.9 125.3 1113 | |
| 55.7 38.0 1113 | |
| 31.0 121.4 1114 | |
| 34.9 117.6 1114 | |
| 45.8 126.7 1114 | |
| 35.2 115.4 1114 | |
| 51.7 36.2 1114 | |
| 22.8 108.3 1114 | |
| 51.7 36.2 1114 | |
| 48.0 68.0 1114 | |
| 6.9 79.9 1114 | |
| 34.8 135.4 1114 | |
| 25.0 121.5 1114 | |
| 25.0 121.5 1114 | |
| 48.0 37.8 1114 | |
| 17.4 78.5 1114 | |
| 41.8 123.4 1114 | |
| 51.7 55.4 1115 | |
| -38.0 -57.5 1115 | |
| 56.1 47.5 1115 | |
| 45.3 -73.9 1115 | |
| 48.5 35.0 1115 | |
| 25.0 121.5 1115 | |
| 51.7 36.2 1115 | |
| 50.7 3.2 1116 | |
| 45.5 -73.6 1116 | |
| 48.5 35.0 1116 | |
| 30.3 120.2 1116 | |
| 36.7 117.0 1116 | |
| 43.9 125.3 1116 | |
| 55.8 37.6 1116 | |
| 47.6 -122.3 1116 | |
| 33.8 -84.3 1117 | |
| 37.5 127.0 1117 | |
| 47.4 40.1 1117 | |
| 50.6 36.6 1117 | |
| 50.4 30.5 1117 | |
| 23.5 121.0 1117 | |
| 28.2 113.1 1117 | |
| 34.7 113.5 1117 | |
| 17.4 78.5 1117 | |
| 53.4 83.8 1117 | |
| 45.5 -73.6 1118 | |
| 52.8 52.3 1118 | |
| 23.5 121.0 1118 | |
| 37.8 -97.8 1118 | |
| 44.4 26.1 1118 | |
| 56.9 60.6 1118 | |
| 45.1 16.3 1118 | |
| 24.5 118.1 1118 | |
| 56.4 41.3 1118 | |
| 50.4 30.5 1118 | |
| 53.2 50.1 1118 | |
| 51.7 39.2 1118 | |
| 53.1 36.2 1118 | |
| 30.7 104.1 1119 | |
| 30.7 104.1 1119 | |
| 51.8 55.1 1119 | |
| 51.7 55.4 1119 | |
| 37.5 127.0 1119 | |
| 22.4 114.0 1119 | |
| 56.0 37.2 1119 | |
| 55.7 37.6 1119 | |
| 4.6 -74.1 1119 | |
| 55.7 37.6 1119 | |
| 48.5 35.0 1119 | |
| 45.5 -73.6 1119 | |
| 45.5 -73.6 1119 | |
| 37.5 127.0 1119 | |
| 57.2 65.5 1120 | |
| 51.7 55.4 1120 | |
| 25.0 121.5 1120 | |
| 37.5 127.0 1120 | |
| 22.3 114.2 1120 | |
| 57.0 41.0 1120 | |
| 51.8 55.1 1121 | |
| 36.7 117.0 1121 | |
| 39.1 -77.1 1121 | |
| 53.2 50.1 1121 | |
| 55.7 37.6 1121 | |
| 53.5 87.3 1121 | |
| 23.0 113.7 1121 | |
| 47.4 19.1 1121 | |
| 41.1 -8.6 1121 | |
| 32.8 -117.0 1121 | |
| 39.9 116.4 1121 | |
| 53.0 36.1 1121 | |
| 51.7 55.4 1122 | |
| 38.6 -90.2 1122 | |
| 55.8 37.6 1122 | |
| 51.3 37.8 1122 | |
| 36.7 117.0 1122 | |
| 36.7 117.0 1122 | |
| 56.9 35.9 1122 | |
| 36.7 117.0 1122 | |
| 22.6 120.3 1122 | |
| 37.8 -97.8 1122 | |
| 53.0 36.1 1122 | |
| 37.5 127.0 1122 | |
| 55.7 37.6 1122 | |
| 52.3 104.3 1122 | |
| 30.0 120.6 1123 | |
| 51.7 55.4 1123 | |
| 46.5 30.7 1123 | |
| 13.8 100.5 1123 | |
| 59.9 30.3 1123 | |
| 36.7 117.0 1123 | |
| 47.6 -122.3 1123 | |
| 51.7 55.4 1124 | |
| 48.5 35.0 1124 | |
| 35.2 115.4 1124 | |
| 10.0 8.0 1124 | |
| 30.7 104.1 1124 | |
| 51.7 36.2 1124 | |
| 29.0 -111.7 1124 | |
| 23.5 121.0 1124 | |
| 48.7 44.5 1124 | |
| 51.7 39.2 1124 | |
| 34.7 -86.6 1124 | |
| 34.8 113.7 1124 | |
| 53.0 36.1 1124 | |
| 60.9 76.6 1125 | |
| 51.8 55.1 1125 | |
| 51.8 55.1 1125 | |
| 25.0 121.5 1125 | |
| 25.0 121.5 1125 | |
| 35.6 139.7 1125 | |
| 51.5 46.1 1125 | |
| 23.5 121.0 1125 | |
| 22.5 114.1 1125 | |
| 37.5 127.0 1125 | |
| 37.5 127.0 1125 | |
| 10.8 106.6 1125 | |
| 51.7 39.2 1125 | |
| 39.9 116.4 1125 | |
| 53.0 36.1 1125 | |
| 53.5 49.3 1126 | |
| 50.4 30.5 1126 | |
| 51.7 55.4 1126 | |
| 51.2 58.3 1126 | |
| 51.5 -0.1 1126 | |
| 24.5 118.1 1126 | |
| 30.6 114.3 1126 | |
| 51.5 46.0 1126 | |
| 51.7 36.2 1126 | |
| 36.7 117.0 1126 | |
| 41.1 -73.5 1126 | |
| 19.4 -99.1 1126 | |
| 17.0 81.8 1126 | |
| 23.5 121.0 1127 | |
| 23.5 121.0 1127 | |
| 23.5 121.0 1127 | |
| 35.7 51.4 1127 | |
| 55.7 37.6 1127 | |
| 1.4 103.8 1127 | |
| 37.5 127.0 1128 | |
| 45.5 -73.6 1128 | |
| 12.5 -70.0 1128 | |
| 55.7 37.6 1128 | |
| 52.8 52.3 1128 | |
| 50.4 30.5 1128 | |
| 49.8 30.1 1128 | |
| 47.1 8.2 1128 | |
| 51.5 81.3 1128 | |
| 50.6 36.6 1128 | |
| 39.1 -94.6 1128 | |
| 51.3 9.5 1128 | |
| 43.9 125.3 1128 | |
| 53.1 36.2 1128 | |
| 31.0 121.4 1128 | |
| 55.7 37.6 1129 | |
| 25.0 121.5 1129 | |
| 40.8 -74.1 1129 | |
| 37.4 -122.0 1129 | |
| 37.5 127.0 1129 | |
| 34.7 113.5 1129 | |
| 23.1 113.3 1129 | |
| 51.7 36.2 1129 | |
| 59.9 30.3 1129 | |
| 46.1 -73.9 1130 | |
| 57.2 65.5 1130 | |
| 45.3 -73.9 1130 | |
| 32.1 118.8 1130 | |
| 56.4 37.5 1130 | |
| 37.5 127.0 1130 | |
| 52.0 47.8 1130 | |
| 53.2 50.1 1130 | |
| 32.1 118.8 1130 | |
| 37.5 127.0 1130 | |
| 55.7 37.6 1130 | |
| 25.0 121.5 1130 | |
| 23.5 121.0 1130 | |
| 36.7 117.0 1131 | |
| 23.5 121.0 1131 | |
| 41.8 123.4 1131 | |
| 23.5 121.0 1131 | |
| 51.1 13.8 1131 | |
| 56.9 35.9 1131 | |
| 4.6 -74.1 1131 | |
| 56.3 114.9 1131 | |
| 50.3 28.7 1132 | |
| 53.9 27.6 1132 | |
| 49.8 24.0 1132 | |
| 30.7 104.1 1132 | |
| 41.8 123.4 1132 | |
| 40.0 45.0 1132 | |
| 45.8 126.7 1132 | |
| 32.1 118.8 1132 | |
| -26.9 26.7 1132 | |
| 20.0 77.0 1132 | |
| 40.5 -74.2 1132 | |
| 37.5 127.0 1133 | |
| 30.1 121.1 1133 | |
| 32.1 118.8 1133 | |
| 50.0 36.3 1133 | |
| 24.1 120.7 1133 | |
| 39.9 116.4 1133 | |
| 55.4 43.8 1133 | |
| 22.5 114.1 1133 | |
| 25.0 121.5 1133 | |
| 22.5 114.1 1133 | |
| 56.7 37.2 1133 | |
| 45.5 -73.6 1133 | |
| 31.0 121.4 1133 | |
| 51.7 55.4 1133 | |
| 45.5 -73.6 1134 | |
| 51.8 55.1 1134 | |
| 20.2 85.8 1134 | |
| 23.1 113.3 1134 | |
| 25.0 121.5 1134 | |
| 23.5 121.0 1134 | |
| 10.4 123.9 1134 | |
| 34.8 113.7 1134 | |
| 55.7 37.6 1134 | |
| 23.1 113.3 1134 | |
| 51.7 36.2 1134 | |
| 23.5 121.0 1134 | |
| 33.7 -84.4 1134 | |
| 34.8 113.7 1134 | |
| 23.5 121.0 1134 | |
| 26.6 106.7 1134 | |
| 31.0 121.4 1134 | |
| 23.7 90.4 1135 | |
| 50.6 36.6 1135 | |
| 39.9 116.4 1135 | |
| 25.0 121.5 1135 | |
| 37.5 127.0 1135 | |
| 53.2 50.1 1135 | |
| 34.8 113.7 1135 | |
| 51.7 36.2 1135 | |
| 23.5 121.0 1135 | |
| 48.0 37.8 1135 | |
| 35.1 137.2 1135 | |
| 60.6 16.8 1136 | |
| 54.6 53.7 1136 | |
| 23.1 113.3 1136 | |
| 23.5 121.0 1136 | |
| 51.7 36.2 1136 | |
| 55.7 37.6 1136 | |
| 36.7 117.0 1136 | |
| 50.6 36.6 1136 | |
| 23.5 121.0 1136 | |
| 53.2 50.1 1136 | |
| 17.4 78.5 1136 | |
| 53.1 36.2 1136 | |
| 31.5 119.5 1137 | |
| 23.1 113.3 1137 | |
| 31.0 121.4 1137 | |
| 32.0 -5.0 1137 | |
| 55.7 37.6 1137 | |
| 34.8 113.7 1137 | |
| 41.4 -75.4 1137 | |
| 51.5 46.0 1137 | |
| 54.3 48.4 1137 | |
| 32.1 118.8 1137 | |
| 47.6 -122.3 1137 | |
| 45.5 -73.6 1137 | |
| 53.1 36.2 1137 | |
| 25.0 121.5 1138 | |
| 47.5 42.2 1138 | |
| 45.5 -73.6 1138 | |
| -23.5 -46.2 1138 | |
| 25.0 121.5 1138 | |
| 30.3 120.2 1138 | |
| 23.1 113.3 1138 | |
| 45.5 -73.6 1138 | |
| 51.7 55.4 1139 | |
| 51.2 58.3 1139 | |
| 51.7 55.4 1139 | |
| 23.5 121.0 1139 | |
| 31.0 121.4 1139 | |
| 25.8 -80.2 1139 | |
| 53.5 49.3 1139 | |
| 22.8 108.3 1139 | |
| 45.0 39.0 1139 | |
| 53.5 49.3 1139 | |
| 24.9 118.6 1139 | |
| 22.3 113.6 1139 | |
| 23.5 121.0 1139 | |
| 53.1 49.9 1140 | |
| 22.4 114.0 1140 | |
| 28.2 113.1 1140 | |
| 51.5 46.0 1140 | |
| 22.6 120.4 1140 | |
| 23.1 113.3 1140 | |
| 43.9 125.3 1140 | |
| 36.7 117.0 1141 | |
| 25.0 121.5 1141 | |
| 36.7 117.0 1141 | |
| 50.6 36.6 1141 | |
| 51.7 35.7 1141 | |
| 52.5 -93.0 1141 | |
| 28.6 111.8 1141 | |
| 35.7 139.8 1141 | |
| 51.7 39.2 1141 | |
| 50.4 30.5 1142 | |
| 37.5 127.0 1142 | |
| 55.8 49.1 1142 | |
| 51.7 36.2 1142 | |
| 47.1 21.9 1142 | |
| -12.3 -66.2 1142 | |
| 41.0 64.0 1142 | |
| 51.7 39.2 1142 | |
| 24.0 120.9 1143 | |
| 28.2 113.1 1143 | |
| 50.6 36.6 1143 | |
| 51.7 55.4 1143 | |
| 45.8 126.7 1143 | |
| 56.2 101.6 1143 | |
| 53.1 36.2 1143 | |
| 39.9 116.4 1143 | |
| 23.5 121.0 1143 | |
| 28.2 113.1 1143 | |
| 23.5 121.0 1143 | |
| 25.0 121.5 1143 | |
| 55.3 61.4 1143 | |
| 47.6 -122.3 1143 | |
| 45.5 -73.6 1143 | |
| 46.7 38.3 1144 | |
| 44.7 10.9 1144 | |
| 51.3 9.5 1144 | |
| 54.0 38.5 1144 | |
| 30.6 114.3 1144 | |
| 36.7 117.0 1144 | |
| 34.7 113.5 1144 | |
| -33.5 -70.7 1144 | |
| 50.4 30.5 1144 | |
| 51.7 39.2 1144 | |
| 55.2 61.4 1144 | |
| 55.2 61.4 1144 | |
| 24.1 120.7 1144 | |
| 34.7 -86.6 1144 | |
| 51.8 55.1 1145 | |
| 55.7 37.6 1145 | |
| 51.3 9.5 1145 | |
| 52.6 39.6 1145 | |
| 45.5 -73.6 1145 | |
| 23.5 121.0 1145 | |
| 55.7 37.6 1145 | |
| 37.5 127.0 1145 | |
| 23.5 121.0 1145 | |
| 51.2 -0.6 1145 | |
| 31.0 121.4 1145 | |
| 36.6 127.5 1145 | |
| 23.1 113.3 1145 | |
| 53.1 36.2 1145 | |
| 55.4 43.8 1145 | |
| 56.1 47.3 1146 | |
| 52.8 52.3 1146 | |
| 23.1 113.3 1146 | |
| 51.7 39.2 1146 | |
| 23.1 113.3 1146 | |
| 51.1 17.0 1146 | |
| 36.7 117.0 1147 | |
| 55.0 73.4 1147 | |
| 37.5 127.0 1147 | |
| 36.6 127.5 1147 | |
| 55.8 37.6 1147 | |
| 23.5 121.0 1147 | |
| 55.7 37.6 1147 | |
| 25.0 121.5 1148 | |
| 39.0 -77.5 1148 | |
| 39.9 116.4 1148 | |
| 45.5 -73.6 1148 | |
| 50.0 36.3 1148 | |
| 53.2 50.1 1148 | |
| 23.1 113.3 1148 | |
| 23.5 121.0 1148 | |
| 45.3 -73.9 1148 | |
| -34.6 -58.4 1148 | |
| 51.7 55.4 1149 | |
| 51.7 36.2 1149 | |
| 23.1 113.3 1149 | |
| 56.0 92.9 1149 | |
| -34.6 -58.4 1149 | |
| 47.2 39.7 1149 | |
| 51.2 58.3 1150 | |
| 45.8 126.7 1150 | |
| 52.8 52.3 1150 | |
| 25.0 121.5 1150 | |
| 22.3 114.2 1150 | |
| 55.7 38.0 1150 | |
| 56.2 47.3 1150 | |
| 30.7 104.1 1150 | |
| 24.1 120.5 1150 | |
| 45.5 -73.6 1150 | |
| 23.1 113.3 1150 | |
| 51.5 46.0 1150 | |
| 53.2 50.1 1150 | |
| 55.2 59.7 1150 | |
| 55.0 60.1 1150 | |
| 55.7 37.6 1150 | |
| 55.7 37.6 1150 | |
| 55.2 59.7 1150 | |
| 48.9 2.3 1151 | |
| 53.2 50.1 1151 | |
| 37.5 127.0 1151 | |
| 42.4 -71.0 1151 | |
| 22.8 108.3 1151 | |
| 23.1 113.3 1151 | |
| 55.8 37.6 1151 | |
| 46.8 75.0 1151 | |
| 51.5 46.1 1151 | |
| 37.5 127.0 1151 | |
| 48.2 16.4 1152 | |
| 24.1 120.7 1152 | |
| 35.6 139.7 1152 | |
| 49.8 30.1 1152 | |
| 56.7 36.8 1152 | |
| 32.1 118.8 1152 | |
| 30.7 104.1 1152 | |
| 37.8 -97.8 1152 | |
| 39.1 117.2 1152 | |
| 50.4 30.5 1152 | |
| 48.9 2.3 1152 | |
| 37.5 127.0 1152 | |
| 31.0 121.4 1152 | |
| 55.3 61.4 1152 | |
| 25.0 121.5 1153 | |
| 23.1 113.3 1153 | |
| 57.0 61.5 1153 | |
| 36.7 117.0 1153 | |
| 39.9 116.4 1153 | |
| 55.2 61.4 1153 | |
| 37.5 127.0 1153 | |
| 50.0 36.3 1153 | |
| 53.1 36.2 1153 | |
| 1.3 103.9 1153 | |
| 37.5 127.0 1153 | |
| 55.2 61.4 1153 | |
| 55.2 61.4 1153 | |
| 51.2 58.3 1154 | |
| 54.6 39.7 1154 | |
| 10.7 123.0 1154 | |
| 51.5 46.0 1154 | |
| 31.9 117.3 1154 | |
| 25.3 55.3 1154 | |
| 55.2 61.4 1154 | |
| 55.2 61.4 1154 | |
| -12.3 -66.2 1154 | |
| 47.6 -122.3 1154 | |
| 31.0 121.4 1154 | |
| 54.8 61.3 1154 | |
| 32.1 118.8 1154 | |
| 55.2 61.4 1154 | |
| 36.7 117.0 1155 | |
| 40.0 -86.9 1155 | |
| 23.5 121.0 1155 | |
| 56.2 47.3 1155 | |
| 23.5 121.0 1155 | |
| 23.5 121.0 1155 | |
| 13.8 100.5 1155 | |
| 40.7 -74.2 1155 | |
| 55.2 61.4 1155 | |
| 56.3 44.0 1155 | |
| 39.9 116.4 1155 | |
| 25.0 121.5 1155 | |
| 25.0 102.7 1155 | |
| 55.3 61.4 1155 | |
| 55.7 37.6 1155 | |
| 31.0 121.4 1156 | |
| 30.7 104.1 1156 | |
| 57.0 41.0 1156 | |
| 25.0 121.5 1156 | |
| 11.0 77.0 1156 | |
| 14.7 121.0 1156 | |
| 45.5 -73.6 1156 | |
| 24.1 120.7 1156 | |
| 45.5 -73.6 1156 | |
| 55.8 37.6 1156 | |
| 55.2 61.4 1156 | |
| 45.3 131.0 1157 | |
| 55.0 82.9 1157 | |
| 23.1 113.3 1157 | |
| 36.7 117.0 1157 | |
| 23.5 121.0 1157 | |
| 17.4 78.5 1157 | |
| 53.1 36.2 1157 | |
| 45.5 -73.6 1157 | |
| 14.6 121.0 1157 | |
| 35.6 139.8 1158 | |
| 55.7 37.6 1158 | |
| 51.7 36.2 1158 | |
| 55.2 61.4 1158 | |
| 55.2 61.4 1158 | |
| 51.2 58.3 1158 | |
| 50.6 36.6 1158 | |
| 48.7 38.1 1159 | |
| 36.6 101.8 1159 | |
| 44.5 34.2 1159 | |
| 22.3 114.2 1159 | |
| 36.7 117.0 1159 | |
| 51.8 55.1 1159 | |
| 40.7 109.8 1159 | |
| 31.9 117.3 1159 | |
| 50.6 36.6 1159 | |
| 55.2 59.7 1159 | |
| 55.2 61.4 1159 | |
| 55.7 38.0 1159 | |
| 55.2 61.4 1159 | |
| 55.2 59.7 1159 | |
| 55.2 61.4 1159 | |
| 55.7 37.6 1160 | |
| 23.5 121.0 1160 | |
| 36.7 117.0 1160 | |
| 22.6 120.3 1160 | |
| 32.1 118.8 1160 | |
| 22.5 114.1 1160 | |
| 55.2 61.4 1160 | |
| 55.7 37.6 1161 | |
| 46.7 10.5 1161 | |
| 59.9 30.3 1161 | |
| 52.7 58.7 1161 | |
| 1.3 103.9 1161 | |
| 44.9 23.9 1162 | |
| 51.5 -0.1 1162 | |
| 50.5 30.5 1162 | |
| 45.5 -73.6 1162 | |
| -34.1 150.8 1162 | |
| 46.3 48.0 1162 | |
| 31.0 121.4 1162 | |
| 40.5 -74.2 1162 | |
| 56.9 60.6 1162 | |
| 55.0 73.4 1162 | |
| 31.9 117.3 1162 | |
| 51.5 46.0 1162 | |
| 50.9 16.5 1162 | |
| 55.2 61.4 1162 | |
| 45.5 -73.6 1162 | |
| 45.5 -73.6 1163 | |
| 56.3 44.0 1163 | |
| 36.7 117.0 1163 | |
| 55.7 37.6 1163 | |
| 56.9 35.9 1163 | |
| 14.3 121.6 1163 | |
| 51.5 46.0 1163 | |
| 55.3 61.4 1163 | |
| 32.8 -96.8 1163 | |
| 30.3 120.2 1163 | |
| 51.2 38.5 1163 | |
| 37.8 -97.8 1163 | |
| 55.7 37.6 1164 | |
| 30.3 120.2 1164 | |
| 36.7 117.0 1164 | |
| 51.7 55.4 1164 | |
| 55.8 37.6 1164 | |
| 23.5 121.0 1164 | |
| 45.8 126.7 1164 | |
| 35.9 139.6 1164 | |
| 23.5 121.0 1164 | |
| 23.5 121.0 1164 | |
| 22.5 114.1 1164 | |
| 50.4 30.5 1164 | |
| 23.5 121.0 1164 | |
| 7.0 81.0 1165 | |
| 51.8 55.1 1165 | |
| 55.0 82.9 1165 | |
| 41.0 75.0 1165 | |
| 25.0 121.5 1165 | |
| 51.7 36.2 1165 | |
| 50.5 30.5 1165 | |
| 55.8 37.6 1165 | |
| 45.5 -73.6 1165 | |
| 55.7 37.6 1165 | |
| 31.0 121.4 1165 | |
| 31.0 121.4 1165 | |
| 35.6 139.8 1165 | |
| 23.1 113.3 1165 | |
| 51.5 -0.1 1166 | |
| 51.7 55.4 1166 | |
| 30.7 104.1 1166 | |
| 23.5 121.0 1166 | |
| 32.1 118.8 1166 | |
| -12.1 -77.1 1166 | |
| 48.9 2.3 1166 | |
| -0.7 -75.3 1166 | |
| 47.2 39.7 1166 | |
| 37.5 121.4 1166 | |
| 39.9 116.4 1166 | |
| 55.2 61.4 1166 | |
| 51.7 39.2 1167 | |
| 37.8 -97.8 1167 | |
| 54.2 37.6 1167 | |
| 63.8 20.3 1167 | |
| 36.7 117.0 1167 | |
| 53.5 49.3 1167 | |
| 23.5 121.0 1167 | |
| 42.7 26.3 1167 | |
| 53.2 50.1 1167 | |
| 51.7 36.2 1167 | |
| 28.2 113.1 1167 | |
| 50.6 36.6 1167 | |
| 23.5 121.0 1167 | |
| 47.9 35.3 1168 | |
| 49.8 30.1 1168 | |
| -6.8 39.3 1168 | |
| 28.2 113.1 1168 | |
| 23.1 120.2 1168 | |
| 53.1 36.2 1168 | |
| 50.4 30.5 1168 | |
| 32.1 118.8 1168 | |
| 32.1 118.8 1169 | |
| 53.8 87.1 1169 | |
| 47.1 8.2 1169 | |
| 36.7 117.0 1169 | |
| 50.5 30.5 1169 | |
| 55.0 60.1 1169 | |
| 46.3 48.0 1169 | |
| 23.1 113.3 1169 | |
| 47.1 37.5 1169 | |
| 51.7 36.2 1169 | |
| 40.7 -74.2 1169 | |
| 50.4 30.5 1169 | |
| 53.5 49.6 1170 | |
| 55.2 61.4 1170 | |
| 30.7 104.1 1170 | |
| 48.5 35.0 1170 | |
| 51.3 58.2 1170 | |
| 30.3 120.2 1170 | |
| -23.5 -46.6 1170 | |
| 58.5 31.3 1170 | |
| 31.0 121.4 1170 | |
| 55.3 61.4 1170 | |
| 51.7 55.4 1171 | |
| 51.7 39.2 1171 | |
| 36.7 117.0 1171 | |
| 23.1 113.3 1171 | |
| 51.5 -0.2 1171 | |
| 45.5 -73.6 1171 | |
| 55.8 37.6 1171 | |
| 23.1 113.3 1171 | |
| 55.7 37.6 1171 | |
| 30.3 120.2 1171 | |
| 50.7 3.2 1171 | |
| 54.2 37.6 1171 | |
| 54.2 37.6 1171 | |
| 37.8 -97.8 1171 | |
| 39.1 117.2 1171 | |
| 55.2 61.4 1171 | |
| 50.6 36.6 1171 | |
| 55.2 61.4 1171 | |
| 53.2 48.5 1171 | |
| 25.0 121.3 1172 | |
| 51.8 55.1 1172 | |
| 56.1 47.3 1172 | |
| 51.7 55.4 1172 | |
| 51.3 58.2 1172 | |
| 30.3 -97.7 1172 | |
| 24.8 121.0 1172 | |
| 55.2 61.4 1172 | |
| 22.5 114.1 1172 | |
| 53.0 36.1 1172 | |
| 55.2 61.4 1172 | |
| 56.4 44.1 1172 | |
| 50.6 36.6 1172 | |
| 51.2 4.4 1172 | |
| 47.5 19.1 1172 | |
| 40.5 -74.2 1172 | |
| 55.9 37.7 1172 | |
| 51.7 36.2 1173 | |
| 23.1 113.3 1173 | |
| 36.7 117.0 1173 | |
| 52.0 -0.7 1173 | |
| 55.7 37.6 1173 | |
| 46.3 48.0 1173 | |
| -19.8 -43.9 1173 | |
| 30.3 120.2 1173 | |
| 50.6 36.6 1173 | |
| 55.8 37.6 1173 | |
| 55.2 61.4 1173 | |
| 51.3 58.2 1174 | |
| -37.8 145.0 1174 | |
| 50.4 30.5 1174 | |
| 37.5 127.0 1174 | |
| 46.5 30.7 1174 | |
| 51.5 -0.1 1174 | |
| 55.8 37.6 1174 | |
| 34.1 -118.3 1174 | |
| 51.7 36.2 1174 | |
| 37.5 127.0 1174 | |
| 53.1 36.2 1174 | |
| -22.8 -43.2 1174 | |
| 51.5 -0.1 1174 | |
| 46.3 20.2 1174 | |
| 45.5 -73.6 1174 | |
| 39.9 115.3 1174 | |
| 50.4 30.5 1175 | |
| 23.5 121.0 1175 | |
| 30.8 120.8 1175 | |
| 51.5 -0.2 1175 | |
| -23.5 -46.6 1175 | |
| 39.9 116.4 1175 | |
| 53.2 50.1 1175 | |
| 35.6 139.7 1175 | |
| 52.4 4.9 1175 | |
| 23.1 113.3 1175 | |
| 9.3 122.9 1175 | |
| 55.2 61.4 1175 | |
| 55.2 61.4 1175 | |
| 55.2 61.4 1175 | |
| 36.7 117.0 1176 | |
| 48.9 24.7 1176 | |
| 34.8 113.7 1176 | |
| 50.5 30.5 1176 | |
| 51.2 58.3 1176 | |
| 23.1 113.3 1176 | |
| 24.9 67.1 1176 | |
| 55.8 38.4 1176 | |
| 51.7 36.2 1176 | |
| 55.7 37.6 1176 | |
| 34.8 137.9 1176 | |
| 50.0 36.3 1176 | |
| 32.8 -96.8 1176 | |
| 37.5 121.4 1177 | |
| 52.8 52.3 1177 | |
| 36.7 117.0 1177 | |
| 45.5 -73.6 1177 | |
| 29.0 -95.5 1177 | |
| 28.6 77.2 1177 | |
| 50.4 30.5 1177 | |
| 55.2 61.4 1177 | |
| 51.5 -0.1 1177 | |
| 44.9 33.8 1177 | |
| 50.4 30.5 1177 | |
| 54.2 45.2 1178 | |
| 30.7 104.1 1178 | |
| 51.8 55.1 1178 | |
| 34.8 113.7 1178 | |
| 50.6 8.7 1178 | |
| 25.0 121.5 1178 | |
| 55.2 61.4 1178 | |
| 45.5 -73.6 1178 | |
| 25.0 121.5 1178 | |
| 55.2 61.4 1178 | |
| 55.2 59.7 1178 | |
| 45.3 -73.9 1178 | |
| 45.3 -73.9 1179 | |
| 49.6 25.6 1179 | |
| 28.2 113.1 1179 | |
| 51.2 58.3 1179 | |
| 34.1 -118.3 1179 | |
| 23.5 121.0 1179 | |
| 53.0 36.1 1179 | |
| 53.1 36.2 1179 | |
| 23.1 113.3 1179 | |
| 4.6 -74.1 1179 | |
| 34.8 113.7 1179 | |
| 55.2 61.4 1179 | |
| 55.3 61.4 1179 | |
| 51.8 55.1 1180 | |
| 55.7 37.6 1180 | |
| 34.8 113.7 1180 | |
| 51.9 36.3 1180 | |
| 56.9 60.6 1180 | |
| 27.4 -82.5 1180 | |
| 35.2 115.4 1180 | |
| 23.1 113.3 1180 | |
| 22.5 114.1 1180 | |
| 41.0 29.0 1180 | |
| 53.5 49.3 1180 | |
| 55.2 61.4 1180 | |
| 30.3 120.2 1180 | |
| 55.8 37.6 1180 | |
| 54.6 39.7 1181 | |
| 51.8 55.1 1181 | |
| 23.7 90.4 1181 | |
| 34.1 -118.3 1181 | |
| 53.2 50.1 1181 | |
| -18.9 -48.3 1181 | |
| 23.5 121.0 1181 | |
| 32.1 118.8 1181 | |
| 51.7 39.2 1181 | |
| 55.2 59.7 1181 | |
| 23.5 121.0 1181 | |
| 34.8 113.7 1182 | |
| 54.6 39.7 1182 | |
| 45.5 -73.6 1182 | |
| 57.8 40.9 1182 | |
| 59.2 11.4 1182 | |
| 49.8 30.1 1182 | |
| 51.7 36.2 1182 | |
| 44.9 40.6 1182 | |
| 53.0 -1.2 1182 | |
| 31.9 117.3 1182 | |
| 39.9 116.4 1182 | |
| 55.3 61.4 1182 | |
| 54.2 45.2 1182 | |
| 37.5 127.0 1183 | |
| 55.0 36.5 1183 | |
| 45.5 -73.6 1183 | |
| 33.4 -111.9 1183 | |
| 53.9 27.6 1183 | |
| 48.9 2.3 1183 | |
| 22.5 114.1 1183 | |
| 51.7 36.2 1183 | |
| 45.5 -73.6 1183 | |
| 55.9 37.4 1183 | |
| 50.4 80.3 1183 | |
| 55.8 37.6 1183 | |
| 55.7 12.6 1184 | |
| 36.7 117.0 1184 | |
| 52.2 21.0 1184 | |
| 40.3 -111.7 1184 | |
| 49.8 24.0 1184 | |
| 50.1 8.7 1184 | |
| 37.5 121.4 1184 | |
| 39.1 117.2 1184 | |
| 31.0 121.4 1184 | |
| 51.3 58.2 1185 | |
| 51.7 55.4 1185 | |
| 51.8 55.1 1185 | |
| 48.9 2.3 1185 | |
| -34.6 -58.4 1185 | |
| 55.0 82.9 1185 | |
| 55.7 37.6 1185 | |
| 55.8 37.6 1185 | |
| 23.7 90.4 1186 | |
| 30.3 120.2 1186 | |
| 31.0 121.4 1186 | |
| 56.0 43.1 1186 | |
| 23.5 121.0 1186 | |
| 40.5 -74.2 1186 | |
| 52.7 58.7 1186 | |
| 23.1 113.3 1186 | |
| 55.7 12.6 1186 | |
| 51.7 39.2 1186 | |
| 35.6 140.1 1186 | |
| 40.5 -74.2 1186 | |
| 55.2 59.7 1186 | |
| 55.5 47.5 1187 | |
| 54.6 53.7 1187 | |
| 48.9 2.3 1187 | |
| 50.4 30.5 1187 | |
| 30.7 104.1 1187 | |
| 24.7 46.7 1187 | |
| 23.5 121.0 1187 | |
| 30.3 120.2 1187 | |
| 55.8 37.6 1187 | |
| 24.1 120.7 1187 | |
| 53.5 49.3 1187 | |
| 36.7 117.0 1187 | |
| 32.1 118.8 1187 | |
| 30.7 104.1 1188 | |
| 14.6 121.0 1188 | |
| 23.0 120.2 1188 | |
| 53.0 36.1 1188 | |
| 37.5 127.0 1188 | |
| 23.1 113.3 1188 | |
| 25.0 121.5 1188 | |
| 55.2 61.4 1188 | |
| 23.5 121.0 1188 | |
| 23.5 121.0 1189 | |
| 53.5 49.6 1189 | |
| 51.8 55.1 1189 | |
| 21.5 39.2 1189 | |
| 36.7 117.0 1189 | |
| 39.1 117.2 1189 | |
| 51.1 17.0 1189 | |
| 45.5 -73.6 1189 | |
| 55.2 61.4 1189 | |
| 45.5 -73.6 1190 | |
| 55.7 37.6 1190 | |
| 35.2 115.4 1190 | |
| 23.1 113.3 1190 | |
| 34.1 -118.3 1190 | |
| 30.3 120.2 1190 | |
| 39.9 116.4 1190 | |
| 26.2 91.7 1190 | |
| 50.4 30.5 1190 | |
| 55.3 61.4 1190 | |
| 51.7 39.2 1190 | |
| 55.2 61.4 1190 | |
| 50.0 36.3 1190 | |
| 23.5 121.0 1190 | |
| 53.2 45.0 1191 | |
| 45.5 -73.6 1191 | |
| 51.2 58.3 1191 | |
| 50.6 36.6 1191 | |
| 56.1 47.3 1191 | |
| 41.4 -8.3 1191 | |
| 39.0 -77.5 1191 | |
| -34.1 150.8 1191 | |
| 51.8 55.1 1191 | |
| 37.6 -77.6 1191 | |
| 49.6 34.5 1192 | |
| 52.8 52.3 1192 | |
| 55.2 61.4 1192 | |
| 54.9 43.3 1192 | |
| 30.7 104.1 1192 | |
| 56.9 60.6 1192 | |
| 56.9 53.2 1192 | |
| 23.1 113.3 1192 | |
| 55.2 61.4 1192 | |
| 34.8 113.7 1192 | |
| 43.9 125.3 1192 | |
| 51.5 -0.1 1192 | |
| 51.2 58.3 1193 | |
| 23.5 121.0 1193 | |
| 37.5 127.0 1193 | |
| 23.1 113.3 1193 | |
| 23.1 113.3 1193 | |
| 56.9 60.6 1193 | |
| 48.9 2.3 1193 | |
| 40.4 -80.6 1193 | |
| 30.3 120.2 1193 | |
| 24.1 120.7 1193 | |
| 42.4 -71.1 1193 | |
| 32.1 118.8 1193 | |
| 36.7 117.0 1194 | |
| 36.7 117.0 1194 | |
| 23.1 113.3 1194 | |
| 39.9 116.4 1194 | |
| 53.0 36.1 1194 | |
| 54.3 48.4 1194 | |
| 24.9 118.6 1194 | |
| 55.2 61.4 1194 | |
| 55.2 61.4 1194 | |
| 48.5 35.0 1194 | |
| 55.2 61.4 1194 | |
| 55.2 61.4 1194 | |
| 55.2 61.4 1194 | |
| 51.2 58.3 1195 | |
| 51.2 58.3 1195 | |
| 36.7 117.0 1195 | |
| 45.5 -73.6 1195 | |
| 55.7 37.6 1195 | |
| 52.5 103.9 1195 | |
| 41.0 29.0 1195 | |
| 46.3 48.0 1195 | |
| 35.2 115.4 1195 | |
| 13.0 77.6 1195 | |
| 23.1 113.3 1195 | |
| 55.2 61.4 1195 | |
| 36.7 117.0 1196 | |
| 36.7 117.0 1196 | |
| 54.6 39.7 1196 | |
| 47.1 8.2 1196 | |
| 30.3 120.2 1196 | |
| 51.3 9.5 1196 | |
| 45.3 -73.9 1196 | |
| 55.2 61.4 1196 | |
| 51.2 58.3 1197 | |
| 56.0 92.9 1197 | |
| 41.2 -73.2 1197 | |
| 51.7 35.7 1197 | |
| 43.5 43.6 1197 | |
| 45.5 -73.6 1197 | |
| 36.7 117.0 1197 | |
| 23.5 121.0 1197 | |
| 25.0 121.3 1197 | |
| 32.1 118.8 1197 | |
| 45.5 -73.6 1197 | |
| 45.5 -73.6 1197 | |
| 36.6 128.7 1197 | |
| 45.5 -73.6 1198 | |
| 53.8 91.3 1198 | |
| 55.0 73.4 1198 | |
| 42.0 43.5 1198 | |
| 46.8 29.5 1198 | |
| 25.0 121.5 1198 | |
| 24.0 120.9 1198 | |
| 48.9 2.3 1198 | |
| 8.5 124.6 1198 | |
| 55.7 37.6 1198 | |
| 51.5 46.0 1198 | |
| 23.5 121.0 1198 | |
| 1.3 103.9 1198 | |
| 39.9 116.4 1198 | |
| 45.3 -73.9 1198 | |
| 23.1 114.4 1198 | |
| 31.0 121.4 1198 | |
| 55.2 61.4 1198 | |
| 55.7 37.6 1198 | |
| 26.1 119.3 1199 | |
| 48.0 37.9 1199 | |
| 36.7 117.0 1199 | |
| 51.8 55.1 1199 | |
| 59.9 30.3 1199 | |
| 43.9 -79.0 1199 | |
| 39.9 116.4 1199 | |
| 51.5 46.0 1199 | |
| 39.9 116.4 1199 | |
| 55.2 61.4 1199 | |
| 37.5 121.4 1200 | |
| 23.5 121.0 1200 | |
| 59.9 30.3 1200 | |
| 30.7 104.1 1200 | |
| 51.5 -0.2 1200 | |
| 53.4 59.0 1200 | |
| 44.9 -93.3 1200 | |
| 50.6 36.6 1200 | |
| 50.4 30.5 1200 | |
| 49.8 30.1 1200 | |
| 53.1 36.2 1200 | |
| 58.0 56.3 1200 | |
| 40.5 -74.2 1200 | |
| 39.9 116.4 1200 | |
| 23.5 121.0 1200 | |
| 55.2 61.4 1200 | |
| 25.0 121.5 1200 | |
| 37.5 127.0 1200 | |
| 50.3 28.7 1201 | |
| 23.5 121.0 1201 | |
| 56.3 93.5 1201 | |
| 50.6 36.6 1201 | |
| 55.3 61.4 1201 | |
| 55.2 61.4 1201 | |
| 55.2 61.4 1201 | |
| 30.7 104.1 1202 | |
| 51.7 55.4 1202 | |
| 26.1 119.3 1202 | |
| -26.2 28.1 1202 | |
| 20.0 77.0 1202 | |
| 47.5 19.1 1202 | |
| 30.3 120.2 1202 | |
| 59.6 30.1 1202 | |
| 51.7 36.2 1202 | |
| 34.1 -118.2 1202 | |
| 55.3 61.4 1202 | |
| 55.2 61.4 1202 | |
| 51.3 9.5 1202 | |
| 45.5 -73.6 1203 | |
| 36.7 117.0 1203 | |
| 39.6 -76.2 1203 | |
| 55.7 37.6 1203 | |
| 35.9 139.6 1203 | |
| 23.1 113.3 1203 | |
| 55.5 65.3 1203 | |
| 24.1 120.7 1203 | |
| 30.7 104.1 1203 | |
| 30.6 114.3 1203 | |
| 55.2 61.4 1203 | |
| 55.3 61.4 1203 | |
| 47.5 19.1 1203 | |
| 23.5 121.0 1203 | |
| 25.0 121.5 1203 | |
| 51.8 55.1 1203 | |
| 29.4 48.0 1203 | |
| 32.1 118.8 1203 | |
| 23.1 113.3 1204 | |
| 23.1 113.3 1204 | |
| 51.3 9.5 1204 | |
| 23.5 121.0 1204 | |
| 31.9 117.3 1204 | |
| 24.6 120.8 1204 | |
| 55.2 61.4 1204 | |
| 22.8 108.3 1204 | |
| 51.7 39.2 1204 | |
| 53.5 48.9 1204 | |
| 56.1 40.4 1205 | |
| 51.2 58.3 1205 | |
| 31.0 121.4 1205 | |
| 34.3 108.9 1205 | |
| 43.5 43.6 1205 | |
| 52.8 55.8 1205 | |
| 50.6 36.6 1205 | |
| 26.1 119.3 1205 | |
| 51.3 37.8 1205 | |
| 32.9 -117.2 1205 | |
| 25.0 121.5 1205 | |
| 55.2 61.4 1205 | |
| 55.3 61.4 1205 | |
| 4.6 -74.1 1205 | |
| -17.3 -42.8 1205 | |
| 36.7 117.0 1206 | |
| 28.5 119.9 1206 | |
| 22.6 120.4 1206 | |
| 53.2 48.5 1206 | |
| 42.7 -84.6 1206 | |
| 52.7 58.7 1206 | |
| 53.2 50.1 1206 | |
| 23.1 113.3 1206 | |
| 45.0 39.0 1206 | |
| 45.5 -73.6 1206 | |
| 22.5 114.1 1206 | |
| 53.6 10.0 1206 | |
| 50.4 83.5 1206 | |
| 45.5 -73.6 1207 | |
| 45.5 131.9 1207 | |
| 23.0 120.2 1207 | |
| 39.9 116.4 1207 | |
| 41.9 -87.6 1207 | |
| 50.4 80.3 1207 | |
| 45.5 -73.6 1208 | |
| 25.0 121.5 1208 | |
| 48.9 2.3 1208 | |
| 46.3 48.0 1208 | |
| 24.5 118.1 1208 | |
| 51.5 46.1 1208 | |
| 50.6 36.6 1208 | |
| 50.6 36.6 1208 | |
| 55.2 61.4 1208 | |
| 55.2 61.4 1208 | |
| 30.3 120.2 1208 | |
| 25.0 121.5 1208 | |
| 55.2 61.4 1208 | |
| 29.9 121.5 1209 | |
| 36.7 117.0 1209 | |
| 23.5 121.0 1209 | |
| 30.7 104.1 1209 | |
| 46.0 25.0 1209 | |
| 25.0 121.3 1209 | |
| 14.4 100.6 1209 | |
| 49.8 30.1 1209 | |
| 54.3 48.4 1209 | |
| 22.2 114.3 1209 | |
| 32.1 118.8 1209 | |
| 32.1 118.8 1209 | |
| 32.8 -96.8 1210 | |
| 54.8 56.0 1210 | |
| 39.0 -77.5 1210 | |
| 51.2 58.3 1210 | |
| 22.3 114.2 1210 | |
| 46.0 25.0 1210 | |
| 30.7 104.1 1210 | |
| 36.7 117.0 1210 | |
| 19.4 -99.1 1210 | |
| 10.4 123.9 1210 | |
| 39.9 116.4 1210 | |
| 37.5 127.0 1210 | |
| 23.5 121.0 1210 | |
| 23.1 113.3 1210 | |
| 25.0 121.5 1210 | |
| 55.8 37.6 1210 | |
| 40.4 -3.7 1210 | |
| 49.6 25.6 1210 | |
| 55.2 59.7 1210 | |
| 25.0 121.5 1210 | |
| 50.0 36.3 1210 | |
| 30.3 120.2 1210 | |
| 55.2 61.4 1210 | |
| 36.7 117.0 1211 | |
| 49.4 32.1 1211 | |
| 51.5 -0.1 1211 | |
| 48.3 38.1 1211 | |
| 54.9 43.3 1211 | |
| 47.2 39.7 1211 | |
| 22.8 121.2 1211 | |
| 41.2 -73.2 1211 | |
| 41.0 64.0 1211 | |
| 45.5 -73.6 1211 | |
| 51.2 58.3 1212 | |
| 51.8 55.1 1212 | |
| 23.1 113.3 1212 | |
| 36.7 117.0 1212 | |
| -36.8 -73.0 1212 | |
| 22.8 108.3 1212 | |
| 23.7 90.4 1212 | |
| 23.5 121.0 1212 | |
| 45.5 -73.6 1212 | |
| 45.0 39.0 1212 | |
| 45.5 -73.6 1212 | |
| 32.1 118.8 1212 | |
| 55.2 61.4 1212 | |
| 43.2 -123.4 1213 | |
| 37.5 127.0 1213 | |
| 38.1 46.3 1213 | |
| 34.1 -118.3 1213 | |
| -6.2 106.8 1213 | |
| 55.7 37.6 1213 | |
| 45.0 39.0 1213 | |
| 54.3 48.4 1213 | |
| 54.3 48.4 1213 | |
| 54.9 61.4 1213 | |
| 22.8 108.3 1213 | |
| 45.5 -73.6 1214 | |
| 25.0 121.5 1214 | |
| 23.1 113.3 1214 | |
| 45.1 7.7 1214 | |
| 30.4 -90.9 1214 | |
| 54.3 48.4 1214 | |
| 39.9 116.4 1214 | |
| 32.1 118.8 1214 | |
| 55.3 61.4 1214 | |
| 55.7 37.6 1215 | |
| 13.8 100.5 1215 | |
| 30.2 121.2 1215 | |
| -18.4 -49.2 1215 | |
| 51.2 58.3 1215 | |
| 25.0 121.5 1215 | |
| 51.5 -0.2 1215 | |
| 55.2 61.4 1215 | |
| 55.2 61.4 1215 | |
| 54.8 32.0 1215 | |
| 23.5 121.0 1215 | |
| 37.5 127.0 1216 | |
| 51.3 37.8 1216 | |
| 56.1 47.3 1216 | |
| 50.0 36.3 1216 | |
| 23.1 113.3 1216 | |
| 51.7 55.4 1216 | |
| 30.7 104.1 1216 | |
| 48.7 44.5 1216 | |
| 23.5 121.0 1216 | |
| 20.0 110.3 1216 | |
| 50.6 36.6 1216 | |
| 55.7 37.6 1216 | |
| 23.5 121.0 1216 | |
| 45.5 -73.6 1216 | |
| 53.1 46.6 1217 | |
| 48.0 37.8 1217 | |
| 48.9 2.3 1217 | |
| 41.8 -91.6 1217 | |
| 55.3 86.1 1217 | |
| 55.8 37.6 1217 | |
| 25.0 121.3 1217 | |
| 23.5 121.0 1217 | |
| 45.5 -73.6 1217 | |
| 53.2 50.1 1218 | |
| 51.7 36.2 1218 | |
| 51.2 58.3 1218 | |
| 51.8 107.6 1218 | |
| 48.9 2.3 1218 | |
| 58.0 56.3 1218 | |
| 39.1 117.2 1218 | |
| 48.9 2.3 1218 | |
| 1.3 103.9 1218 | |
| 37.5 127.0 1218 | |
| 51.7 39.2 1218 | |
| 55.2 61.4 1218 | |
| 53.2 50.1 1218 | |
| 29.4 48.0 1218 | |
| 50.4 30.5 1218 | |
| 45.5 -73.6 1218 | |
| 41.2 -73.2 1218 | |
| 39.9 116.4 1218 | |
| 49.8 24.0 1219 | |
| 30.7 104.1 1219 | |
| 45.9 -119.7 1219 | |
| 25.0 121.5 1219 | |
| 55.0 60.1 1219 | |
| 51.8 107.6 1219 | |
| 50.4 30.5 1219 | |
| 36.1 -95.3 1219 | |
| 31.9 117.3 1219 | |
| 55.3 61.4 1219 | |
| 22.5 114.1 1220 | |
| 55.0 50.1 1220 | |
| 47.9 16.2 1220 | |
| 36.7 117.0 1220 | |
| 30.3 120.2 1220 | |
| 24.1 120.7 1220 | |
| 53.5 49.6 1220 | |
| 41.1 -74.0 1220 | |
| 54.3 48.4 1220 | |
| 22.6 120.4 1220 | |
| 22.3 114.2 1220 | |
| 37.5 127.0 1220 | |
| 51.7 36.2 1220 | |
| -0.2 -78.5 1221 | |
| 51.7 55.4 1221 | |
| 51.7 55.4 1221 | |
| 49.4 32.1 1221 | |
| 53.1 36.2 1221 | |
| 55.8 37.6 1221 | |
| 30.3 120.2 1221 | |
| 55.0 60.1 1221 | |
| 51.5 -0.1 1221 | |
| 55.2 59.7 1221 | |
| 49.6 34.5 1222 | |
| 45.5 -73.6 1222 | |
| 54.6 39.7 1222 | |
| 58.1 52.7 1222 | |
| 53.5 49.6 1222 | |
| 23.5 121.0 1222 | |
| 50.6 36.6 1222 | |
| 52.7 6.2 1222 | |
| 55.2 61.4 1222 | |
| 53.9 86.7 1222 | |
| 55.2 61.4 1222 | |
| 24.9 118.6 1222 | |
| 54.3 48.4 1222 | |
| 48.5 35.0 1223 | |
| 34.1 -118.3 1223 | |
| 37.8 -97.8 1223 | |
| 36.7 117.0 1223 | |
| 45.5 -73.6 1223 | |
| 28.6 77.2 1223 | |
| 53.4 83.8 1223 | |
| 45.5 -73.6 1223 | |
| 36.1 103.8 1223 | |
| 45.5 -73.6 1223 | |
| 23.5 121.0 1223 | |
| 55.9 37.7 1223 | |
| 53.6 56.0 1223 | |
| 20.0 77.0 1224 | |
| 23.5 121.0 1224 | |
| 28.2 113.1 1224 | |
| 53.7 91.4 1224 | |
| 22.3 114.2 1224 | |
| 53.1 36.2 1224 | |
| 55.7 37.6 1224 | |
| 55.3 61.4 1224 | |
| 39.9 116.4 1224 | |
| 50.6 36.6 1224 | |
| 23.5 121.0 1225 | |
| 49.4 32.1 1225 | |
| 32.1 118.8 1225 | |
| 49.6 25.6 1225 | |
| 49.8 30.1 1225 | |
| 59.6 33.5 1225 | |
| 23.0 120.2 1225 | |
| 23.1 113.3 1225 | |
| 23.5 121.0 1225 | |
| 23.0 120.2 1225 | |
| 55.2 61.4 1225 | |
| 51.7 55.4 1226 | |
| 49.6 34.5 1226 | |
| 23.5 121.0 1226 | |
| 35.4 139.6 1226 | |
| 51.5 46.0 1226 | |
| -34.5 -58.7 1226 | |
| 49.4 32.1 1226 | |
| 54.3 48.4 1226 | |
| 39.9 116.4 1226 | |
| 55.2 59.7 1226 | |
| 52.5 103.9 1226 | |
| 55.2 61.4 1226 | |
| 48.9 2.3 1226 | |
| 4.6 -74.1 1226 | |
| 55.2 61.4 1226 | |
| 56.3 44.0 1227 | |
| 25.0 121.5 1227 | |
| 40.5 -74.2 1227 | |
| 23.5 121.0 1227 | |
| 55.7 37.6 1227 | |
| 25.0 121.3 1227 | |
| 51.9 33.5 1227 | |
| 55.2 61.4 1227 | |
| 55.2 61.4 1227 | |
| 50.6 36.6 1227 | |
| 55.3 86.1 1227 | |
| 14.6 121.0 1227 | |
| 50.6 36.6 1227 | |
| 31.0 121.4 1227 | |
| 36.7 117.0 1228 | |
| 57.6 39.9 1228 | |
| 51.8 55.1 1228 | |
| 25.0 121.5 1228 | |
| 34.0 -117.9 1228 | |
| 23.1 113.3 1228 | |
| 22.3 114.2 1228 | |
| 55.2 61.4 1228 | |
| 55.7 37.6 1228 | |
| 51.7 36.2 1228 | |
| 56.1 47.3 1229 | |
| 30.7 104.1 1229 | |
| 55.8 -4.3 1229 | |
| 23.5 121.0 1229 | |
| 50.6 -111.9 1229 | |
| 47.9 106.9 1229 | |
| 37.5 127.0 1229 | |
| 22.8 108.3 1229 | |
| 39.9 116.4 1229 | |
| 55.2 59.7 1229 | |
| 56.2 47.3 1229 | |
| 55.2 61.4 1229 | |
| 47.3 19.2 1230 | |
| 35.6 139.8 1230 | |
| 59.6 33.5 1230 | |
| 46.3 48.0 1230 | |
| 38.0 -122.0 1230 | |
| 30.7 104.1 1230 | |
| 44.0 43.1 1230 | |
| 51.9 36.3 1230 | |
| 39.1 117.2 1230 | |
| 54.3 48.4 1230 | |
| 55.7 37.6 1230 | |
| 56.3 44.0 1230 | |
| 31.0 121.4 1230 | |
| 55.2 61.4 1230 | |
| 23.5 121.0 1231 | |
| 31.0 121.4 1231 | |
| 54.6 39.7 1231 | |
| 36.7 117.0 1231 | |
| 24.1 120.7 1231 | |
| 55.7 37.6 1231 | |
| 23.5 121.0 1232 | |
| 45.5 -73.6 1232 | |
| 55.7 37.6 1232 | |
| 41.9 12.5 1232 | |
| 52.7 58.7 1232 | |
| 35.4 136.7 1232 | |
| 43.7 -79.5 1232 | |
| 50.6 36.6 1232 | |
| 23.5 121.0 1232 | |
| 4.6 -74.1 1232 | |
| 1.3 103.9 1232 | |
| 50.4 30.5 1232 | |
| 25.3 55.3 1232 | |
| 55.2 61.4 1232 | |
| 56.0 37.9 1232 | |
| 31.0 121.4 1232 | |
| 55.2 61.4 1232 | |
| 55.7 37.6 1233 | |
| 45.9 -119.7 1233 | |
| 48.9 2.3 1233 | |
| 31.0 121.4 1233 | |
| 7.1 125.6 1233 | |
| 30.3 120.2 1233 | |
| 55.7 37.6 1233 | |
| 22.6 120.4 1233 | |
| -12.3 -66.2 1233 | |
| 21.5 39.2 1233 | |
| 56.9 35.9 1233 | |
| 23.5 121.0 1233 | |
| 23.5 121.0 1233 | |
| 51.5 -0.2 1234 | |
| 23.5 121.0 1234 | |
| 63.8 20.3 1234 | |
| 50.6 36.6 1234 | |
| 25.0 121.5 1234 | |
| 24.9 118.6 1234 | |
| 51.7 39.2 1234 | |
| 56.3 44.0 1234 | |
| 55.4 43.8 1235 | |
| 55.8 -4.3 1235 | |
| 45.5 -73.6 1235 | |
| 53.0 36.1 1235 | |
| 50.4 30.5 1235 | |
| 23.5 121.0 1235 | |
| 23.1 113.3 1235 | |
| 45.5 -73.6 1235 | |
| 47.2 39.7 1235 | |
| 48.9 2.3 1235 | |
| 59.4 56.8 1235 | |
| 25.0 121.5 1235 | |
| 51.9 36.3 1235 | |
| 55.2 61.4 1235 | |
| 59.4 28.2 1235 | |
| 40.7 109.8 1235 | |
| 45.3 -73.9 1235 | |
| 36.7 117.0 1236 | |
| 36.1 140.1 1236 | |
| 23.5 121.0 1236 | |
| 53.2 50.1 1236 | |
| 51.2 58.3 1236 | |
| 37.5 127.0 1236 | |
| 58.3 59.8 1236 | |
| 54.5 37.1 1236 | |
| 46.3 48.0 1236 | |
| 54.3 49.6 1236 | |
| 23.5 121.0 1236 | |
| 49.4 32.1 1236 | |
| 54.3 48.4 1236 | |
| 34.7 113.5 1236 | |
| 54.3 48.4 1236 | |
| 30.1 121.1 1237 | |
| 51.5 -0.5 1237 | |
| 37.5 127.0 1237 | |
| 36.7 117.0 1237 | |
| 51.8 55.1 1237 | |
| 46.3 48.0 1237 | |
| 45.0 39.0 1237 | |
| 53.0 36.1 1237 | |
| 35.4 139.6 1237 | |
| 20.0 110.3 1237 | |
| 25.0 121.5 1237 | |
| 49.6 34.5 1238 | |
| 28.2 113.1 1238 | |
| 57.0 25.0 1238 | |
| 36.7 117.0 1238 | |
| 34.0 -117.9 1238 | |
| 53.0 36.1 1238 | |
| 41.0 20.0 1238 | |
| 14.6 121.1 1238 | |
| 54.3 48.4 1238 | |
| 25.0 121.5 1238 | |
| 31.0 121.4 1238 | |
| -22.8 -43.2 1238 | |
| 55.2 61.4 1238 | |
| 23.0 120.2 1238 | |
| 55.2 61.4 1238 | |
| 55.7 37.6 1238 | |
| 57.0 24.1 1239 | |
| 50.6 36.6 1239 | |
| 50.5 30.5 1239 | |
| 23.1 113.3 1239 | |
| 25.0 121.5 1239 | |
| 14.2 121.5 1239 | |
| 22.6 88.4 1239 | |
| 23.5 121.0 1239 | |
| 45.5 -73.6 1239 | |
| 41.5 -81.5 1239 | |
| -27.2 -48.5 1239 | |
| 55.2 61.4 1239 | |
| 32.1 118.8 1239 | |
| 55.2 61.4 1239 | |
| 34.8 113.7 1239 | |
| 48.5 32.3 1240 | |
| 57.2 65.5 1240 | |
| 53.5 49.3 1240 | |
| 30.8 120.8 1240 | |
| 32.1 118.8 1240 | |
| 52.8 52.3 1240 | |
| 46.3 48.0 1240 | |
| 23.5 121.0 1240 | |
| 23.5 121.0 1240 | |
| 25.0 121.3 1240 | |
| 55.7 37.6 1240 | |
| 42.8 -106.4 1240 | |
| 14.6 121.0 1240 | |
| 55.3 61.4 1240 | |
| 55.2 61.4 1240 | |
| 45.3 -73.9 1240 | |
| 36.1 103.8 1241 | |
| 36.7 117.0 1241 | |
| 53.0 36.1 1241 | |
| 33.5 -84.2 1241 | |
| 36.7 117.0 1241 | |
| 55.2 59.7 1241 | |
| -34.6 -58.4 1241 | |
| 22.6 110.2 1241 | |
| 30.3 120.2 1242 | |
| 44.5 34.2 1242 | |
| 54.6 39.7 1242 | |
| 49.8 24.0 1242 | |
| 37.5 127.0 1242 | |
| 41.0 64.0 1242 | |
| -12.3 -66.2 1242 | |
| 1.3 103.9 1242 | |
| 30.3 120.2 1242 | |
| 41.7 44.8 1243 | |
| 30.3 -97.7 1243 | |
| 36.7 117.0 1243 | |
| 36.7 117.0 1243 | |
| -18.9 -48.3 1243 | |
| 48.9 2.3 1243 | |
| 25.0 121.5 1243 | |
| 25.0 121.5 1243 | |
| 60.2 60.0 1243 | |
| 55.4 43.8 1243 | |
| 14.6 121.0 1243 | |
| 55.7 37.6 1243 | |
| 23.5 121.0 1244 | |
| 34.7 113.5 1244 | |
| 51.7 39.2 1244 | |
| 41.0 75.0 1244 | |
| 40.4 -80.0 1244 | |
| 48.0 37.8 1244 | |
| 55.2 61.4 1244 | |
| 50.4 30.5 1244 | |
| 45.5 -73.6 1244 | |
| 54.3 48.4 1244 | |
| 36.1 103.8 1244 | |
| 50.6 36.6 1245 | |
| 51.3 58.2 1245 | |
| 57.8 40.9 1245 | |
| 50.4 30.5 1245 | |
| 20.2 85.8 1245 | |
| 45.5 -73.6 1246 | |
| 30.3 120.2 1246 | |
| 50.6 36.6 1246 | |
| 26.1 119.3 1246 | |
| 54.6 39.7 1246 | |
| -25.4 -49.3 1246 | |
| 45.5 -73.6 1246 | |
| 30.1 31.3 1246 | |
| 34.8 113.7 1246 | |
| 48.9 2.3 1246 | |
| 52.2 48.0 1246 | |
| 34.8 113.7 1246 | |
| 25.0 121.5 1246 | |
| 45.0 34.1 1246 | |
| 28.2 113.1 1247 | |
| 55.8 -4.3 1247 | |
| 23.1 113.3 1247 | |
| 23.5 121.0 1247 | |
| 55.0 73.4 1247 | |
| 53.3 34.4 1247 | |
| 34.0 -117.9 1247 | |
| -22.8 -43.2 1247 | |
| 37.5 127.0 1247 | |
| 37.5 127.0 1247 | |
| 23.5 121.0 1247 | |
| 54.7 20.5 1247 | |
| 55.7 37.9 1247 | |
| 54.3 48.4 1247 | |
| 17.4 78.5 1247 | |
| 17.4 78.5 1247 | |
| 25.0 121.5 1247 | |
| 31.0 121.4 1247 | |
| 31.0 121.4 1247 | |
| 55.2 61.4 1247 | |
| 50.6 36.6 1248 | |
| 56.2 47.3 1248 | |
| 30.7 104.1 1248 | |
| 23.5 121.0 1248 | |
| 50.6 36.6 1248 | |
| -34.4 -58.6 1248 | |
| 34.1 -118.3 1248 | |
| 52.4 4.9 1248 | |
| 35.6 139.8 1248 | |
| 34.1 -118.3 1248 | |
| 50.0 36.3 1248 | |
| 55.2 61.4 1248 | |
| -25.4 -49.3 1248 | |
| 42.0 -87.7 1248 | |
| 54.3 48.4 1248 | |
| 34.8 113.7 1248 | |
| 32.1 118.8 1249 | |
| 51.7 36.2 1249 | |
| 35.2 115.4 1249 | |
| 29.9 121.5 1249 | |
| 55.8 37.6 1249 | |
| 23.5 121.0 1249 | |
| 51.7 39.2 1249 | |
| 40.4 -3.7 1249 | |
| 39.9 116.4 1249 | |
| 45.0 41.1 1249 | |
| 45.5 -73.6 1249 | |
| 55.2 61.4 1249 | |
| 56.0 37.2 1249 | |
| 36.7 117.0 1250 | |
| 51.7 55.4 1250 | |
| 17.4 78.5 1250 | |
| 49.8 18.3 1250 | |
| 23.5 121.0 1250 | |
| 51.6 46.1 1250 | |
| 55.0 82.9 1250 | |
| 54.6 53.7 1250 | |
| 45.5 9.2 1250 | |
| 50.4 30.5 1251 | |
| 23.5 121.0 1251 | |
| 46.3 48.0 1251 | |
| 34.4 -118.4 1251 | |
| 55.7 37.6 1251 | |
| 23.1 113.3 1251 | |
| 55.7 37.6 1251 | |
| 48.9 2.3 1251 | |
| 50.9 4.4 1251 | |
| 51.6 40.1 1251 | |
| 55.2 59.7 1251 | |
| 54.8 61.3 1251 | |
| 41.3 -104.7 1251 | |
| 31.0 121.4 1252 | |
| 30.3 120.2 1252 | |
| 51.7 55.4 1252 | |
| 28.2 113.1 1252 | |
| -26.2 28.1 1252 | |
| 58.0 56.3 1252 | |
| 23.5 121.0 1252 | |
| 22.6 120.4 1252 | |
| 50.4 30.5 1252 | |
| 45.5 -73.6 1252 | |
| 34.7 135.8 1252 | |
| 54.3 48.4 1252 | |
| 31.0 121.4 1252 | |
| 55.2 61.4 1252 | |
| 55.8 -4.3 1253 | |
| 39.9 116.4 1253 | |
| 47.2 39.7 1253 | |
| 25.0 121.5 1253 | |
| 23.1 113.3 1253 | |
| 55.7 37.6 1253 | |
| 19.0 72.8 1253 | |
| 45.5 -73.6 1253 | |
| 56.2 47.3 1253 | |
| 52.3 77.0 1253 | |
| 56.1 47.5 1254 | |
| 55.0 73.4 1254 | |
| 51.7 36.2 1254 | |
| 48.9 2.3 1254 | |
| 50.6 36.6 1254 | |
| 51.7 55.4 1254 | |
| 56.3 93.5 1254 | |
| 30.7 104.1 1254 | |
| 48.9 2.3 1254 | |
| 42.9 -78.8 1254 | |
| 23.1 113.3 1254 | |
| 54.3 48.4 1254 | |
| 30.3 120.2 1254 | |
| 55.2 61.4 1254 | |
| 35.6 139.7 1255 | |
| 56.2 47.3 1255 | |
| 33.7 -84.4 1255 | |
| 48.5 32.3 1255 | |
| 54.8 56.0 1255 | |
| 29.0 -111.7 1255 | |
| 23.1 113.3 1255 | |
| 55.2 59.7 1255 | |
| 23.5 121.0 1255 | |
| 51.2 58.3 1256 | |
| 50.6 36.6 1256 | |
| 55.0 73.4 1256 | |
| 53.0 36.1 1256 | |
| 34.8 113.7 1256 | |
| 51.8 55.1 1256 | |
| 10.5 -66.9 1256 | |
| 55.4 43.8 1256 | |
| 55.0 82.9 1256 | |
| 33.4 -112.0 1256 | |
| 55.2 61.4 1256 | |
| 30.3 120.2 1256 | |
| 43.0 44.7 1256 | |
| 25.0 121.5 1256 | |
| 50.4 30.5 1256 | |
| 50.1 8.7 1257 | |
| 53.0 36.1 1257 | |
| 29.0 -111.7 1257 | |
| 50.7 3.2 1257 | |
| 56.0 37.2 1257 | |
| 50.5 30.5 1257 | |
| 55.3 61.4 1257 | |
| 56.0 24.0 1258 | |
| 51.7 55.4 1258 | |
| 52.4 5.0 1258 | |
| 41.0 75.0 1258 | |
| 47.2 39.7 1258 | |
| 52.4 4.9 1258 | |
| 45.0 41.1 1258 | |
| 55.7 37.6 1258 | |
| 32.1 118.8 1258 | |
| 32.1 118.8 1258 | |
| 45.0 42.0 1258 | |
| 22.3 114.2 1258 | |
| 53.6 9.9 1258 | |
| 55.2 61.4 1258 | |
| 31.0 121.4 1258 | |
| 39.9 116.4 1259 | |
| 49.0 31.4 1259 | |
| 51.7 55.4 1259 | |
| 46.3 -96.7 1259 | |
| 55.7 37.6 1259 | |
| 55.7 37.6 1259 | |
| 56.9 35.9 1259 | |
| 55.7 37.6 1259 | |
| 22.6 88.4 1259 | |
| 55.4 43.8 1259 | |
| 55.3 61.4 1259 | |
| 56.3 44.0 1259 | |
| 55.2 61.4 1259 | |
| 31.0 121.4 1259 | |
| 55.2 61.4 1259 | |
| 30.3 120.2 1259 | |
| 55.7 37.6 1259 | |
| 21.2 79.1 1259 | |
| 56.0 37.2 1259 | |
| 41.7 123.2 1259 | |
| 54.6 39.7 1260 | |
| 36.7 117.0 1260 | |
| 53.0 36.1 1260 | |
| 53.1 45.4 1260 | |
| 52.8 52.3 1260 | |
| 34.0 -117.9 1260 | |
| 34.7 113.5 1260 | |
| 51.7 39.2 1260 | |
| 23.5 121.0 1260 | |
| 23.5 121.0 1260 | |
| 32.1 118.8 1260 | |
| 23.5 121.0 1260 | |
| 56.2 47.3 1260 | |
| 55.2 61.4 1260 | |
| 51.7 39.2 1260 | |
| 45.5 -73.6 1260 | |
| 45.0 34.1 1260 | |
| 22.3 114.2 1260 | |
| 51.7 36.2 1260 | |
| 14.6 121.0 1261 | |
| 42.0 -87.7 1261 | |
| 24.9 118.6 1261 | |
| 49.6 34.5 1261 | |
| 55.7 37.6 1261 | |
| 55.2 61.4 1261 | |
| 53.4 83.8 1261 | |
| 53.1 36.2 1262 | |
| 51.7 36.2 1262 | |
| 29.9 121.5 1262 | |
| 25.0 121.5 1262 | |
| 14.9 121.0 1262 | |
| 50.5 30.5 1262 | |
| 56.9 60.6 1262 | |
| 48.9 2.3 1262 | |
| 49.8 30.1 1262 | |
| 55.2 11.8 1262 | |
| 55.2 61.4 1262 | |
| 32.1 118.8 1262 | |
| 51.7 55.4 1263 | |
| -22.8 -47.2 1263 | |
| 29.9 121.5 1263 | |
| 55.9 37.8 1263 | |
| 50.6 36.6 1263 | |
| 34.8 -95.6 1263 | |
| 25.0 121.5 1263 | |
| 49.8 30.1 1263 | |
| 55.3 61.4 1263 | |
| -7.8 -35.7 1263 | |
| 55.2 61.4 1263 | |
| 55.2 61.4 1263 | |
| 24.1 120.7 1263 | |
| 55.3 61.4 1263 | |
| 51.8 55.1 1264 | |
| 53.0 36.1 1264 | |
| 52.8 52.3 1264 | |
| 31.0 121.4 1264 | |
| 51.7 55.4 1264 | |
| 55.7 37.6 1264 | |
| 25.0 121.5 1264 | |
| 20.2 85.8 1264 | |
| 50.9 4.4 1264 | |
| 39.0 -77.5 1264 | |
| 51.5 46.1 1264 | |
| 31.9 117.3 1264 | |
| 51.9 36.3 1264 | |
| 30.3 120.2 1264 | |
| 35.7 51.4 1264 | |
| 46.3 48.0 1264 | |
| 19.4 -99.1 1264 | |
| 54.3 48.4 1264 | |
| 23.1 114.4 1264 | |
| 51.8 55.1 1265 | |
| 48.1 39.9 1265 | |
| 57.9 60.0 1265 | |
| 43.1 12.1 1265 | |
| 57.1 24.3 1265 | |
| 30.0 70.0 1265 | |
| 37.5 127.0 1265 | |
| -34.1 150.8 1265 | |
| 24.1 120.7 1265 | |
| 26.6 106.7 1265 | |
| 50.9 34.8 1265 | |
| 22.3 114.2 1265 | |
| 65.0 77.7 1265 | |
| 23.5 121.0 1265 | |
| 22.5 114.1 1266 | |
| 45.3 -73.9 1266 | |
| 52.8 52.3 1266 | |
| 19.7 -101.1 1266 | |
| 59.3 18.1 1266 | |
| 24.1 120.7 1266 | |
| 23.5 121.0 1266 | |
| 14.6 121.1 1266 | |
| 37.5 41.0 1266 | |
| 50.4 30.5 1266 | |
| 39.9 116.4 1266 | |
| 22.6 120.4 1266 | |
| 40.2 44.5 1266 | |
| 55.2 61.4 1266 | |
| 31.8 120.0 1266 | |
| 55.2 61.4 1266 | |
| -6.2 106.8 1266 | |
| 55.2 61.4 1266 | |
| 51.7 39.2 1266 | |
| 34.0 -117.9 1266 | |
| 53.0 36.1 1267 | |
| 48.9 24.7 1267 | |
| 51.6 -0.2 1267 | |
| 55.7 37.6 1267 | |
| 50.6 36.6 1267 | |
| 20.0 77.0 1267 | |
| 22.3 114.2 1267 | |
| 32.1 118.8 1267 | |
| 55.2 61.4 1267 | |
| 31.0 121.4 1267 | |
| 56.4 41.3 1267 | |
| 52.8 104.8 1267 | |
| 45.5 -73.6 1267 | |
| 47.8 35.2 1267 | |
| -12.3 -66.2 1267 | |
| 55.2 61.4 1267 | |
| 48.0 37.8 1268 | |
| 39.9 116.4 1268 | |
| 23.5 121.0 1268 | |
| 53.5 49.3 1268 | |
| 32.1 118.8 1268 | |
| 51.7 39.2 1268 | |
| -34.6 -58.5 1268 | |
| 37.5 -122.2 1268 | |
| 49.2 -122.9 1268 | |
| 55.7 37.6 1268 | |
| 55.2 61.4 1268 | |
| 34.0 -118.3 1268 | |
| 51.5 -0.1 1269 | |
| 29.8 -95.4 1269 | |
| 55.7 37.6 1269 | |
| 53.0 36.1 1269 | |
| 48.9 2.3 1269 | |
| 25.0 121.5 1269 | |
| 23.5 121.0 1269 | |
| 41.0 29.0 1269 | |
| 39.1 117.2 1269 | |
| 23.5 121.0 1269 | |
| 55.3 61.4 1269 | |
| 55.2 61.4 1269 | |
| 55.2 61.4 1269 | |
| 53.5 49.3 1270 | |
| 25.0 121.5 1270 | |
| -28.5 -49.0 1270 | |
| 55.8 37.6 1270 | |
| 23.5 121.0 1270 | |
| 51.8 55.1 1270 | |
| 57.8 40.9 1270 | |
| 30.3 120.2 1270 | |
| 55.7 37.6 1270 | |
| 32.1 118.8 1270 | |
| 46.3 48.0 1270 | |
| 24.1 120.7 1270 | |
| 50.4 30.5 1270 | |
| 55.2 61.4 1270 | |
| 23.5 121.0 1270 | |
| 54.3 48.4 1270 | |
| 32.1 118.8 1270 | |
| 37.5 -122.4 1271 | |
| 31.0 121.4 1271 | |
| 37.8 -97.8 1271 | |
| 51.5 46.0 1271 | |
| 57.8 40.9 1271 | |
| -37.8 144.9 1271 | |
| 39.9 116.4 1271 | |
| 50.4 30.5 1271 | |
| 24.1 120.7 1271 | |
| 23.1 113.3 1271 | |
| 36.6 128.7 1271 | |
| 49.7 6.6 1271 | |
| 31.0 121.4 1271 | |
| 42.7 23.3 1271 | |
| 54.3 48.4 1271 | |
| 32.1 118.8 1271 | |
| 32.1 118.8 1271 | |
| 55.2 61.4 1271 | |
| 37.8 128.9 1271 | |
| 22.3 114.2 1272 | |
| 23.0 120.2 1272 | |
| 51.2 58.3 1272 | |
| 30.7 104.1 1272 | |
| 30.3 120.2 1272 | |
| 25.0 121.5 1272 | |
| 43.5 43.6 1272 | |
| 45.5 -73.6 1272 | |
| 31.9 34.8 1272 | |
| 45.5 -73.6 1272 | |
| 43.9 125.3 1272 | |
| -36.7 -73.1 1272 | |
| 20.6 -87.1 1272 | |
| 45.7 9.7 1272 | |
| 55.2 61.4 1272 | |
| 32.1 118.8 1272 | |
| 56.9 60.6 1272 | |
| 32.1 118.8 1272 | |
| 55.9 48.3 1273 | |
| 23.5 121.0 1273 | |
| 34.1 -118.3 1273 | |
| 55.7 37.6 1273 | |
| 37.7 -84.6 1273 | |
| 23.5 121.0 1273 | |
| 40.0 45.0 1273 | |
| 55.2 61.4 1273 | |
| 32.1 118.8 1273 | |
| 55.2 61.4 1273 | |
| 55.8 37.6 1273 | |
| 23.0 120.2 1273 | |
| 55.0 60.4 1273 | |
| 55.3 61.4 1273 | |
| 37.8 -97.8 1274 | |
| 51.7 36.2 1274 | |
| 51.5 -0.2 1274 | |
| 51.5 -0.2 1274 | |
| 55.2 61.4 1274 | |
| 53.1 36.2 1274 | |
| 51.5 -0.1 1274 | |
| 54.3 48.4 1274 | |
| 50.4 30.5 1274 | |
| 23.1 113.3 1274 | |
| 55.7 37.6 1274 | |
| -12.3 -66.2 1274 | |
| 24.1 120.7 1274 | |
| 32.1 118.8 1274 | |
| 35.0 136.9 1275 | |
| 36.7 117.0 1275 | |
| 43.6 -79.4 1275 | |
| 51.7 39.2 1275 | |
| 31.9 34.8 1275 | |
| 48.9 2.3 1275 | |
| 55.7 37.6 1275 | |
| 51.5 -0.1 1275 | |
| 23.5 121.0 1275 | |
| 49.4 32.1 1275 | |
| 45.5 -73.6 1276 | |
| 23.7 90.4 1276 | |
| 50.4 30.5 1276 | |
| 51.8 55.1 1276 | |
| 51.2 58.3 1276 | |
| 30.3 120.2 1276 | |
| 59.9 30.3 1276 | |
| 33.4 -112.0 1276 | |
| 55.2 61.4 1276 | |
| 55.2 61.4 1276 | |
| 45.3 -73.9 1276 | |
| 54.3 48.4 1276 | |
| 45.5 -73.6 1276 | |
| 56.4 37.5 1277 | |
| 53.5 49.3 1277 | |
| 51.7 55.4 1277 | |
| 57.8 40.9 1277 | |
| 55.7 37.6 1277 | |
| 54.3 48.4 1277 | |
| 13.8 100.5 1277 | |
| 40.7 109.8 1277 | |
| 37.5 127.0 1277 | |
| 44.6 33.5 1277 | |
| 36.7 117.0 1277 | |
| 55.0 50.1 1277 | |
| 24.1 120.7 1277 | |
| 32.1 118.8 1277 | |
| 56.9 60.6 1277 | |
| 31.0 121.4 1277 | |
| 23.5 121.0 1277 | |
| 51.7 36.2 1277 | |
| 55.7 37.6 1278 | |
| 53.0 36.1 1278 | |
| 48.9 2.3 1278 | |
| 55.8 37.6 1278 | |
| 55.7 37.6 1278 | |
| 49.4 32.1 1278 | |
| 49.3 -123.1 1278 | |
| 22.6 120.4 1278 | |
| 48.5 35.0 1278 | |
| 23.5 121.0 1278 | |
| 55.2 61.4 1278 | |
| 32.1 118.8 1278 | |
| 45.5 -73.6 1278 | |
| 45.5 -73.6 1278 | |
| 53.5 49.3 1278 | |
| 55.7 84.9 1278 | |
| 55.2 61.4 1278 | |
| 59.4 13.5 1279 | |
| 52.8 52.3 1279 | |
| 51.7 55.4 1279 | |
| 31.0 121.4 1279 | |
| 57.8 40.9 1279 | |
| 58.6 49.7 1279 | |
| 54.6 39.7 1279 | |
| 55.2 61.4 1279 | |
| 54.6 39.7 1279 | |
| 55.2 61.4 1279 | |
| 38.7 -77.2 1280 | |
| 19.7 -101.1 1280 | |
| 25.0 121.5 1280 | |
| 59.4 13.5 1280 | |
| 56.9 60.6 1280 | |
| 22.3 114.2 1280 | |
| 51.7 55.4 1281 | |
| -6.2 106.8 1281 | |
| 36.7 117.0 1281 | |
| 42.7 23.3 1281 | |
| 37.5 127.0 1281 | |
| 23.5 121.0 1281 | |
| 39.8 -105.0 1281 | |
| 34.1 -118.3 1281 | |
| 50.4 30.5 1281 | |
| 50.4 30.5 1281 | |
| 55.3 61.4 1281 | |
| 54.3 48.4 1281 | |
| 54.6 39.7 1281 | |
| 55.0 73.4 1282 | |
| 56.5 85.0 1282 | |
| 14.6 121.0 1282 | |
| 52.4 4.9 1282 | |
| 54.9 43.3 1282 | |
| 46.3 48.0 1282 | |
| 39.9 116.4 1282 | |
| 30.7 104.1 1282 | |
| 50.4 30.5 1282 | |
| 23.5 121.0 1282 | |
| 55.3 61.4 1282 | |
| 54.3 48.4 1282 | |
| 36.6 128.7 1282 | |
| 32.1 118.8 1282 | |
| 40.2 44.5 1282 | |
| 50.4 30.5 1282 | |
| 48.9 2.3 1283 | |
| 54.7 25.3 1283 | |
| 20.2 85.8 1283 | |
| 25.0 121.5 1283 | |
| 25.0 121.5 1283 | |
| 37.8 -97.8 1283 | |
| 50.4 30.5 1283 | |
| 28.2 113.1 1283 | |
| 30.3 120.2 1283 | |
| 41.1 14.8 1283 | |
| 50.4 30.5 1283 | |
| 48.9 2.3 1284 | |
| 23.5 121.0 1284 | |
| 52.4 4.9 1284 | |
| 45.5 -73.6 1284 | |
| 50.4 30.5 1284 | |
| -16.5 -68.1 1284 | |
| 30.3 120.2 1284 | |
| 51.5 -0.1 1284 | |
| 51.5 46.0 1284 | |
| 55.2 61.4 1284 | |
| 56.1 47.3 1284 | |
| 24.1 120.7 1284 | |
| 50.4 80.3 1284 | |
| 13.8 100.5 1285 | |
| 53.2 45.0 1285 | |
| 52.2 21.0 1285 | |
| 36.7 117.0 1285 | |
| 55.3 61.4 1285 | |
| 55.2 61.4 1285 | |
| 51.2 58.3 1286 | |
| 58.1 52.7 1286 | |
| 56.2 47.3 1286 | |
| 23.7 90.4 1286 | |
| 51.3 9.5 1286 | |
| 56.3 44.0 1286 | |
| 55.7 37.6 1286 | |
| 59.4 13.5 1286 | |
| 55.2 61.4 1286 | |
| 55.8 37.6 1286 | |
| 46.1 -73.9 1287 | |
| 37.5 121.4 1287 | |
| 51.7 55.4 1287 | |
| 23.5 121.0 1287 | |
| 23.5 121.0 1287 | |
| 23.0 120.2 1287 | |
| 54.2 45.2 1287 | |
| 39.9 116.4 1287 | |
| 52.2 48.0 1287 | |
| 48.7 44.5 1287 | |
| 54.6 39.7 1287 | |
| 55.3 61.4 1287 | |
| 49.2 31.9 1288 | |
| 24.1 120.7 1288 | |
| 34.8 113.7 1288 | |
| 25.0 121.5 1288 | |
| 50.4 30.5 1288 | |
| 55.2 61.4 1288 | |
| 56.8 56.4 1288 | |
| 50.4 30.5 1288 | |
| 56.8 53.2 1288 | |
| 14.6 121.0 1288 | |
| 50.4 30.5 1288 | |
| 55.2 61.4 1288 | |
| 25.0 121.5 1289 | |
| 52.8 52.3 1289 | |
| 57.8 40.9 1289 | |
| 39.9 116.4 1289 | |
| 55.5 65.3 1289 | |
| 37.3 -121.9 1289 | |
| 22.5 114.1 1289 | |
| 23.5 121.0 1289 | |
| 54.3 48.4 1289 | |
| 19.7 -101.1 1290 | |
| 23.5 121.0 1290 | |
| 48.5 35.0 1290 | |
| -25.7 28.2 1290 | |
| 48.5 35.0 1290 | |
| 38.7 -77.2 1290 | |
| 23.1 113.3 1290 | |
| 50.5 30.5 1290 | |
| 23.1 113.3 1290 | |
| 45.5 -73.6 1290 | |
| 55.2 61.4 1290 | |
| 55.2 61.4 1290 | |
| 40.0 45.0 1290 | |
| 55.2 61.4 1290 | |
| 36.0 139.6 1291 | |
| 51.2 58.3 1291 | |
| 47.3 39.9 1291 | |
| 53.8 38.1 1291 | |
| 37.5 127.0 1291 | |
| 23.5 121.0 1291 | |
| 46.7 32.6 1291 | |
| 51.5 -0.1 1291 | |
| 56.9 35.9 1291 | |
| 43.3 13.0 1291 | |
| 40.5 47.5 1291 | |
| 45.5 -73.6 1292 | |
| 48.9 2.3 1292 | |
| 32.1 118.8 1292 | |
| 28.5 77.0 1292 | |
| 22.8 108.3 1292 | |
| 53.2 50.1 1292 | |
| 56.9 35.9 1292 | |
| 52.0 47.8 1292 | |
| -20.5 -47.4 1292 | |
| 51.7 39.2 1292 | |
| 36.7 117.0 1293 | |
| 22.5 114.1 1293 | |
| 37.8 -97.8 1293 | |
| 23.1 113.3 1293 | |
| 51.3 9.5 1293 | |
| 29.0 -111.7 1293 | |
| 41.0 75.0 1293 | |
| 31.9 117.3 1293 | |
| 48.5 32.3 1293 | |
| 23.5 121.0 1293 | |
| 50.3 28.7 1293 | |
| 31.5 34.8 1293 | |
| 45.5 -73.6 1293 | |
| -20.8 -47.6 1294 | |
| 55.7 37.6 1294 | |
| 23.1 113.3 1294 | |
| 51.8 107.6 1294 | |
| 46.3 48.0 1294 | |
| 35.1 136.7 1294 | |
| 45.0 41.1 1294 | |
| 25.0 121.5 1294 | |
| 24.9 118.6 1294 | |
| 23.1 113.3 1294 | |
| 42.0 -87.7 1294 | |
| 52.6 19.7 1294 | |
| 45.5 -73.6 1294 | |
| 23.1 113.3 1294 | |
| 49.4 32.1 1294 | |
| 55.7 37.6 1294 | |
| 49.4 27.0 1294 | |
| 54.8 83.1 1294 | |
| 37.5 126.7 1294 | |
| 39.9 116.4 1294 | |
| 34.0 -117.9 1294 | |
| 45.5 -73.6 1294 | |
| 55.2 61.4 1294 | |
| 37.5 127.0 1294 | |
| 46.5 30.7 1295 | |
| 55.7 37.6 1295 | |
| 40.4 -3.7 1295 | |
| 50.4 30.5 1295 | |
| 51.3 37.8 1295 | |
| 53.8 87.1 1295 | |
| 43.2 -77.7 1295 | |
| 55.2 61.4 1295 | |
| 55.2 61.4 1295 | |
| 56.9 60.6 1295 | |
| 55.2 61.4 1295 | |
| 25.0 121.5 1296 | |
| 40.7 109.8 1296 | |
| 54.7 25.3 1296 | |
| 51.7 55.4 1296 | |
| -0.2 -78.5 1296 | |
| 22.3 114.2 1296 | |
| 39.9 116.4 1296 | |
| 36.6 128.7 1296 | |
| -22.9 -43.2 1296 | |
| 51.7 36.2 1296 | |
| 25.0 121.5 1296 | |
| 38.5 106.3 1296 | |
| 25.1 121.4 1296 | |
| 25.0 121.5 1296 | |
| 45.3 -73.9 1296 | |
| 40.5 -74.2 1296 | |
| 51.7 55.4 1297 | |
| 48.9 36.3 1297 | |
| 55.7 37.6 1297 | |
| 53.4 59.0 1297 | |
| -22.8 -43.2 1297 | |
| 57.8 40.9 1297 | |
| 54.2 37.6 1297 | |
| -33.4 -70.7 1297 | |
| 58.5 31.3 1297 | |
| 30.3 120.2 1297 | |
| 23.5 121.0 1297 | |
| 23.0 120.2 1297 | |
| 34.7 -86.6 1297 | |
| 55.2 61.4 1297 | |
| 40.2 44.5 1297 | |
| 25.0 121.5 1298 | |
| 30.3 120.2 1298 | |
| 53.1 36.2 1298 | |
| 36.7 117.0 1298 | |
| 55.7 37.6 1298 | |
| 23.5 121.0 1298 | |
| 17.4 78.5 1298 | |
| 32.0 -5.0 1298 | |
| 23.1 113.3 1298 | |
| 20.0 77.0 1298 | |
| 55.4 43.8 1298 | |
| 24.5 118.1 1298 | |
| 56.9 53.2 1298 | |
| 23.5 121.0 1298 | |
| 42.0 21.4 1298 | |
| 55.7 37.6 1298 | |
| 45.5 -73.6 1298 | |
| 41.0 64.0 1298 | |
| 34.8 113.7 1299 | |
| 50.0 36.3 1299 | |
| 48.9 2.3 1299 | |
| 25.0 121.5 1299 | |
| 23.5 121.0 1299 | |
| 55.9 26.5 1299 | |
| 25.0 121.5 1299 | |
| 50.5 30.5 1299 | |
| 52.8 52.3 1299 | |
| 56.1 47.5 1299 | |
| 23.5 121.0 1299 | |
| 23.5 121.0 1299 | |
| 50.6 36.6 1299 | |
| 55.2 61.4 1299 | |
| 45.5 -73.6 1299 | |
| 55.2 61.4 1299 | |
| 22.6 120.4 1299 | |
| 30.3 120.2 1299 | |
| 54.3 48.4 1299 | |
| 51.7 36.2 1300 | |
| 50.9 34.8 1300 | |
| 28.2 113.1 1300 | |
| 20.0 77.0 1300 | |
| 51.3 58.2 1300 | |
| 30.3 120.2 1300 | |
| 55.2 61.4 1300 | |
| 55.3 61.4 1300 | |
| 55.2 59.7 1300 | |
| 43.1 12.1 1300 | |
| 31.0 121.4 1300 | |
| 24.9 118.6 1300 | |
| 51.5 -0.1 1301 | |
| 55.8 37.6 1301 | |
| 48.6 39.3 1301 | |
| 53.1 36.2 1301 | |
| 33.6 -112.1 1301 | |
| 55.2 61.4 1301 | |
| 52.2 21.0 1301 | |
| 45.5 -73.6 1301 | |
| 23.0 113.1 1301 | |
| 25.0 121.5 1301 | |
| 23.1 113.3 1301 | |
| 55.9 37.8 1301 | |
| 30.9 -89.9 1301 | |
| 52.8 52.3 1302 | |
| 51.7 36.2 1302 | |
| 25.1 121.7 1302 | |
| 34.8 113.7 1302 | |
| 29.0 -111.7 1302 | |
| 55.7 37.6 1302 | |
| 35.6 139.7 1302 | |
| 45.5 -73.6 1302 | |
| 43.1 12.1 1302 | |
| 54.3 48.4 1302 | |
| 55.3 61.4 1302 | |
| 45.5 -73.6 1302 | |
| 55.2 61.4 1302 | |
| 54.3 48.4 1302 | |
| 49.4 32.1 1302 | |
| 55.3 61.4 1302 | |
| 32.1 118.8 1302 | |
| 31.0 121.4 1303 | |
| 45.5 -73.6 1303 | |
| 46.0 25.0 1303 | |
| 40.5 -74.2 1303 | |
| 50.4 30.5 1303 | |
| 50.6 36.6 1303 | |
| 45.5 -73.6 1303 | |
| 45.5 -73.6 1303 | |
| 55.7 37.6 1303 | |
| 36.1 103.8 1303 | |
| 55.2 61.4 1303 | |
| -26.2 28.1 1303 | |
| 55.2 61.4 1304 | |
| 34.1 -118.2 1304 | |
| 30.3 120.2 1304 | |
| 29.0 -111.7 1304 | |
| 46.3 48.0 1304 | |
| 23.5 121.0 1304 | |
| 45.5 -73.6 1304 | |
| 19.4 -99.1 1304 | |
| 56.0 37.9 1304 | |
| 24.6 120.8 1304 | |
| 22.3 114.2 1304 | |
| 39.9 116.4 1305 | |
| 53.6 56.0 1305 | |
| 23.1 113.3 1305 | |
| 36.7 117.0 1305 | |
| 22.6 120.4 1305 | |
| 49.4 32.1 1305 | |
| 50.5 30.5 1305 | |
| 30.3 120.2 1305 | |
| 22.3 114.2 1305 | |
| 48.3 38.1 1305 | |
| 56.7 36.8 1305 | |
| 36.1 103.8 1305 | |
| 49.7 29.7 1305 | |
| 23.5 121.0 1305 | |
| 53.5 -113.5 1305 | |
| 32.1 118.8 1305 | |
| 56.2 47.3 1305 | |
| 55.2 61.4 1305 | |
| 55.2 61.4 1305 | |
| 47.5 19.0 1305 | |
| 31.0 121.4 1305 | |
| 53.7 91.7 1305 | |
| 55.2 61.4 1305 | |
| 45.5 -73.6 1305 | |
| 39.9 116.4 1305 | |
| 45.6 8.6 1305 | |
| 55.2 59.7 1305 | |
| 36.7 117.0 1306 | |
| 55.0 73.4 1306 | |
| 57.0 25.0 1306 | |
| 43.7 -79.4 1306 | |
| 44.5 34.2 1306 | |
| 22.0 96.1 1306 | |
| 51.7 36.2 1306 | |
| 51.7 36.2 1306 | |
| 49.8 30.1 1306 | |
| 23.5 121.0 1306 | |
| 55.8 37.6 1306 | |
| 28.6 115.9 1306 | |
| 41.8 123.4 1306 | |
| 55.2 61.4 1306 | |
| 55.7 37.6 1306 | |
| 22.3 114.2 1306 | |
| 39.9 116.4 1306 | |
| 28.2 113.1 1307 | |
| 51.8 55.1 1307 | |
| 32.1 118.8 1307 | |
| 49.6 34.5 1307 | |
| 26.1 119.3 1307 | |
| 37.5 -122.4 1307 | |
| 51.7 36.2 1307 | |
| 23.5 121.0 1307 | |
| 39.9 116.4 1307 | |
| 25.0 121.5 1307 | |
| 48.0 37.9 1307 | |
| 31.0 121.4 1307 | |
| 55.2 61.4 1307 | |
| 55.3 61.4 1307 | |
| 23.1 113.3 1308 | |
| 52.8 52.3 1308 | |
| 30.3 120.2 1308 | |
| 48.5 32.3 1308 | |
| 49.4 32.1 1308 | |
| 46.3 48.0 1308 | |
| 25.0 121.5 1308 | |
| -33.9 18.7 1308 | |
| 55.7 37.6 1308 | |
| 57.4 41.3 1308 | |
| 31.9 117.3 1308 | |
| 51.5 46.0 1308 | |
| 23.1 113.3 1308 | |
| 45.5 -73.6 1308 | |
| 37.5 126.7 1308 | |
| 46.3 48.0 1309 | |
| 23.1 113.3 1309 | |
| 39.9 116.4 1309 | |
| 52.4 4.9 1309 | |
| 37.5 127.0 1309 | |
| 23.5 121.0 1309 | |
| 51.5 46.0 1309 | |
| 25.8 -80.2 1309 | |
| 23.1 113.3 1309 | |
| 55.2 61.4 1309 | |
| 30.3 120.2 1309 | |
| 57.8 40.9 1310 | |
| 36.7 117.0 1310 | |
| 23.5 121.0 1310 | |
| 23.1 113.3 1310 | |
| 41.8 123.4 1310 | |
| 22.3 114.2 1310 | |
| 51.7 55.4 1310 | |
| 45.5 -73.6 1310 | |
| 18.5 -69.9 1310 | |
| 51.7 55.4 1310 | |
| 39.5 116.7 1310 | |
| 22.3 114.2 1310 | |
| 39.9 116.4 1310 | |
| 26.6 106.7 1310 | |
| 30.7 104.1 1310 | |
| 57.8 40.9 1310 | |
| 23.5 121.0 1310 | |
| 50.4 30.5 1310 | |
| 51.1 128.4 1310 | |
| 37.8 128.9 1310 | |
| 45.5 -73.6 1310 | |
| 45.5 -73.6 1310 | |
| 39.9 116.4 1310 | |
| 55.2 61.4 1310 | |
| 55.3 61.4 1310 | |
| 30.3 120.2 1310 | |
| 32.1 118.8 1310 | |
| 22.3 114.2 1310 | |
| 56.7 37.2 1310 | |
| 55.2 61.4 1310 | |
| 55.2 61.4 1310 | |
| 55.8 60.7 1310 | |
| 23.5 121.0 1310 | |
| 51.7 55.4 1311 | |
| 53.2 50.1 1311 | |
| 51.7 55.4 1311 | |
| 46.5 30.7 1311 | |
| 55.2 61.4 1311 | |
| 49.8 30.1 1311 | |
| 51.3 37.8 1311 | |
| 25.0 121.5 1311 | |
| 23.1 113.3 1311 | |
| 46.4 34.2 1311 | |
| 45.5 -73.6 1311 | |
| 55.3 61.4 1311 | |
| 55.2 61.4 1311 | |
| 55.2 61.4 1311 | |
| 52.3 21.0 1311 | |
| 55.7 37.6 1311 | |
| 23.5 121.0 1312 | |
| 44.6 27.4 1312 | |
| 57.0 24.1 1312 | |
| 55.0 73.4 1312 | |
| 51.2 58.3 1312 | |
| 34.3 108.9 1312 | |
| 50.4 30.5 1312 | |
| 23.1 113.3 1312 | |
| 46.6 -97.6 1312 | |
| 45.9 -119.7 1312 | |
| 53.1 49.9 1312 | |
| 37.5 127.0 1312 | |
| 45.5 -73.6 1312 | |
| 30.3 120.2 1312 | |
| 45.5 -73.6 1312 | |
| 53.2 50.1 1312 | |
| 32.1 118.8 1312 | |
| 39.9 115.3 1312 | |
| 48.9 2.3 1313 | |
| 31.0 121.4 1313 | |
| 54.7 25.3 1313 | |
| 31.0 121.4 1313 | |
| 24.1 120.7 1313 | |
| 45.0 39.0 1313 | |
| 22.6 120.4 1313 | |
| 54.2 37.6 1313 | |
| 23.5 121.0 1313 | |
| 50.1 8.7 1313 | |
| 25.0 121.5 1313 | |
| 55.2 59.7 1313 | |
| 15.0 30.0 1313 | |
| 54.0 86.7 1313 | |
| 37.5 127.0 1313 | |
| 37.5 127.0 1313 | |
| 49.4 32.1 1314 | |
| 23.5 121.0 1314 | |
| 31.0 121.4 1314 | |
| 51.3 9.5 1314 | |
| 49.8 30.1 1314 | |
| 24.1 120.7 1314 | |
| 25.0 121.5 1314 | |
| 32.1 118.8 1314 | |
| 30.3 120.2 1314 | |
| 55.2 61.4 1314 | |
| 23.5 121.0 1315 | |
| 58.5 31.3 1315 | |
| 55.2 59.7 1315 | |
| 51.2 58.3 1315 | |
| 23.1 113.3 1316 | |
| 39.9 116.4 1316 | |
| 31.0 121.4 1316 | |
| 36.7 117.0 1316 | |
| 14.2 121.5 1316 | |
| 50.6 36.6 1316 | |
| 45.5 -73.6 1316 | |
| 55.2 61.4 1316 | |
| 32.1 118.8 1316 | |
| 55.2 61.4 1316 | |
| 32.1 118.8 1316 | |
| 23.5 121.0 1316 | |
| 37.5 121.4 1317 | |
| 24.8 121.0 1317 | |
| 48.9 2.3 1317 | |
| 49.4 32.1 1317 | |
| 22.9 120.3 1317 | |
| 50.4 30.5 1317 | |
| 30.3 120.2 1317 | |
| 55.8 37.6 1317 | |
| 43.3 76.9 1317 | |
| 55.2 61.4 1317 | |
| 55.3 61.4 1317 | |
| 55.2 61.4 1317 | |
| 49.9 14.3 1317 | |
| 30.3 120.2 1318 | |
| 23.5 121.0 1318 | |
| 51.5 -0.1 1318 | |
| 13.8 100.5 1318 | |
| 22.6 120.3 1318 | |
| -27.5 153.0 1318 | |
| 55.2 59.7 1318 | |
| 56.3 44.0 1318 | |
| -26.2 28.1 1318 | |
| 55.0 60.4 1318 | |
| 31.0 121.4 1319 | |
| 25.0 121.5 1319 | |
| 52.8 52.3 1319 | |
| 52.3 104.3 1319 | |
| 25.0 121.5 1319 | |
| 45.3 -73.9 1319 | |
| 48.9 2.3 1319 | |
| 23.1 113.3 1319 | |
| 54.3 48.4 1319 | |
| 28.7 77.2 1319 | |
| 23.1 113.3 1319 | |
| 55.2 61.4 1319 | |
| 34.7 113.5 1319 | |
| 25.0 121.5 1319 | |
| 55.2 61.4 1319 | |
| 51.5 -0.1 1319 | |
| 48.2 16.4 1319 | |
| 55.9 26.5 1320 | |
| 36.7 117.0 1320 | |
| 19.7 -101.1 1320 | |
| 37.5 127.0 1320 | |
| 45.5 -73.6 1320 | |
| 34.7 113.5 1320 | |
| 36.7 117.0 1320 | |
| 51.7 55.4 1320 | |
| 41.0 29.0 1320 | |
| 60.2 60.0 1320 | |
| 48.5 35.0 1320 | |
| 22.3 114.2 1320 | |
| 65.9 57.5 1320 | |
| 19.7 -101.1 1321 | |
| 50.7 3.2 1321 | |
| 31.0 121.4 1321 | |
| 34.7 135.5 1321 | |
| 39.9 116.4 1321 | |
| 51.7 55.4 1321 | |
| 30.3 120.2 1321 | |
| 51.7 55.4 1321 | |
| -34.1 150.8 1321 | |
| -33.5 -70.7 1321 | |
| 55.8 37.6 1321 | |
| 22.8 108.3 1321 | |
| 43.5 43.6 1321 | |
| 54.3 48.4 1321 | |
| 55.8 37.6 1321 | |
| 30.3 120.2 1322 | |
| 53.9 27.6 1322 | |
| 51.7 55.4 1322 | |
| 37.9 139.0 1322 | |
| 45.5 -73.6 1322 | |
| 25.0 121.5 1322 | |
| 29.0 -111.7 1322 | |
| 51.7 36.2 1322 | |
| 42.7 26.3 1322 | |
| 48.0 68.0 1322 | |
| 40.5 -74.3 1322 | |
| 25.0 121.5 1322 | |
| 55.2 61.4 1322 | |
| 53.0 36.1 1322 | |
| 40.7 109.8 1322 | |
| 48.0 37.8 1322 | |
| 31.0 121.4 1322 | |
| 23.5 121.0 1323 | |
| 45.5 -73.6 1323 | |
| 23.7 90.4 1323 | |
| 25.0 121.5 1323 | |
| 59.3 18.1 1323 | |
| 59.9 30.3 1323 | |
| 22.5 114.1 1323 | |
| 45.3 -73.9 1323 | |
| 59.9 30.3 1323 | |
| 59.9 30.3 1323 | |
| 33.4 -111.7 1323 | |
| 23.5 121.0 1323 | |
| 22.3 114.2 1323 | |
| 39.9 116.4 1323 | |
| 55.2 61.4 1323 | |
| 20.6 -100.4 1323 | |
| 50.4 30.5 1323 | |
| 25.0 121.5 1323 | |
| 53.0 36.1 1323 | |
| 48.9 36.3 1323 | |
| 56.8 53.2 1323 | |
| 23.5 121.0 1324 | |
| 39.9 116.4 1324 | |
| 53.5 49.3 1324 | |
| 23.1 113.3 1324 | |
| 55.7 37.6 1324 | |
| 50.6 36.6 1324 | |
| 58.6 49.7 1324 | |
| 25.0 121.5 1324 | |
| 23.0 120.2 1324 | |
| 55.9 37.7 1324 | |
| 55.2 61.4 1324 | |
| 45.5 -73.6 1324 | |
| 54.9 37.4 1324 | |
| 55.2 61.4 1324 | |
| 41.8 123.4 1325 | |
| 30.3 120.2 1325 | |
| 30.7 104.1 1325 | |
| 51.3 9.5 1325 | |
| 37.5 -122.4 1325 | |
| -1.3 36.8 1325 | |
| 32.1 118.8 1325 | |
| 41.8 123.4 1325 | |
| 35.4 139.6 1325 | |
| 55.2 61.4 1325 | |
| 50.6 36.6 1325 | |
| 36.6 128.7 1325 | |
| 23.5 121.0 1326 | |
| 50.4 30.5 1326 | |
| 32.1 118.8 1326 | |
| 30.4 -97.8 1326 | |
| 51.3 9.5 1326 | |
| 25.0 121.5 1326 | |
| 53.2 50.1 1326 | |
| 53.4 10.6 1326 | |
| 50.4 30.5 1326 | |
| 50.0 36.3 1326 | |
| 55.3 61.4 1326 | |
| 55.2 61.4 1326 | |
| 51.7 55.4 1326 | |
| 23.5 121.0 1327 | |
| 32.8 -83.6 1327 | |
| 23.5 121.0 1327 | |
| 32.1 118.8 1327 | |
| 37.5 127.0 1327 | |
| 28.6 115.9 1327 | |
| -26.2 28.1 1327 | |
| 22.5 114.1 1327 | |
| 55.0 82.9 1327 | |
| 45.5 -73.6 1327 | |
| 41.2 -96.0 1327 | |
| 55.3 61.4 1327 | |
| 25.0 121.5 1328 | |
| 48.9 24.7 1328 | |
| 57.2 65.5 1328 | |
| 50.5 30.5 1328 | |
| 48.1 37.9 1328 | |
| 22.5 114.1 1328 | |
| 17.3 76.8 1328 | |
| 55.2 61.4 1328 | |
| 32.1 118.8 1328 | |
| 34.7 135.5 1328 | |
| 45.8 126.7 1328 | |
| 58.1 57.8 1328 | |
| 23.1 113.3 1328 | |
| 49.6 34.5 1329 | |
| 32.1 118.8 1329 | |
| 36.0 139.8 1329 | |
| 24.1 120.7 1329 | |
| 25.0 102.7 1329 | |
| 23.5 121.0 1329 | |
| 36.2 140.5 1329 | |
| 23.5 121.0 1329 | |
| 23.5 121.0 1329 | |
| 55.2 61.4 1329 | |
| 48.5 35.0 1329 | |
| 55.0 60.1 1329 | |
| 37.5 127.0 1329 | |
| 55.3 61.4 1329 | |
| 53.0 36.1 1329 | |
| 55.2 61.4 1329 | |
| 25.0 102.7 1329 | |
| 50.6 36.6 1330 | |
| 23.5 121.0 1330 | |
| 34.8 113.7 1330 | |
| 51.5 -0.2 1330 | |
| 53.3 34.4 1330 | |
| 18.0 -76.8 1330 | |
| 55.0 82.9 1330 | |
| 55.7 37.6 1330 | |
| 32.1 118.8 1330 | |
| 53.0 36.1 1330 | |
| 25.0 102.7 1330 | |
| 30.3 120.2 1330 | |
| 48.9 2.3 1330 | |
| 1.3 103.9 1330 | |
| 55.7 37.9 1330 | |
| 49.6 34.5 1330 | |
| 23.1 113.3 1331 | |
| 48.6 39.3 1331 | |
| 50.3 28.7 1331 | |
| 23.5 121.0 1331 | |
| 33.0 -97.7 1331 | |
| 58.0 56.3 1331 | |
| 24.9 118.6 1331 | |
| 28.4 -82.5 1331 | |
| 51.5 46.0 1331 | |
| 22.3 114.2 1331 | |
| 55.2 61.4 1331 | |
| 23.5 121.0 1332 | |
| 59.4 13.5 1332 | |
| 53.2 50.1 1332 | |
| 28.6 115.9 1332 | |
| 23.5 121.0 1332 | |
| 37.5 127.0 1332 | |
| 55.2 61.4 1332 | |
| 45.5 -73.6 1332 | |
| 31.0 121.4 1332 | |
| 39.9 116.4 1332 | |
| 55.2 61.4 1332 | |
| 50.4 30.5 1332 | |
| 30.1 121.1 1333 | |
| 34.1 -118.3 1333 | |
| 34.9 117.6 1333 | |
| 22.3 114.2 1333 | |
| 23.0 120.2 1333 | |
| 52.0 47.8 1333 | |
| 39.9 116.4 1333 | |
| 31.2 30.0 1333 | |
| 58.6 49.7 1333 | |
| 31.0 121.4 1333 | |
| 45.0 39.0 1333 | |
| 51.2 58.3 1333 | |
| 50.6 36.6 1333 | |
| 55.3 61.4 1333 | |
| 23.5 121.0 1333 | |
| 36.1 103.8 1333 | |
| 50.6 36.6 1334 | |
| 45.3 -73.9 1334 | |
| 40.7 -74.0 1334 | |
| 37.5 121.4 1334 | |
| 55.7 37.6 1334 | |
| 46.7 32.6 1334 | |
| 44.5 34.2 1334 | |
| 51.7 36.2 1334 | |
| 45.7 -77.2 1334 | |
| 23.5 121.0 1334 | |
| 45.5 -73.6 1334 | |
| 25.0 121.5 1334 | |
| 55.0 82.9 1334 | |
| 55.2 61.4 1334 | |
| 25.0 121.5 1334 | |
| 24.1 120.5 1334 | |
| 51.7 55.4 1334 | |
| 55.2 61.4 1334 | |
| 45.5 -73.6 1334 | |
| 35.0 -82.0 1334 | |
| 57.8 40.9 1335 | |
| 36.7 117.0 1335 | |
| 44.2 42.1 1335 | |
| 50.0 36.1 1335 | |
| 25.0 121.5 1335 | |
| 39.8 -105.0 1335 | |
| 56.8 53.2 1335 | |
| 30.1 31.3 1335 | |
| 35.7 51.4 1335 | |
| 40.6 -74.0 1335 | |
| 45.5 -73.6 1335 | |
| 24.1 120.7 1335 | |
| 30.3 120.2 1335 | |
| 48.0 37.9 1335 | |
| 19.2 73.1 1335 | |
| 48.5 135.1 1335 | |
| 25.3 55.3 1335 | |
| 55.2 61.4 1335 | |
| 43.5 43.6 1335 | |
| 47.6 -122.3 1335 | |
| 55.8 37.6 1335 | |
| 51.8 55.1 1335 | |
| 39.9 116.4 1336 | |
| 50.6 36.6 1336 | |
| 51.5 -0.1 1336 | |
| 32.1 118.8 1336 | |
| 55.7 37.6 1336 | |
| 30.3 120.2 1336 | |
| 4.6 -74.1 1336 | |
| 23.5 121.0 1336 | |
| 40.0 45.0 1336 | |
| 54.3 48.4 1336 | |
| 19.6 -99.2 1336 | |
| 22.5 114.1 1336 | |
| 50.4 30.5 1336 | |
| 37.5 127.0 1336 | |
| 32.1 118.8 1336 | |
| 24.1 120.7 1336 | |
| 32.1 118.8 1336 | |
| 30.3 120.2 1336 | |
| 55.2 61.4 1336 | |
| 35.2 115.4 1337 | |
| 55.3 38.7 1337 | |
| 48.9 2.3 1337 | |
| 29.3 47.7 1337 | |
| 23.5 121.0 1337 | |
| 32.1 118.8 1337 | |
| 46.0 25.0 1337 | |
| 23.5 121.0 1337 | |
| 23.5 121.0 1337 | |
| 25.0 121.5 1337 | |
| 41.0 75.0 1337 | |
| 23.5 121.0 1337 | |
| 55.2 61.4 1337 | |
| 55.2 61.4 1337 | |
| 50.6 36.6 1337 | |
| 23.5 121.0 1338 | |
| 45.0 39.0 1338 | |
| 50.6 36.6 1338 | |
| 36.7 117.0 1338 | |
| 25.0 121.5 1338 | |
| 53.6 56.0 1338 | |
| 51.9 36.3 1338 | |
| 25.1 121.4 1338 | |
| 24.5 118.1 1338 | |
| 55.8 37.6 1338 | |
| 56.8 53.2 1338 | |
| 50.6 36.6 1338 | |
| 50.4 30.5 1338 | |
| 51.7 55.4 1338 | |
| 55.1 59.5 1338 | |
| 30.3 120.2 1339 | |
| 23.5 121.0 1339 | |
| 29.3 48.1 1339 | |
| 54.8 56.0 1339 | |
| 50.5 30.5 1339 | |
| 40.5 -74.2 1339 | |
| 40.7 109.8 1339 | |
| 54.3 48.4 1339 | |
| 51.5 46.1 1339 | |
| 55.8 37.6 1339 | |
| 25.0 121.5 1339 | |
| 39.9 116.4 1339 | |
| 45.5 -73.6 1339 | |
| 47.6 -122.3 1339 | |
| 56.1 47.5 1340 | |
| 32.1 118.8 1340 | |
| 51.7 36.2 1340 | |
| 25.0 121.5 1340 | |
| 23.5 121.0 1340 | |
| 33.8 -117.8 1340 | |
| 54.6 52.8 1340 | |
| 25.0 121.5 1340 | |
| 23.5 121.0 1340 | |
| 31.0 121.4 1340 | |
| 56.4 37.5 1340 | |
| 55.2 61.4 1340 | |
| 23.5 121.0 1341 | |
| 37.5 127.0 1341 | |
| 51.7 36.2 1341 | |
| 46.3 48.0 1341 | |
| 51.5 -0.1 1341 | |
| -1.4 -48.4 1341 | |
| 25.0 121.5 1341 | |
| 55.0 50.1 1341 | |
| 31.9 117.3 1341 | |
| 54.9 52.3 1341 | |
| 28.4 -81.4 1341 | |
| 8.5 124.6 1341 | |
| 59.4 13.5 1341 | |
| 32.1 118.8 1341 | |
| 32.1 118.8 1341 | |
| 30.3 120.2 1341 | |
| 51.7 55.4 1341 | |
| 44.1 39.1 1341 | |
| 23.5 121.0 1341 | |
| 48.9 2.3 1341 | |
| 55.3 61.4 1341 | |
| 32.1 118.8 1342 | |
| 29.3 48.1 1342 | |
| 68.9 33.7 1342 | |
| 43.8 -79.3 1342 | |
| 22.6 120.4 1342 | |
| 30.7 104.1 1342 | |
| 23.5 121.0 1342 | |
| 50.8 -0.6 1342 | |
| 23.1 113.3 1342 | |
| 55.2 61.4 1342 | |
| 55.2 61.4 1342 | |
| 22.3 114.2 1342 | |
| 51.5 -0.1 1343 | |
| 50.6 36.6 1343 | |
| 32.1 118.8 1343 | |
| 55.7 37.6 1343 | |
| 23.5 121.0 1343 | |
| -31.9 115.8 1343 | |
| 50.6 36.6 1343 | |
| 51.7 55.4 1343 | |
| 50.4 30.5 1343 | |
| 30.3 120.2 1343 | |
| 39.9 116.4 1343 | |
| 48.9 24.7 1343 | |
| 55.2 61.4 1343 | |
| 25.0 121.5 1344 | |
| 23.5 121.0 1344 | |
| 55.7 37.6 1344 | |
| 29.3 48.1 1344 | |
| 47.2 39.7 1344 | |
| 23.5 121.0 1344 | |
| 39.0 -77.5 1344 | |
| 20.0 77.0 1344 | |
| 54.7 20.5 1344 | |
| 50.4 30.5 1344 | |
| 34.2 -119.2 1344 | |
| 30.3 120.2 1344 | |
| 43.1 12.1 1344 | |
| 55.0 82.9 1344 | |
| 49.4 32.1 1344 | |
| 30.3 120.2 1344 | |
| 31.0 121.4 1344 | |
| 23.1 113.3 1345 | |
| 56.1 40.4 1345 | |
| 36.6 128.7 1345 | |
| 53.2 50.1 1345 | |
| 55.7 37.6 1345 | |
| -33.5 -70.7 1345 | |
| 51.7 36.2 1345 | |
| 45.5 -73.6 1345 | |
| 54.6 52.8 1345 | |
| 23.5 121.0 1345 | |
| 22.6 120.4 1345 | |
| 45.5 -73.6 1345 | |
| 54.3 48.4 1345 | |
| 34.1 -118.3 1345 | |
| 32.1 118.8 1345 | |
| 30.3 120.2 1345 | |
| 34.8 113.7 1346 | |
| 57.8 40.9 1346 | |
| 22.6 120.3 1346 | |
| 39.9 -75.1 1346 | |
| 30.7 104.1 1346 | |
| 45.8 126.7 1346 | |
| 53.0 49.7 1346 | |
| 37.5 127.0 1346 | |
| 55.0 50.1 1346 | |
| 45.3 -73.9 1346 | |
| 52.3 21.0 1346 | |
| 56.5 53.8 1347 | |
| 17.4 78.5 1347 | |
| 20.2 85.8 1347 | |
| 41.0 64.0 1347 | |
| 35.5 139.5 1347 | |
| 22.8 108.3 1347 | |
| 55.0 50.1 1347 | |
| 45.5 -73.6 1347 | |
| 23.1 113.3 1347 | |
| 48.9 36.3 1347 | |
| 55.3 61.4 1347 | |
| 55.1 59.5 1347 | |
| 55.0 60.4 1347 | |
| 32.1 118.8 1347 | |
| 40.6 -74.5 1348 | |
| 35.2 115.4 1348 | |
| 55.7 37.6 1348 | |
| 48.1 37.9 1348 | |
| 55.2 59.7 1348 | |
| 25.0 121.5 1348 | |
| 47.1 21.9 1348 | |
| 48.0 68.0 1348 | |
| 45.5 -73.6 1348 | |
| 39.9 116.4 1348 | |
| 35.6 139.7 1349 | |
| 37.5 127.0 1349 | |
| 30.3 120.2 1349 | |
| 28.6 115.9 1349 | |
| 55.7 37.6 1349 | |
| 23.5 121.0 1349 | |
| 48.9 2.3 1349 | |
| 28.5 77.0 1349 | |
| 30.3 120.2 1349 | |
| 51.7 55.4 1349 | |
| 36.1 103.8 1349 | |
| -6.3 106.8 1349 | |
| 36.1 103.8 1349 | |
| 53.5 49.3 1350 | |
| 23.5 121.0 1350 | |
| 41.0 29.0 1350 | |
| 48.9 2.3 1350 | |
| 49.8 30.1 1350 | |
| 55.0 50.1 1350 | |
| 33.9 118.3 1350 | |
| 55.3 61.4 1350 | |
| 51.7 39.2 1350 | |
| 50.3 28.7 1351 | |
| -22.8 -43.2 1351 | |
| 23.5 121.0 1351 | |
| 42.4 -83.1 1351 | |
| 22.5 114.1 1351 | |
| 46.0 25.0 1351 | |
| 10.8 106.6 1351 | |
| 39.9 116.4 1351 | |
| 34.0 -117.9 1351 | |
| 31.0 121.4 1351 | |
| 19.4 -99.1 1351 | |
| 23.5 121.0 1351 | |
| 51.7 55.4 1351 | |
| 39.9 116.4 1352 | |
| 54.2 45.2 1352 | |
| 23.0 120.2 1352 | |
| 30.3 120.2 1352 | |
| 47.2 39.7 1352 | |
| 23.1 113.3 1352 | |
| 51.7 55.4 1352 | |
| 55.5 65.3 1352 | |
| 34.1 -118.3 1352 | |
| 39.9 -105.2 1353 | |
| 17.4 78.5 1353 | |
| 57.0 25.0 1353 | |
| 41.6 -81.4 1353 | |
| 48.9 2.3 1353 | |
| 33.7 -84.8 1353 | |
| 55.8 37.6 1353 | |
| 25.0 121.5 1353 | |
| 50.4 30.5 1353 | |
| 32.1 118.8 1354 | |
| 32.1 118.8 1354 | |
| 55.0 60.1 1354 | |
| 45.5 -73.6 1354 | |
| 32.1 118.8 1354 | |
| 24.6 120.8 1354 | |
| 56.0 43.1 1354 | |
| 50.1 14.4 1354 | |
| 32.1 118.8 1354 | |
| 13.8 100.5 1354 | |
| 49.6 34.5 1354 | |
| 46.3 48.0 1354 | |
| 46.3 48.0 1354 | |
| 45.5 -73.6 1354 | |
| 25.0 121.5 1354 | |
| 50.6 36.6 1354 | |
| 50.5 30.5 1354 | |
| 25.0 121.5 1354 | |
| 49.4 32.1 1354 | |
| 51.3 58.2 1354 | |
| 13.8 100.5 1354 | |
| 34.1 -118.3 1354 | |
| 41.3 69.3 1355 | |
| 23.1 113.3 1355 | |
| 23.1 113.3 1355 | |
| 24.7 46.7 1355 | |
| 36.7 117.0 1355 | |
| 45.5 -73.6 1355 | |
| 34.8 113.7 1355 | |
| 55.7 37.6 1355 | |
| 41.8 123.4 1355 | |
| 55.2 59.7 1355 | |
| 55.8 37.6 1355 | |
| 32.5 -117.0 1355 | |
| 51.3 9.5 1355 | |
| 36.7 117.0 1356 | |
| 53.5 49.3 1356 | |
| 55.7 37.9 1356 | |
| 30.7 104.1 1356 | |
| 55.3 38.7 1356 | |
| 48.7 44.5 1356 | |
| 55.2 61.4 1356 | |
| 25.3 55.3 1356 | |
| 30.3 120.2 1356 | |
| 32.1 118.8 1357 | |
| 32.1 118.8 1357 | |
| 55.2 61.4 1357 | |
| 55.3 61.4 1357 | |
| 55.7 37.6 1357 | |
| 54.3 48.4 1357 | |
| 55.7 37.6 1357 | |
| 55.7 37.6 1358 | |
| 35.2 115.4 1358 | |
| 37.5 127.0 1358 | |
| 51.7 36.2 1358 | |
| 48.5 35.0 1358 | |
| 41.0 29.0 1358 | |
| 30.3 120.2 1358 | |
| 11.0 77.0 1358 | |
| 22.8 108.3 1358 | |
| 55.3 61.4 1358 | |
| 26.6 106.7 1358 | |
| 25.0 121.5 1358 | |
| 25.0 121.5 1359 | |
| 23.5 121.0 1359 | |
| 32.1 118.8 1359 | |
| 59.6 33.5 1359 | |
| 24.1 120.7 1359 | |
| 50.4 30.5 1359 | |
| 40.0 45.0 1359 | |
| 23.5 121.0 1359 | |
| 24.1 120.7 1359 | |
| 32.8 -117.2 1359 | |
| 55.2 61.4 1359 | |
| 31.0 121.4 1359 | |
| -12.3 -66.2 1359 | |
| 51.7 36.2 1360 | |
| 23.5 121.0 1360 | |
| 50.1 14.5 1360 | |
| 13.1 80.3 1360 | |
| 22.2 113.6 1360 | |
| 39.9 116.4 1360 | |
| 23.5 121.0 1360 | |
| 55.2 61.4 1360 | |
| 54.3 48.4 1360 | |
| 56.3 44.0 1361 | |
| 54.5 36.3 1361 | |
| 39.9 116.4 1361 | |
| 55.4 43.8 1361 | |
| 51.7 36.2 1361 | |
| 51.7 39.2 1361 | |
| 54.6 52.8 1361 | |
| 53.0 36.1 1361 | |
| 45.5 -73.6 1361 | |
| 55.7 37.6 1361 | |
| 55.2 59.7 1361 | |
| 51.3 9.5 1361 | |
| 55.2 61.4 1361 | |
| 34.0 -118.3 1361 | |
| 19.7 -101.1 1362 | |
| 32.1 118.8 1362 | |
| 34.0 -117.9 1362 | |
| 55.3 61.4 1362 | |
| 53.0 36.1 1362 | |
| 23.5 121.0 1362 | |
| 58.6 49.7 1362 | |
| 45.5 -73.6 1362 | |
| 48.9 36.3 1362 | |
| 56.9 53.2 1362 | |
| 30.3 120.2 1362 | |
| 34.8 113.7 1362 | |
| 51.7 55.4 1362 | |
| 52.8 52.3 1362 | |
| 51.2 58.3 1362 | |
| 48.9 36.3 1363 | |
| 36.7 117.0 1363 | |
| 46.1 12.7 1363 | |
| 45.5 -73.6 1363 | |
| 34.0 -118.5 1363 | |
| 41.4 -81.9 1363 | |
| 31.8 35.2 1363 | |
| 34.8 113.7 1363 | |
| 54.4 53.3 1363 | |
| 30.3 120.2 1363 | |
| 24.1 120.7 1363 | |
| 51.2 58.3 1363 | |
| 23.0 120.2 1363 | |
| 21.0 72.9 1363 | |
| 23.5 121.0 1364 | |
| 57.0 23.8 1364 | |
| 45.5 -73.6 1364 | |
| 30.7 104.1 1364 | |
| 56.9 60.6 1364 | |
| 57.4 41.3 1364 | |
| 45.5 -73.6 1364 | |
| 50.4 30.5 1364 | |
| 55.3 52.1 1364 | |
| 57.0 41.0 1364 | |
| 40.0 45.0 1364 | |
| 55.2 61.4 1364 | |
| 52.3 -0.9 1364 | |
| 42.3 -83.7 1364 | |
| 34.0 -117.9 1364 | |
| 48.2 16.4 1364 | |
| 54.8 56.0 1365 | |
| 33.7 -84.4 1365 | |
| 51.8 107.6 1365 | |
| 50.8 4.4 1365 | |
| 22.3 114.2 1365 | |
| 55.7 37.6 1365 | |
| 55.8 49.1 1365 | |
| 58.6 49.7 1365 | |
| 51.2 58.3 1365 | |
| 22.5 114.1 1365 | |
| 23.5 121.0 1365 | |
| 56.2 101.6 1366 | |
| 23.5 121.0 1366 | |
| 30.3 120.2 1366 | |
| 31.0 121.4 1366 | |
| 56.9 53.2 1366 | |
| 41.0 75.0 1366 | |
| 55.3 61.4 1366 | |
| 54.6 52.5 1366 | |
| 52.8 52.3 1366 | |
| 55.2 61.4 1366 | |
| 31.0 121.4 1366 | |
| 25.3 55.3 1366 | |
| 45.0 39.0 1366 | |
| 30.3 120.2 1366 | |
| 48.0 37.8 1367 | |
| 32.1 118.8 1367 | |
| 23.5 121.0 1367 | |
| 48.9 2.3 1367 | |
| 55.0 82.9 1367 | |
| 37.5 127.0 1367 | |
| 52.8 52.3 1367 | |
| 23.1 113.3 1367 | |
| 49.6 34.5 1368 | |
| 53.5 49.3 1368 | |
| 1.3 103.9 1368 | |
| 26.1 119.3 1368 | |
| 32.1 118.8 1368 | |
| 54.2 37.6 1368 | |
| 58.3 57.8 1368 | |
| 54.8 83.1 1368 | |
| 34.8 113.7 1368 | |
| 51.8 55.1 1368 | |
| 32.1 118.8 1368 | |
| 55.2 61.4 1368 | |
| 36.1 103.8 1368 | |
| 19.4 -99.1 1368 | |
| 55.7 37.6 1368 | |
| 52.2 21.0 1368 | |
| 29.3 47.7 1369 | |
| 50.4 30.5 1369 | |
| 32.1 118.8 1369 | |
| 23.5 121.0 1369 | |
| 35.2 115.4 1369 | |
| 56.9 53.2 1369 | |
| 49.8 30.1 1369 | |
| 17.4 78.5 1369 | |
| 28.2 113.1 1369 | |
| 48.0 68.0 1369 | |
| 37.5 127.0 1369 | |
| 20.0 110.3 1369 | |
| 40.7 -74.2 1369 | |
| 50.4 30.5 1369 | |
| 40.4 -3.7 1369 | |
| 31.0 121.4 1369 | |
| 22.6 120.4 1370 | |
| 26.6 106.7 1370 | |
| 32.1 118.8 1370 | |
| 36.7 117.0 1370 | |
| 50.6 36.6 1370 | |
| 36.7 117.0 1370 | |
| 55.5 47.5 1370 | |
| 46.3 48.0 1370 | |
| 34.1 -118.4 1370 | |
| 54.9 52.3 1370 | |
| 25.0 121.5 1370 | |
| 49.8 30.1 1370 | |
| 47.7 -122.3 1370 | |
| 24.8 121.0 1370 | |
| 55.2 61.4 1370 | |
| 55.2 61.4 1370 | |
| 31.0 121.4 1371 | |
| 34.8 113.7 1371 | |
| 55.9 26.5 1371 | |
| 45.5 -73.6 1371 | |
| 23.5 121.0 1371 | |
| 51.2 4.4 1371 | |
| 25.0 121.5 1371 | |
| 16.3 80.5 1371 | |
| 40.7 109.8 1371 | |
| 55.3 61.4 1371 | |
| 30.3 120.2 1371 | |
| 55.9 37.5 1371 | |
| 43.9 125.3 1371 | |
| 30.3 120.2 1371 | |
| 48.9 24.7 1372 | |
| 50.7 3.2 1372 | |
| 30.0 31.2 1372 | |
| 45.5 -73.6 1372 | |
| 30.7 104.1 1372 | |
| 51.5 46.0 1372 | |
| 55.8 37.6 1372 | |
| 48.0 37.9 1372 | |
| 6.3 -75.6 1372 | |
| 37.8 -97.8 1372 | |
| 55.7 37.6 1372 | |
| 52.4 4.9 1372 | |
| 55.7 37.6 1372 | |
| 32.1 118.8 1373 | |
| 51.7 36.2 1373 | |
| 56.9 53.2 1373 | |
| 32.1 118.8 1373 | |
| 32.1 118.8 1373 | |
| 39.9 116.4 1373 | |
| 34.8 113.7 1373 | |
| 53.0 36.1 1373 | |
| 54.6 52.5 1373 | |
| 25.0 121.5 1373 | |
| 34.1 -118.3 1373 | |
| 45.5 9.2 1373 | |
| 56.1 47.3 1373 | |
| 39.9 116.4 1373 | |
| 49.9 28.6 1374 | |
| 23.0 120.2 1374 | |
| 58.1 52.7 1374 | |
| 32.1 118.8 1374 | |
| 25.0 121.5 1374 | |
| 32.1 118.8 1374 | |
| 56.3 44.0 1374 | |
| 13.8 100.5 1374 | |
| 55.8 37.6 1374 | |
| 54.3 48.4 1374 | |
| 55.0 50.1 1374 | |
| 55.7 37.6 1374 | |
| 37.5 127.0 1374 | |
| 23.0 120.2 1374 | |
| 21.0 105.9 1374 | |
| 54.3 48.4 1374 | |
| 35.9 140.0 1374 | |
| 25.0 102.7 1374 | |
| 55.2 61.4 1374 | |
| 23.5 121.0 1374 | |
| 28.5 -81.4 1374 | |
| 30.3 120.2 1375 | |
| 25.0 121.5 1375 | |
| 57.0 24.1 1375 | |
| 48.5 35.0 1375 | |
| 40.6 -74.5 1375 | |
| 49.4 32.1 1375 | |
| 48.9 2.3 1375 | |
| 53.2 50.1 1375 | |
| 4.6 -74.1 1375 | |
| 24.1 120.7 1375 | |
| 34.8 113.7 1375 | |
| 55.2 61.4 1375 | |
| 55.0 60.1 1375 | |
| 54.3 48.4 1375 | |
| 48.9 2.3 1375 | |
| 32.1 118.8 1376 | |
| 30.1 121.1 1376 | |
| 50.4 30.5 1376 | |
| -29.0 24.0 1376 | |
| 23.5 121.0 1376 | |
| 47.0 32.0 1376 | |
| 48.9 2.3 1376 | |
| 57.0 41.0 1376 | |
| 52.4 4.9 1376 | |
| 45.5 -73.6 1376 | |
| 36.6 128.7 1376 | |
| 55.2 61.4 1376 | |
| 34.7 113.5 1376 | |
| 37.5 127.0 1376 | |
| 56.3 44.0 1376 | |
| 24.9 118.6 1376 | |
| 42.0 43.5 1376 | |
| 55.2 61.4 1376 | |
| 23.1 113.3 1377 | |
| 22.8 108.3 1377 | |
| 48.9 2.3 1377 | |
| 53.0 36.1 1377 | |
| 22.3 114.2 1377 | |
| 55.7 37.6 1377 | |
| 25.0 121.5 1377 | |
| 23.5 121.0 1377 | |
| 22.3 114.2 1377 | |
| 55.2 59.7 1377 | |
| 23.5 121.0 1377 | |
| 55.0 73.4 1377 | |
| 57.0 25.0 1378 | |
| 32.1 118.8 1378 | |
| 39.9 116.4 1378 | |
| 49.8 24.0 1378 | |
| 29.4 48.0 1378 | |
| 47.6 -122.3 1378 | |
| 55.2 59.7 1378 | |
| 23.5 121.0 1378 | |
| 40.7 -74.0 1378 | |
| 55.0 73.4 1378 | |
| 40.1 -75.4 1379 | |
| 53.8 38.1 1379 | |
| 31.5 74.4 1379 | |
| 22.3 114.2 1379 | |
| -12.1 -77.1 1379 | |
| 45.3 -73.9 1379 | |
| 45.3 -73.9 1379 | |
| 55.1 73.1 1379 | |
| 58.0 56.3 1379 | |
| 39.9 116.4 1379 | |
| 22.3 114.0 1379 | |
| 56.9 53.2 1379 | |
| 22.6 120.4 1380 | |
| 32.1 118.8 1380 | |
| 34.8 113.7 1380 | |
| 40.5 -74.2 1380 | |
| 32.1 118.8 1380 | |
| 34.8 113.7 1380 | |
| 32.1 118.8 1380 | |
| 49.6 34.5 1380 | |
| 23.1 113.3 1380 | |
| 32.1 118.8 1380 | |
| 34.8 113.7 1380 | |
| 23.5 121.0 1380 | |
| 31.9 117.3 1380 | |
| 23.1 113.3 1380 | |
| 50.4 30.5 1380 | |
| 51.7 55.4 1380 | |
| 54.6 39.7 1380 | |
| 32.1 118.8 1380 | |
| 22.3 114.2 1380 | |
| 17.4 78.5 1380 | |
| 56.9 53.2 1381 | |
| 25.0 121.5 1381 | |
| 45.9 -119.7 1381 | |
| 23.5 121.0 1381 | |
| 53.0 36.1 1381 | |
| 34.8 113.7 1381 | |
| 51.7 55.4 1381 | |
| 26.6 106.7 1381 | |
| 50.5 30.5 1381 | |
| 32.1 118.8 1381 | |
| 33.8 -118.2 1381 | |
| 55.3 61.4 1381 | |
| 23.5 121.0 1382 | |
| 32.1 118.8 1382 | |
| 19.7 -101.1 1382 | |
| 32.1 118.8 1382 | |
| 30.3 120.2 1382 | |
| 30.3 120.2 1382 | |
| 45.5 -73.6 1382 | |
| 59.9 10.7 1383 | |
| -34.1 150.8 1383 | |
| 50.4 30.5 1383 | |
| 32.1 118.8 1383 | |
| 51.3 37.8 1384 | |
| 34.8 113.7 1384 | |
| 51.7 55.4 1384 | |
| 24.5 54.4 1384 | |
| 22.5 114.1 1384 | |
| 41.8 123.4 1384 | |
| 39.9 116.4 1384 | |
| 53.7 -2.3 1384 | |
| 35.6 139.8 1384 | |
| 50.4 30.5 1384 | |
| 56.8 61.3 1384 | |
| 55.7 37.6 1384 | |
| 55.2 59.7 1384 | |
| 50.4 30.5 1384 | |
| 50.6 36.6 1384 | |
| 55.2 61.4 1384 | |
| 32.1 118.8 1385 | |
| 57.8 40.9 1385 | |
| 32.1 118.8 1385 | |
| 46.7 32.6 1385 | |
| 56.9 53.2 1385 | |
| 55.9 37.4 1385 | |
| 57.1 24.3 1385 | |
| 24.1 120.7 1385 | |
| 48.0 37.8 1385 | |
| 30.6 114.3 1385 | |
| 24.9 118.6 1385 | |
| 56.1 40.4 1385 | |
| 22.3 114.2 1385 | |
| 50.6 36.6 1385 | |
| 23.1 113.3 1385 | |
| 39.6 -75.6 1385 | |
| 48.8 41.0 1386 | |
| 37.5 -122.4 1386 | |
| 23.1 113.3 1386 | |
| 48.9 2.3 1386 | |
| 46.3 48.0 1386 | |
| 55.1 61.6 1386 | |
| 53.0 36.1 1386 | |
| 54.6 39.7 1386 | |
| 26.1 119.3 1386 | |
| 55.7 37.6 1386 | |
| 47.6 -122.3 1386 | |
| 54.4 53.3 1386 | |
| 23.5 121.0 1386 | |
| 30.3 120.2 1386 | |
| 51.8 55.1 1386 | |
| 30.3 120.2 1386 | |
| 55.7 37.6 1386 | |
| 49.6 25.6 1386 | |
| 22.3 114.2 1386 | |
| 51.7 55.4 1386 | |
| 54.3 48.4 1386 | |
| 51.7 55.4 1386 | |
| 23.1 113.3 1387 | |
| 28.0 120.7 1387 | |
| 34.8 113.7 1387 | |
| 56.9 53.2 1387 | |
| 23.5 121.0 1387 | |
| 55.8 37.6 1387 | |
| 22.6 120.4 1387 | |
| 39.9 116.4 1387 | |
| 30.6 114.3 1387 | |
| 25.0 121.5 1387 | |
| 55.0 50.1 1387 | |
| 58.0 56.3 1387 | |
| 31.0 121.4 1387 | |
| 50.4 30.5 1387 | |
| 54.3 48.4 1387 | |
| 32.1 118.8 1387 | |
| 30.3 120.2 1388 | |
| 30.7 104.1 1388 | |
| 49.6 34.5 1388 | |
| 45.5 -73.6 1388 | |
| 48.9 2.3 1388 | |
| 34.1 -118.3 1388 | |
| 51.7 36.2 1388 | |
| 40.0 -75.3 1388 | |
| 40.5 -74.2 1388 | |
| 23.1 113.3 1388 | |
| 52.4 4.9 1388 | |
| 50.4 30.5 1388 | |
| 34.1 -118.3 1388 | |
| 51.7 55.4 1388 | |
| -6.3 106.5 1388 | |
| 31.0 121.4 1388 | |
| 22.6 120.4 1388 | |
| 48.7 38.1 1388 | |
| 22.3 114.2 1388 | |
| 56.1 40.4 1389 | |
| 56.9 53.2 1389 | |
| 34.7 113.5 1389 | |
| 45.5 -73.6 1389 | |
| 23.5 121.0 1389 | |
| 23.5 121.0 1389 | |
| 22.6 120.4 1389 | |
| 35.3 139.7 1389 | |
| 37.5 127.0 1389 | |
| 31.2 30.0 1389 | |
| 36.7 117.0 1389 | |
| 48.5 35.0 1389 | |
| -22.8 -43.2 1389 | |
| 50.4 30.5 1389 | |
| 45.1 7.7 1389 | |
| 23.1 113.3 1389 | |
| 42.7 23.3 1389 | |
| 32.1 118.8 1389 | |
| 26.2 127.8 1390 | |
| 50.1 8.8 1390 | |
| 54.8 56.0 1390 | |
| 45.0 39.0 1390 | |
| 39.9 116.4 1390 | |
| 39.9 32.8 1390 | |
| 53.0 36.1 1390 | |
| 51.4 -0.2 1390 | |
| 58.4 58.3 1390 | |
| 61.3 73.4 1390 | |
| 55.2 61.4 1390 | |
| 42.0 43.5 1390 | |
| -37.9 145.1 1390 | |
| 39.0 -77.5 1390 | |
| 36.1 103.8 1390 | |
| 55.2 61.4 1390 | |
| 40.5 -74.2 1391 | |
| 23.1 113.3 1391 | |
| 48.9 24.7 1391 | |
| 52.4 4.9 1391 | |
| 48.7 30.2 1391 | |
| 23.0 120.2 1391 | |
| 34.8 113.7 1391 | |
| 53.0 36.1 1391 | |
| -34.9 -56.2 1391 | |
| 32.1 118.8 1391 | |
| 25.0 121.5 1391 | |
| 54.6 52.5 1391 | |
| 55.2 59.7 1391 | |
| 55.7 37.6 1391 | |
| 50.6 15.3 1392 | |
| 57.1 24.2 1392 | |
| 30.3 120.2 1392 | |
| 23.5 121.0 1392 | |
| 30.6 114.3 1392 | |
| 62.4 17.3 1392 | |
| 22.8 108.3 1392 | |
| 47.9 35.3 1392 | |
| 31.0 121.4 1392 | |
| 49.8 73.1 1392 | |
| 42.3 -71.8 1393 | |
| 39.9 116.4 1393 | |
| 55.7 37.6 1393 | |
| 55.4 43.8 1393 | |
| 53.0 36.1 1393 | |
| 20.0 110.3 1393 | |
| 28.6 115.9 1393 | |
| 55.2 61.4 1393 | |
| 55.3 61.4 1393 | |
| 32.1 118.8 1393 | |
| 52.3 104.3 1394 | |
| 23.1 113.3 1394 | |
| 24.1 120.7 1394 | |
| 50.6 36.6 1394 | |
| 24.1 120.7 1394 | |
| 25.0 121.5 1394 | |
| 55.7 37.6 1394 | |
| 55.3 61.4 1394 | |
| 55.0 73.4 1394 | |
| 32.1 118.8 1394 | |
| 32.1 118.8 1394 | |
| 52.0 -2.9 1395 | |
| 45.5 -73.6 1395 | |
| 52.2 21.0 1395 | |
| 55.4 37.5 1395 | |
| 50.6 36.6 1395 | |
| 24.1 120.7 1395 | |
| 48.9 2.3 1395 | |
| 55.0 50.1 1395 | |
| 39.9 116.4 1395 | |
| -12.3 -66.2 1395 | |
| 47.2 39.7 1395 | |
| 61.3 73.4 1395 | |
| 17.4 78.5 1395 | |
| 59.9 30.3 1395 | |
| 55.2 61.4 1395 | |
| 24.9 118.6 1395 | |
| 55.2 59.7 1395 | |
| 22.3 114.0 1395 | |
| 24.0 54.0 1396 | |
| 47.4 18.9 1396 | |
| 16.2 120.8 1396 | |
| 24.8 121.0 1396 | |
| 35.2 115.4 1396 | |
| 57.8 40.9 1396 | |
| 30.3 120.2 1396 | |
| 51.7 36.2 1396 | |
| 46.3 48.0 1396 | |
| 22.3 114.2 1396 | |
| 22.3 114.2 1396 | |
| 51.2 58.6 1396 | |
| 30.3 120.2 1396 | |
| 31.0 121.4 1396 | |
| 39.9 116.4 1396 | |
| 51.2 58.3 1396 | |
| 26.6 106.7 1396 | |
| 23.5 121.0 1396 | |
| 55.2 61.4 1396 | |
| 38.7 -77.2 1397 | |
| 23.5 121.0 1397 | |
| 45.5 -73.6 1397 | |
| 50.0 36.3 1397 | |
| 47.2 39.7 1397 | |
| 50.4 30.5 1397 | |
| 24.1 120.7 1397 | |
| 23.5 121.0 1397 | |
| 36.7 117.0 1397 | |
| 31.0 121.4 1397 | |
| 55.2 61.4 1397 | |
| 22.5 114.1 1398 | |
| 23.0 113.1 1398 | |
| 56.9 53.2 1398 | |
| 25.3 110.3 1398 | |
| 55.3 61.4 1398 | |
| 35.8 -83.6 1398 | |
| 30.7 104.1 1398 | |
| 53.2 48.5 1398 | |
| 24.1 120.7 1398 | |
| 53.8 87.1 1398 | |
| 46.8 29.5 1398 | |
| 30.3 120.2 1398 | |
| 56.6 47.9 1398 | |
| 55.3 61.4 1398 | |
| 55.3 61.4 1398 | |
| 55.3 61.4 1398 | |
| 51.2 58.3 1398 | |
| 51.5 -0.1 1399 | |
| 45.5 -74.1 1399 | |
| 23.0 120.2 1399 | |
| 51.3 37.8 1399 | |
| 30.3 120.2 1399 | |
| 24.6 120.8 1399 | |
| 55.0 50.1 1399 | |
| 56.6 84.8 1399 | |
| 51.7 55.4 1399 | |
| 50.6 36.6 1399 | |
| 30.3 120.2 1399 | |
| 55.2 61.4 1399 | |
| 54.9 61.4 1399 | |
| 45.2 26.8 1399 | |
| 55.2 61.4 1399 | |
| 51.7 55.4 1399 | |
| 33.6 131.2 1399 | |
| 31.0 121.4 1400 | |
| 39.9 116.4 1400 | |
| 39.9 116.4 1400 | |
| 56.2 47.3 1400 | |
| 55.7 37.6 1400 | |
| 34.8 113.7 1400 | |
| 55.8 37.6 1400 | |
| 53.8 87.1 1400 | |
| 34.7 113.5 1400 | |
| 54.3 48.4 1400 | |
| 50.4 30.5 1400 | |
| 51.9 47.9 1400 | |
| 51.3 58.2 1400 | |
| 45.5 -73.6 1400 | |
| 48.9 2.3 1401 | |
| 30.3 120.2 1401 | |
| 23.1 113.3 1401 | |
| 34.2 117.2 1401 | |
| 26.1 119.3 1401 | |
| 51.5 -0.1 1401 | |
| 45.5 -73.6 1401 | |
| 55.0 73.4 1401 | |
| 40.4 -3.7 1401 | |
| 30.3 120.2 1401 | |
| 25.0 121.5 1401 | |
| 32.1 118.8 1401 | |
| 55.3 61.4 1401 | |
| 51.7 7.9 1401 | |
| 56.8 53.2 1402 | |
| 37.5 127.0 1402 | |
| 32.1 118.8 1402 | |
| 40.3 -83.1 1402 | |
| 36.6 128.7 1402 | |
| 30.3 120.2 1402 | |
| 43.9 125.3 1402 | |
| 24.1 120.7 1402 | |
| 55.2 61.4 1402 | |
| 30.3 120.2 1402 | |
| 23.5 121.0 1402 | |
| 23.1 113.3 1402 | |
| 28.2 113.1 1403 | |
| 57.8 40.9 1403 | |
| 31.0 121.4 1403 | |
| 56.5 85.0 1403 | |
| 51.7 36.2 1403 | |
| 22.6 120.4 1403 | |
| 23.1 113.3 1403 | |
| 23.1 113.3 1403 | |
| 32.1 118.8 1403 | |
| 49.8 30.1 1403 | |
| 20.0 110.3 1403 | |
| 40.5 -74.2 1403 | |
| 48.3 25.9 1403 | |
| 55.2 59.7 1403 | |
| 43.9 125.3 1403 | |
| 23.5 121.0 1404 | |
| 56.1 47.3 1404 | |
| 23.1 113.3 1404 | |
| 55.7 37.6 1404 | |
| 28.6 115.9 1404 | |
| 39.9 116.4 1404 | |
| 55.6 51.8 1404 | |
| 17.4 78.5 1404 | |
| 24.1 120.7 1404 | |
| 32.1 118.8 1404 | |
| 25.0 102.7 1404 | |
| 51.5 -0.1 1405 | |
| 34.3 108.9 1405 | |
| 51.5 -0.1 1405 | |
| 30.3 120.2 1405 | |
| 55.2 61.4 1405 | |
| 57.1 24.3 1405 | |
| 14.6 121.1 1405 | |
| 30.6 114.3 1405 | |
| 17.4 78.5 1405 | |
| 32.1 118.8 1405 | |
| 20.0 110.3 1405 | |
| 61.3 73.4 1405 | |
| 36.7 117.0 1405 | |
| 30.3 120.2 1405 | |
| 53.5 48.9 1405 | |
| 24.1 120.7 1405 | |
| 30.3 120.2 1405 | |
| 25.0 102.7 1405 | |
| 55.2 61.4 1405 | |
| 40.0 45.0 1405 | |
| 45.5 -73.6 1405 | |
| 45.5 -73.6 1405 | |
| 30.1 -93.3 1405 | |
| 37.5 -122.4 1406 | |
| 35.6 139.7 1406 | |
| 50.0 26.6 1406 | |
| 50.4 30.5 1406 | |
| 23.5 121.0 1406 | |
| 61.3 73.4 1406 | |
| 36.6 136.6 1406 | |
| 24.9 118.6 1406 | |
| 24.1 120.7 1406 | |
| 55.3 86.1 1406 | |
| 32.1 118.8 1406 | |
| 55.7 37.6 1406 | |
| 22.3 114.2 1407 | |
| 22.6 120.4 1407 | |
| 18.5 -69.9 1407 | |
| 69.0 33.1 1407 | |
| 25.0 121.3 1407 | |
| 23.1 113.3 1407 | |
| 36.6 101.8 1407 | |
| 45.3 -73.9 1407 | |
| 45.6 11.5 1407 | |
| 34.8 113.7 1407 | |
| 51.3 37.8 1407 | |
| 36.9 30.7 1407 | |
| 25.0 121.5 1407 | |
| 21.0 105.9 1407 | |
| 51.7 55.4 1407 | |
| 23.1 113.3 1407 | |
| 40.0 45.0 1407 | |
| 55.2 61.4 1407 | |
| 55.2 61.4 1407 | |
| 29.0 -111.7 1407 | |
| 54.8 56.0 1408 | |
| 23.5 121.0 1408 | |
| 50.4 30.5 1408 | |
| 25.0 121.5 1408 | |
| 30.7 104.1 1408 | |
| 18.5 73.9 1408 | |
| 51.8 107.4 1408 | |
| 52.2 20.8 1408 | |
| 51.7 39.2 1408 | |
| 45.5 -73.6 1408 | |
| 23.5 121.0 1408 | |
| 54.2 37.6 1408 | |
| 52.8 52.3 1408 | |
| 49.4 32.1 1409 | |
| 32.9 -117.2 1409 | |
| 24.9 118.6 1409 | |
| 19.4 -99.1 1409 | |
| 25.0 121.3 1409 | |
| 45.0 41.1 1409 | |
| 45.7 28.4 1409 | |
| 52.6 39.6 1409 | |
| 17.4 78.5 1409 | |
| 30.3 120.2 1409 | |
| 25.0 121.5 1409 | |
| 22.8 108.3 1410 | |
| 53.2 50.1 1410 | |
| 55.0 50.1 1410 | |
| 48.5 35.0 1410 | |
| 32.1 118.8 1410 | |
| 55.9 52.3 1410 | |
| 36.1 103.8 1410 | |
| 53.2 50.1 1410 | |
| 23.5 121.0 1410 | |
| 56.8 60.5 1410 | |
| 57.0 54.0 1410 | |
| 53.2 50.1 1410 | |
| 23.0 120.2 1411 | |
| 45.8 126.7 1411 | |
| 55.1 61.6 1411 | |
| 48.9 2.3 1411 | |
| 50.6 36.6 1411 | |
| 45.0 39.0 1411 | |
| 36.7 117.0 1411 | |
| 55.2 61.4 1411 | |
| 45.0 34.1 1411 | |
| 55.2 59.7 1411 | |
| 58.0 56.3 1411 | |
| -12.3 -66.2 1411 | |
| 25.0 121.5 1412 | |
| 31.0 121.4 1412 | |
| 55.7 37.6 1412 | |
| 50.4 30.5 1412 | |
| 53.5 49.3 1412 | |
| 55.7 37.6 1412 | |
| 48.9 2.3 1412 | |
| 55.7 37.6 1412 | |
| 57.6 39.9 1412 | |
| 36.7 117.0 1412 | |
| 25.0 121.5 1412 | |
| 25.0 121.5 1412 | |
| 34.8 113.7 1412 | |
| 23.5 121.0 1412 | |
| 55.2 61.4 1412 | |
| 32.1 118.8 1412 | |
| 30.3 120.2 1412 | |
| 54.4 61.3 1412 | |
| 51.9 36.3 1413 | |
| 51.1 133.0 1413 | |
| 54.6 39.7 1413 | |
| -22.8 -43.2 1413 | |
| 51.7 39.2 1413 | |
| 55.8 37.6 1414 | |
| 53.2 45.0 1414 | |
| 55.7 37.6 1414 | |
| 23.1 113.3 1414 | |
| 54.8 32.0 1414 | |
| 32.1 118.8 1414 | |
| 41.3 -104.7 1414 | |
| 22.3 113.9 1414 | |
| 23.5 121.0 1414 | |
| 23.5 121.0 1414 | |
| 42.4 -71.1 1415 | |
| 55.1 37.5 1415 | |
| 52.2 20.8 1415 | |
| 58.6 49.7 1415 | |
| 54.6 52.5 1415 | |
| 40.7 -74.2 1415 | |
| 26.6 106.7 1415 | |
| 52.8 52.3 1415 | |
| 53.1 36.2 1415 | |
| 55.2 61.4 1415 | |
| 56.9 53.2 1415 | |
| 45.5 -73.6 1415 | |
| 17.4 78.5 1415 | |
| 18.5 -72.3 1415 | |
| 45.5 -73.6 1416 | |
| 32.1 118.8 1416 | |
| 32.1 118.8 1416 | |
| 54.5 36.3 1416 | |
| 50.9 34.8 1416 | |
| 48.5 135.1 1416 | |
| 48.9 2.3 1416 | |
| 45.5 -73.6 1416 | |
| 39.9 116.4 1416 | |
| 23.5 121.0 1416 | |
| 23.1 113.3 1416 | |
| 55.7 37.6 1416 | |
| 30.3 120.2 1416 | |
| 23.5 121.0 1416 | |
| 23.5 121.0 1416 | |
| 55.4 43.8 1417 | |
| 25.0 121.5 1417 | |
| 32.1 118.8 1417 | |
| 14.6 121.1 1417 | |
| 55.7 37.6 1417 | |
| 56.4 61.9 1417 | |
| 22.3 114.2 1417 | |
| 34.0 -117.9 1417 | |
| 37.5 127.0 1417 | |
| 50.4 30.5 1417 | |
| 62.0 129.7 1417 | |
| 28.6 115.9 1417 | |
| 45.5 -73.6 1417 | |
| 50.1 14.4 1418 | |
| 32.1 118.8 1418 | |
| 53.1 36.2 1418 | |
| 56.1 47.3 1418 | |
| 25.0 121.5 1418 | |
| 34.7 135.2 1418 | |
| 25.0 121.5 1418 | |
| 22.6 120.4 1418 | |
| 21.2 79.7 1418 | |
| 32.1 118.8 1418 | |
| 10.5 -66.6 1418 | |
| 25.0 121.5 1418 | |
| 25.0 121.5 1418 | |
| 49.6 34.5 1418 | |
| 30.3 120.2 1418 | |
| 22.6 120.4 1418 | |
| 41.3 -81.3 1418 | |
| 56.8 53.2 1419 | |
| 23.1 113.3 1419 | |
| 25.0 121.5 1419 | |
| 23.1 113.3 1419 | |
| 30.7 104.1 1419 | |
| 19.0 72.8 1419 | |
| 55.8 49.1 1419 | |
| 40.6 -74.0 1419 | |
| 39.9 116.4 1419 | |
| 30.3 120.2 1419 | |
| 32.1 118.8 1419 | |
| 25.0 121.5 1419 | |
| 19.7 -101.1 1420 | |
| 32.1 118.8 1420 | |
| 50.4 30.5 1420 | |
| 55.2 59.7 1420 | |
| 51.7 36.2 1420 | |
| 56.2 47.3 1420 | |
| 45.3 -73.9 1420 | |
| 48.9 2.3 1420 | |
| 30.0 31.2 1420 | |
| 51.9 47.9 1420 | |
| 24.1 120.7 1420 | |
| 25.0 121.5 1420 | |
| 50.4 36.9 1420 | |
| 33.6 46.4 1420 | |
| 48.3 25.9 1420 | |
| 31.7 34.6 1420 | |
| 30.3 120.2 1420 | |
| 55.2 61.4 1420 | |
| 29.0 -111.7 1420 | |
| 39.9 116.4 1420 | |
| 55.3 61.4 1420 | |
| 51.8 55.1 1420 | |
| 48.7 44.5 1421 | |
| 50.4 30.5 1421 | |
| 22.8 108.3 1421 | |
| 39.9 116.4 1421 | |
| 55.7 37.6 1421 | |
| 29.4 48.0 1421 | |
| 55.7 84.9 1421 | |
| 37.5 127.0 1421 | |
| 54.6 52.5 1421 | |
| 55.2 61.4 1421 | |
| 55.2 61.4 1421 | |
| 36.1 103.8 1421 | |
| 55.2 61.4 1421 | |
| 51.7 55.4 1421 | |
| 30.7 104.1 1422 | |
| -6.8 39.3 1422 | |
| 45.0 39.0 1422 | |
| -22.9 -45.5 1422 | |
| 23.5 121.0 1422 | |
| 47.0 28.9 1422 | |
| 23.1 113.3 1422 | |
| 55.0 50.1 1422 | |
| 23.0 120.2 1422 | |
| 34.8 113.7 1422 | |
| 47.1 21.9 1422 | |
| 23.7 92.7 1422 | |
| 51.7 55.4 1422 | |
| 40.9 -8.6 1422 | |
| 23.5 121.0 1422 | |
| 32.1 118.8 1422 | |
| 24.9 67.1 1423 | |
| 23.0 120.2 1423 | |
| 23.1 113.3 1423 | |
| 45.5 -73.6 1423 | |
| 23.5 121.0 1423 | |
| 55.4 43.8 1423 | |
| 23.5 121.0 1423 | |
| 41.0 75.0 1423 | |
| 45.5 -73.6 1423 | |
| 28.6 115.9 1423 | |
| 45.0 -93.2 1423 | |
| 23.5 121.0 1423 | |
| 55.2 61.4 1423 | |
| 45.5 -73.6 1423 | |
| 50.4 30.5 1424 | |
| 55.4 43.8 1424 | |
| 30.7 104.1 1424 | |
| 57.8 40.9 1424 | |
| 53.2 48.5 1424 | |
| 22.5 114.1 1424 | |
| 53.7 91.4 1424 | |
| 36.7 117.0 1424 | |
| 50.4 30.5 1424 | |
| 55.9 37.2 1424 | |
| 45.5 -122.6 1424 | |
| -33.5 -70.7 1424 | |
| 55.2 61.4 1424 | |
| 30.7 104.1 1424 | |
| 55.5 37.7 1424 | |
| 55.3 61.4 1424 | |
| 56.9 35.9 1424 | |
| 36.7 117.0 1424 | |
| 31.0 121.4 1425 | |
| 52.5 103.9 1425 | |
| 10.3 123.9 1425 | |
| 50.6 36.6 1425 | |
| 25.0 121.5 1425 | |
| 31.2 30.0 1425 | |
| 25.0 121.5 1425 | |
| 40.7 -74.2 1425 | |
| 51.7 55.4 1425 | |
| 11.0 -74.8 1425 | |
| 34.0 -117.9 1425 | |
| 48.9 24.7 1426 | |
| 23.1 113.3 1426 | |
| 48.5 35.0 1426 | |
| 50.6 36.6 1426 | |
| 54.2 37.6 1426 | |
| 56.3 44.0 1426 | |
| 34.1 -118.3 1426 | |
| 23.5 121.0 1426 | |
| 50.4 30.5 1426 | |
| 36.7 117.0 1426 | |
| 55.2 61.4 1426 | |
| 48.5 35.0 1426 | |
| 42.7 23.3 1426 | |
| 17.4 78.5 1426 | |
| 34.8 113.7 1426 | |
| 37.5 127.0 1427 | |
| 50.0 36.3 1427 | |
| 54.2 45.2 1427 | |
| 23.5 121.0 1427 | |
| 35.7 51.3 1427 | |
| 36.6 128.7 1427 | |
| 61.3 73.4 1427 | |
| 34.2 131.5 1427 | |
| 25.0 121.5 1427 | |
| 48.7 44.5 1427 | |
| 50.4 30.5 1427 | |
| 25.7 -100.3 1427 | |
| 24.1 120.7 1427 | |
| 55.2 61.4 1427 | |
| 23.1 113.3 1427 | |
| 55.3 61.4 1428 | |
| 45.5 -73.6 1428 | |
| 48.9 2.3 1428 | |
| 23.5 121.0 1428 | |
| 32.1 118.8 1428 | |
| 51.7 35.7 1428 | |
| 29.0 -111.7 1428 | |
| 29.9 121.5 1428 | |
| 37.5 127.0 1428 | |
| 29.9 121.5 1428 | |
| 55.4 43.8 1428 | |
| 42.0 -91.6 1428 | |
| 41.1 -81.5 1428 | |
| 55.2 61.4 1428 | |
| 55.2 61.4 1428 | |
| 51.8 55.1 1428 | |
| 55.2 61.4 1428 | |
| 51.8 55.1 1428 | |
| 50.4 30.5 1428 | |
| 22.5 114.1 1429 | |
| 32.1 118.8 1429 | |
| 54.9 37.3 1429 | |
| 23.1 113.3 1429 | |
| 24.9 118.6 1429 | |
| 55.8 49.1 1429 | |
| 51.5 6.7 1429 | |
| 55.2 59.7 1429 | |
| 46.5 30.7 1429 | |
| 55.2 59.7 1429 | |
| 56.9 53.2 1429 | |
| 39.9 116.4 1429 | |
| 60.9 76.6 1430 | |
| 37.5 127.0 1430 | |
| 56.9 60.6 1430 | |
| 55.7 37.6 1430 | |
| 46.3 48.0 1430 | |
| 6.9 79.8 1430 | |
| 23.5 121.0 1430 | |
| 22.5 114.1 1430 | |
| 48.5 32.3 1430 | |
| 55.2 61.4 1430 | |
| 22.3 114.2 1430 | |
| 23.5 121.0 1430 | |
| 54.2 83.4 1430 | |
| 41.0 64.0 1430 | |
| 56.0 24.0 1431 | |
| 30.3 120.2 1431 | |
| 26.1 119.3 1431 | |
| 45.5 -73.6 1431 | |
| 53.5 49.3 1431 | |
| 48.9 2.3 1431 | |
| 23.5 121.0 1431 | |
| 21.0 105.9 1431 | |
| 59.9 30.2 1431 | |
| 42.2 24.6 1431 | |
| 55.2 61.4 1431 | |
| -22.8 -43.2 1431 | |
| 42.4 -92.4 1431 | |
| 47.6 19.1 1432 | |
| 28.5 77.0 1432 | |
| -25.7 28.2 1432 | |
| 39.9 116.4 1432 | |
| 43.3 17.8 1432 | |
| 53.6 10.0 1432 | |
| 23.5 121.0 1432 | |
| 58.6 49.7 1432 | |
| 23.5 121.0 1432 | |
| 17.4 78.5 1432 | |
| 55.5 65.3 1432 | |
| 23.5 121.0 1432 | |
| 48.9 2.3 1432 | |
| 51.7 55.4 1432 | |
| 53.2 48.5 1432 | |
| 50.4 30.5 1432 | |
| 22.6 120.4 1432 | |
| 48.6 39.3 1432 | |
| 55.2 61.4 1432 | |
| 48.5 35.0 1432 | |
| 32.1 118.8 1433 | |
| 55.7 37.6 1433 | |
| 53.1 36.2 1433 | |
| 56.7 37.2 1433 | |
| 51.7 36.2 1433 | |
| 54.3 48.4 1433 | |
| 22.5 114.1 1433 | |
| 56.3 44.0 1433 | |
| 53.0 36.1 1433 | |
| 51.5 -0.1 1433 | |
| 41.0 29.0 1433 | |
| 23.5 121.0 1433 | |
| 51.7 55.4 1433 | |
| 55.2 61.4 1433 | |
| 55.3 61.4 1433 | |
| 34.1 -118.3 1433 | |
| 30.3 120.2 1433 | |
| 23.5 121.0 1434 | |
| 54.2 37.6 1434 | |
| 23.1 113.3 1434 | |
| 56.3 44.0 1434 | |
| 14.6 121.1 1434 | |
| 55.2 61.4 1434 | |
| 28.6 115.9 1434 | |
| 55.8 37.6 1434 | |
| 55.6 51.8 1434 | |
| 55.2 61.4 1434 | |
| 55.1 61.6 1434 | |
| 25.0 121.5 1434 | |
| 54.3 48.4 1435 | |
| 23.5 121.0 1435 | |
| 4.6 -74.1 1435 | |
| 45.5 -73.6 1435 | |
| 54.7 25.3 1435 | |
| 40.4 -3.7 1435 | |
| 25.0 121.5 1435 | |
| 50.4 30.5 1435 | |
| 51.7 39.2 1435 | |
| -34.6 -58.4 1435 | |
| 45.5 -73.6 1435 | |
| 55.0 82.9 1435 | |
| 55.9 48.3 1435 | |
| 55.2 61.4 1435 | |
| 55.8 49.2 1436 | |
| 53.9 27.6 1436 | |
| 30.3 120.2 1436 | |
| 57.0 41.0 1436 | |
| 51.3 37.8 1436 | |
| 29.9 121.5 1436 | |
| -22.8 -43.2 1436 | |
| 51.3 37.8 1436 | |
| 45.5 -73.6 1436 | |
| 44.6 33.5 1436 | |
| 48.9 2.3 1436 | |
| 32.1 118.8 1436 | |
| 54.6 52.5 1436 | |
| 24.1 120.7 1436 | |
| 30.3 120.2 1436 | |
| 48.5 35.0 1436 | |
| 45.5 -73.6 1436 | |
| 48.9 2.3 1436 | |
| 30.3 120.2 1436 | |
| 46.6 142.8 1436 | |
| 36.7 117.0 1436 | |
| 43.6 51.2 1436 | |
| 32.1 118.8 1437 | |
| 53.2 50.1 1437 | |
| 29.6 106.6 1437 | |
| 35.6 139.8 1437 | |
| 46.3 48.0 1437 | |
| 35.6 139.7 1437 | |
| 45.5 9.2 1437 | |
| 50.6 36.6 1437 | |
| 54.6 52.5 1437 | |
| 34.1 -118.3 1437 | |
| 34.0 -117.9 1437 | |
| 53.5 48.9 1437 | |
| 52.3 21.0 1437 | |
| 23.5 121.0 1437 | |
| 59.3 18.1 1438 | |
| 23.5 121.0 1438 | |
| 30.3 120.2 1438 | |
| 54.2 37.6 1438 | |
| 22.6 120.4 1438 | |
| -26.2 28.1 1438 | |
| 30.7 104.1 1438 | |
| 22.6 120.3 1438 | |
| 43.1 12.1 1438 | |
| 32.8 -97.8 1438 | |
| 55.7 37.6 1438 | |
| 23.0 120.2 1438 | |
| 58.0 56.3 1438 | |
| 44.5 -73.2 1438 | |
| 56.8 53.2 1438 | |
| 22.8 108.3 1439 | |
| 23.5 121.0 1439 | |
| 32.1 118.8 1439 | |
| 50.0 36.3 1439 | |
| 50.4 30.5 1439 | |
| 53.0 36.1 1439 | |
| 23.5 121.0 1439 | |
| 50.4 30.5 1439 | |
| 20.5 85.8 1439 | |
| 24.1 120.7 1439 | |
| 39.9 116.4 1439 | |
| 46.3 48.0 1439 | |
| 39.9 116.4 1439 | |
| 55.0 50.1 1439 | |
| 25.0 121.5 1439 | |
| 55.2 61.4 1439 | |
| 55.2 61.4 1439 | |
| 25.3 55.3 1439 | |
| 52.3 104.3 1439 | |
| 30.3 120.2 1439 | |
| 38.7 -77.2 1440 | |
| 50.0 36.3 1440 | |
| 34.8 113.7 1440 | |
| 48.9 2.3 1440 | |
| 23.1 113.3 1440 | |
| 37.8 128.9 1440 | |
| 29.9 121.5 1440 | |
| 55.0 50.1 1440 | |
| 23.1 113.3 1440 | |
| -5.5 -47.5 1440 | |
| 45.5 -73.6 1440 | |
| 23.5 121.0 1440 | |
| 30.3 120.2 1440 | |
| 45.5 -73.6 1440 | |
| 55.2 59.7 1440 | |
| 23.5 121.0 1440 | |
| 55.0 73.4 1440 | |
| 23.7 120.5 1440 | |
| 55.2 61.4 1440 | |
| 32.1 118.8 1441 | |
| 23.1 113.3 1441 | |
| 55.7 37.3 1441 | |
| 46.5 30.7 1441 | |
| 48.9 2.3 1441 | |
| 24.1 120.7 1441 | |
| 47.0 28.8 1441 | |
| 49.8 73.1 1441 | |
| 37.8 -97.8 1441 | |
| 45.5 -73.6 1441 | |
| 55.2 61.4 1441 | |
| 48.0 68.0 1441 | |
| 30.3 120.2 1441 | |
| 55.3 61.4 1441 | |
| 23.5 121.0 1441 | |
| 39.9 116.4 1442 | |
| 25.0 121.5 1442 | |
| 34.8 113.7 1442 | |
| 30.3 120.2 1442 | |
| 28.2 113.1 1442 | |
| 48.0 37.9 1442 | |
| -33.3 -66.3 1442 | |
| 59.4 56.8 1442 | |
| 41.9 -87.7 1442 | |
| 48.9 2.3 1442 | |
| 55.2 59.7 1442 | |
| 30.3 120.2 1442 | |
| 38.8 -90.7 1442 | |
| 23.5 121.0 1442 | |
| 55.2 59.7 1442 | |
| 55.2 61.4 1443 | |
| 54.9 61.4 1443 | |
| 39.9 116.4 1443 | |
| 22.3 114.2 1443 | |
| 22.3 114.2 1443 | |
| 55.8 49.1 1443 | |
| 54.9 43.3 1443 | |
| 50.5 30.5 1443 | |
| 50.6 36.6 1443 | |
| 55.0 73.4 1443 | |
| 55.2 61.4 1443 | |
| 40.0 45.0 1443 | |
| 51.2 58.3 1443 | |
| 55.4 43.8 1443 | |
| 56.3 22.3 1444 | |
| 48.5 35.0 1444 | |
| 50.0 36.3 1444 | |
| 31.0 121.4 1444 | |
| 50.6 36.6 1444 | |
| 48.0 37.8 1444 | |
| 39.1 117.2 1444 | |
| 40.5 -74.2 1444 | |
| 56.8 53.2 1444 | |
| 56.1 47.5 1444 | |
| 11.0 77.0 1444 | |
| 49.8 30.1 1444 | |
| 25.0 121.5 1444 | |
| 25.0 121.5 1444 | |
| 45.5 -73.6 1444 | |
| 56.6 47.9 1445 | |
| 55.2 59.7 1445 | |
| 22.3 114.2 1445 | |
| 22.6 120.4 1445 | |
| 23.5 121.0 1445 | |
| 52.4 4.9 1445 | |
| 57.0 41.0 1445 | |
| 25.0 121.5 1445 | |
| 55.3 52.1 1445 | |
| 41.0 75.0 1445 | |
| 17.4 78.5 1445 | |
| 55.0 60.4 1445 | |
| 34.1 -118.3 1445 | |
| 45.5 -73.6 1445 | |
| 48.7 37.6 1445 | |
| 50.4 30.5 1445 | |
| 55.2 59.7 1445 | |
| 36.8 -114.1 1446 | |
| 45.5 -73.6 1446 | |
| 59.6 33.5 1446 | |
| 39.9 116.4 1446 | |
| 51.2 38.5 1446 | |
| 55.8 37.6 1446 | |
| 45.5 -73.6 1446 | |
| 54.9 52.3 1446 | |
| 47.6 -122.3 1446 | |
| 36.7 117.0 1446 | |
| 48.5 35.0 1446 | |
| 30.3 120.2 1446 | |
| 40.6 -77.9 1446 | |
| 56.9 53.2 1447 | |
| 51.7 36.2 1447 | |
| 57.8 40.9 1447 | |
| 45.8 126.7 1447 | |
| 45.5 -73.6 1447 | |
| 25.0 121.5 1447 | |
| 7.1 -73.1 1447 | |
| 39.9 116.4 1447 | |
| -34.1 150.8 1447 | |
| 45.5 -73.6 1447 | |
| 52.2 20.8 1447 | |
| 48.9 2.3 1447 | |
| 52.8 52.3 1447 | |
| 33.7 73.1 1447 | |
| 51.8 55.1 1447 | |
| -8.0 -34.8 1447 | |
| 50.4 30.5 1447 | |
| 40.5 -74.2 1447 | |
| 55.2 61.4 1447 | |
| 24.1 120.7 1448 | |
| 45.5 -73.6 1448 | |
| 23.5 121.0 1448 | |
| 57.8 40.9 1448 | |
| 55.8 49.2 1448 | |
| 50.6 36.6 1448 | |
| 55.2 61.4 1448 | |
| 23.5 121.0 1448 | |
| 53.5 49.3 1448 | |
| 35.7 139.7 1448 | |
| 55.2 61.4 1448 | |
| 48.9 2.3 1448 | |
| 44.4 26.1 1448 | |
| 50.6 36.6 1448 | |
| 23.5 87.3 1448 | |
| 55.0 82.9 1448 | |
| 49.8 30.1 1448 | |
| 50.6 36.6 1448 | |
| 25.0 121.5 1448 | |
| 56.9 53.2 1449 | |
| 32.1 118.8 1449 | |
| -8.2 113.7 1449 | |
| 55.2 61.4 1449 | |
| 13.8 100.5 1449 | |
| 55.4 37.5 1449 | |
| 24.6 120.8 1449 | |
| 49.4 32.1 1450 | |
| 58.1 52.7 1450 | |
| 24.1 120.7 1450 | |
| 30.3 120.2 1450 | |
| 28.7 77.4 1450 | |
| 55.6 51.8 1450 | |
| 24.9 118.6 1450 | |
| 30.3 120.2 1450 | |
| 48.5 35.0 1450 | |
| 55.2 59.7 1450 | |
| 55.2 59.7 1450 | |
| 45.8 126.7 1451 | |
| 30.3 120.2 1451 | |
| 14.6 121.0 1451 | |
| 37.8 -97.8 1451 | |
| 55.2 61.4 1451 | |
| 55.7 37.6 1451 | |
| 30.3 120.2 1451 | |
| 55.0 50.1 1451 | |
| 32.1 118.8 1451 | |
| 46.6 14.3 1451 | |
| 45.3 28.0 1451 | |
| 45.0 34.1 1451 | |
| 34.9 117.6 1451 | |
| 51.5 46.0 1452 | |
| 57.3 25.3 1452 | |
| 29.9 121.5 1452 | |
| 32.1 118.8 1452 | |
| 22.3 114.2 1452 | |
| 57.0 25.0 1452 | |
| 47.2 39.7 1452 | |
| 50.0 36.3 1452 | |
| 25.4 55.4 1452 | |
| 29.4 48.0 1452 | |
| 29.4 48.0 1452 | |
| 40.5 -74.2 1452 | |
| 55.2 61.4 1452 | |
| 55.0 60.1 1452 | |
| 45.5 -73.6 1452 | |
| 56.9 53.2 1452 | |
| 45.8 126.7 1453 | |
| 37.5 127.0 1453 | |
| 54.3 48.4 1453 | |
| 53.0 28.0 1453 | |
| 30.7 104.1 1453 | |
| 34.1 -118.3 1453 | |
| 56.9 60.6 1453 | |
| 4.6 -74.1 1453 | |
| 39.2 -94.5 1453 | |
| 13.1 80.3 1453 | |
| 55.2 61.4 1453 | |
| 55.7 37.6 1453 | |
| 36.7 117.0 1453 | |
| 41.8 123.4 1453 | |
| 23.5 121.0 1453 | |
| 36.7 117.0 1453 | |
| 51.8 55.1 1453 | |
| 23.5 121.0 1453 | |
| 9.8 -63.2 1453 | |
| 54.6 53.7 1454 | |
| 22.3 114.2 1454 | |
| 53.7 87.8 1454 | |
| 25.0 121.5 1454 | |
| 25.0 121.5 1454 | |
| 55.3 61.4 1454 | |
| 53.0 36.1 1454 | |
| 20.0 77.0 1454 | |
| 55.7 37.6 1454 | |
| 51.5 -0.1 1454 | |
| 56.9 60.6 1454 | |
| 61.3 73.4 1454 | |
| 55.4 43.8 1454 | |
| 45.5 -73.6 1454 | |
| 41.8 123.4 1454 | |
| 61.3 73.4 1454 | |
| 48.3 25.9 1454 | |
| 25.0 121.5 1454 | |
| 50.4 30.5 1454 | |
| 55.0 73.4 1454 | |
| 55.2 61.4 1454 | |
| 56.9 53.2 1454 | |
| 50.9 34.8 1455 | |
| 56.4 44.1 1455 | |
| 31.0 121.4 1455 | |
| 50.4 30.5 1455 | |
| 50.4 30.5 1455 | |
| 50.4 30.5 1455 | |
| 46.5 30.7 1455 | |
| 50.6 36.6 1455 | |
| 50.4 30.5 1455 | |
| 31.5 74.3 1455 | |
| 50.6 7.0 1455 | |
| 48.7 44.5 1455 | |
| 36.6 128.7 1455 | |
| 25.0 121.5 1455 | |
| 51.3 37.8 1455 | |
| 55.7 37.6 1455 | |
| 39.9 116.4 1455 | |
| -4.6 55.7 1455 | |
| 47.0 28.8 1455 | |
| 53.2 50.1 1455 | |
| 50.4 30.5 1455 | |
| 25.0 102.7 1455 | |
| 39.1 117.2 1455 | |
| 55.2 61.4 1455 | |
| 36.1 103.8 1455 | |
| 30.3 120.2 1456 | |
| 51.5 81.3 1456 | |
| 23.5 121.0 1456 | |
| 36.8 -114.1 1456 | |
| 23.5 121.0 1456 | |
| 54.7 25.3 1456 | |
| 45.5 -73.6 1456 | |
| 32.1 118.8 1456 | |
| 37.5 127.0 1456 | |
| 53.3 34.4 1456 | |
| 56.8 53.2 1456 | |
| 55.0 60.1 1456 | |
| 54.3 48.4 1456 | |
| 23.5 121.0 1456 | |
| 56.2 47.3 1456 | |
| 31.8 120.0 1457 | |
| 32.1 118.8 1457 | |
| 23.5 121.0 1457 | |
| -19.7 -50.2 1457 | |
| 50.4 30.5 1457 | |
| 25.0 121.5 1457 | |
| 56.9 53.2 1457 | |
| 24.1 120.7 1457 | |
| 38.0 23.7 1457 | |
| -34.9 -56.2 1457 | |
| 52.4 4.9 1457 | |
| 61.3 73.4 1457 | |
| 29.9 121.5 1457 | |
| 6.3 -75.6 1457 | |
| 23.5 121.0 1457 | |
| 34.0 -117.9 1457 | |
| 22.3 114.2 1457 | |
| 23.5 121.0 1457 | |
| 37.4 -121.9 1457 | |
| 22.3 114.2 1457 | |
| 23.5 121.0 1457 | |
| 39.5 -74.5 1458 | |
| 32.1 118.8 1458 | |
| 49.8 30.1 1458 | |
| 54.4 18.7 1458 | |
| 30.1 31.3 1458 | |
| 23.5 121.0 1458 | |
| 21.2 79.7 1458 | |
| 55.8 37.6 1458 | |
| 56.0 92.9 1458 | |
| 36.7 117.0 1458 | |
| 22.3 114.2 1458 | |
| 32.1 118.8 1458 | |
| 55.7 37.6 1458 | |
| 48.5 35.0 1458 | |
| 36.7 117.0 1458 | |
| 48.5 35.0 1459 | |
| 37.5 127.0 1459 | |
| 48.9 2.3 1459 | |
| 30.3 120.2 1459 | |
| 37.5 127.0 1459 | |
| 53.5 -2.1 1459 | |
| 24.9 118.6 1459 | |
| 25.0 121.5 1459 | |
| 49.8 30.1 1459 | |
| 54.7 25.3 1459 | |
| 54.3 48.4 1459 | |
| 22.8 108.3 1459 | |
| 51.7 55.4 1459 | |
| 55.0 73.4 1459 | |
| 55.2 61.4 1459 | |
| 23.1 113.3 1460 | |
| 30.7 104.1 1460 | |
| 23.5 121.0 1460 | |
| 30.3 120.2 1460 | |
| 22.8 108.3 1460 | |
| 22.8 108.3 1460 | |
| 56.5 43.6 1460 | |
| 55.9 37.4 1460 | |
| 30.3 120.2 1460 | |
| 24.1 120.7 1460 | |
| 45.5 -73.6 1460 | |
| 28.6 115.9 1460 | |
| 55.0 73.4 1460 | |
| 48.5 35.0 1460 | |
| 56.9 53.2 1460 | |
| 39.9 116.4 1461 | |
| 32.1 118.8 1461 | |
| -22.8 -43.2 1461 | |
| 30.7 104.1 1461 | |
| 37.5 127.0 1461 | |
| 42.9 -78.9 1461 | |
| 45.8 126.7 1461 | |
| 53.0 36.1 1461 | |
| 25.0 121.5 1461 | |
| 60.2 60.0 1461 | |
| 37.5 127.0 1461 | |
| 55.0 73.4 1461 | |
| 51.7 36.2 1461 | |
| 53.2 50.1 1461 | |
| 34.0 -117.9 1461 | |
| 55.2 61.4 1461 | |
| 48.6 45.7 1461 | |
| 56.8 53.2 1461 | |
| 55.7 37.6 1462 | |
| 60.2 24.9 1462 | |
| 54.9 52.3 1462 | |
| 55.7 37.6 1462 | |
| 45.5 -73.6 1462 | |
| -22.5 -43.5 1462 | |
| 30.9 120.1 1462 | |
| 30.1 31.3 1462 | |
| 56.9 53.2 1462 | |
| 45.5 -73.6 1462 | |
| 39.1 117.2 1462 | |
| 25.0 102.7 1462 | |
| 35.6 139.8 1463 | |
| 50.6 36.6 1463 | |
| 50.9 128.5 1463 | |
| 32.1 118.8 1463 | |
| 35.6 139.8 1463 | |
| 46.8 29.5 1463 | |
| 34.0 -118.3 1463 | |
| 54.8 56.0 1463 | |
| 50.9 4.4 1463 | |
| 23.5 121.0 1463 | |
| 55.7 37.6 1463 | |
| 36.7 117.0 1463 | |
| 48.9 2.3 1463 | |
| 56.9 53.2 1463 | |
| 32.1 118.8 1464 | |
| 32.1 118.8 1464 | |
| 23.1 113.3 1464 | |
| 24.1 120.7 1464 | |
| 45.5 -73.6 1464 | |
| 56.5 53.8 1464 | |
| 56.2 47.3 1464 | |
| 34.1 -118.3 1464 | |
| 32.1 118.8 1464 | |
| 39.9 116.4 1464 | |
| 55.2 61.4 1464 | |
| 39.9 116.4 1464 | |
| 29.4 48.0 1464 | |
| 55.0 50.1 1464 | |
| 51.7 55.4 1464 | |
| 35.6 139.8 1464 | |
| 2.5 112.5 1464 | |
| 54.8 32.0 1464 | |
| 56.8 53.2 1464 | |
| 55.2 61.4 1464 | |
| 35.6 139.8 1465 | |
| 23.5 121.0 1465 | |
| 55.9 37.7 1465 | |
| 53.2 48.5 1465 | |
| 55.0 73.4 1465 | |
| 43.8 87.6 1465 | |
| 22.3 114.2 1465 | |
| 55.2 61.4 1465 | |
| 36.7 117.0 1465 | |
| 55.0 73.4 1465 | |
| 36.1 103.8 1465 | |
| 40.2 44.5 1465 | |
| 56.9 53.2 1465 | |
| 23.5 121.0 1465 | |
| 55.0 73.4 1465 | |
| 17.4 78.5 1465 | |
| 35.6 139.8 1466 | |
| 25.0 121.5 1466 | |
| 50.0 36.3 1466 | |
| 53.1 36.2 1466 | |
| 35.6 139.7 1466 | |
| 51.7 39.2 1466 | |
| 22.3 114.2 1466 | |
| 55.2 61.4 1466 | |
| 34.8 113.7 1466 | |
| 36.6 128.7 1467 | |
| 34.8 113.7 1467 | |
| 51.2 0.1 1467 | |
| 33.7 -84.4 1467 | |
| 4.6 -74.1 1467 | |
| 39.9 116.4 1467 | |
| 55.3 61.4 1467 | |
| 13.7 -89.2 1467 | |
| 30.3 120.2 1467 | |
| 30.0 31.2 1467 | |
| 30.3 120.2 1467 | |
| 23.5 121.0 1467 | |
| 24.9 118.6 1467 | |
| 26.6 106.7 1467 | |
| 51.8 55.1 1467 | |
| 55.2 61.4 1467 | |
| 55.2 61.4 1467 | |
| 55.3 61.4 1467 | |
| 42.0 43.5 1467 | |
| 20.0 77.0 1468 | |
| 23.5 121.0 1468 | |
| 10.5 -66.9 1468 | |
| 58.6 49.7 1468 | |
| -29.0 24.0 1468 | |
| 55.6 42.0 1468 | |
| 23.0 120.2 1468 | |
| 23.5 121.0 1468 | |
| -22.3 -42.5 1468 | |
| 50.0 36.3 1468 | |
| 45.3 -73.9 1468 | |
| 54.9 37.4 1468 | |
| 56.9 60.6 1468 | |
| 36.1 103.8 1468 | |
| 54.8 56.0 1468 | |
| 51.5 46.0 1469 | |
| 56.8 53.2 1469 | |
| 51.7 36.2 1469 | |
| 45.5 -73.6 1469 | |
| 34.8 113.7 1469 | |
| 45.3 -73.9 1469 | |
| 39.9 116.4 1469 | |
| 30.3 120.2 1469 | |
| 55.2 59.7 1469 | |
| 55.3 38.7 1470 | |
| 48.9 2.3 1470 | |
| 30.3 120.2 1470 | |
| 53.0 36.1 1470 | |
| 23.5 121.0 1470 | |
| 55.2 61.4 1470 | |
| 29.4 48.0 1470 | |
| 36.7 117.0 1470 | |
| 56.0 24.0 1470 | |
| 30.3 120.2 1470 | |
| 45.0 41.1 1470 | |
| 49.4 32.1 1470 | |
| 23.5 121.0 1470 | |
| 45.5 -73.6 1470 | |
| 53.2 50.1 1470 | |
| 57.2 65.5 1470 | |
| 34.1 -118.3 1470 | |
| 61.3 73.4 1470 | |
| 48.9 2.3 1471 | |
| 55.2 61.4 1471 | |
| 25.0 121.3 1471 | |
| 55.2 61.4 1471 | |
| 50.6 36.6 1471 | |
| 35.6 139.7 1471 | |
| 30.3 120.2 1471 | |
| 22.9 120.3 1471 | |
| 40.7 -74.2 1471 | |
| 35.7 51.3 1471 | |
| 45.5 -73.6 1471 | |
| 52.8 52.3 1471 | |
| 25.0 121.5 1471 | |
| 40.0 45.0 1471 | |
| 51.2 58.3 1471 | |
| 30.3 120.2 1471 | |
| 23.1 113.3 1472 | |
| 37.5 127.0 1472 | |
| 29.3 48.1 1472 | |
| 30.3 120.2 1472 | |
| 51.3 37.8 1472 | |
| 25.0 121.3 1472 | |
| 55.7 37.6 1472 | |
| 47.6 -122.3 1472 | |
| 29.9 121.5 1472 | |
| 42.9 71.4 1472 | |
| 54.3 48.4 1472 | |
| 34.1 -118.3 1472 | |
| 23.5 121.0 1473 | |
| 57.4 41.2 1473 | |
| 30.3 120.2 1473 | |
| 49.9 10.9 1473 | |
| 55.2 61.4 1473 | |
| -22.0 -42.4 1473 | |
| 25.0 121.5 1473 | |
| 23.5 121.0 1473 | |
| 45.5 -73.6 1473 | |
| 61.3 73.4 1473 | |
| 54.8 32.0 1473 | |
| 55.2 61.4 1473 | |
| 49.8 24.0 1473 | |
| 55.2 61.4 1473 | |
| 55.2 61.4 1473 | |
| 54.3 48.4 1473 | |
| 39.1 117.2 1473 | |
| 29.3 48.1 1474 | |
| 23.3 121.3 1474 | |
| 54.3 48.4 1474 | |
| 56.2 47.3 1474 | |
| 49.4 32.1 1474 | |
| 40.7 109.8 1474 | |
| 43.6 -79.8 1474 | |
| 55.7 37.6 1474 | |
| 52.7 41.4 1474 | |
| 13.8 100.5 1474 | |
| 54.7 20.5 1474 | |
| 50.5 30.5 1474 | |
| 55.2 59.7 1474 | |
| 25.0 102.7 1474 | |
| 48.9 2.3 1475 | |
| 25.4 55.4 1475 | |
| 25.0 121.5 1475 | |
| 45.5 -73.6 1475 | |
| 30.3 120.2 1475 | |
| -25.3 -57.6 1475 | |
| 52.3 21.0 1475 | |
| 39.1 117.2 1475 | |
| 55.2 61.4 1475 | |
| 56.7 37.2 1475 | |
| 17.4 78.5 1475 | |
| -12.3 -66.2 1475 | |
| 53.0 36.1 1475 | |
| 34.0 -117.9 1475 | |
| 50.4 30.5 1476 | |
| 48.9 2.3 1476 | |
| 9.2 7.2 1476 | |
| 23.5 121.0 1476 | |
| 44.7 10.6 1476 | |
| 48.9 2.2 1476 | |
| 56.1 40.4 1476 | |
| 55.7 37.6 1476 | |
| 34.1 -118.3 1476 | |
| 24.1 120.7 1476 | |
| 55.8 37.6 1476 | |
| 50.0 36.3 1476 | |
| 50.6 36.6 1476 | |
| 53.5 49.3 1476 | |
| 51.7 55.4 1476 | |
| 55.2 61.4 1476 | |
| 34.8 113.7 1477 | |
| 32.1 118.8 1477 | |
| 37.5 -122.4 1477 | |
| 34.8 113.7 1477 | |
| 38.7 -77.2 1477 | |
| 30.3 120.2 1477 | |
| 50.5 30.5 1477 | |
| 39.9 116.4 1477 | |
| 47.5 42.2 1477 | |
| 30.3 120.2 1477 | |
| 30.3 120.2 1477 | |
| 45.9 4.7 1477 | |
| 31.9 117.3 1477 | |
| 45.3 -73.9 1477 | |
| 56.9 53.2 1477 | |
| 19.0 72.8 1477 | |
| 55.2 61.4 1477 | |
| 30.3 120.2 1478 | |
| 60.9 76.6 1478 | |
| 54.3 48.4 1478 | |
| 13.0 77.6 1478 | |
| 23.5 121.0 1478 | |
| 34.7 135.6 1478 | |
| 23.5 121.0 1478 | |
| 54.3 48.4 1478 | |
| 55.2 61.4 1478 | |
| 35.6 139.8 1478 | |
| 51.8 55.1 1478 | |
| 30.3 120.2 1478 | |
| 30.3 120.2 1478 | |
| 55.2 61.4 1478 | |
| 56.9 60.6 1479 | |
| 53.3 39.1 1479 | |
| 16.2 120.8 1479 | |
| -6.8 39.3 1479 | |
| 23.5 121.0 1479 | |
| 51.3 37.8 1479 | |
| 55.3 61.4 1479 | |
| 55.3 61.4 1479 | |
| 50.0 36.3 1479 | |
| 55.2 61.4 1479 | |
| 30.3 120.2 1479 | |
| 55.2 61.4 1479 | |
| 36.1 103.8 1479 | |
| 25.0 121.5 1479 | |
| 36.7 117.0 1479 | |
| 35.6 139.8 1479 | |
| 51.8 55.1 1479 | |
| 55.0 73.4 1479 | |
| 45.5 -73.6 1479 | |
| 29.7 -95.4 1479 | |
| 55.0 73.4 1479 | |
| 29.3 48.1 1480 | |
| 23.5 121.0 1480 | |
| 35.7 140.0 1480 | |
| 23.5 121.0 1480 | |
| 23.5 121.0 1480 | |
| -25.4 -49.3 1480 | |
| 35.4 139.6 1480 | |
| 47.2 39.7 1480 | |
| 55.2 61.4 1480 | |
| 36.6 128.7 1480 | |
| 55.3 61.4 1480 | |
| 37.3 -121.9 1480 | |
| 30.3 120.2 1480 | |
| 23.0 120.2 1480 | |
| 35.2 115.4 1480 | |
| 39.1 117.2 1480 | |
| 43.9 125.3 1480 | |
| 45.5 -73.6 1480 | |
| 52.8 52.3 1480 | |
| 45.0 34.1 1480 | |
| -34.6 -58.4 1480 | |
| 17.4 78.5 1480 | |
| 10.7 123.0 1481 | |
| 37.5 -122.4 1481 | |
| 55.0 59.0 1481 | |
| 48.5 35.0 1481 | |
| 29.3 48.1 1481 | |
| 23.5 121.0 1481 | |
| 45.5 -73.6 1481 | |
| 52.4 30.8 1481 | |
| 37.8 128.9 1481 | |
| 48.9 2.3 1481 | |
| 37.5 127.0 1481 | |
| 45.0 23.8 1481 | |
| 52.0 113.6 1481 | |
| 50.9 4.4 1481 | |
| 48.9 2.3 1481 | |
| 47.5 35.6 1481 | |
| 30.3 120.2 1481 | |
| 56.5 85.0 1481 | |
| 55.0 82.9 1481 | |
| 39.1 117.2 1481 | |
| 30.3 120.2 1482 | |
| 59.9 30.3 1482 | |
| 51.8 107.4 1482 | |
| 51.7 36.2 1482 | |
| 53.0 36.1 1482 | |
| 55.2 61.4 1482 | |
| 10.8 106.6 1482 | |
| 55.6 51.8 1482 | |
| 38.0 23.7 1482 | |
| 36.7 117.0 1482 | |
| 36.8 -119.8 1482 | |
| 35.7 51.4 1482 | |
| 45.5 -73.6 1482 | |
| 30.7 104.1 1482 | |
| 57.2 65.5 1482 | |
| 34.1 -118.3 1482 | |
| 26.3 -81.8 1482 | |
| 23.1 113.3 1483 | |
| 25.3 55.3 1483 | |
| 37.5 127.0 1483 | |
| 46.3 48.0 1483 | |
| 52.3 104.3 1483 | |
| 40.5 -74.2 1483 | |
| 55.3 52.0 1483 | |
| -34.6 -58.4 1483 | |
| 55.2 61.4 1483 | |
| 55.2 61.4 1483 | |
| 49.6 34.5 1483 | |
| 50.3 28.7 1483 | |
| 55.3 61.4 1483 | |
| 55.3 61.4 1483 | |
| 22.5 114.1 1483 | |
| 29.9 121.5 1484 | |
| 55.7 37.6 1484 | |
| 53.4 83.8 1484 | |
| 22.5 114.1 1484 | |
| 51.7 36.2 1484 | |
| 23.5 121.0 1484 | |
| 3.4 -76.5 1484 | |
| 25.0 121.5 1484 | |
| 56.7 66.3 1484 | |
| 34.7 113.5 1484 | |
| 41.0 75.0 1484 | |
| 55.0 50.1 1484 | |
| 54.3 48.4 1484 | |
| 55.7 37.6 1484 | |
| 51.2 58.3 1484 | |
| 19.0 72.8 1484 | |
| 54.8 32.0 1484 | |
| -34.1 150.8 1485 | |
| 38.3 26.8 1485 | |
| 50.5 30.5 1485 | |
| 30.3 120.2 1485 | |
| 53.5 48.9 1485 | |
| 37.5 -122.4 1485 | |
| 39.3 -76.7 1485 | |
| 55.2 61.4 1485 | |
| 56.0 37.9 1485 | |
| 55.7 37.6 1485 | |
| 51.5 46.1 1485 | |
| 24.9 118.6 1485 | |
| 33.7 -112.0 1485 | |
| 36.1 103.8 1485 | |
| 42.0 24.9 1485 | |
| 48.9 36.3 1485 | |
| 24.0 120.6 1485 | |
| 53.2 50.1 1485 | |
| 22.3 114.2 1486 | |
| 33.8 35.8 1486 | |
| 45.3 -73.9 1486 | |
| 50.6 36.6 1486 | |
| 53.0 36.1 1486 | |
| 55.0 60.4 1486 | |
| 47.2 39.7 1486 | |
| 36.2 -86.8 1486 | |
| 25.0 121.5 1486 | |
| 50.6 26.2 1486 | |
| 51.5 -0.1 1486 | |
| 23.5 121.0 1486 | |
| 48.9 2.3 1486 | |
| 23.5 121.0 1486 | |
| 37.3 -121.9 1486 | |
| 23.5 121.0 1486 | |
| 30.3 120.2 1486 | |
| 55.2 61.4 1486 | |
| 23.5 121.0 1486 | |
| 52.3 21.0 1486 | |
| 23.7 90.4 1486 | |
| 56.9 35.9 1486 | |
| 23.5 121.0 1487 | |
| -22.8 -43.2 1487 | |
| 31.8 120.0 1487 | |
| 55.2 61.4 1487 | |
| 41.9 -88.3 1487 | |
| 61.3 73.4 1487 | |
| 39.9 116.4 1487 | |
| 23.0 120.2 1487 | |
| 32.1 118.8 1487 | |
| 55.3 52.1 1487 | |
| -12.0 -77.0 1487 | |
| 40.0 45.0 1487 | |
| 30.3 120.2 1487 | |
| 52.4 4.9 1488 | |
| 25.0 121.5 1488 | |
| 25.0 121.5 1488 | |
| 4.6 -74.1 1488 | |
| 24.0 121.6 1488 | |
| 47.2 39.7 1488 | |
| 24.5 118.1 1488 | |
| 52.5 103.9 1488 | |
| 45.5 -73.6 1488 | |
| -34.1 150.8 1489 | |
| 56.1 47.5 1489 | |
| -34.1 150.8 1489 | |
| 51.1 93.6 1489 | |
| 22.3 114.2 1489 | |
| 55.2 61.4 1489 | |
| 22.6 120.4 1489 | |
| 55.8 49.1 1489 | |
| 50.4 30.5 1489 | |
| 29.9 121.5 1489 | |
| 55.0 50.1 1489 | |
| 39.9 116.4 1489 | |
| 48.5 35.0 1489 | |
| 55.2 61.4 1489 | |
| 24.1 120.7 1489 | |
| 23.5 121.0 1490 | |
| 50.0 36.3 1490 | |
| 45.5 -73.6 1490 | |
| 30.3 120.2 1490 | |
| 32.1 118.8 1490 | |
| 48.9 2.3 1490 | |
| 23.1 113.3 1490 | |
| 55.2 61.4 1490 | |
| 55.7 84.9 1490 | |
| 56.3 44.0 1490 | |
| 51.3 9.5 1490 | |
| 50.4 36.9 1490 | |
| 24.9 118.6 1490 | |
| 13.1 80.3 1490 | |
| 24.9 118.6 1490 | |
| 62.0 129.7 1490 | |
| 45.5 -73.6 1490 | |
| 37.5 -122.4 1490 | |
| 23.5 121.0 1490 | |
| 39.9 116.4 1490 | |
| 45.5 -73.6 1490 | |
| 41.0 75.0 1490 | |
| 55.2 61.4 1490 | |
| 39.9 116.4 1490 | |
| 34.1 -118.3 1490 | |
| 55.0 73.4 1490 | |
| 34.7 113.5 1490 | |
| 45.5 -73.6 1490 | |
| 32.1 118.8 1490 | |
| 31.0 121.4 1491 | |
| 22.8 108.3 1491 | |
| 45.0 39.0 1491 | |
| 32.1 118.8 1491 | |
| 51.3 37.8 1491 | |
| 55.2 61.4 1491 | |
| 56.2 47.3 1491 | |
| 36.7 117.0 1491 | |
| 25.0 121.5 1491 | |
| 55.8 37.6 1491 | |
| 48.0 37.9 1491 | |
| 33.9 118.3 1491 | |
| 25.0 121.5 1491 | |
| 40.5 -74.2 1491 | |
| 50.6 36.6 1491 | |
| 39.9 116.4 1491 | |
| 10.5 -66.9 1491 | |
| 53.8 87.1 1491 | |
| 55.2 61.4 1491 | |
| 56.9 60.6 1492 | |
| 55.0 59.0 1492 | |
| 22.5 114.1 1492 | |
| 48.3 38.1 1492 | |
| 52.4 4.9 1492 | |
| 33.7 -84.4 1492 | |
| 55.9 26.5 1492 | |
| 32.1 118.8 1492 | |
| 57.8 28.3 1492 | |
| 55.6 13.0 1492 | |
| 55.2 61.4 1492 | |
| 55.2 61.4 1492 | |
| 55.2 61.4 1492 | |
| 23.5 121.0 1492 | |
| 45.5 -73.6 1492 | |
| 51.2 58.6 1492 | |
| 30.3 120.2 1492 | |
| 40.6 -75.4 1493 | |
| 55.8 49.1 1493 | |
| 56.8 53.2 1493 | |
| 30.7 104.1 1493 | |
| 22.8 108.3 1493 | |
| 32.1 118.8 1493 | |
| 51.6 46.1 1493 | |
| 55.7 37.6 1493 | |
| 55.3 61.4 1493 | |
| 55.3 61.4 1493 | |
| 51.7 55.4 1493 | |
| 39.9 116.4 1493 | |
| 55.7 37.6 1494 | |
| 55.8 -4.3 1494 | |
| 31.0 121.4 1494 | |
| 55.2 61.4 1494 | |
| 44.7 37.8 1494 | |
| 39.9 116.4 1494 | |
| 23.1 113.3 1494 | |
| 40.4 -3.7 1494 | |
| 56.2 101.6 1494 | |
| 50.0 36.3 1494 | |
| 39.9 116.4 1494 | |
| 23.5 121.0 1494 | |
| 36.7 117.0 1494 | |
| 59.3 18.1 1494 | |
| 48.9 2.3 1494 | |
| 50.4 30.5 1494 | |
| 25.0 121.5 1495 | |
| 25.0 121.5 1495 | |
| 32.8 -80.1 1495 | |
| 55.2 59.7 1495 | |
| 55.2 61.4 1495 | |
| 16.3 102.6 1495 | |
| 28.6 115.9 1495 | |
| 35.6 139.7 1495 | |
| 52.3 21.0 1495 | |
| 51.8 55.1 1495 | |
| 23.5 121.0 1495 | |
| 30.3 120.2 1495 | |
| 31.0 121.4 1495 | |
| 48.9 2.3 1495 | |
| 55.3 61.4 1495 | |
| 49.1 33.4 1495 | |
| 51.5 -0.1 1496 | |
| 23.1 113.3 1496 | |
| 48.5 32.3 1496 | |
| 48.5 35.0 1496 | |
| 57.2 65.5 1496 | |
| 56.9 53.2 1496 | |
| 39.9 116.4 1496 | |
| 55.3 61.4 1496 | |
| 55.2 61.4 1496 | |
| 56.9 60.6 1497 | |
| 45.5 -73.6 1497 | |
| 31.0 121.4 1497 | |
| 51.7 39.2 1497 | |
| 55.2 61.4 1497 | |
| 55.3 61.4 1497 | |
| 48.3 1.3 1497 | |
| 23.5 121.0 1497 | |
| 25.7 -100.3 1497 | |
| 55.7 37.6 1497 | |
| 30.3 120.2 1497 | |
| 25.0 121.5 1497 | |
| 40.7 109.8 1497 | |
| 48.5 32.3 1497 | |
| 48.5 32.3 1497 | |
| 23.1 113.3 1497 | |
| 23.5 121.0 1498 | |
| -22.9 -43.2 1498 | |
| 54.4 61.3 1498 | |
| 47.0 28.9 1498 | |
| 55.2 61.4 1498 | |
| 55.2 61.4 1498 | |
| 51.3 9.5 1498 | |
| 11.0 77.0 1498 | |
| 49.6 34.5 1498 | |
| 36.7 -78.4 1498 | |
| 53.2 50.1 1498 | |
| 45.5 -73.6 1498 | |
| 51.7 36.2 1498 | |
| 46.1 -73.9 1498 | |
| 48.5 32.3 1498 | |
| 55.2 61.4 1498 | |
| 55.4 43.8 1498 | |
| 51.2 58.3 1498 | |
| 40.0 45.0 1498 | |
| 55.7 37.6 1499 | |
| 32.1 118.8 1499 | |
| 23.0 120.2 1499 | |
| 45.5 -73.6 1499 | |
| 55.2 61.4 1499 | |
| 54.6 39.7 1499 | |
| 23.5 121.0 1499 | |
| 48.9 2.3 1499 | |
| 46.0 25.0 1499 | |
| 34.1 -118.3 1499 | |
| 55.7 37.6 1499 | |
| 45.5 -73.6 1499 | |
| 17.3 78.5 1499 | |
| 22.5 114.1 1499 | |
| 48.5 32.3 1499 | |
| 36.7 117.0 1499 | |
| 55.2 61.4 1499 | |
| 55.7 37.6 1500 | |
| 30.1 121.1 1500 | |
| 22.8 108.3 1500 | |
| 23.5 121.0 1500 | |
| 37.8 128.9 1500 | |
| 48.3 40.3 1500 | |
| 44.7 37.8 1500 | |
| 47.2 38.9 1500 | |
| 54.6 52.8 1500 | |
| 61.3 73.4 1500 | |
| 34.8 113.7 1500 | |
| 49.4 27.0 1500 | |
| 56.4 37.5 1500 | |
| 55.0 73.4 1500 | |
| 39.9 116.4 1500 | |
| 55.2 59.7 1500 | |
| 36.1 103.8 1500 | |
| 56.1 40.4 1501 | |
| 48.9 2.3 1501 | |
| 36.0 -115.2 1501 | |
| 54.2 45.2 1501 | |
| 48.9 2.3 1501 | |
| 23.1 113.3 1501 | |
| 24.9 67.1 1501 | |
| 34.0 -118.3 1501 | |
| 35.0 135.8 1501 | |
| 55.7 37.6 1501 | |
| 52.0 47.8 1501 | |
| 51.7 55.4 1501 | |
| 4.8 -75.7 1501 | |
| 51.7 55.4 1501 | |
| 23.5 121.0 1501 | |
| 37.5 -122.4 1502 | |
| 49.0 33.6 1502 | |
| 55.8 37.6 1502 | |
| 48.9 2.3 1502 | |
| 23.1 113.3 1502 | |
| 23.5 121.0 1502 | |
| 47.7 -122.3 1502 | |
| 31.0 121.4 1502 | |
| 40.7 -74.2 1502 | |
| 55.2 61.4 1502 | |
| 40.0 45.0 1502 | |
| 51.7 55.4 1502 | |
| 45.5 -73.6 1502 | |
| 30.7 104.1 1502 | |
| -22.8 -43.3 1502 | |
| 36.7 117.0 1502 | |
| 52.8 52.3 1502 | |
| 36.6 128.7 1503 | |
| 48.9 2.3 1503 | |
| 53.7 87.8 1503 | |
| 45.5 -73.6 1503 | |
| 48.5 35.0 1503 | |
| 41.1 29.0 1503 | |
| 55.2 61.4 1503 | |
| 30.7 104.1 1503 | |
| 48.9 2.3 1503 | |
| 39.7 -105.1 1503 | |
| 23.5 121.0 1503 | |
| 55.8 37.6 1503 | |
| 50.4 30.5 1503 | |
| -6.6 106.8 1503 | |
| 51.7 36.2 1503 | |
| 40.2 44.5 1503 | |
| 52.8 52.3 1503 | |
| 52.8 52.3 1503 | |
| 55.7 37.6 1503 | |
| 23.1 113.3 1504 | |
| 45.0 39.0 1504 | |
| 55.2 59.7 1504 | |
| 55.7 37.6 1504 | |
| 61.3 73.4 1504 | |
| 51.5 -0.1 1504 | |
| 24.1 120.7 1504 | |
| 48.9 2.3 1504 | |
| 46.0 25.0 1504 | |
| 19.4 -99.1 1504 | |
| 30.6 114.3 1504 | |
| 36.7 117.0 1504 | |
| 55.7 37.6 1504 | |
| 39.9 116.4 1505 | |
| 51.8 55.1 1505 | |
| 22.8 108.3 1505 | |
| 45.5 -73.6 1505 | |
| 23.6 120.3 1505 | |
| 30.3 120.2 1505 | |
| 46.0 25.0 1505 | |
| 43.3 76.9 1505 | |
| 17.4 78.5 1505 | |
| 55.2 61.4 1505 | |
| 22.6 120.3 1505 | |
| 37.5 -122.4 1505 | |
| 22.3 114.2 1505 | |
| 47.5 19.1 1505 | |
| 56.3 114.9 1505 | |
| 23.1 113.3 1505 | |
| 36.7 117.0 1505 | |
| 50.4 30.5 1505 | |
| 55.2 59.7 1505 | |
| 53.2 50.1 1505 | |
| 31.0 121.4 1506 | |
| 45.5 -73.6 1506 | |
| 25.0 121.5 1506 | |
| 47.2 39.7 1506 | |
| 25.0 121.5 1506 | |
| 22.3 114.2 1506 | |
| 53.7 52.4 1506 | |
| -34.6 -58.4 1506 | |
| 37.5 127.0 1506 | |
| 30.3 120.2 1506 | |
| 35.6 139.8 1506 | |
| 55.0 60.4 1506 | |
| 50.6 36.6 1506 | |
| 30.3 120.2 1506 | |
| 42.0 43.5 1507 | |
| 55.2 61.4 1507 | |
| 55.2 61.4 1507 | |
| 45.0 39.0 1507 | |
| 30.3 120.2 1507 | |
| 28.6 115.9 1507 | |
| 34.1 -118.3 1507 | |
| 55.7 37.6 1507 | |
| 4.6 -74.1 1507 | |
| 51.7 36.2 1507 | |
| 45.0 34.1 1507 | |
| 49.4 32.1 1507 | |
| 48.5 32.3 1507 | |
| 25.0 121.5 1507 | |
| 55.0 73.4 1507 | |
| 48.5 32.3 1507 | |
| 55.2 61.4 1507 | |
| 37.5 127.0 1508 | |
| 32.1 118.8 1508 | |
| 37.5 -122.4 1508 | |
| 53.2 50.7 1508 | |
| 23.1 113.3 1508 | |
| 54.3 48.4 1508 | |
| 53.0 36.1 1508 | |
| 54.3 48.4 1508 | |
| 23.5 121.0 1508 | |
| 30.3 120.2 1508 | |
| 23.1 113.3 1508 | |
| 55.0 50.1 1508 | |
| -30.4 30.7 1508 | |
| 46.3 48.0 1508 | |
| 44.9 37.3 1508 | |
| 22.3 114.2 1508 | |
| 55.2 61.4 1508 | |
| 51.2 53.0 1508 | |
| 55.2 61.4 1508 | |
| 55.2 61.4 1508 | |
| 39.9 116.4 1508 | |
| 55.2 61.4 1508 | |
| 26.6 106.7 1508 | |
| 39.1 -94.6 1508 | |
| 55.2 61.4 1508 | |
| 53.1 36.2 1509 | |
| 39.1 -94.6 1509 | |
| 50.6 36.6 1509 | |
| 23.5 121.0 1509 | |
| 53.2 50.1 1509 | |
| 23.5 121.0 1509 | |
| 31.8 35.2 1509 | |
| 37.5 127.0 1509 | |
| 24.9 118.6 1509 | |
| 30.3 120.2 1509 | |
| 37.5 127.0 1509 | |
| 57.8 40.9 1510 | |
| 24.8 121.0 1510 | |
| 43.1 131.6 1510 | |
| 30.3 120.2 1510 | |
| 22.5 114.1 1510 | |
| 32.1 118.8 1510 | |
| 31.8 120.0 1510 | |
| 60.2 60.0 1510 | |
| 23.5 121.0 1510 | |
| 50.4 30.5 1510 | |
| 52.3 21.0 1510 | |
| 55.6 109.3 1510 | |
| 25.0 121.5 1510 | |
| 53.7 91.7 1510 | |
| 55.2 61.4 1510 | |
| -12.3 -66.2 1510 | |
| 30.3 120.2 1511 | |
| 32.1 118.8 1511 | |
| 37.5 127.0 1511 | |
| 55.2 61.4 1511 | |
| 55.3 61.4 1511 | |
| 14.6 121.0 1511 | |
| 51.2 58.3 1511 | |
| 22.6 120.4 1511 | |
| 51.3 58.2 1511 | |
| 30.3 120.2 1511 | |
| 50.1 8.7 1511 | |
| 51.7 55.4 1511 | |
| 34.1 -118.3 1511 | |
| 45.0 34.1 1511 | |
| 55.2 61.4 1512 | |
| 51.7 39.2 1512 | |
| 50.4 30.5 1512 | |
| 50.1 8.7 1512 | |
| 41.0 29.0 1512 | |
| 56.1 40.4 1512 | |
| -33.5 143.2 1512 | |
| 32.1 118.8 1512 | |
| 36.7 117.0 1512 | |
| 29.3 47.7 1512 | |
| 24.1 120.7 1512 | |
| 40.6 -74.5 1512 | |
| 23.5 121.0 1512 | |
| 45.5 -73.6 1512 | |
| 45.8 126.7 1513 | |
| 55.0 59.0 1513 | |
| 45.3 -73.9 1513 | |
| 25.0 121.5 1513 | |
| 25.0 121.5 1513 | |
| 25.0 121.5 1513 | |
| 50.6 36.6 1513 | |
| 55.0 50.1 1513 | |
| 32.1 118.8 1513 | |
| 45.5 -73.6 1514 | |
| 30.3 120.2 1514 | |
| 22.8 108.3 1514 | |
| 51.5 -0.1 1514 | |
| 48.5 35.0 1514 | |
| 39.9 116.4 1514 | |
| 61.3 73.4 1514 | |
| 46.3 48.0 1514 | |
| 45.5 -73.6 1514 | |
| 58.9 60.8 1514 | |
| 48.3 25.9 1514 | |
| 55.2 61.4 1514 | |
| 45.5 -73.6 1514 | |
| 45.5 -73.6 1514 | |
| 55.2 61.4 1514 | |
| 53.7 91.7 1514 | |
| 55.8 49.2 1515 | |
| 32.1 118.8 1515 | |
| 50.0 36.3 1515 | |
| 55.2 61.4 1515 | |
| 37.3 -121.9 1515 | |
| 54.2 45.2 1515 | |
| 21.0 105.9 1515 | |
| 13.8 100.5 1515 | |
| 35.7 51.3 1515 | |
| 55.2 61.4 1515 | |
| 45.5 -73.6 1515 | |
| 51.3 58.2 1515 | |
| 48.5 32.3 1515 | |
| 48.9 24.7 1516 | |
| 38.7 -77.2 1516 | |
| 32.1 118.8 1516 | |
| 57.8 40.9 1516 | |
| 53.0 36.1 1516 | |
| 55.3 52.1 1516 | |
| 54.3 48.4 1516 | |
| 55.2 61.4 1516 | |
| 23.5 121.0 1516 | |
| 48.5 32.3 1516 | |
| 45.5 -73.6 1517 | |
| 23.1 113.3 1517 | |
| 25.0 121.5 1517 | |
| 45.8 126.7 1517 | |
| 55.1 36.6 1517 | |
| 55.2 61.4 1517 | |
| 25.0 121.5 1517 | |
| 44.8 20.5 1517 | |
| 30.6 114.3 1517 | |
| 55.7 37.6 1517 | |
| 55.7 37.6 1517 | |
| 1.3 103.9 1517 | |
| 32.1 118.8 1517 | |
| 36.7 117.0 1517 | |
| 45.3 -73.9 1517 | |
| 55.3 61.4 1517 | |
| 54.3 48.4 1518 | |
| 51.7 36.2 1518 | |
| 39.5 116.7 1518 | |
| 48.9 36.3 1518 | |
| 23.5 121.0 1518 | |
| 28.2 113.1 1518 | |
| 48.5 35.0 1518 | |
| 50.6 26.2 1518 | |
| 55.8 49.2 1518 | |
| 54.8 56.0 1518 | |
| 39.9 116.4 1518 | |
| 55.2 61.4 1518 | |
| 51.5 81.3 1518 | |
| 51.5 -0.5 1518 | |
| 21.0 105.9 1518 | |
| 32.1 118.8 1518 | |
| 55.2 61.4 1518 | |
| 45.3 -73.9 1518 | |
| 56.1 40.4 1518 | |
| 45.5 -73.6 1518 | |
| 23.5 121.0 1518 | |
| 53.0 36.1 1518 | |
| 23.5 121.0 1518 | |
| 38.7 -77.2 1519 | |
| 30.3 120.2 1519 | |
| 17.4 78.5 1519 | |
| 24.1 120.7 1519 | |
| 36.6 127.5 1519 | |
| 31.0 121.4 1519 | |
| 55.2 59.7 1519 | |
| 55.3 61.4 1519 | |
| 49.4 32.1 1519 | |
| 37.8 -97.8 1519 | |
| 55.3 61.4 1519 | |
| 48.5 35.0 1519 | |
| 56.1 40.4 1519 | |
| 55.7 37.6 1519 | |
| 50.6 36.6 1519 | |
| 51.2 58.3 1519 | |
| 25.0 102.7 1519 | |
| 25.0 121.3 1519 | |
| 60.0 10.8 1519 | |
| 53.1 49.9 1520 | |
| 55.3 61.4 1520 | |
| 36.1 103.8 1520 | |
| 55.7 37.6 1520 | |
| 39.9 116.4 1520 | |
| 37.5 127.0 1520 | |
| 53.4 83.8 1520 | |
| 31.9 117.3 1520 | |
| 55.6 51.8 1520 | |
| 50.4 30.5 1520 | |
| 49.4 27.0 1520 | |
| 17.4 78.5 1520 | |
| 48.5 32.3 1520 | |
| 23.5 121.0 1520 | |
| 45.5 -73.6 1520 | |
| 55.3 61.4 1520 | |
| 45.3 -73.9 1521 | |
| 13.7 -89.2 1521 | |
| 43.6 1.6 1521 | |
| 30.1 31.3 1521 | |
| 30.3 120.2 1521 | |
| 41.7 44.8 1521 | |
| 31.0 121.4 1521 | |
| 55.2 61.4 1521 | |
| 17.4 78.5 1521 | |
| 29.1 119.6 1521 | |
| 25.0 121.5 1521 | |
| 50.3 127.5 1521 | |
| 39.9 116.4 1521 | |
| 23.5 121.0 1521 | |
| 44.5 34.2 1521 | |
| 39.9 116.4 1521 | |
| 54.4 86.2 1521 | |
| 55.7 37.6 1521 | |
| 48.5 32.3 1521 | |
| 30.3 120.2 1521 | |
| 45.5 -73.6 1522 | |
| 30.3 120.2 1522 | |
| 55.7 37.6 1522 | |
| 39.5 116.7 1522 | |
| 35.7 51.4 1522 | |
| 45.5 -73.6 1522 | |
| 41.3 -104.7 1522 | |
| 17.5 78.5 1522 | |
| 41.2 -73.7 1522 | |
| 17.4 78.5 1522 | |
| 40.9 -74.0 1522 | |
| 48.9 2.3 1523 | |
| 22.6 120.4 1523 | |
| 52.3 104.3 1523 | |
| 51.7 39.2 1523 | |
| 31.0 121.4 1523 | |
| 30.3 120.2 1523 | |
| 50.4 30.5 1523 | |
| 19.4 -99.1 1523 | |
| 36.7 117.0 1523 | |
| 50.6 36.6 1523 | |
| 51.2 58.3 1523 | |
| 51.8 55.1 1523 | |
| 48.6 45.7 1523 | |
| 25.0 121.5 1523 | |
| 44.5 34.2 1523 | |
| -26.2 28.1 1523 | |
| 23.1 113.3 1524 | |
| 56.9 53.2 1524 | |
| 55.7 37.6 1524 | |
| 23.0 120.2 1524 | |
| 41.0 29.0 1524 | |
| 30.3 120.2 1524 | |
| 50.6 36.6 1524 | |
| 50.4 30.5 1524 | |
| 50.6 26.2 1524 | |
| 41.3 -104.7 1524 | |
| 55.0 50.1 1524 | |
| 51.2 58.3 1524 | |
| 48.5 32.3 1524 | |
| 52.8 52.3 1524 | |
| 30.3 120.2 1524 | |
| 55.7 37.6 1524 | |
| 39.2 -8.8 1524 | |
| 53.7 91.7 1524 | |
| 45.5 -73.6 1524 | |
| 43.9 125.3 1524 | |
| 25.0 121.3 1524 | |
| 50.6 26.2 1525 | |
| 55.8 37.6 1525 | |
| 58.6 49.7 1525 | |
| 53.1 46.6 1525 | |
| 57.0 25.0 1525 | |
| 30.3 120.2 1525 | |
| 32.1 118.8 1525 | |
| 31.8 120.0 1525 | |
| 55.2 61.4 1525 | |
| 55.0 50.1 1525 | |
| 46.8 29.5 1525 | |
| 23.5 121.0 1525 | |
| -23.5 -46.6 1525 | |
| 50.4 30.5 1525 | |
| 24.1 120.7 1525 | |
| 56.1 94.6 1525 | |
| 53.7 91.4 1525 | |
| 28.6 115.9 1525 | |
| 61.3 73.4 1525 | |
| 31.9 117.3 1525 | |
| 28.6 115.9 1525 | |
| 23.5 121.0 1525 | |
| 37.5 127.0 1525 | |
| 56.9 53.2 1525 | |
| 30.3 120.2 1525 | |
| 48.6 39.3 1526 | |
| 45.3 -73.9 1526 | |
| 23.5 121.0 1526 | |
| 55.7 37.6 1526 | |
| 55.7 37.6 1526 | |
| 35.3 139.5 1526 | |
| 29.9 121.5 1526 | |
| 23.5 121.0 1526 | |
| 46.0 15.9 1526 | |
| 50.4 30.5 1526 | |
| 55.0 60.1 1526 | |
| 45.5 -73.6 1526 | |
| 42.0 43.5 1526 | |
| 59.4 13.5 1526 | |
| 55.2 61.4 1526 | |
| 55.0 60.4 1526 | |
| 43.2 -77.7 1526 | |
| 45.5 -73.6 1526 | |
| 25.0 121.5 1526 | |
| 38.7 -77.2 1527 | |
| 23.1 113.3 1527 | |
| 30.3 120.2 1527 | |
| 37.7 -121.9 1527 | |
| 23.1 113.3 1527 | |
| 23.5 121.0 1527 | |
| 38.9 -76.8 1527 | |
| 23.7 90.4 1527 | |
| 37.3 -121.9 1527 | |
| 32.1 118.8 1527 | |
| 13.8 100.5 1527 | |
| 50.5 30.5 1527 | |
| 39.9 116.4 1527 | |
| 51.5 46.1 1527 | |
| 41.0 75.0 1527 | |
| -22.8 -43.2 1527 | |
| 61.3 73.4 1527 | |
| 51.8 55.1 1527 | |
| 53.1 49.9 1527 | |
| 25.0 121.5 1527 | |
| 28.6 115.9 1527 | |
| 23.5 121.0 1527 | |
| 48.9 2.3 1527 | |
| 23.5 121.0 1528 | |
| 45.8 126.7 1528 | |
| 55.0 60.1 1528 | |
| 38.7 -9.1 1528 | |
| 56.1 40.4 1528 | |
| 23.5 121.0 1528 | |
| 31.0 121.4 1528 | |
| 37.5 127.0 1528 | |
| 10.5 -66.9 1528 | |
| 30.7 104.1 1528 | |
| 32.1 118.8 1528 | |
| 37.5 127.0 1528 | |
| 26.2 91.7 1528 | |
| 48.9 2.3 1528 | |
| 50.0 36.3 1528 | |
| 49.8 30.1 1528 | |
| 22.3 114.2 1528 | |
| 39.9 115.3 1528 | |
| 55.0 50.1 1528 | |
| 48.5 32.3 1528 | |
| 53.0 36.1 1528 | |
| 41.0 29.0 1528 | |
| 33.6 -85.1 1529 | |
| 45.5 -73.6 1529 | |
| 32.1 118.8 1529 | |
| 55.2 61.4 1529 | |
| 55.7 37.6 1529 | |
| 54.2 45.2 1529 | |
| 23.5 121.0 1529 | |
| 36.9 30.7 1529 | |
| 13.8 100.5 1529 | |
| -33.0 -71.5 1529 | |
| 55.2 59.7 1529 | |
| 24.1 120.7 1529 | |
| 54.2 37.6 1529 | |
| 45.5 -73.6 1529 | |
| 23.5 121.0 1529 | |
| 39.9 116.4 1529 | |
| -20.5 -47.4 1529 | |
| 10.8 106.6 1530 | |
| 30.3 120.2 1530 | |
| 52.5 103.8 1530 | |
| 23.5 121.0 1530 | |
| 38.9 -77.0 1530 | |
| 48.0 37.8 1530 | |
| 25.0 121.5 1530 | |
| 23.5 121.0 1530 | |
| 51.5 -0.1 1530 | |
| 55.7 37.6 1530 | |
| 45.2 7.8 1530 | |
| 39.9 116.4 1530 | |
| 50.6 36.6 1530 | |
| 55.2 61.4 1530 | |
| 23.5 121.0 1530 | |
| 31.0 121.4 1530 | |
| 24.5 117.7 1530 | |
| 48.5 32.3 1530 | |
| 45.5 -73.6 1531 | |
| 43.1 131.6 1531 | |
| 22.5 114.1 1531 | |
| 55.7 37.6 1531 | |
| 31.0 121.4 1531 | |
| 45.5 -73.6 1531 | |
| 41.7 44.8 1531 | |
| 55.7 37.6 1531 | |
| 45.5 -73.6 1531 | |
| 14.6 121.0 1531 | |
| 24.1 120.7 1531 | |
| 49.5 24.0 1531 | |
| 17.4 78.5 1531 | |
| 55.2 61.4 1531 | |
| 48.5 32.3 1531 | |
| 51.5 -0.1 1531 | |
| 51.7 39.2 1531 | |
| 40.7 -73.7 1531 | |
| 45.5 -73.6 1531 | |
| 39.9 116.4 1531 | |
| 29.3 48.1 1532 | |
| 23.5 121.0 1532 | |
| 22.6 120.3 1532 | |
| 48.0 37.8 1532 | |
| 23.5 121.0 1532 | |
| 32.1 118.8 1532 | |
| 25.0 121.5 1532 | |
| 34.3 108.9 1532 | |
| 25.1 121.7 1532 | |
| 30.3 120.2 1532 | |
| 32.1 118.8 1532 | |
| 55.3 61.4 1532 | |
| 22.3 114.2 1532 | |
| 55.2 61.4 1532 | |
| -23.6 -46.9 1532 | |
| 56.4 41.3 1532 | |
| 50.7 3.2 1532 | |
| 38.7 -9.1 1532 | |
| 54.6 39.7 1533 | |
| 43.2 -77.7 1533 | |
| 45.5 -73.6 1533 | |
| 55.2 34.3 1533 | |
| -6.2 106.8 1533 | |
| 56.0 37.2 1533 | |
| 55.7 37.6 1533 | |
| 23.5 121.0 1533 | |
| 34.3 108.9 1533 | |
| 23.1 113.3 1533 | |
| 55.2 61.4 1533 | |
| 55.0 50.1 1533 | |
| 22.6 120.4 1533 | |
| 35.6 139.7 1533 | |
| 30.3 120.2 1533 | |
| 50.6 36.6 1533 | |
| 19.4 -99.1 1533 | |
| 48.0 68.0 1533 | |
| 36.7 117.0 1533 | |
| 45.5 -73.6 1533 | |
| 39.9 116.4 1534 | |
| 22.8 108.3 1534 | |
| 55.3 61.4 1534 | |
| 55.2 61.4 1534 | |
| 23.5 121.0 1534 | |
| 20.0 77.0 1534 | |
| 53.2 48.5 1534 | |
| 55.7 37.6 1534 | |
| 32.1 118.8 1534 | |
| 44.8 10.5 1534 | |
| 34.8 113.7 1534 | |
| 35.2 115.4 1534 | |
| 48.5 35.0 1534 | |
| 51.5 31.3 1534 | |
| -22.8 -43.2 1534 | |
| 28.6 115.9 1534 | |
| 55.3 61.4 1534 | |
| 48.5 32.3 1534 | |
| 56.8 53.2 1534 | |
| 48.5 32.3 1534 | |
| 19.5 72.8 1534 | |
| 36.7 117.0 1534 | |
| 30.3 120.2 1534 | |
| 35.6 139.8 1534 | |
| 48.5 32.3 1534 | |
| 51.5 -0.1 1535 | |
| 56.7 60.8 1535 | |
| 51.3 9.5 1535 | |
| 19.7 -101.1 1535 | |
| 50.4 30.5 1535 | |
| 54.3 48.4 1535 | |
| 24.1 120.7 1535 | |
| 55.5 47.5 1535 | |
| 51.3 37.8 1535 | |
| 23.5 121.0 1535 | |
| 37.4 -121.9 1535 | |
| 36.6 128.7 1535 | |
| 45.5 -73.6 1535 | |
| 47.9 35.3 1535 | |
| 55.2 61.4 1535 | |
| 53.5 49.3 1536 | |
| 48.7 9.0 1536 | |
| 34.8 113.7 1536 | |
| 52.3 104.3 1536 | |
| 37.5 127.0 1536 | |
| 51.7 39.2 1536 | |
| 37.7 -25.7 1536 | |
| 23.5 121.0 1536 | |
| 56.9 53.2 1536 | |
| 45.5 9.2 1536 | |
| 55.2 61.4 1536 | |
| 21.0 105.9 1536 | |
| 50.4 30.5 1536 | |
| 55.2 61.4 1536 | |
| 47.2 39.7 1536 | |
| 53.3 -6.3 1536 | |
| 51.5 46.0 1536 | |
| 56.0 37.2 1536 | |
| 31.0 121.4 1536 | |
| 53.1 45.4 1536 | |
| 43.9 125.3 1536 | |
| 49.2 -123.0 1536 | |
| 37.5 121.4 1536 | |
| 30.7 104.1 1536 | |
| 45.5 -73.6 1536 | |
| 48.5 32.3 1536 | |
| 48.5 32.3 1536 | |
| 25.0 121.5 1537 | |
| -36.8 -73.0 1537 | |
| 41.0 29.0 1537 | |
| 52.4 4.9 1537 | |
| 30.7 104.1 1537 | |
| 38.7 -77.2 1537 | |
| 44.5 34.2 1537 | |
| 55.2 61.4 1537 | |
| 56.0 37.2 1537 | |
| 54.2 45.2 1537 | |
| 30.3 120.2 1537 | |
| 50.3 28.7 1537 | |
| 51.5 46.0 1537 | |
| 56.0 37.2 1537 | |
| 55.0 50.1 1537 | |
| 34.8 113.7 1537 | |
| 54.6 39.7 1537 | |
| 19.4 -99.1 1537 | |
| 37.5 127.0 1537 | |
| 55.2 59.7 1537 | |
| 55.2 61.4 1537 | |
| 52.3 21.0 1537 | |
| 48.9 2.3 1537 | |
| 54.8 61.3 1537 | |
| 55.2 61.4 1537 | |
| 51.5 46.0 1538 | |
| 50.6 36.6 1538 | |
| 25.8 -80.2 1538 | |
| 55.2 61.4 1538 | |
| 50.4 30.5 1538 | |
| 22.3 114.2 1538 | |
| 56.2 47.3 1538 | |
| 34.0 -118.3 1538 | |
| 28.2 113.1 1538 | |
| 58.6 49.7 1538 | |
| 58.6 49.7 1538 | |
| 22.8 108.3 1538 | |
| 52.3 21.0 1538 | |
| 48.5 32.3 1538 | |
| 55.2 61.4 1538 | |
| 20.5 85.8 1538 | |
| 55.2 59.7 1538 | |
| 50.4 30.5 1538 | |
| 45.5 -73.6 1538 | |
| 45.5 -73.6 1538 | |
| 45.5 -73.6 1538 | |
| 54.4 86.2 1538 | |
| 45.5 -73.6 1538 | |
| 55.2 61.4 1539 | |
| -34.6 -58.4 1539 | |
| 55.7 37.6 1539 | |
| 55.0 50.1 1539 | |
| 45.5 -73.6 1539 | |
| 23.5 121.0 1539 | |
| -19.0 -49.5 1539 | |
| 53.1 36.2 1539 | |
| 30.3 120.2 1539 | |
| 51.7 55.4 1539 | |
| 55.2 61.4 1539 | |
| 23.5 121.0 1539 | |
| 55.2 61.4 1539 | |
| 34.1 -118.3 1539 | |
| 45.5 -73.6 1540 | |
| -40.6 -73.1 1540 | |
| 53.5 49.6 1540 | |
| -36.8 -73.0 1540 | |
| 54.2 37.6 1540 | |
| 23.5 121.0 1540 | |
| 55.2 61.4 1540 | |
| 45.5 -73.6 1540 | |
| 61.3 73.4 1540 | |
| 47.5 42.2 1540 | |
| 55.2 61.4 1540 | |
| 45.5 -73.6 1540 | |
| 50.0 36.3 1540 | |
| 55.2 61.4 1540 | |
| 39.9 116.4 1540 | |
| 55.2 61.4 1540 | |
| 40.3 44.6 1540 | |
| 23.0 120.2 1540 | |
| 30.3 120.2 1540 | |
| 57.6 39.9 1540 | |
| 25.0 102.7 1540 | |
| 51.2 58.3 1540 | |
| 50.6 36.6 1540 | |
| 55.2 61.4 1540 | |
| 45.5 -73.6 1541 | |
| 35.7 51.4 1541 | |
| 47.2 39.7 1541 | |
| 23.5 121.0 1541 | |
| 19.4 -99.1 1541 | |
| 14.6 121.0 1541 | |
| 34.1 -118.3 1541 | |
| 35.8 -79.6 1541 | |
| 40.4 -3.7 1541 | |
| 32.1 118.8 1542 | |
| 22.6 120.4 1542 | |
| 14.6 121.1 1542 | |
| 53.5 49.6 1542 | |
| 30.6 114.3 1542 | |
| -22.8 -43.2 1542 | |
| 55.8 49.1 1542 | |
| 58.6 49.7 1542 | |
| 37.5 127.0 1542 | |
| 23.5 121.0 1542 | |
| 34.0 -118.3 1542 | |
| 17.4 78.5 1542 | |
| 56.5 85.0 1542 | |
| 48.9 36.3 1542 | |
| 55.2 61.4 1542 | |
| 51.3 58.2 1542 | |
| 45.5 -73.6 1542 | |
| 30.3 120.2 1542 | |
| 24.8 121.0 1543 | |
| 51.0 4.5 1543 | |
| 56.9 53.2 1543 | |
| 54.8 56.0 1543 | |
| 48.9 2.3 1543 | |
| 59.9 30.3 1543 | |
| 16.5 107.6 1543 | |
| 37.3 -121.9 1543 | |
| 55.2 61.4 1543 | |
| 55.3 61.4 1543 | |
| 30.1 31.3 1543 | |
| 57.0 41.0 1543 | |
| 48.5 32.3 1543 | |
| 45.5 -73.6 1543 | |
| 23.5 121.0 1543 | |
| 45.5 -73.6 1543 | |
| 53.0 36.1 1543 | |
| 57.2 65.5 1543 | |
| 36.7 117.0 1543 | |
| 19.4 -99.1 1543 | |
| 55.2 61.4 1543 | |
| 55.0 36.5 1544 | |
| 22.8 108.3 1544 | |
| 55.7 37.6 1544 | |
| 55.9 26.5 1544 | |
| 30.3 120.2 1544 | |
| 56.4 38.7 1544 | |
| 56.1 40.4 1544 | |
| 55.2 61.4 1544 | |
| 55.2 61.4 1544 | |
| 37.3 -121.9 1544 | |
| 54.9 82.8 1544 | |
| 37.5 127.0 1544 | |
| 48.9 2.3 1544 | |
| 36.7 117.0 1544 | |
| 32.1 118.8 1545 | |
| 48.9 2.3 1545 | |
| 55.2 61.4 1545 | |
| 53.3 34.4 1545 | |
| 55.0 60.4 1545 | |
| 34.8 113.7 1545 | |
| 51.7 36.2 1545 | |
| 37.5 126.7 1545 | |
| 22.3 114.2 1545 | |
| 47.9 35.3 1545 | |
| 43.1 12.1 1545 | |
| 22.8 108.3 1546 | |
| 51.5 46.0 1546 | |
| 48.5 32.3 1546 | |
| 30.3 120.2 1546 | |
| 50.0 36.3 1546 | |
| 55.9 48.3 1546 | |
| 40.0 -75.3 1546 | |
| 37.5 127.0 1546 | |
| 23.1 113.3 1546 | |
| 55.1 73.1 1546 | |
| 56.9 53.2 1546 | |
| 52.0 113.5 1547 | |
| 32.1 118.8 1547 | |
| 50.0 36.3 1547 | |
| 23.5 121.0 1547 | |
| 33.4 -111.9 1547 | |
| 36.1 139.4 1547 | |
| 55.2 61.4 1547 | |
| 45.5 -73.6 1547 | |
| 35.2 115.4 1547 | |
| 30.3 120.2 1548 | |
| 23.5 121.0 1548 | |
| -33.5 143.2 1548 | |
| 45.5 -73.6 1548 | |
| 57.4 61.4 1548 | |
| 56.8 61.3 1548 | |
| 22.3 114.2 1548 | |
| 55.7 37.6 1548 | |
| 25.0 121.5 1548 | |
| 39.9 116.4 1548 | |
| 55.0 82.9 1548 | |
| 50.5 30.5 1548 | |
| 55.3 52.1 1548 | |
| 23.5 121.0 1548 | |
| 55.7 37.6 1548 | |
| 22.6 120.4 1548 | |
| 52.3 104.3 1548 | |
| 37.4 -121.9 1548 | |
| 40.0 -75.1 1548 | |
| 45.3 -73.9 1548 | |
| 17.4 78.5 1548 | |
| 48.5 32.3 1548 | |
| 55.0 73.4 1548 | |
| 30.3 120.2 1548 | |
| 59.4 13.5 1548 | |
| 35.1 -106.7 1549 | |
| 37.8 -97.8 1549 | |
| 22.8 108.3 1549 | |
| 30.3 120.2 1549 | |
| -1.0 100.4 1549 | |
| 37.5 127.0 1549 | |
| 23.1 113.3 1549 | |
| 23.1 113.3 1549 | |
| 56.9 53.2 1549 | |
| 25.0 121.5 1549 | |
| 55.2 61.4 1549 | |
| 23.5 121.0 1549 | |
| 45.5 -73.6 1550 | |
| 50.4 30.5 1550 | |
| 44.2 42.1 1550 | |
| 39.1 117.2 1550 | |
| 23.5 121.0 1550 | |
| -40.6 -73.1 1550 | |
| 55.2 61.4 1550 | |
| 35.8 139.5 1550 | |
| 55.2 61.4 1550 | |
| 55.2 61.4 1550 | |
| -12.3 -66.2 1550 | |
| 52.4 4.9 1550 | |
| 37.5 127.0 1550 | |
| 47.5 -122.3 1550 | |
| 48.5 32.3 1550 | |
| 51.2 58.3 1550 | |
| 51.5 46.0 1551 | |
| 17.5 78.5 1551 | |
| 22.8 108.3 1551 | |
| 32.1 118.8 1551 | |
| 17.4 78.5 1551 | |
| 43.9 125.3 1551 | |
| 54.3 48.4 1551 | |
| 25.0 121.5 1551 | |
| 50.4 30.5 1551 | |
| 50.4 30.5 1551 | |
| 55.0 82.9 1551 | |
| 30.3 120.2 1551 | |
| 61.3 73.4 1551 | |
| 61.3 73.4 1551 | |
| 51.5 46.0 1551 | |
| 56.8 53.2 1551 | |
| 48.9 2.3 1551 | |
| 55.2 61.4 1551 | |
| 36.7 117.0 1551 | |
| -40.6 -73.1 1552 | |
| 45.5 -73.6 1552 | |
| 44.3 26.1 1552 | |
| 55.0 60.1 1552 | |
| 30.3 120.2 1552 | |
| 45.5 -73.6 1552 | |
| 55.2 61.4 1552 | |
| 23.5 121.0 1552 | |
| 24.1 120.7 1552 | |
| 50.5 30.5 1552 | |
| 50.0 36.3 1552 | |
| 48.9 2.3 1552 | |
| 56.9 60.6 1552 | |
| 23.5 121.0 1552 | |
| 30.9 120.1 1552 | |
| 23.5 121.0 1552 | |
| 45.5 -73.6 1552 | |
| 30.3 120.2 1552 | |
| 50.6 36.6 1552 | |
| 45.5 -73.6 1553 | |
| 45.5 -73.6 1553 | |
| 45.5 -73.6 1553 | |
| 35.6 140.1 1553 | |
| 10.4 123.9 1553 | |
| 48.0 68.0 1553 | |
| 23.5 121.0 1553 | |
| 25.0 121.5 1553 | |
| 24.8 121.0 1553 | |
| 39.1 -94.6 1553 | |
| 45.3 -73.9 1553 | |
| 25.0 121.5 1553 | |
| 61.3 73.4 1553 | |
| 30.3 120.2 1553 | |
| 37.5 126.7 1553 | |
| 54.6 39.7 1553 | |
| 23.5 121.0 1553 | |
| 50.5 30.5 1553 | |
| 25.0 121.5 1554 | |
| 14.6 121.0 1554 | |
| 26.6 106.7 1554 | |
| 34.8 113.7 1554 | |
| 55.0 50.1 1554 | |
| 17.4 78.5 1554 | |
| 25.0 121.5 1554 | |
| 51.5 46.0 1554 | |
| 29.9 121.5 1554 | |
| -8.6 -35.1 1554 | |
| 58.6 49.7 1554 | |
| 37.5 -122.0 1554 | |
| 56.8 53.2 1554 | |
| 36.7 117.0 1554 | |
| 45.5 -73.6 1554 | |
| 37.8 -97.8 1554 | |
| 30.7 -112.4 1554 | |
| 50.4 30.5 1554 | |
| 30.3 120.2 1555 | |
| 30.3 120.2 1555 | |
| 29.9 121.5 1555 | |
| 36.6 101.8 1555 | |
| 45.5 -73.6 1555 | |
| 48.9 2.3 1555 | |
| 56.8 53.2 1555 | |
| -38.7 -72.6 1555 | |
| 53.5 49.3 1555 | |
| -23.5 -46.6 1555 | |
| 53.7 87.8 1555 | |
| 25.0 121.3 1555 | |
| 54.8 32.0 1555 | |
| 48.5 35.0 1555 | |
| 22.6 88.4 1555 | |
| 50.9 12.0 1555 | |
| 23.5 121.0 1555 | |
| 41.0 75.0 1555 | |
| 46.3 48.0 1555 | |
| 52.2 20.8 1555 | |
| 51.7 55.4 1555 | |
| 55.2 61.4 1555 | |
| 30.3 120.2 1555 | |
| 26.6 106.7 1555 | |
| 23.5 121.0 1556 | |
| 56.9 53.2 1556 | |
| 56.2 47.3 1556 | |
| 55.3 42.2 1556 | |
| 56.1 40.4 1556 | |
| 32.1 118.8 1556 | |
| 56.9 60.6 1556 | |
| 55.2 61.4 1556 | |
| -33.5 -70.7 1556 | |
| 37.5 127.0 1556 | |
| 50.4 30.5 1556 | |
| 55.7 37.6 1556 | |
| 48.0 37.8 1556 | |
| 50.0 36.3 1556 | |
| 55.2 61.4 1556 | |
| 48.5 32.3 1556 | |
| 39.9 116.4 1556 | |
| 23.5 121.0 1556 | |
| 58.6 49.9 1557 | |
| 30.3 120.2 1557 | |
| 43.8 87.6 1557 | |
| 53.9 27.6 1557 | |
| 57.8 40.9 1557 | |
| 50.4 30.5 1557 | |
| 55.7 37.6 1557 | |
| 55.2 61.4 1557 | |
| 29.0 -111.7 1557 | |
| 30.3 120.2 1557 | |
| 55.2 61.4 1557 | |
| 45.3 -73.9 1557 | |
| 55.9 48.3 1557 | |
| 51.5 46.0 1557 | |
| -34.6 -58.4 1557 | |
| 55.8 49.2 1557 | |
| 47.2 39.7 1557 | |
| 55.8 37.6 1557 | |
| 30.3 120.2 1557 | |
| 32.1 118.8 1557 | |
| 45.5 -73.6 1557 | |
| 14.4 80.0 1557 | |
| 48.9 2.3 1557 | |
| 30.3 120.2 1557 | |
| 34.8 113.7 1557 | |
| 23.5 121.0 1557 | |
| 39.1 117.2 1558 | |
| 37.5 -122.4 1558 | |
| 55.1 37.5 1558 | |
| 30.1 31.2 1558 | |
| -3.3 -41.4 1558 | |
| 55.7 37.6 1558 | |
| 48.5 32.3 1558 | |
| 23.5 121.0 1558 | |
| 23.5 121.0 1558 | |
| 48.9 24.7 1558 | |
| 25.0 121.5 1558 | |
| 50.0 36.3 1558 | |
| 31.0 121.4 1558 | |
| 48.9 2.3 1559 | |
| 24.9 67.1 1559 | |
| 45.5 -73.6 1559 | |
| 31.0 121.4 1559 | |
| -23.5 -46.6 1559 | |
| 45.5 -73.6 1559 | |
| 48.9 2.3 1559 | |
| 32.1 118.8 1559 | |
| 22.8 108.3 1559 | |
| 55.2 61.4 1559 | |
| 55.7 37.6 1559 | |
| 55.2 61.4 1559 | |
| 51.3 9.5 1559 | |
| 33.6 46.4 1559 | |
| 53.2 50.1 1559 | |
| 55.7 37.6 1559 | |
| -32.0 115.9 1559 | |
| 53.1 36.2 1559 | |
| 36.7 117.0 1559 | |
| 61.3 73.4 1559 | |
| 53.2 50.1 1560 | |
| 26.1 119.3 1560 | |
| 56.9 60.6 1560 | |
| 23.5 121.0 1560 | |
| 46.3 48.0 1560 | |
| 22.3 114.2 1560 | |
| 25.0 121.5 1560 | |
| 36.6 128.7 1560 | |
| 26.6 106.7 1560 | |
| 55.8 37.6 1560 | |
| 41.0 75.0 1560 | |
| 47.6 -122.3 1560 | |
| 25.0 121.5 1560 | |
| 45.5 -73.6 1560 | |
| 25.0 121.5 1560 | |
| 37.5 127.0 1560 | |
| 48.5 35.0 1560 | |
| 50.1 19.9 1560 | |
| 23.5 121.0 1560 | |
| 39.9 116.4 1560 | |
| 37.5 127.0 1561 | |
| 55.2 61.4 1561 | |
| 40.0 45.0 1561 | |
| 25.0 121.5 1561 | |
| 53.2 50.1 1561 | |
| 48.9 2.3 1561 | |
| 30.3 120.2 1561 | |
| 14.6 121.0 1561 | |
| 58.5 50.0 1561 | |
| 48.5 32.3 1561 | |
| 48.5 32.3 1561 | |
| 34.8 113.7 1561 | |
| 50.5 30.5 1562 | |
| 23.1 113.3 1562 | |
| 4.6 -74.1 1562 | |
| 45.5 -73.6 1562 | |
| 25.0 121.5 1562 | |
| 36.7 117.0 1562 | |
| 23.5 121.0 1562 | |
| 48.5 32.3 1562 | |
| 51.8 55.1 1562 | |
| 48.3 25.9 1562 | |
| 48.9 2.3 1562 | |
| 36.1 103.8 1562 | |
| 24.1 120.7 1562 | |
| 39.9 116.4 1562 | |
| 48.5 35.0 1562 | |
| 30.3 120.2 1562 | |
| -40.6 -73.1 1563 | |
| 54.3 48.4 1563 | |
| 50.6 36.6 1563 | |
| 45.5 -73.6 1563 | |
| -29.0 24.0 1563 | |
| 23.5 121.0 1563 | |
| 54.3 48.4 1563 | |
| 30.3 120.2 1563 | |
| 50.4 30.5 1563 | |
| 56.4 38.7 1563 | |
| 40.5 -74.2 1563 | |
| 56.8 53.2 1563 | |
| 50.8 25.3 1563 | |
| 43.3 76.9 1563 | |
| 45.5 -73.6 1563 | |
| 55.0 73.4 1563 | |
| 55.2 61.4 1563 | |
| 55.2 61.4 1563 | |
| 45.5 -73.6 1563 | |
| 25.0 121.5 1564 | |
| 45.5 -73.6 1564 | |
| 55.8 37.6 1564 | |
| 48.5 35.0 1564 | |
| 45.5 -73.6 1564 | |
| 54.3 48.4 1564 | |
| 23.5 121.0 1564 | |
| 52.4 4.9 1564 | |
| 23.5 121.0 1564 | |
| 24.8 121.0 1564 | |
| 52.9 -1.5 1564 | |
| 48.5 35.0 1564 | |
| 56.0 92.9 1564 | |
| 55.8 39.0 1564 | |
| 45.5 -73.6 1564 | |
| 30.3 120.2 1564 | |
| 23.5 121.0 1564 | |
| 40.7 -74.2 1564 | |
| 41.0 20.0 1564 | |
| 23.5 121.0 1564 | |
| 43.8 41.9 1564 | |
| 53.8 -2.7 1565 | |
| 55.8 49.2 1565 | |
| 31.0 121.4 1565 | |
| 42.0 43.5 1565 | |
| 36.6 101.8 1565 | |
| 39.1 117.2 1565 | |
| 29.9 121.5 1565 | |
| 34.8 113.7 1565 | |
| 48.9 2.3 1565 | |
| 61.6 23.9 1565 | |
| 17.4 78.5 1565 | |
| 23.5 121.0 1565 | |
| 23.5 121.0 1565 | |
| 35.7 51.4 1565 | |
| 17.4 78.5 1565 | |
| 37.5 126.7 1565 | |
| 51.2 58.3 1565 | |
| 25.0 121.5 1565 | |
| 55.2 61.4 1565 | |
| 31.0 121.4 1565 | |
| 25.0 121.5 1565 | |
| 37.5 -122.4 1566 | |
| 53.5 49.3 1566 | |
| 48.9 2.3 1566 | |
| 45.0 41.1 1566 | |
| 8.0 -2.0 1566 | |
| 41.8 123.4 1566 | |
| 28.6 115.9 1566 | |
| 22.5 114.1 1566 | |
| 34.8 113.7 1566 | |
| 23.5 121.0 1566 | |
| 45.5 -73.6 1566 | |
| 55.2 61.4 1566 | |
| 53.1 36.2 1566 | |
| 48.5 32.3 1566 | |
| 46.8 29.5 1566 | |
| 30.3 120.2 1567 | |
| 50.4 30.5 1567 | |
| 23.1 113.3 1567 | |
| 57.0 24.1 1567 | |
| 45.5 -73.6 1567 | |
| 53.0 36.1 1567 | |
| 23.5 121.0 1567 | |
| 51.5 -0.1 1567 | |
| 50.3 28.7 1567 | |
| 48.8 2.3 1567 | |
| 23.5 121.0 1567 | |
| 56.4 37.5 1567 | |
| 25.0 102.7 1567 | |
| 51.7 55.4 1567 | |
| 32.1 118.8 1567 | |
| 48.5 35.0 1568 | |
| 45.0 39.0 1568 | |
| 48.5 35.0 1568 | |
| 41.0 -74.2 1568 | |
| 50.1 14.4 1568 | |
| 32.1 118.8 1568 | |
| 52.0 8.5 1568 | |
| 55.3 61.4 1568 | |
| 29.9 121.5 1568 | |
| 55.2 61.4 1568 | |
| 53.3 34.4 1568 | |
| 50.9 4.4 1568 | |
| 36.8 3.1 1568 | |
| 55.8 49.1 1568 | |
| 34.8 113.7 1568 | |
| 56.1 47.3 1568 | |
| 45.5 -73.6 1568 | |
| 23.5 121.0 1569 | |
| 25.8 -80.2 1569 | |
| 45.5 -73.6 1569 | |
| 23.5 121.0 1569 | |
| 30.3 120.2 1569 | |
| 19.7 -101.1 1569 | |
| 30.3 120.2 1569 | |
| 53.5 49.3 1569 | |
| 30.3 120.2 1569 | |
| 54.3 48.4 1569 | |
| 23.1 113.3 1569 | |
| 23.5 121.0 1569 | |
| 23.1 113.3 1569 | |
| 48.7 44.5 1569 | |
| 30.9 120.1 1569 | |
| 40.5 -74.2 1569 | |
| 41.0 64.0 1569 | |
| 55.2 61.4 1569 | |
| 55.7 37.6 1569 | |
| 22.3 114.2 1569 | |
| 45.5 -73.6 1569 | |
| 51.8 55.1 1569 | |
| 51.8 55.1 1569 | |
| 23.5 121.0 1570 | |
| 23.5 121.0 1570 | |
| 55.9 37.8 1570 | |
| 45.5 -73.6 1570 | |
| 51.7 36.2 1570 | |
| 32.1 118.8 1570 | |
| 32.1 118.8 1570 | |
| 30.6 114.3 1570 | |
| -22.9 -47.1 1570 | |
| 25.0 121.5 1570 | |
| 56.9 60.6 1570 | |
| 39.9 116.4 1570 | |
| 22.3 114.2 1570 | |
| 28.6 77.3 1570 | |
| 51.2 58.3 1570 | |
| 60.0 30.7 1570 | |
| 53.1 36.2 1570 | |
| 45.5 -73.6 1571 | |
| 48.9 2.3 1571 | |
| 22.4 -100.3 1571 | |
| 29.9 121.5 1571 | |
| 30.7 104.1 1571 | |
| 51.7 39.2 1571 | |
| 51.7 39.2 1571 | |
| 34.1 -118.3 1571 | |
| 55.0 82.9 1571 | |
| 34.7 113.5 1571 | |
| 37.5 -122.4 1571 | |
| 48.7 44.5 1571 | |
| 40.4 -3.7 1571 | |
| 55.3 61.4 1571 | |
| 55.2 61.4 1571 | |
| 55.8 60.7 1571 | |
| 45.5 -73.6 1571 | |
| 23.7 90.4 1571 | |
| 50.6 36.6 1571 | |
| 31.8 120.0 1572 | |
| 51.7 39.2 1572 | |
| 59.9 30.3 1572 | |
| 45.5 -73.6 1572 | |
| 32.1 118.8 1572 | |
| 51.7 55.4 1572 | |
| 29.9 121.5 1572 | |
| 23.5 121.0 1572 | |
| 43.8 -79.8 1572 | |
| 49.4 1.1 1572 | |
| 51.7 39.2 1572 | |
| 56.0 92.9 1572 | |
| 43.2 -77.7 1572 | |
| 22.6 120.4 1572 | |
| 55.1 73.1 1572 | |
| 14.6 121.1 1573 | |
| 45.5 -73.6 1573 | |
| 37.3 -121.9 1573 | |
| 45.5 -73.6 1573 | |
| 30.1 31.3 1573 | |
| 57.3 60.1 1573 | |
| 23.5 121.0 1573 | |
| 34.0 -117.9 1573 | |
| 48.5 32.3 1573 | |
| 32.8 -96.8 1573 | |
| 51.5 -0.2 1573 | |
| 45.3 -73.9 1574 | |
| 23.5 121.0 1574 | |
| 30.3 120.2 1574 | |
| 25.0 121.5 1574 | |
| 50.4 30.5 1574 | |
| -36.8 -73.0 1574 | |
| 64.5 76.6 1574 | |
| 22.6 120.4 1574 | |
| 43.3 76.9 1574 | |
| 50.4 30.5 1574 | |
| 45.5 -73.6 1574 | |
| 40.5 -74.2 1574 | |
| 46.3 48.0 1574 | |
| 34.0 -118.3 1574 | |
| 56.9 59.9 1574 | |
| 34.8 113.7 1574 | |
| 57.2 65.5 1574 | |
| 59.6 33.5 1574 | |
| 50.4 30.5 1574 | |
| 55.2 61.4 1574 | |
| 55.2 61.4 1574 | |
| 9.2 76.6 1575 | |
| 30.3 120.2 1575 | |
| 51.6 40.1 1575 | |
| 55.2 61.4 1575 | |
| 55.2 61.4 1575 | |
| 55.2 61.4 1575 | |
| 53.0 36.1 1575 | |
| 45.5 -73.6 1575 | |
| 55.2 61.4 1575 | |
| 9.0 -80.0 1575 | |
| 58.0 56.3 1575 | |
| 39.9 116.4 1575 | |
| 39.9 116.4 1576 | |
| 45.5 -73.6 1576 | |
| 55.2 61.4 1576 | |
| 33.9 -118.3 1576 | |
| 55.8 37.6 1576 | |
| 4.6 -74.1 1576 | |
| 55.7 37.6 1576 | |
| 55.2 61.4 1576 | |
| 55.7 37.6 1576 | |
| 50.5 30.5 1576 | |
| 25.0 121.5 1576 | |
| 48.5 32.3 1576 | |
| 51.2 58.3 1576 | |
| 36.7 117.0 1576 | |
| 48.9 2.3 1576 | |
| 45.5 -73.6 1576 | |
| 25.0 102.7 1576 | |
| 55.7 37.6 1577 | |
| 55.7 37.6 1577 | |
| 37.5 127.0 1577 | |
| 44.5 34.2 1577 | |
| 48.9 2.3 1577 | |
| 55.7 38.0 1577 | |
| 52.4 -1.5 1577 | |
| 55.2 61.4 1577 | |
| 49.8 24.0 1577 | |
| 48.9 2.3 1577 | |
| 50.6 36.6 1577 | |
| 48.5 35.0 1577 | |
| 30.3 120.2 1577 | |
| 37.5 127.0 1577 | |
| 55.7 37.6 1577 | |
| 56.2 47.3 1577 | |
| 46.3 48.0 1577 | |
| 51.5 46.0 1577 | |
| 43.1 131.6 1578 | |
| 55.7 37.6 1578 | |
| 45.5 -73.6 1578 | |
| 56.2 101.6 1578 | |
| 48.7 44.5 1578 | |
| 50.6 36.6 1578 | |
| 53.9 27.6 1578 | |
| 20.2 85.8 1578 | |
| 23.1 113.3 1578 | |
| 54.6 52.5 1578 | |
| 48.9 2.3 1578 | |
| 22.6 120.3 1578 | |
| 62.0 129.7 1578 | |
| 55.2 61.4 1578 | |
| 40.5 -74.2 1578 | |
| 51.7 55.4 1578 | |
| 55.2 61.4 1578 | |
| 39.7 -82.9 1578 | |
| 23.5 121.0 1578 | |
| 25.0 121.5 1579 | |
| 55.8 49.2 1579 | |
| 39.9 116.4 1579 | |
| 23.1 113.3 1579 | |
| 55.7 37.6 1579 | |
| 32.1 118.8 1579 | |
| 39.1 -94.6 1579 | |
| 17.4 78.5 1579 | |
| 55.7 37.6 1579 | |
| 34.9 137.1 1579 | |
| 47.2 39.7 1579 | |
| 37.3 -121.9 1579 | |
| 36.7 117.0 1579 | |
| 34.0 -118.3 1579 | |
| 28.6 115.9 1579 | |
| 50.6 36.6 1579 | |
| 31.8 120.0 1579 | |
| 50.4 36.9 1579 | |
| 55.9 94.8 1579 | |
| 32.1 118.8 1579 | |
| 29.9 121.5 1579 | |
| 55.2 61.4 1579 | |
| 45.5 -73.6 1579 | |
| 45.5 -73.6 1579 | |
| 45.3 -73.9 1579 | |
| 52.4 4.9 1580 | |
| 48.9 2.3 1580 | |
| 13.0 77.6 1580 | |
| 55.7 37.6 1580 | |
| 55.4 43.8 1580 | |
| 22.8 108.3 1580 | |
| -33.3 -66.3 1580 | |
| 55.2 61.4 1580 | |
| 23.5 121.0 1580 | |
| 24.1 120.5 1580 | |
| 39.9 116.4 1580 | |
| 22.5 114.1 1580 | |
| 45.5 -73.6 1580 | |
| 17.3 76.8 1580 | |
| 39.9 116.4 1580 | |
| 50.4 30.5 1580 | |
| 30.0 31.2 1580 | |
| 45.5 -73.6 1580 | |
| 48.9 2.3 1581 | |
| 55.2 124.7 1581 | |
| 35.6 139.8 1581 | |
| 23.5 121.0 1581 | |
| 55.2 61.4 1581 | |
| 20.0 77.0 1581 | |
| 34.8 113.7 1581 | |
| 32.1 118.8 1581 | |
| 37.5 127.0 1581 | |
| 55.7 37.6 1581 | |
| 45.5 -73.6 1581 | |
| 30.3 120.2 1581 | |
| 36.7 117.0 1581 | |
| 55.2 61.4 1581 | |
| 45.5 9.2 1581 | |
| 23.5 121.0 1581 | |
| 55.7 37.6 1581 | |
| 39.9 116.4 1581 | |
| 56.8 53.2 1581 | |
| 30.3 120.2 1582 | |
| 56.9 53.2 1582 | |
| 45.5 -73.6 1582 | |
| 23.1 113.3 1582 | |
| 55.3 61.4 1582 | |
| 25.0 121.5 1582 | |
| 31.0 121.4 1582 | |
| 48.5 35.0 1582 | |
| 24.1 120.5 1582 | |
| 55.2 61.4 1582 | |
| 30.0 31.2 1582 | |
| 36.7 117.0 1582 | |
| 47.6 -122.3 1582 | |
| 37.5 127.0 1582 | |
| 26.6 106.7 1582 | |
| 51.2 58.6 1582 | |
| 30.3 120.2 1582 | |
| 48.5 32.3 1582 | |
| 54.4 61.3 1582 | |
| 23.5 121.0 1582 | |
| 56.9 53.2 1583 | |
| 55.3 61.4 1583 | |
| 25.0 121.5 1583 | |
| 35.6 -87.0 1583 | |
| 43.9 -79.3 1583 | |
| 32.1 118.8 1583 | |
| 29.1 119.6 1583 | |
| 37.5 127.0 1583 | |
| 31.5 119.5 1583 | |
| 54.6 39.7 1583 | |
| 54.4 86.3 1583 | |
| 51.2 58.3 1583 | |
| 45.5 -73.6 1583 | |
| 51.2 58.3 1583 | |
| 50.0 36.3 1583 | |
| 45.5 -73.6 1584 | |
| 30.3 120.2 1584 | |
| 55.8 37.6 1584 | |
| 55.7 37.6 1584 | |
| 55.0 82.9 1584 | |
| 47.2 39.7 1584 | |
| 30.3 120.2 1584 | |
| 55.7 37.6 1584 | |
| 49.6 34.5 1584 | |
| 25.0 121.5 1584 | |
| 39.9 116.4 1584 | |
| 13.1 80.2 1584 | |
| 34.8 113.7 1584 | |
| -23.5 -46.6 1584 | |
| 34.8 113.7 1584 | |
| 52.8 52.3 1584 | |
| 50.6 36.6 1584 | |
| 39.1 117.2 1584 | |
| 55.2 61.4 1584 | |
| 40.4 -3.7 1584 | |
| 45.5 -73.6 1584 | |
| 30.3 120.2 1585 | |
| 39.9 116.4 1585 | |
| 53.7 -2.3 1585 | |
| 39.9 116.4 1585 | |
| 54.1 44.9 1585 | |
| 55.3 61.4 1585 | |
| 23.1 113.3 1585 | |
| 31.0 121.4 1585 | |
| 55.2 61.4 1585 | |
| 47.0 28.8 1585 | |
| 45.5 -73.6 1585 | |
| 34.0 -117.9 1585 | |
| 54.3 48.4 1585 | |
| 51.7 55.4 1585 | |
| 55.0 82.9 1585 | |
| 37.5 -122.4 1585 | |
| 30.3 120.2 1585 | |
| 25.0 121.5 1585 | |
| 37.7 120.3 1585 | |
| 39.9 116.4 1585 | |
| 51.7 55.4 1585 | |
| 55.0 60.4 1585 | |
| 55.0 82.9 1585 | |
| 50.3 28.7 1585 | |
| 58.6 49.7 1585 | |
| 43.2 23.6 1585 | |
| 39.0 -77.5 1586 | |
| 25.0 121.3 1586 | |
| 32.1 118.8 1586 | |
| 30.3 120.2 1586 | |
| 53.2 50.1 1586 | |
| 54.3 48.4 1586 | |
| 41.9 -87.8 1586 | |
| 23.5 121.0 1586 | |
| 56.4 38.7 1586 | |
| 53.1 46.6 1586 | |
| 23.5 121.0 1586 | |
| 48.0 37.9 1586 | |
| 50.9 4.4 1586 | |
| 51.2 58.3 1586 | |
| 38.7 -77.2 1586 | |
| 45.5 -73.6 1586 | |
| 59.9 30.3 1586 | |
| 55.0 60.1 1587 | |
| -36.8 -73.0 1587 | |
| -33.9 151.2 1587 | |
| 23.1 113.3 1587 | |
| 48.6 39.3 1587 | |
| 57.0 54.0 1587 | |
| 50.4 30.5 1587 | |
| 55.2 61.4 1587 | |
| 56.3 44.0 1587 | |
| 55.2 59.7 1587 | |
| 26.9 75.8 1587 | |
| 14.6 121.0 1587 | |
| 23.0 120.2 1587 | |
| 25.0 121.5 1587 | |
| 55.0 50.1 1587 | |
| 45.5 -73.6 1587 | |
| 23.5 121.0 1587 | |
| 23.1 113.3 1587 | |
| 39.9 116.4 1587 | |
| 48.5 35.0 1587 | |
| 52.8 52.3 1587 | |
| 51.7 36.2 1587 | |
| 55.2 61.4 1587 | |
| 23.5 121.0 1587 | |
| 58.6 49.9 1588 | |
| 23.1 113.3 1588 | |
| 55.3 61.4 1588 | |
| 55.9 37.8 1588 | |
| 14.6 121.0 1588 | |
| 45.5 -73.6 1588 | |
| 55.7 37.6 1588 | |
| 48.9 2.3 1588 | |
| 30.3 120.2 1588 | |
| 30.3 120.2 1588 | |
| 19.4 -99.1 1588 | |
| -12.3 -66.2 1588 | |
| 35.5 48.9 1588 | |
| 55.7 37.6 1588 | |
| -34.9 -57.9 1588 | |
| 56.2 47.3 1588 | |
| 55.2 61.4 1588 | |
| 22.3 114.2 1588 | |
| 56.4 60.2 1588 | |
| 50.0 36.3 1588 | |
| 55.2 61.4 1588 | |
| 51.3 9.5 1588 | |
| 56.9 53.2 1589 | |
| 22.8 108.3 1589 | |
| 53.2 50.1 1589 | |
| 17.4 78.5 1589 | |
| 23.5 121.0 1589 | |
| 54.2 -4.6 1589 | |
| 48.9 2.3 1589 | |
| 55.2 61.4 1589 | |
| 22.6 120.4 1589 | |
| 55.2 61.4 1589 | |
| 50.4 30.5 1589 | |
| 51.5 -0.1 1589 | |
| 54.8 11.9 1589 | |
| 55.3 61.4 1589 | |
| 43.9 -79.3 1589 | |
| 45.8 16.0 1589 | |
| 32.1 118.8 1589 | |
| 25.0 121.5 1589 | |
| 41.6 -72.5 1589 | |
| 55.0 50.1 1589 | |
| 57.3 60.1 1589 | |
| 56.8 53.2 1589 | |
| 38.7 -77.2 1589 | |
| -18.6 -46.5 1589 | |
| 48.9 2.3 1589 | |
| 34.8 113.7 1590 | |
| 48.9 2.4 1590 | |
| 56.3 44.0 1590 | |
| 56.8 53.2 1590 | |
| 37.5 127.0 1590 | |
| 48.9 2.3 1590 | |
| 48.9 2.3 1590 | |
| 29.9 121.5 1590 | |
| 55.2 61.4 1590 | |
| 32.1 118.8 1590 | |
| 54.2 37.6 1590 | |
| 46.5 30.7 1590 | |
| 56.1 47.3 1590 | |
| 55.0 50.1 1590 | |
| 36.6 128.7 1590 | |
| 50.0 36.3 1590 | |
| 53.8 87.1 1590 | |
| 55.2 61.4 1590 | |
| 48.5 32.3 1590 | |
| 55.2 61.4 1590 | |
| 50.3 28.7 1590 | |
| 25.0 121.5 1590 | |
| 56.8 53.2 1590 | |
| 34.1 -118.3 1590 | |
| 55.8 39.0 1591 | |
| 37.5 126.7 1591 | |
| 55.9 37.8 1591 | |
| 23.1 113.3 1591 | |
| 55.8 49.2 1591 | |
| 45.5 -73.6 1591 | |
| 48.0 37.8 1591 | |
| 36.1 120.4 1591 | |
| 30.7 104.1 1591 | |
| 30.7 104.1 1591 | |
| 55.8 37.6 1591 | |
| 38.7 -77.2 1591 | |
| 33.9 35.5 1591 | |
| 49.6 25.6 1591 | |
| 55.0 73.4 1591 | |
| 53.0 36.1 1591 | |
| 24.1 120.7 1592 | |
| 45.5 -73.6 1592 | |
| 45.3 -73.9 1592 | |
| 55.7 37.6 1592 | |
| 24.1 120.7 1592 | |
| 55.7 37.6 1592 | |
| 55.2 61.4 1592 | |
| 34.1 -118.3 1592 | |
| 23.5 121.0 1592 | |
| 45.0 39.0 1592 | |
| 51.7 55.4 1592 | |
| 34.8 113.7 1592 | |
| 42.0 43.5 1592 | |
| 25.0 102.7 1592 | |
| 61.3 73.4 1593 | |
| 23.5 121.0 1593 | |
| 28.5 77.0 1593 | |
| 40.7 109.8 1593 | |
| 45.5 -73.6 1593 | |
| 45.5 -73.6 1593 | |
| 31.9 117.3 1593 | |
| 24.1 120.7 1593 | |
| 23.5 121.0 1593 | |
| 48.5 32.3 1593 | |
| 51.7 39.2 1593 | |
| 37.8 128.9 1593 | |
| 36.7 117.0 1593 | |
| 28.2 113.1 1593 | |
| 25.0 121.5 1593 | |
| 44.7 37.8 1594 | |
| 45.3 37.4 1594 | |
| 55.7 37.6 1594 | |
| 30.3 120.2 1594 | |
| 53.0 28.0 1594 | |
| 55.7 37.6 1594 | |
| 26.6 106.7 1594 | |
| 39.9 116.4 1594 | |
| 48.9 2.3 1594 | |
| 37.5 127.0 1594 | |
| 25.0 121.5 1594 | |
| 51.8 55.1 1594 | |
| 32.1 118.8 1594 | |
| 23.5 121.0 1594 | |
| 50.0 36.3 1594 | |
| 40.5 -74.2 1594 | |
| 51.2 58.3 1594 | |
| 24.1 120.7 1594 | |
| 25.0 102.7 1594 | |
| 36.1 103.8 1594 | |
| 55.2 59.7 1595 | |
| 49.7 32.0 1595 | |
| 32.1 118.8 1595 | |
| 30.3 120.2 1595 | |
| 23.1 113.3 1595 | |
| 23.5 121.0 1595 | |
| 61.3 73.4 1595 | |
| 45.5 -73.6 1595 | |
| 34.1 -118.4 1595 | |
| 51.7 36.2 1595 | |
| 19.0 72.8 1595 | |
| 56.2 43.5 1595 | |
| 55.2 61.4 1595 | |
| 54.8 61.3 1595 | |
| 23.7 90.4 1595 | |
| 55.2 61.4 1595 | |
| 23.5 121.0 1596 | |
| 45.5 -73.6 1596 | |
| -25.9 25.6 1596 | |
| 44.7 37.8 1596 | |
| 37.3 114.7 1596 | |
| 55.8 37.6 1596 | |
| 55.7 37.6 1596 | |
| 37.5 127.0 1596 | |
| 23.0 113.1 1596 | |
| 30.3 120.2 1596 | |
| 25.0 102.7 1596 | |
| 37.5 -122.4 1596 | |
| 4.9 114.9 1596 | |
| 51.5 46.0 1596 | |
| 30.3 120.2 1596 | |
| 37.5 -122.4 1596 | |
| 55.3 86.1 1596 | |
| 55.6 40.7 1596 | |
| 51.5 -0.1 1596 | |
| 48.5 32.3 1596 | |
| 50.6 36.6 1596 | |
| 45.0 34.1 1596 | |
| 51.7 36.2 1596 | |
| 39.9 116.4 1597 | |
| 55.8 49.1 1597 | |
| 56.9 60.6 1597 | |
| 48.9 2.3 1597 | |
| 40.7 -74.2 1597 | |
| 55.2 61.4 1597 | |
| 23.5 121.0 1597 | |
| 30.0 31.2 1597 | |
| 59.4 28.6 1597 | |
| 40.4 -3.7 1597 | |
| 52.2 20.8 1597 | |
| 62.4 17.3 1597 | |
| 35.2 115.4 1597 | |
| 35.5 139.7 1597 | |
| 55.8 60.7 1597 | |
| 45.5 -73.6 1598 | |
| 38.7 -77.2 1598 | |
| 55.7 37.9 1598 | |
| 31.5 34.8 1598 | |
| 23.5 121.0 1598 | |
| 45.5 -73.6 1598 | |
| 30.3 120.2 1598 | |
| 45.5 -73.6 1598 | |
| 39.9 116.4 1598 | |
| 29.9 121.5 1598 | |
| 48.9 2.3 1598 | |
| 45.5 -73.6 1598 | |
| 50.4 30.5 1598 | |
| 37.8 -97.8 1598 | |
| 48.6 39.3 1599 | |
| 45.5 -73.6 1599 | |
| 48.5 35.0 1599 | |
| 41.3 69.3 1599 | |
| 50.3 28.7 1599 | |
| 55.4 42.5 1599 | |
| 55.2 61.4 1599 | |
| 50.4 30.5 1599 | |
| 30.3 120.2 1599 | |
| 34.8 113.7 1599 | |
| 37.5 -122.4 1599 | |
| 32.8 -97.8 1599 | |
| 55.7 37.6 1599 | |
| 23.5 121.0 1599 | |
| 45.9 -119.7 1599 | |
| 55.0 60.1 1599 | |
| 24.1 120.7 1599 | |
| 36.7 117.0 1599 | |
| 55.2 61.4 1599 | |
| 47.9 35.3 1600 | |
| 31.0 121.4 1600 | |
| 23.1 113.3 1600 | |
| 29.4 48.0 1600 | |
| 54.6 39.7 1600 | |
| 57.0 61.5 1600 | |
| 57.0 61.5 1600 | |
| 35.6 140.1 1600 | |
| 55.7 37.6 1600 | |
| 47.1 8.2 1600 | |
| 55.2 61.4 1600 | |
| 42.7 23.3 1600 | |
| 48.5 35.0 1600 | |
| 30.3 120.2 1600 | |
| 43.5 1.4 1600 | |
| 38.8 -77.1 1600 | |
| 56.9 53.2 1601 | |
| 45.5 -73.6 1601 | |
| 31.0 121.4 1601 | |
| 55.8 49.2 1601 | |
| -36.8 -73.0 1601 | |
| 30.3 120.2 1601 | |
| 36.1 103.8 1601 | |
| 41.7 44.8 1601 | |
| 24.1 120.5 1601 | |
| 45.5 -73.6 1601 | |
| 47.0 28.9 1601 | |
| 23.5 121.0 1601 | |
| 23.0 120.2 1601 | |
| 22.8 121.2 1601 | |
| 30.3 120.2 1601 | |
| 25.0 121.5 1601 | |
| 23.5 121.0 1601 | |
| 52.5 13.4 1601 | |
| 52.0 47.8 1601 | |
| 55.8 49.1 1601 | |
| 50.6 36.6 1601 | |
| 45.5 -73.6 1601 | |
| 13.0 77.6 1601 | |
| 55.2 61.4 1602 | |
| 56.4 38.7 1602 | |
| 34.8 113.7 1602 | |
| 48.9 2.3 1602 | |
| 51.8 107.6 1602 | |
| 53.7 91.4 1602 | |
| 30.3 120.2 1602 | |
| 24.1 120.7 1602 | |
| 22.5 114.1 1602 | |
| 45.5 -73.6 1602 | |
| 52.8 52.3 1602 | |
| 45.5 -73.6 1603 | |
| 24.1 120.7 1603 | |
| 39.9 116.4 1603 | |
| 30.3 120.2 1603 | |
| 25.0 121.5 1603 | |
| 50.6 36.6 1603 | |
| 45.5 -73.6 1603 | |
| 55.2 61.4 1603 | |
| 54.8 38.9 1604 | |
| 45.5 -73.6 1604 | |
| 48.9 2.3 1604 | |
| 45.5 -73.6 1604 | |
| 30.7 104.1 1604 | |
| 52.2 21.0 1604 | |
| 55.3 61.4 1604 | |
| 23.1 113.3 1604 | |
| 34.3 108.9 1604 | |
| 30.3 120.2 1604 | |
| 47.5 19.1 1604 | |
| 53.1 49.9 1604 | |
| 37.5 127.0 1604 | |
| 55.7 37.6 1604 | |
| 42.7 23.3 1604 | |
| 55.2 61.4 1604 | |
| 30.3 120.2 1604 | |
| 55.0 73.4 1604 | |
| 55.0 60.1 1604 | |
| 23.5 121.0 1604 | |
| 44.5 34.2 1605 | |
| 37.5 127.0 1605 | |
| 49.6 34.5 1605 | |
| 30.3 120.2 1605 | |
| 48.9 2.3 1605 | |
| 48.2 16.4 1605 | |
| 23.5 121.0 1605 | |
| 59.9 30.3 1605 | |
| 58.3 48.3 1605 | |
| 30.3 120.2 1605 | |
| 39.1 -94.6 1605 | |
| 44.5 -84.6 1605 | |
| 40.7 -74.2 1605 | |
| 56.9 53.2 1605 | |
| 51.7 55.4 1605 | |
| 25.0 121.5 1605 | |
| 36.6 101.8 1606 | |
| -33.7 151.3 1606 | |
| 50.6 36.6 1606 | |
| 41.8 123.4 1606 | |
| 50.4 30.5 1606 | |
| 40.7 109.8 1606 | |
| 49.6 34.5 1606 | |
| 47.6 -122.3 1606 | |
| 17.4 78.5 1606 | |
| 50.6 36.6 1606 | |
| 15.0 120.6 1606 | |
| 54.9 54.7 1606 | |
| 30.3 120.2 1606 | |
| 49.7 36.9 1607 | |
| 55.3 61.4 1607 | |
| 24.8 121.0 1607 | |
| 24.1 120.7 1607 | |
| 23.5 121.0 1607 | |
| 55.2 59.7 1607 | |
| 53.9 27.6 1607 | |
| 45.5 -73.6 1607 | |
| 55.2 61.4 1607 | |
| 30.3 120.2 1607 | |
| 58.1 52.7 1607 | |
| 37.5 -122.4 1607 | |
| 42.0 43.5 1607 | |
| 13.7 100.5 1607 | |
| 36.6 101.8 1607 | |
| 25.0 121.5 1607 | |
| 53.1 46.6 1607 | |
| 36.7 117.0 1607 | |
| 51.5 -0.1 1607 | |
| -40.3 -73.1 1608 | |
| 36.6 101.8 1608 | |
| 56.1 47.3 1608 | |
| 48.9 2.3 1608 | |
| 35.6 139.8 1608 | |
| 48.9 2.4 1608 | |
| 45.5 -73.6 1608 | |
| -40.6 -73.1 1608 | |
| 45.0 39.0 1608 | |
| 55.2 61.4 1608 | |
| 49.6 34.5 1608 | |
| 55.3 61.4 1608 | |
| 32.1 118.8 1608 | |
| 41.2 -112.0 1608 | |
| 51.7 55.4 1608 | |
| 25.0 102.7 1608 | |
| 22.6 120.4 1608 | |
| 58.4 49.1 1608 | |
| 55.2 61.4 1608 | |
| 48.5 35.0 1609 | |
| 48.9 2.3 1609 | |
| 47.2 38.9 1609 | |
| 23.1 113.3 1609 | |
| 38.7 -77.2 1609 | |
| 23.5 121.0 1609 | |
| 53.9 27.6 1609 | |
| 55.7 37.6 1609 | |
| 55.0 50.1 1609 | |
| 30.3 120.2 1609 | |
| 13.8 100.5 1609 | |
| 17.4 78.5 1609 | |
| 51.5 46.0 1609 | |
| 56.0 24.0 1610 | |
| 51.7 36.2 1610 | |
| 53.0 36.1 1610 | |
| 53.0 36.1 1610 | |
| 30.3 120.2 1610 | |
| 47.2 39.7 1610 | |
| 53.2 50.1 1610 | |
| 57.0 41.0 1610 | |
| 23.5 121.0 1610 | |
| 49.8 24.0 1610 | |
| 55.2 61.4 1610 | |
| 37.5 127.0 1610 | |
| 51.7 39.2 1610 | |
| 48.5 35.0 1610 | |
| 36.1 103.8 1610 | |
| 55.2 61.4 1610 | |
| 30.3 120.2 1611 | |
| 24.1 120.7 1611 | |
| 30.3 120.2 1611 | |
| 39.9 116.4 1611 | |
| 36.6 101.8 1611 | |
| 40.5 -74.2 1611 | |
| 20.0 77.0 1611 | |
| 53.7 91.7 1611 | |
| 25.0 121.5 1611 | |
| 47.5 42.2 1612 | |
| 22.8 108.3 1612 | |
| 30.3 120.2 1612 | |
| 41.8 123.4 1612 | |
| 10.3 123.9 1612 | |
| 48.9 2.3 1612 | |
| 30.3 120.2 1612 | |
| 59.5 34.7 1612 | |
| 48.5 35.0 1612 | |
| 56.9 60.6 1612 | |
| 22.6 120.4 1612 | |
| 35.2 115.4 1612 | |
| 23.5 121.0 1612 | |
| 34.0 -117.9 1612 | |
| 55.8 38.4 1612 | |
| 53.5 49.3 1612 | |
| 45.8 16.0 1612 | |
| 55.2 61.4 1612 | |
| 40.8 -73.8 1612 | |
| 55.0 73.4 1612 | |
| 22.8 108.3 1612 | |
| 17.4 78.5 1612 | |
| 55.2 61.4 1612 | |
| 45.5 -73.6 1613 | |
| 59.2 39.9 1613 | |
| 36.6 101.8 1613 | |
| 26.6 106.7 1613 | |
| 35.6 139.8 1613 | |
| 50.6 36.6 1613 | |
| 34.8 113.7 1613 | |
| 34.1 -118.3 1613 | |
| -33.4 -71.1 1613 | |
| 37.5 127.0 1613 | |
| 55.6 37.9 1613 | |
| 51.5 46.1 1613 | |
| 49.8 30.1 1613 | |
| 40.5 -74.2 1613 | |
| 51.7 55.4 1613 | |
| 55.2 61.4 1613 | |
| 55.2 61.4 1613 | |
| 40.0 45.0 1613 | |
| 39.1 117.2 1613 | |
| 56.3 44.0 1614 | |
| 36.6 101.8 1614 | |
| 30.3 120.2 1614 | |
| 53.0 36.1 1614 | |
| 30.3 120.2 1614 | |
| -36.8 -73.0 1614 | |
| 13.1 80.3 1614 | |
| 55.2 61.4 1614 | |
| 36.8 3.1 1614 | |
| 48.5 35.0 1614 | |
| 51.7 39.2 1614 | |
| 51.7 39.2 1614 | |
| 53.0 36.1 1614 | |
| 32.1 118.8 1614 | |
| 55.2 59.7 1614 | |
| 16.2 120.8 1614 | |
| 51.7 36.2 1614 | |
| 32.1 118.8 1614 | |
| 48.9 2.3 1614 | |
| 24.1 120.7 1614 | |
| 39.9 116.4 1614 | |
| 45.5 -73.6 1614 | |
| 58.5 48.9 1614 | |
| 39.1 117.2 1615 | |
| 26.1 119.3 1615 | |
| 22.7 88.3 1615 | |
| 54.2 -4.6 1615 | |
| 47.5 42.2 1615 | |
| 50.5 30.5 1615 | |
| 43.8 87.6 1615 | |
| 47.5 19.1 1615 | |
| 38.9 -77.1 1615 | |
| 48.9 2.3 1615 | |
| 55.2 61.4 1615 | |
| 55.0 60.1 1615 | |
| 53.0 36.1 1615 | |
| 23.5 121.0 1615 | |
| 53.9 27.6 1615 | |
| 25.0 121.5 1615 | |
| 14.6 121.0 1615 | |
| 43.4 13.3 1615 | |
| 56.1 40.4 1615 | |
| 40.5 -74.2 1615 | |
| 55.2 61.4 1615 | |
| 55.2 61.4 1615 | |
| 22.6 120.4 1615 | |
| 17.4 78.5 1615 | |
| 22.3 114.2 1615 | |
| 48.5 32.3 1615 | |
| 23.5 121.0 1616 | |
| 22.8 108.3 1616 | |
| 53.1 36.2 1616 | |
| 45.5 -73.6 1616 | |
| 55.4 43.8 1616 | |
| 29.3 120.1 1616 | |
| 44.9 38.0 1616 | |
| 45.6 -73.5 1616 | |
| 56.3 44.0 1616 | |
| 35.7 139.7 1616 | |
| 55.2 61.4 1616 | |
| 50.4 30.5 1616 | |
| 51.5 46.0 1616 | |
| 36.6 101.8 1616 | |
| 23.5 121.0 1616 | |
| 55.7 37.6 1616 | |
| 36.7 117.0 1616 | |
| 55.3 61.4 1616 | |
| 48.5 32.3 1616 | |
| 55.2 61.4 1616 | |
| 45.9 -119.7 1616 | |
| 23.1 113.3 1617 | |
| 37.3 -121.9 1617 | |
| 55.0 82.9 1617 | |
| 23.5 121.0 1617 | |
| 54.3 48.4 1617 | |
| 55.0 60.1 1617 | |
| 55.2 61.4 1617 | |
| 30.3 120.2 1617 | |
| 55.2 61.4 1617 | |
| 38.7 -77.2 1617 | |
| 22.6 120.4 1617 | |
| 41.0 75.0 1617 | |
| 48.5 32.3 1617 | |
| 55.7 37.6 1617 | |
| 45.5 -73.6 1617 | |
| 45.5 -73.6 1618 | |
| 45.5 -73.6 1618 | |
| 31.0 121.4 1618 | |
| 38.6 -90.2 1618 | |
| 29.1 119.6 1618 | |
| 50.4 30.5 1618 | |
| 45.3 -73.9 1618 | |
| 48.0 37.8 1618 | |
| 48.6 39.3 1618 | |
| 48.9 2.3 1618 | |
| 55.2 61.4 1618 | |
| 48.5 32.3 1618 | |
| 50.0 36.3 1618 | |
| 55.2 61.4 1618 | |
| 30.3 120.2 1619 | |
| 48.6 39.3 1619 | |
| 32.1 118.8 1619 | |
| 32.1 118.8 1619 | |
| 53.0 36.1 1619 | |
| 40.7 -74.2 1619 | |
| 35.6 139.7 1619 | |
| 30.3 120.2 1619 | |
| 22.6 120.4 1619 | |
| -22.8 -43.2 1619 | |
| 30.3 120.2 1619 | |
| 49.4 32.1 1619 | |
| 45.5 -73.6 1619 | |
| 30.3 120.2 1620 | |
| 43.3 21.9 1620 | |
| 55.2 61.4 1620 | |
| 55.8 49.2 1620 | |
| 55.0 60.1 1620 | |
| 29.9 121.5 1620 | |
| 30.7 104.1 1620 | |
| 50.4 30.5 1620 | |
| 4.6 -74.1 1620 | |
| 35.0 138.4 1620 | |
| 55.2 61.4 1620 | |
| 56.1 47.5 1620 | |
| 37.5 -122.4 1620 | |
| 23.5 121.0 1620 | |
| 30.3 120.2 1620 | |
| 47.6 -122.3 1620 | |
| 4.8 -75.7 1620 | |
| 26.1 119.3 1620 | |
| 45.5 -73.6 1621 | |
| 32.1 118.8 1621 | |
| 14.6 121.1 1621 | |
| 55.7 37.6 1621 | |
| 36.7 117.0 1621 | |
| 54.4 46.1 1621 | |
| 25.0 121.5 1621 | |
| 22.5 114.1 1621 | |
| 51.8 55.1 1621 | |
| 55.7 37.6 1621 | |
| 30.3 120.2 1621 | |
| 17.5 78.5 1621 | |
| 50.6 36.6 1621 | |
| 45.5 -73.6 1621 | |
| 23.5 121.0 1621 | |
| 55.2 61.4 1621 | |
| 23.1 113.3 1622 | |
| 36.6 101.8 1622 | |
| 30.3 120.2 1622 | |
| 57.0 24.3 1622 | |
| 53.4 83.8 1622 | |
| 41.5 -81.6 1622 | |
| 53.9 27.6 1622 | |
| 55.2 61.4 1622 | |
| 51.5 31.3 1622 | |
| 23.5 121.0 1622 | |
| 13.8 100.5 1622 | |
| 56.1 47.3 1622 | |
| 54.0 -1.1 1622 | |
| 30.3 120.2 1622 | |
| 55.3 52.1 1622 | |
| 37.5 127.0 1622 | |
| 55.6 109.3 1622 | |
| 39.9 116.4 1622 | |
| 48.9 2.3 1622 | |
| 40.0 45.0 1622 | |
| 40.5 -74.2 1622 | |
| 40.5 -74.2 1622 | |
| 39.9 116.4 1622 | |
| 46.3 48.0 1623 | |
| 56.2 44.2 1623 | |
| -40.6 -73.1 1623 | |
| 30.3 120.2 1623 | |
| 31.0 121.4 1623 | |
| 53.5 49.3 1623 | |
| 46.3 48.0 1623 | |
| 48.0 37.8 1623 | |
| 30.3 120.2 1623 | |
| 39.9 116.4 1623 | |
| 51.9 47.9 1623 | |
| 36.0 -81.6 1623 | |
| 23.5 121.0 1623 | |
| 48.0 37.8 1623 | |
| 55.2 61.4 1623 | |
| 30.3 120.2 1623 | |
| 55.2 61.4 1623 | |
| 59.6 33.5 1623 | |
| 55.2 61.4 1623 | |
| 55.0 82.9 1623 | |
| 54.6 39.7 1623 | |
| 55.2 61.4 1623 | |
| 51.7 55.4 1623 | |
| 53.2 50.1 1624 | |
| 54.3 48.4 1624 | |
| 45.5 -73.6 1624 | |
| 30.3 120.2 1624 | |
| 55.8 49.1 1624 | |
| 31.0 121.4 1624 | |
| 50.6 36.6 1624 | |
| 47.5 19.1 1624 | |
| 36.6 101.8 1624 | |
| 32.8 -96.8 1624 | |
| 55.3 61.4 1624 | |
| 54.3 48.4 1624 | |
| 61.0 69.0 1624 | |
| 25.0 121.5 1624 | |
| 34.8 113.7 1624 | |
| 55.2 61.4 1624 | |
| 45.5 -73.6 1625 | |
| 22.6 120.4 1625 | |
| 41.3 69.3 1625 | |
| 37.5 127.0 1625 | |
| 45.5 -73.6 1625 | |
| 45.3 -73.9 1625 | |
| 50.4 30.5 1625 | |
| 50.7 3.2 1625 | |
| 23.0 120.2 1625 | |
| 51.7 36.2 1625 | |
| 53.9 27.6 1625 | |
| 55.2 61.4 1625 | |
| 37.8 128.9 1625 | |
| 28.6 77.2 1625 | |
| -4.3 15.3 1625 | |
| 23.1 113.3 1625 | |
| 49.8 24.0 1625 | |
| 51.5 -0.1 1625 | |
| 54.6 39.7 1625 | |
| 54.4 61.3 1625 | |
| 55.2 61.4 1625 | |
| 48.5 35.0 1625 | |
| 53.7 91.7 1625 | |
| 30.7 104.1 1625 | |
| 23.5 121.0 1625 | |
| 25.0 121.5 1625 | |
| 55.2 61.4 1625 | |
| 51.7 39.2 1625 | |
| 55.2 61.4 1625 | |
| 36.7 117.0 1625 | |
| 55.7 37.6 1626 | |
| 45.5 -73.6 1626 | |
| 55.7 37.6 1626 | |
| 49.5 8.4 1626 | |
| 23.0 72.6 1626 | |
| 53.2 50.1 1626 | |
| 53.0 36.1 1626 | |
| 55.0 82.9 1626 | |
| 55.7 37.6 1626 | |
| 54.9 52.3 1626 | |
| 20.5 85.8 1626 | |
| 31.0 121.4 1626 | |
| 22.5 114.1 1626 | |
| 23.7 90.4 1626 | |
| 23.5 121.0 1627 | |
| 45.3 -73.9 1627 | |
| 19.4 -99.1 1627 | |
| 50.3 28.7 1627 | |
| 49.8 30.1 1627 | |
| 22.7 120.5 1627 | |
| 25.0 121.5 1627 | |
| 54.9 43.3 1627 | |
| 23.1 113.3 1627 | |
| 42.0 43.5 1627 | |
| 36.7 117.0 1627 | |
| 45.5 -73.6 1627 | |
| 44.5 34.2 1628 | |
| 53.9 27.6 1628 | |
| 13.8 100.5 1628 | |
| 24.9 67.1 1628 | |
| 45.5 -73.6 1628 | |
| 22.4 114.1 1628 | |
| 51.5 46.1 1628 | |
| 25.0 121.5 1628 | |
| 53.2 45.0 1628 | |
| 47.2 39.7 1628 | |
| 45.8 16.0 1628 | |
| 23.5 121.0 1628 | |
| 25.0 121.5 1628 | |
| 55.2 61.4 1628 | |
| 27.4 95.6 1628 | |
| 23.5 121.0 1628 | |
| 25.0 121.5 1628 | |
| 24.1 120.7 1628 | |
| 55.2 61.4 1628 | |
| 20.0 77.0 1629 | |
| 45.5 -73.6 1629 | |
| 45.5 -73.6 1629 | |
| 56.2 43.5 1629 | |
| 30.3 120.2 1629 | |
| 22.8 108.3 1629 | |
| 26.6 106.7 1629 | |
| 55.2 61.4 1629 | |
| 56.3 44.0 1629 | |
| 34.7 113.5 1629 | |
| 55.0 50.1 1629 | |
| 52.6 36.3 1629 | |
| 39.9 116.4 1629 | |
| 40.5 -74.2 1629 | |
| 52.3 21.0 1629 | |
| 48.9 2.3 1629 | |
| 55.7 37.6 1629 | |
| 45.5 -73.6 1629 | |
| 55.2 61.4 1629 | |
| 57.8 40.9 1629 | |
| 55.2 61.4 1629 | |
| 55.2 61.4 1629 | |
| 12.2 -86.3 1629 | |
| 36.7 117.0 1629 | |
| 23.5 121.0 1630 | |
| 32.1 118.8 1630 | |
| 55.0 60.1 1630 | |
| 47.8 27.9 1630 | |
| 45.5 -73.6 1630 | |
| 23.1 113.3 1630 | |
| 55.0 50.1 1630 | |
| 1.0 -79.7 1630 | |
| 55.8 37.6 1630 | |
| 60.0 10.8 1630 | |
| 53.2 50.1 1630 | |
| 34.8 113.7 1630 | |
| 36.6 101.8 1630 | |
| 13.7 100.5 1630 | |
| 48.5 32.3 1630 | |
| 55.2 59.7 1630 | |
| 55.3 61.4 1630 | |
| 40.0 45.0 1630 | |
| 53.4 59.0 1630 | |
| 31.0 121.4 1631 | |
| 56.1 40.4 1631 | |
| 50.8 14.9 1631 | |
| 30.3 120.2 1631 | |
| 30.1 31.3 1631 | |
| 54.4 53.3 1631 | |
| 45.5 -73.6 1631 | |
| 55.2 61.4 1631 | |
| 24.1 120.7 1631 | |
| 30.9 120.1 1631 | |
| 45.5 -73.6 1631 | |
| 47.7 -122.4 1631 | |
| 51.7 55.4 1631 | |
| 43.6 27.8 1631 | |
| 45.5 -73.6 1631 | |
| 52.8 52.3 1631 | |
| 55.2 61.4 1631 | |
| 51.7 36.2 1631 | |
| 45.5 -73.6 1631 | |
| 55.2 61.4 1631 | |
| 34.1 -118.3 1631 | |
| 55.8 49.2 1632 | |
| 36.6 101.8 1632 | |
| 23.1 113.3 1632 | |
| 37.5 -122.2 1632 | |
| 29.6 -98.6 1632 | |
| 61.3 73.4 1632 | |
| 37.8 128.9 1632 | |
| 25.0 121.5 1632 | |
| 54.6 39.7 1632 | |
| 55.2 61.4 1632 | |
| 57.8 40.9 1632 | |
| 54.6 39.7 1632 | |
| 55.2 61.4 1632 | |
| 30.1 31.3 1633 | |
| 58.4 45.5 1633 | |
| 23.5 121.0 1633 | |
| 30.3 120.2 1633 | |
| 53.0 36.1 1633 | |
| 36.2 140.5 1633 | |
| 30.3 120.2 1633 | |
| 25.0 121.5 1633 | |
| 48.9 2.3 1633 | |
| 37.5 127.0 1633 | |
| 44.5 34.2 1633 | |
| 48.9 2.3 1633 | |
| 53.2 50.1 1633 | |
| 23.5 121.0 1633 | |
| 40.0 45.0 1633 | |
| 16.3 80.5 1633 | |
| 55.7 84.9 1633 | |
| 55.2 61.4 1633 | |
| 30.3 120.2 1633 | |
| 45.5 -73.6 1633 | |
| 43.0 -87.9 1633 | |
| 23.5 121.0 1633 | |
| 23.1 113.3 1633 | |
| 53.4 83.8 1634 | |
| 45.5 -73.6 1634 | |
| 48.9 2.3 1634 | |
| 50.4 30.5 1634 | |
| 55.2 61.4 1634 | |
| 31.0 121.4 1634 | |
| 32.1 118.8 1634 | |
| 32.1 118.8 1634 | |
| 47.6 -122.3 1634 | |
| 37.5 -122.4 1634 | |
| 36.6 101.8 1634 | |
| 57.0 25.0 1634 | |
| 50.4 30.5 1634 | |
| 55.2 61.4 1634 | |
| 25.0 121.5 1634 | |
| 48.5 32.3 1634 | |
| 48.8 41.0 1634 | |
| 40.5 -74.2 1634 | |
| 23.5 121.0 1635 | |
| 60.5 15.4 1635 | |
| 55.2 61.4 1635 | |
| 47.8 35.2 1635 | |
| 55.2 59.7 1635 | |
| 55.2 61.4 1635 | |
| 47.5 19.1 1635 | |
| 55.2 59.7 1635 | |
| 49.1 33.4 1635 | |
| 34.8 113.7 1635 | |
| 34.1 -118.3 1635 | |
| 37.8 -97.8 1635 | |
| 50.0 36.3 1635 | |
| 26.1 119.3 1635 | |
| 49.4 32.1 1635 | |
| 53.0 36.1 1635 | |
| 24.1 120.7 1635 | |
| 55.2 61.4 1636 | |
| 64.6 39.8 1636 | |
| 45.5 -73.6 1636 | |
| 42.7 23.3 1636 | |
| 36.6 128.7 1636 | |
| 32.1 118.8 1636 | |
| 26.1 119.3 1636 | |
| 55.1 52.7 1636 | |
| 33.4 -111.9 1636 | |
| 51.7 55.4 1636 | |
| 40.5 -74.2 1636 | |
| 55.2 59.7 1636 | |
| 69.3 88.2 1636 | |
| 55.2 61.4 1636 | |
| 17.4 78.5 1636 | |
| 51.5 -0.1 1636 | |
| 55.2 61.4 1636 | |
| 23.1 113.3 1637 | |
| 56.9 53.2 1637 | |
| 53.2 50.1 1637 | |
| 10.3 123.9 1637 | |
| 30.3 120.2 1637 | |
| 17.4 78.5 1637 | |
| 55.0 60.1 1637 | |
| 55.2 61.4 1637 | |
| 40.7 109.8 1637 | |
| 57.0 61.5 1637 | |
| 24.1 120.5 1637 | |
| 34.3 108.9 1637 | |
| 48.0 68.0 1637 | |
| 30.3 120.2 1637 | |
| 23.5 121.0 1637 | |
| 51.8 107.6 1637 | |
| 54.2 37.6 1637 | |
| 55.3 86.1 1637 | |
| 22.6 120.4 1637 | |
| 55.3 61.4 1637 | |
| 34.8 113.7 1637 | |
| 41.0 29.0 1637 | |
| 53.0 36.1 1637 | |
| 53.1 36.2 1637 | |
| 65.9 57.5 1637 | |
| 50.6 36.6 1638 | |
| 17.4 78.5 1638 | |
| 31.0 121.4 1638 | |
| 23.5 121.0 1638 | |
| 24.1 120.7 1638 | |
| 48.9 2.3 1638 | |
| 29.1 119.6 1638 | |
| 48.9 2.3 1638 | |
| 30.1 31.3 1638 | |
| 45.8 16.0 1638 | |
| 24.9 118.6 1638 | |
| 29.9 121.5 1638 | |
| 51.7 55.4 1638 | |
| 24.1 120.7 1638 | |
| 55.5 37.8 1639 | |
| 39.1 117.2 1639 | |
| 44.0 43.1 1639 | |
| 32.1 118.8 1639 | |
| 43.0 47.5 1639 | |
| 31.6 -8.0 1639 | |
| 36.7 117.0 1639 | |
| 55.2 61.4 1639 | |
| 30.3 120.2 1639 | |
| 30.7 104.1 1639 | |
| 36.7 117.0 1639 | |
| 37.8 128.9 1639 | |
| 55.2 61.4 1639 | |
| 30.3 120.2 1639 | |
| 41.8 123.4 1639 | |
| 47.0 28.8 1639 | |
| 55.3 61.4 1639 | |
| 48.5 32.3 1639 | |
| 48.9 2.3 1639 | |
| 55.7 37.6 1639 | |
| 45.5 -73.6 1639 | |
| 55.2 61.4 1639 | |
| 55.3 61.4 1639 | |
| 24.1 120.7 1640 | |
| 26.1 119.3 1640 | |
| 49.6 34.5 1640 | |
| 36.6 128.7 1640 | |
| 30.7 104.1 1640 | |
| 23.5 121.0 1640 | |
| 30.3 120.2 1640 | |
| 51.8 55.1 1640 | |
| 23.5 121.0 1640 | |
| 57.8 40.9 1640 | |
| 39.9 116.4 1640 | |
| 39.9 116.4 1640 | |
| 51.8 55.1 1640 | |
| 46.5 41.5 1640 | |
| 53.8 87.1 1640 | |
| 44.5 34.2 1641 | |
| 53.5 49.3 1641 | |
| 45.5 -73.6 1641 | |
| 50.6 36.6 1641 | |
| 55.8 38.0 1641 | |
| 28.6 115.9 1641 | |
| 24.0 121.6 1641 | |
| 45.0 34.1 1641 | |
| 56.9 37.4 1641 | |
| 48.7 44.5 1641 | |
| 50.3 28.7 1641 | |
| 22.3 114.2 1641 | |
| 39.9 116.4 1641 | |
| 24.1 120.7 1641 | |
| 37.5 127.0 1641 | |
| 47.9 35.3 1641 | |
| 22.3 114.2 1642 | |
| 58.0 38.8 1642 | |
| 34.8 113.7 1642 | |
| -40.6 -73.1 1642 | |
| 52.4 4.9 1642 | |
| 56.9 60.6 1642 | |
| 23.5 121.0 1642 | |
| 23.1 113.3 1642 | |
| 30.7 104.1 1642 | |
| 29.4 48.0 1642 | |
| 48.9 2.3 1642 | |
| 35.7 51.3 1642 | |
| 55.2 61.4 1642 | |
| 51.7 36.2 1642 | |
| 55.2 61.4 1642 | |
| 39.9 116.4 1642 | |
| 17.4 78.5 1642 | |
| 9.4 76.6 1643 | |
| 45.5 -73.6 1643 | |
| 22.5 114.1 1643 | |
| 50.4 30.5 1643 | |
| 41.1 14.2 1643 | |
| 37.8 128.9 1643 | |
| 14.6 121.0 1643 | |
| 24.8 121.0 1643 | |
| 34.8 113.7 1643 | |
| 56.8 53.2 1643 | |
| 32.1 118.8 1643 | |
| 43.9 125.3 1643 | |
| 41.9 12.5 1643 | |
| 24.9 118.6 1643 | |
| 23.1 113.3 1644 | |
| 24.1 120.7 1644 | |
| 23.5 121.0 1644 | |
| 10.0 -64.4 1644 | |
| 4.6 -74.1 1644 | |
| 39.7 -105.1 1644 | |
| 55.7 37.6 1644 | |
| 55.7 37.6 1644 | |
| 31.3 120.6 1644 | |
| 25.0 121.3 1644 | |
| 50.4 30.5 1644 | |
| 51.7 39.2 1644 | |
| 48.5 35.0 1644 | |
| 23.5 121.0 1644 | |
| 35.1 136.6 1644 | |
| 23.1 113.3 1644 | |
| 23.5 121.0 1644 | |
| 23.5 121.0 1644 | |
| 17.4 78.5 1644 | |
| 45.5 -73.6 1644 | |
| 36.7 117.0 1644 | |
| 37.5 127.0 1645 | |
| 35.9 128.6 1645 | |
| 22.6 88.4 1645 | |
| 30.3 120.2 1645 | |
| 47.9 35.3 1645 | |
| 34.7 113.5 1645 | |
| 55.7 37.6 1645 | |
| 30.3 120.2 1645 | |
| 56.1 40.4 1645 | |
| 50.5 30.5 1645 | |
| 36.7 117.0 1645 | |
| 54.0 86.7 1645 | |
| 45.5 -73.6 1645 | |
| 55.3 61.4 1645 | |
| 55.7 37.6 1645 | |
| 50.4 30.5 1646 | |
| 55.8 49.1 1646 | |
| 30.3 120.2 1646 | |
| 29.4 48.0 1646 | |
| 54.0 86.7 1646 | |
| 34.1 -118.3 1646 | |
| 23.5 121.0 1646 | |
| 47.9 35.3 1646 | |
| 56.4 37.5 1646 | |
| 48.9 2.3 1646 | |
| 45.5 -73.6 1646 | |
| 22.3 114.2 1646 | |
| 48.6 22.3 1646 | |
| 45.5 -73.6 1646 | |
| 30.3 120.2 1646 | |
| 7.8 -72.2 1647 | |
| 57.1 24.5 1647 | |
| 34.7 135.5 1647 | |
| 53.5 49.3 1647 | |
| 53.0 28.0 1647 | |
| 52.7 58.7 1647 | |
| 54.8 56.0 1647 | |
| 41.3 -104.7 1647 | |
| 36.7 117.0 1647 | |
| 55.2 59.7 1647 | |
| 30.7 104.1 1647 | |
| 48.9 2.3 1647 | |
| 23.5 121.0 1647 | |
| 55.2 61.4 1647 | |
| 22.8 108.3 1647 | |
| 35.2 115.4 1647 | |
| 29.4 48.0 1648 | |
| 30.3 120.2 1648 | |
| 55.8 49.2 1648 | |
| 51.3 9.5 1648 | |
| 55.2 61.4 1648 | |
| 30.7 104.1 1648 | |
| 55.2 61.4 1648 | |
| 36.7 117.0 1648 | |
| 53.0 36.1 1648 | |
| 32.1 118.8 1648 | |
| 22.3 114.2 1648 | |
| 50.9 128.5 1648 | |
| 53.5 13.3 1648 | |
| 37.8 -97.8 1648 | |
| 55.2 61.4 1648 | |
| 50.4 30.5 1648 | |
| 62.0 129.7 1648 | |
| 45.5 -73.6 1648 | |
| 55.3 61.4 1648 | |
| 45.5 -73.6 1649 | |
| 30.3 120.2 1649 | |
| 48.5 35.0 1649 | |
| 54.8 56.0 1649 | |
| 55.7 84.9 1649 | |
| 55.2 61.4 1649 | |
| 50.4 30.5 1649 | |
| 46.0 25.0 1649 | |
| 55.9 37.6 1649 | |
| 13.8 100.5 1649 | |
| 37.8 128.9 1649 | |
| 47.2 39.7 1649 | |
| -22.8 -43.2 1649 | |
| 55.2 61.4 1649 | |
| 23.5 121.0 1649 | |
| 54.6 52.8 1649 | |
| 57.8 48.9 1649 | |
| 48.7 2.1 1650 | |
| 28.6 115.9 1650 | |
| 28.6 115.9 1650 | |
| 50.6 36.6 1650 | |
| 45.5 -73.6 1650 | |
| 48.5 35.0 1650 | |
| 24.1 120.7 1650 | |
| 55.2 61.4 1650 | |
| 48.2 16.4 1650 | |
| 45.5 -73.6 1650 | |
| 41.0 29.0 1650 | |
| 40.7 -74.2 1650 | |
| 55.7 37.6 1650 | |
| 46.3 48.0 1650 | |
| 50.5 30.5 1650 | |
| 25.0 121.5 1650 | |
| 55.0 50.1 1650 | |
| 55.2 61.4 1650 | |
| 25.0 102.7 1650 | |
| 55.0 50.1 1650 | |
| 55.2 61.4 1650 | |
| 55.2 61.4 1650 | |
| 51.2 58.6 1650 | |
| 40.7 109.8 1650 | |
| 55.2 61.4 1650 | |
| 9.8 105.5 1650 | |
| 38.6 34.6 1650 | |
| 23.1 113.3 1651 | |
| 38.7 -77.2 1651 | |
| 56.2 44.2 1651 | |
| 23.1 113.3 1651 | |
| 55.2 61.4 1651 | |
| 51.1 13.7 1651 | |
| 48.9 2.3 1651 | |
| 55.8 37.6 1651 | |
| 53.2 50.1 1651 | |
| 55.0 59.0 1651 | |
| 56.1 40.4 1651 | |
| 55.2 61.4 1651 | |
| 54.7 25.3 1651 | |
| 23.0 120.2 1651 | |
| 30.3 120.2 1651 | |
| 34.7 113.5 1651 | |
| 14.6 121.0 1651 | |
| 55.3 61.4 1651 | |
| 24.1 120.7 1651 | |
| 48.5 35.0 1651 | |
| 56.1 40.4 1651 | |
| 34.8 113.7 1651 | |
| 36.1 103.8 1651 | |
| 48.3 38.1 1652 | |
| 31.0 121.4 1652 | |
| 19.3 84.8 1652 | |
| 55.8 49.2 1652 | |
| 30.7 104.1 1652 | |
| 55.2 61.4 1652 | |
| 55.2 61.4 1652 | |
| -5.8 106.3 1652 | |
| 35.9 139.5 1652 | |
| 45.5 -73.6 1652 | |
| 48.5 32.3 1652 | |
| 48.8 37.6 1652 | |
| 55.2 61.4 1652 | |
| 41.0 64.0 1652 | |
| 45.5 -73.6 1652 | |
| 48.5 35.0 1652 | |
| 51.8 55.1 1652 | |
| 58.3 48.3 1653 | |
| 25.0 121.5 1653 | |
| 40.0 -75.3 1653 | |
| 50.6 36.6 1653 | |
| 37.8 -97.8 1653 | |
| 35.7 139.7 1653 | |
| 55.0 82.9 1653 | |
| 55.9 48.3 1653 | |
| 19.4 -99.0 1653 | |
| 55.3 38.7 1653 | |
| 53.4 83.8 1653 | |
| 48.9 2.3 1653 | |
| 34.0 -118.4 1653 | |
| 34.1 -118.3 1653 | |
| 37.5 127.0 1653 | |
| 53.8 87.1 1653 | |
| 23.5 121.0 1653 | |
| 52.5 103.8 1653 | |
| 55.2 61.4 1653 | |
| 55.2 61.4 1653 | |
| 45.5 -73.6 1653 | |
| 55.2 61.4 1653 | |
| 48.5 35.0 1653 | |
| 30.3 120.2 1654 | |
| 53.5 49.3 1654 | |
| 56.0 38.0 1654 | |
| 41.7 -71.5 1654 | |
| 55.8 49.2 1654 | |
| 48.0 37.8 1654 | |
| 55.0 50.1 1654 | |
| 50.0 36.3 1654 | |
| 51.3 9.5 1654 | |
| 55.7 37.6 1654 | |
| 50.4 30.5 1654 | |
| 30.7 104.1 1654 | |
| 56.3 44.0 1654 | |
| 23.5 121.0 1654 | |
| 55.0 60.1 1654 | |
| 45.8 16.0 1654 | |
| 61.3 73.4 1654 | |
| 13.8 100.5 1654 | |
| 28.6 115.9 1654 | |
| 45.3 -73.9 1654 | |
| 34.1 -118.3 1654 | |
| 48.9 2.3 1654 | |
| 51.3 58.2 1654 | |
| 48.5 32.3 1654 | |
| 45.5 -73.6 1654 | |
| 17.4 78.5 1654 | |
| 23.5 121.0 1655 | |
| 45.5 -73.6 1655 | |
| 55.7 12.6 1655 | |
| -33.9 18.4 1655 | |
| 55.7 37.6 1655 | |
| 55.3 61.4 1655 | |
| 55.7 37.6 1655 | |
| 45.0 39.0 1655 | |
| 23.5 121.0 1655 | |
| 50.4 30.5 1655 | |
| 55.2 61.4 1655 | |
| 50.0 36.3 1655 | |
| 59.4 28.6 1655 | |
| 24.1 120.7 1655 | |
| 23.5 121.0 1655 | |
| 41.0 64.0 1655 | |
| 37.5 -122.4 1655 | |
| 17.4 78.5 1655 | |
| 23.5 121.0 1655 | |
| 45.5 -73.6 1655 | |
| 54.8 61.3 1655 | |
| 50.0 36.3 1656 | |
| 1.3 103.9 1656 | |
| 48.0 37.8 1656 | |
| 23.5 121.0 1656 | |
| 45.3 -73.9 1656 | |
| 48.0 37.8 1656 | |
| 37.8 -97.8 1656 | |
| 48.0 37.8 1656 | |
| 48.4 135.2 1656 | |
| 41.3 -104.7 1656 | |
| 37.5 126.7 1656 | |
| 51.7 55.4 1656 | |
| 55.2 61.4 1656 | |
| 52.3 21.0 1656 | |
| 55.3 86.1 1656 | |
| 45.5 11.0 1656 | |
| 50.4 30.5 1657 | |
| 23.5 121.0 1657 | |
| 30.3 120.2 1657 | |
| 50.6 3.1 1657 | |
| 50.4 30.5 1657 | |
| 49.9 28.6 1657 | |
| 55.2 61.4 1657 | |
| 46.1 -73.9 1657 | |
| 48.5 32.3 1657 | |
| 45.3 -73.9 1657 | |
| 58.6 49.7 1657 | |
| 28.4 -81.3 1657 | |
| 45.0 34.1 1657 | |
| 45.5 -73.6 1657 | |
| 38.8 -77.0 1657 | |
| -12.3 -66.2 1657 | |
| 23.5 121.0 1658 | |
| 30.3 120.2 1658 | |
| 50.5 30.5 1658 | |
| 29.9 -90.0 1658 | |
| 22.6 120.4 1658 | |
| 30.3 120.2 1658 | |
| 54.3 48.4 1658 | |
| 45.9 27.3 1658 | |
| 37.3 -121.9 1658 | |
| 57.8 40.9 1658 | |
| 24.1 120.7 1658 | |
| 43.2 -85.5 1658 | |
| 46.8 75.0 1658 | |
| 48.9 2.3 1658 | |
| 40.8 -111.9 1658 | |
| 51.8 55.1 1658 | |
| 25.0 121.5 1658 | |
| 51.7 55.4 1658 | |
| 45.3 -73.9 1658 | |
| 25.0 121.5 1659 | |
| 39.9 116.4 1659 | |
| 55.7 37.6 1659 | |
| 55.8 37.6 1659 | |
| 48.5 32.3 1659 | |
| 45.5 -73.6 1659 | |
| 48.0 37.8 1659 | |
| 37.5 127.0 1659 | |
| 37.4 127.1 1659 | |
| 51.7 36.2 1659 | |
| 23.5 121.0 1659 | |
| 32.1 118.8 1659 | |
| 47.5 -122.3 1659 | |
| 55.3 86.1 1659 | |
| 47.0 28.8 1659 | |
| 30.3 120.2 1659 | |
| -34.6 -58.4 1659 | |
| 30.3 120.2 1659 | |
| 30.3 120.2 1659 | |
| 30.9 120.1 1659 | |
| 21.1 -101.7 1659 | |
| 56.8 53.2 1659 | |
| 35.0 -85.2 1659 | |
| 30.9 120.1 1659 | |
| 50.9 4.4 1659 | |
| 45.5 -73.6 1660 | |
| 48.5 32.3 1660 | |
| 51.9 36.3 1660 | |
| 45.5 -73.6 1660 | |
| 55.1 37.5 1660 | |
| 41.8 123.4 1660 | |
| 56.9 37.4 1660 | |
| 32.1 118.8 1660 | |
| 25.0 121.5 1660 | |
| 51.7 55.4 1660 | |
| 50.6 36.6 1661 | |
| 25.0 121.5 1661 | |
| 50.0 36.3 1661 | |
| 37.5 127.0 1661 | |
| 32.7 51.7 1661 | |
| 11.0 77.0 1661 | |
| 56.9 53.2 1661 | |
| 23.5 121.0 1661 | |
| 55.3 52.0 1661 | |
| 52.5 103.8 1661 | |
| 44.9 24.9 1661 | |
| 22.3 114.2 1661 | |
| 55.0 60.4 1661 | |
| 50.6 36.6 1661 | |
| 31.0 121.4 1662 | |
| 39.9 116.4 1662 | |
| 23.1 113.3 1662 | |
| 57.0 24.1 1662 | |
| 44.6 40.1 1662 | |
| 55.2 61.4 1662 | |
| 49.2 7.0 1662 | |
| 55.0 60.1 1662 | |
| 43.1 12.1 1662 | |
| 48.5 35.0 1662 | |
| 23.1 113.3 1662 | |
| 49.6 34.5 1662 | |
| 56.6 47.9 1662 | |
| 38.6 -86.1 1662 | |
| 55.0 60.1 1662 | |
| 25.0 121.5 1662 | |
| 36.7 117.0 1662 | |
| 55.8 49.1 1663 | |
| 50.7 3.2 1663 | |
| 23.5 121.0 1663 | |
| 37.5 127.0 1663 | |
| 46.7 32.6 1663 | |
| 48.9 36.3 1663 | |
| 55.2 61.4 1663 | |
| 45.5 -73.6 1663 | |
| 61.3 73.4 1663 | |
| 29.9 121.5 1663 | |
| 48.0 68.0 1663 | |
| 23.1 113.3 1663 | |
| 34.7 113.5 1663 | |
| 4.6 -74.1 1663 | |
| 52.2 21.0 1663 | |
| 50.4 30.5 1663 | |
| 55.3 61.4 1663 | |
| 48.9 2.3 1663 | |
| 47.2 39.7 1663 | |
| 23.0 120.2 1663 | |
| 52.8 104.8 1664 | |
| 34.8 113.7 1664 | |
| 16.4 80.6 1664 | |
| 25.0 121.5 1664 | |
| 31.0 121.4 1664 | |
| 48.5 32.3 1664 | |
| 57.3 25.3 1664 | |
| 34.4 132.5 1664 | |
| 35.6 139.7 1664 | |
| 55.7 37.6 1664 | |
| 30.3 120.2 1664 | |
| 10.6 -62.3 1664 | |
| 33.4 -112.0 1664 | |
| 59.9 30.3 1664 | |
| 54.8 56.0 1664 | |
| 48.9 2.3 1664 | |
| 55.7 37.6 1664 | |
| 34.8 113.7 1664 | |
| 45.0 35.4 1665 | |
| 23.1 113.3 1665 | |
| 25.0 121.5 1665 | |
| 39.0 -77.5 1665 | |
| 22.6 88.4 1665 | |
| 37.8 -97.8 1665 | |
| 48.5 35.0 1665 | |
| 25.0 121.5 1665 | |
| 37.5 -122.4 1665 | |
| 34.0 -117.9 1665 | |
| 43.0 -78.7 1665 | |
| 30.3 120.2 1665 | |
| 48.5 32.3 1665 | |
| 31.0 121.4 1665 | |
| 56.9 53.2 1665 | |
| 29.9 121.5 1665 | |
| 45.5 -73.6 1665 | |
| 55.2 61.4 1665 | |
| 23.1 113.3 1666 | |
| 45.5 -73.6 1666 | |
| 24.8 121.0 1666 | |
| 55.3 61.4 1666 | |
| 55.2 59.7 1666 | |
| 29.9 121.5 1666 | |
| 40.7 -74.0 1666 | |
| 46.3 48.0 1666 | |
| 34.0 -117.9 1666 | |
| 22.6 120.4 1666 | |
| 23.5 121.0 1666 | |
| 55.8 37.6 1666 | |
| 45.5 -73.6 1666 | |
| 34.1 -118.3 1666 | |
| 25.0 121.3 1666 | |
| 51.3 58.2 1666 | |
| 55.3 61.4 1666 | |
| 25.0 121.5 1667 | |
| 48.9 2.3 1667 | |
| 51.7 36.2 1667 | |
| 56.9 53.2 1667 | |
| 55.2 61.4 1667 | |
| 45.5 -73.6 1667 | |
| 23.5 121.0 1667 | |
| 48.9 2.3 1667 | |
| 30.3 120.2 1667 | |
| 39.1 117.2 1667 | |
| 22.3 114.2 1667 | |
| 55.0 50.1 1667 | |
| 48.9 2.3 1667 | |
| 55.0 50.1 1667 | |
| 30.3 120.2 1668 | |
| 34.8 113.7 1668 | |
| 59.3 18.0 1668 | |
| 54.3 48.4 1668 | |
| 37.5 127.0 1668 | |
| 55.3 61.4 1668 | |
| 55.5 65.3 1668 | |
| 55.2 61.4 1668 | |
| 55.2 61.4 1668 | |
| 51.5 46.0 1668 | |
| 54.6 39.7 1668 | |
| 13.8 100.5 1668 | |
| 50.4 30.5 1668 | |
| 23.5 121.0 1668 | |
| 45.5 -73.6 1668 | |
| 24.5 118.1 1668 | |
| 40.0 45.0 1668 | |
| 45.5 -73.6 1668 | |
| 50.3 28.7 1668 | |
| 52.8 52.3 1668 | |
| 53.1 36.2 1668 | |
| 30.3 120.2 1669 | |
| 52.3 104.3 1669 | |
| 39.1 117.2 1669 | |
| 50.5 30.5 1669 | |
| 24.1 120.7 1669 | |
| 53.0 28.0 1669 | |
| 53.0 28.0 1669 | |
| 30.3 120.2 1669 | |
| 23.5 121.0 1669 | |
| 23.7 120.5 1669 | |
| 56.1 47.5 1669 | |
| 51.7 55.4 1669 | |
| 57.0 41.0 1669 | |
| 55.7 37.6 1669 | |
| 57.9 60.0 1669 | |
| 42.9 71.4 1669 | |
| 55.0 50.1 1669 | |
| 58.6 49.7 1669 | |
| 25.7 -100.3 1669 | |
| 25.0 121.5 1670 | |
| 39.9 116.4 1670 | |
| 30.3 120.2 1670 | |
| 29.9 121.5 1670 | |
| 14.6 121.0 1670 | |
| 51.8 107.6 1670 | |
| 30.3 120.2 1670 | |
| 48.5 32.3 1670 | |
| 39.0 -94.6 1670 | |
| 45.0 39.0 1670 | |
| 14.1 -87.2 1670 | |
| 32.1 118.8 1670 | |
| 45.5 -73.6 1670 | |
| 25.0 102.7 1670 | |
| 56.9 53.2 1670 | |
| 56.1 43.5 1670 | |
| 36.1 103.8 1670 | |
| 51.3 58.2 1670 | |
| 52.8 52.3 1670 | |
| 24.9 67.1 1671 | |
| 50.9 34.8 1671 | |
| 41.8 123.4 1671 | |
| 48.0 37.8 1671 | |
| 23.5 121.0 1671 | |
| 48.0 37.9 1671 | |
| 25.0 121.5 1671 | |
| 23.5 121.0 1671 | |
| 48.0 37.8 1671 | |
| 24.1 120.7 1671 | |
| 24.5 117.7 1671 | |
| 45.3 -73.9 1671 | |
| 48.6 39.3 1671 | |
| 51.7 55.4 1671 | |
| 48.5 32.3 1672 | |
| 22.5 114.1 1672 | |
| 56.9 60.6 1672 | |
| 31.0 121.4 1672 | |
| 34.8 113.7 1672 | |
| 30.8 111.3 1672 | |
| 58.5 31.3 1672 | |
| 41.9 -87.6 1672 | |
| 59.4 56.8 1672 | |
| 23.5 121.0 1672 | |
| 55.5 43.5 1672 | |
| 17.0 81.8 1672 | |
| 53.5 49.3 1673 | |
| 53.5 49.3 1673 | |
| 45.5 -73.6 1673 | |
| 55.7 37.6 1673 | |
| 57.5 24.7 1673 | |
| 31.0 121.4 1673 | |
| 23.5 121.0 1673 | |
| 30.3 120.2 1673 | |
| 55.2 61.4 1673 | |
| 50.4 30.5 1673 | |
| 51.8 107.6 1673 | |
| 34.8 113.7 1673 | |
| 36.6 139.7 1674 | |
| 31.0 121.4 1674 | |
| 48.9 36.3 1674 | |
| 32.3 34.9 1674 | |
| 23.1 113.3 1674 | |
| 36.7 117.0 1674 | |
| 55.2 59.7 1674 | |
| 30.3 120.2 1674 | |
| 48.9 2.3 1674 | |
| 55.2 61.4 1674 | |
| 52.3 104.3 1674 | |
| 51.7 36.2 1674 | |
| 23.5 121.0 1674 | |
| 22.2 114.3 1674 | |
| 45.5 -73.6 1674 | |
| 53.7 -2.3 1674 | |
| 55.7 37.6 1674 | |
| 55.2 61.4 1674 | |
| 34.9 117.6 1674 | |
| 53.4 83.8 1675 | |
| 23.5 121.0 1675 | |
| 55.2 61.4 1675 | |
| 30.7 104.1 1675 | |
| 43.6 -79.4 1675 | |
| 33.7 -84.4 1675 | |
| 23.5 121.0 1675 | |
| 47.9 35.3 1675 | |
| 30.3 120.2 1675 | |
| -23.3 -46.7 1675 | |
| 53.0 36.1 1675 | |
| 53.0 36.1 1675 | |
| 40.5 -74.2 1675 | |
| 45.0 39.0 1675 | |
| 55.2 61.4 1675 | |
| 17.4 78.5 1675 | |
| 22.3 114.2 1676 | |
| 34.8 113.7 1676 | |
| 30.3 120.2 1676 | |
| 45.5 -73.6 1676 | |
| 54.5 37.1 1676 | |
| 52.3 104.3 1676 | |
| 55.7 37.6 1676 | |
| 19.4 -99.1 1676 | |
| 19.4 -99.1 1676 | |
| 55.2 61.4 1676 | |
| 30.3 120.2 1676 | |
| 59.3 18.1 1676 | |
| 41.0 75.0 1676 | |
| 45.5 -73.6 1676 | |
| 61.3 73.4 1676 | |
| 25.0 121.5 1676 | |
| 35.9 139.6 1676 | |
| 17.4 78.5 1676 | |
| 55.7 37.6 1676 | |
| 24.9 118.6 1676 | |
| 55.0 73.4 1676 | |
| 40.4 -3.7 1676 | |
| 45.5 -73.6 1677 | |
| 43.0 47.5 1677 | |
| 45.5 -73.6 1677 | |
| 48.5 32.3 1677 | |
| 51.5 -0.1 1677 | |
| 23.5 121.0 1677 | |
| 55.8 48.5 1677 | |
| 55.8 49.2 1677 | |
| 55.2 61.4 1677 | |
| 56.8 53.2 1677 | |
| 55.9 37.7 1677 | |
| 32.1 118.8 1677 | |
| 50.5 30.5 1677 | |
| 44.2 43.5 1677 | |
| 47.8 26.7 1677 | |
| 47.2 39.7 1677 | |
| 54.6 39.7 1677 | |
| 23.5 121.0 1677 | |
| 37.5 127.0 1677 | |
| 22.6 120.4 1677 | |
| 55.2 61.4 1677 | |
| 36.7 117.0 1677 | |
| 56.1 40.4 1678 | |
| 45.3 -73.9 1678 | |
| 31.0 121.4 1678 | |
| 54.3 48.4 1678 | |
| 55.2 61.4 1678 | |
| 55.7 84.9 1678 | |
| 29.4 -98.5 1678 | |
| 51.5 46.0 1678 | |
| 47.2 39.7 1678 | |
| 36.1 103.8 1678 | |
| 53.6 142.9 1679 | |
| 48.5 32.3 1679 | |
| 45.5 -73.6 1679 | |
| 31.0 121.4 1679 | |
| 25.0 121.5 1679 | |
| 45.5 -73.6 1679 | |
| 43.7 -79.6 1679 | |
| 29.9 121.5 1679 | |
| 55.2 61.4 1679 | |
| 55.2 59.7 1679 | |
| 37.5 127.0 1679 | |
| 17.4 78.5 1679 | |
| 53.8 87.1 1679 | |
| 40.7 -74.2 1679 | |
| 37.8 -97.8 1679 | |
| 23.5 121.0 1679 | |
| 40.5 -74.2 1679 | |
| 23.5 121.0 1679 | |
| -15.8 -47.8 1679 | |
| 50.0 36.3 1679 | |
| 32.1 118.8 1679 | |
| 34.8 113.7 1679 | |
| 56.2 89.6 1679 | |
| 40.5 -74.2 1679 | |
| 41.4 -75.7 1680 | |
| 22.3 114.2 1680 | |
| 25.0 121.5 1680 | |
| 55.8 49.1 1680 | |
| 31.0 121.4 1680 | |
| 23.5 121.0 1680 | |
| 34.8 113.7 1680 | |
| 39.9 116.4 1680 | |
| 53.9 27.6 1680 | |
| 55.2 61.4 1680 | |
| 23.5 121.0 1680 | |
| 22.9 88.4 1680 | |
| 22.3 114.2 1680 | |
| 30.7 104.1 1680 | |
| 55.7 37.6 1680 | |
| 45.0 39.0 1680 | |
| 24.8 67.0 1680 | |
| 45.5 -73.6 1680 | |
| 48.0 37.9 1680 | |
| 40.0 45.0 1680 | |
| 22.8 108.3 1680 | |
| 55.6 40.7 1680 | |
| 49.3 12.8 1680 | |
| 40.5 -74.2 1680 | |
| 53.0 36.1 1680 | |
| 40.0 45.0 1680 | |
| 50.6 36.6 1681 | |
| 59.5 32.0 1681 | |
| 45.3 -73.9 1681 | |
| 25.0 121.5 1681 | |
| 57.0 24.1 1681 | |
| 45.3 -73.9 1681 | |
| 56.5 85.0 1681 | |
| 45.5 -73.6 1681 | |
| 56.9 60.6 1681 | |
| 55.8 49.1 1681 | |
| 49.6 34.5 1681 | |
| 30.3 120.2 1681 | |
| 34.0 -117.9 1681 | |
| 48.9 2.3 1681 | |
| 37.5 127.0 1681 | |
| -8.0 -35.0 1681 | |
| 53.0 36.1 1681 | |
| 45.0 42.0 1681 | |
| 55.7 37.6 1681 | |
| 56.2 44.2 1682 | |
| 45.5 -73.6 1682 | |
| 55.7 37.6 1682 | |
| 56.9 60.6 1682 | |
| 44.5 34.2 1682 | |
| 30.7 104.1 1682 | |
| 53.9 27.6 1682 | |
| 2.5 112.5 1682 | |
| 22.6 120.4 1682 | |
| 30.3 120.2 1682 | |
| 50.4 30.5 1682 | |
| 56.8 60.5 1682 | |
| 45.5 -73.6 1682 | |
| 48.9 2.3 1682 | |
| 30.3 120.2 1682 | |
| 36.1 103.8 1682 | |
| 30.3 120.2 1682 | |
| 32.1 118.8 1682 | |
| 39.9 116.4 1682 | |
| 45.5 -73.6 1683 | |
| 55.7 37.6 1683 | |
| 23.5 121.0 1683 | |
| 47.1 21.9 1683 | |
| 30.7 104.1 1683 | |
| 55.1 61.6 1683 | |
| 33.7 -84.4 1683 | |
| 47.9 35.3 1683 | |
| 41.0 75.0 1683 | |
| 23.0 120.2 1683 | |
| 55.3 61.4 1683 | |
| 45.5 -73.6 1684 | |
| 30.3 120.2 1684 | |
| 50.6 36.6 1684 | |
| 50.4 30.5 1684 | |
| -29.0 24.0 1684 | |
| 13.8 100.5 1684 | |
| 53.5 -113.5 1684 | |
| 56.6 47.9 1684 | |
| 30.3 120.2 1684 | |
| 53.7 91.7 1684 | |
| 22.8 108.3 1684 | |
| 51.7 55.4 1684 | |
| 17.4 78.5 1684 | |
| 22.4 114.3 1684 | |
| 23.5 121.0 1684 | |
| 25.0 121.5 1685 | |
| 45.3 -73.9 1685 | |
| 30.3 120.2 1685 | |
| 30.3 120.2 1685 | |
| 41.8 123.4 1685 | |
| 48.0 37.8 1685 | |
| 37.7 112.5 1685 | |
| 23.5 121.0 1685 | |
| 55.7 37.6 1685 | |
| 54.6 39.7 1685 | |
| 44.0 15.6 1685 | |
| 50.0 36.3 1685 | |
| 32.1 118.8 1685 | |
| 48.9 2.3 1685 | |
| 54.9 52.4 1685 | |
| 22.3 114.2 1685 | |
| 48.5 32.3 1686 | |
| 45.5 -73.6 1686 | |
| 48.5 32.3 1686 | |
| 45.5 -73.6 1686 | |
| 35.7 139.6 1686 | |
| 23.1 113.3 1686 | |
| 48.9 2.3 1686 | |
| 44.7 37.8 1686 | |
| 9.0 -80.0 1686 | |
| 23.5 121.0 1686 | |
| 48.9 2.3 1686 | |
| 45.5 -73.6 1686 | |
| 34.0 -117.9 1686 | |
| 56.0 92.9 1686 | |
| 23.5 121.0 1686 | |
| 36.5 -82.4 1686 | |
| 55.3 86.1 1686 | |
| 23.5 121.0 1686 | |
| 52.8 52.3 1686 | |
| 55.2 61.4 1686 | |
| 55.2 43.1 1686 | |
| 46.5 6.6 1686 | |
| 54.9 52.3 1687 | |
| 55.2 61.4 1687 | |
| 48.9 2.3 1687 | |
| 30.3 120.2 1687 | |
| 38.7 -9.3 1687 | |
| 51.7 55.4 1687 | |
| -22.8 -43.2 1687 | |
| 23.5 121.0 1687 | |
| 54.6 52.8 1687 | |
| 17.4 78.5 1687 | |
| 51.7 36.2 1687 | |
| 23.5 121.0 1688 | |
| 45.5 -73.6 1688 | |
| 51.4 -1.0 1688 | |
| 20.0 77.0 1688 | |
| 31.0 121.4 1688 | |
| 25.0 121.5 1688 | |
| 51.3 9.5 1688 | |
| 55.9 48.3 1688 | |
| 35.7 51.4 1688 | |
| 53.2 50.1 1688 | |
| 23.5 121.0 1688 | |
| 50.6 36.6 1688 | |
| 17.4 78.5 1688 | |
| 51.2 58.3 1688 | |
| 39.9 32.8 1688 | |
| 55.7 37.6 1688 | |
| 55.2 61.4 1688 | |
| 58.6 49.7 1688 | |
| 25.0 121.5 1688 | |
| 56.9 53.2 1688 | |
| 53.0 36.1 1688 | |
| 48.5 32.3 1689 | |
| 26.6 106.7 1689 | |
| 39.9 116.4 1689 | |
| 31.0 121.4 1689 | |
| 55.0 60.1 1689 | |
| 45.5 -73.6 1689 | |
| 25.0 121.5 1689 | |
| 48.9 2.3 1689 | |
| 51.7 36.2 1689 | |
| 50.4 30.5 1689 | |
| 44.8 20.5 1689 | |
| 37.2 42.0 1689 | |
| 23.1 113.3 1689 | |
| 51.5 -0.5 1689 | |
| 50.5 30.5 1689 | |
| 55.2 61.4 1689 | |
| 55.3 52.1 1689 | |
| 36.1 103.8 1689 | |
| 31.0 121.4 1689 | |
| 37.5 -122.4 1690 | |
| 55.7 37.6 1690 | |
| 23.5 121.0 1690 | |
| 37.5 -122.4 1690 | |
| 45.5 -73.6 1690 | |
| 25.0 121.3 1690 | |
| 36.7 117.0 1690 | |
| 37.5 127.0 1690 | |
| 22.3 114.2 1690 | |
| 30.3 120.2 1690 | |
| 34.0 -117.9 1690 | |
| 32.1 118.8 1690 | |
| 55.4 42.5 1690 | |
| 23.5 121.0 1690 | |
| 56.0 24.0 1690 | |
| 17.4 78.5 1690 | |
| 34.3 108.9 1691 | |
| 45.5 -73.6 1691 | |
| 55.0 50.1 1691 | |
| 55.7 37.6 1691 | |
| 45.5 -73.6 1691 | |
| 49.4 32.1 1691 | |
| 22.3 114.2 1691 | |
| 48.9 2.3 1691 | |
| 54.9 61.4 1691 | |
| 48.6 39.3 1691 | |
| 48.5 35.0 1691 | |
| 55.3 61.4 1691 | |
| 23.5 121.0 1691 | |
| 40.9 -72.6 1691 | |
| 48.8 44.8 1691 | |
| 23.5 121.0 1691 | |
| 51.8 107.6 1691 | |
| 52.4 4.9 1691 | |
| 48.9 2.3 1691 | |
| 54.6 52.5 1691 | |
| 36.1 103.8 1691 | |
| 40.5 -74.2 1691 | |
| 52.3 21.0 1691 | |
| 40.5 -74.2 1691 | |
| 56.3 44.0 1691 | |
| 52.2 104.1 1691 | |
| 55.7 37.6 1691 | |
| 28.2 113.1 1692 | |
| 37.3 -121.9 1692 | |
| 46.0 25.0 1692 | |
| 50.6 26.2 1692 | |
| 29.1 48.1 1692 | |
| 46.3 48.0 1692 | |
| 25.0 121.5 1692 | |
| 51.5 46.1 1692 | |
| 51.9 36.3 1692 | |
| 34.8 113.7 1692 | |
| 51.7 36.2 1692 | |
| 55.2 61.4 1692 | |
| 57.6 39.9 1692 | |
| 55.0 60.1 1692 | |
| 16.5 80.6 1692 | |
| 34.8 113.7 1692 | |
| 51.5 -0.1 1693 | |
| 23.1 113.3 1693 | |
| -39.8 -73.2 1693 | |
| 34.3 108.9 1693 | |
| 46.3 48.0 1693 | |
| 55.2 61.4 1693 | |
| 25.0 121.5 1693 | |
| 55.2 59.7 1693 | |
| 54.3 48.4 1693 | |
| 51.7 36.2 1693 | |
| 39.9 116.4 1693 | |
| 23.5 121.0 1693 | |
| 48.9 2.3 1693 | |
| 22.6 88.4 1693 | |
| 22.6 120.3 1693 | |
| 34.1 -118.3 1693 | |
| 39.9 116.4 1693 | |
| 30.3 120.2 1693 | |
| 55.0 50.1 1693 | |
| 30.3 120.2 1693 | |
| 45.5 -73.6 1693 | |
| 55.5 37.7 1693 | |
| 55.2 61.4 1693 | |
| 23.5 121.0 1694 | |
| 48.5 32.3 1694 | |
| 39.9 116.4 1694 | |
| 32.1 118.8 1694 | |
| 45.0 39.0 1694 | |
| 31.0 121.4 1694 | |
| 53.9 27.6 1694 | |
| 55.2 61.4 1694 | |
| 48.7 44.5 1694 | |
| 30.3 120.2 1694 | |
| 50.4 30.5 1694 | |
| 25.0 121.5 1694 | |
| 33.7 -84.4 1694 | |
| 42.0 -88.0 1694 | |
| 34.0 -118.3 1694 | |
| 48.7 44.5 1694 | |
| 45.8 16.0 1694 | |
| 36.1 103.8 1694 | |
| 37.8 -97.8 1694 | |
| 36.7 117.0 1694 | |
| 29.6 106.6 1694 | |
| 51.5 -0.1 1694 | |
| -32.0 115.9 1694 | |
| 36.7 117.0 1694 | |
| 55.2 59.7 1694 | |
| 48.5 34.6 1694 | |
| 40.5 -74.2 1694 | |
| 40.5 -74.2 1694 | |
| 1.4 103.8 1695 | |
| 49.4 32.1 1695 | |
| 55.0 50.1 1695 | |
| 45.5 -73.6 1695 | |
| 45.5 -73.6 1695 | |
| 55.2 59.7 1695 | |
| 10.4 123.9 1695 | |
| 55.2 61.4 1695 | |
| 23.5 121.0 1695 | |
| 55.7 37.6 1695 | |
| 31.9 117.3 1695 | |
| 55.2 61.4 1695 | |
| 55.8 37.6 1695 | |
| 15.4 -61.3 1695 | |
| 48.9 2.3 1695 | |
| 41.0 75.0 1695 | |
| 24.1 120.7 1695 | |
| 50.1 8.7 1695 | |
| 49.4 32.1 1695 | |
| 22.6 120.4 1695 | |
| 48.3 25.9 1695 | |
| 53.7 91.7 1695 | |
| 23.5 121.0 1695 | |
| 37.5 127.0 1695 | |
| 30.3 120.2 1695 | |
| -34.6 -58.4 1695 | |
| 23.5 121.0 1696 | |
| 23.5 121.0 1696 | |
| 45.0 42.0 1696 | |
| 31.0 121.4 1696 | |
| 25.0 121.5 1696 | |
| 30.3 120.2 1696 | |
| 23.8 90.4 1696 | |
| 45.3 -73.9 1696 | |
| 56.8 53.2 1696 | |
| 61.3 73.4 1696 | |
| 55.0 82.9 1696 | |
| 48.0 37.8 1696 | |
| 25.3 55.3 1696 | |
| -23.5 -46.6 1696 | |
| 56.3 44.0 1696 | |
| 48.5 32.3 1696 | |
| 51.7 36.2 1696 | |
| 39.9 116.4 1696 | |
| 58.6 49.7 1696 | |
| 48.5 32.3 1697 | |
| 55.5 37.7 1697 | |
| 49.8 30.1 1697 | |
| 20.0 77.0 1697 | |
| 55.2 61.4 1697 | |
| -34.6 -58.4 1697 | |
| 50.6 36.6 1697 | |
| 27.2 31.2 1697 | |
| 44.9 37.3 1697 | |
| 43.9 125.3 1697 | |
| 53.2 45.0 1697 | |
| 40.5 -74.2 1697 | |
| 45.5 -73.6 1697 | |
| 57.0 41.0 1697 | |
| 21.0 105.9 1697 | |
| 54.9 52.3 1697 | |
| 25.0 102.7 1697 | |
| 55.6 51.8 1697 | |
| -22.9 -47.1 1698 | |
| 45.5 -73.6 1698 | |
| 45.5 -73.6 1698 | |
| 29.9 121.5 1698 | |
| 31.0 121.4 1698 | |
| 53.9 27.6 1698 | |
| 32.1 118.8 1698 | |
| 61.3 73.4 1698 | |
| 42.9 -78.9 1698 | |
| 24.9 118.6 1698 | |
| 55.2 61.4 1698 | |
| 50.5 30.5 1698 | |
| 36.1 103.8 1698 | |
| 55.3 61.4 1698 | |
| 45.5 -73.6 1698 | |
| 23.0 120.2 1698 | |
| 36.7 117.0 1698 | |
| 38.6 -90.2 1698 | |
| 49.4 32.1 1698 | |
| 22.3 114.2 1698 | |
| -33.9 151.2 1699 | |
| 49.7 32.0 1699 | |
| 50.4 30.5 1699 | |
| 23.5 121.0 1699 | |
| 48.0 37.8 1699 | |
| 51.7 55.4 1699 | |
| 50.9 34.8 1699 | |
| 56.6 47.9 1699 | |
| 47.9 35.3 1699 | |
| 50.6 36.6 1699 | |
| 31.9 117.3 1699 | |
| 55.2 61.4 1699 | |
| 48.8 37.6 1699 | |
| 34.8 113.7 1699 | |
| 51.2 58.3 1699 | |
| 22.2 114.0 1699 | |
| 32.1 118.8 1699 | |
| 45.5 -73.6 1700 | |
| 52.5 103.9 1700 | |
| 30.3 120.2 1700 | |
| 25.0 121.5 1700 | |
| 48.0 37.8 1700 | |
| 30.3 120.2 1700 | |
| 49.6 34.5 1700 | |
| 40.4 -3.7 1700 | |
| 54.8 61.3 1700 | |
| 29.9 121.5 1700 | |
| 53.1 49.9 1700 | |
| -33.5 -70.7 1700 | |
| 34.0 -117.9 1700 | |
| 24.1 120.7 1700 | |
| 23.1 113.3 1700 | |
| 40.5 -74.2 1700 | |
| 55.0 50.1 1700 | |
| 38.7 -77.2 1700 | |
| 50.4 30.5 1700 | |
| 55.2 61.4 1700 | |
| 48.9 2.3 1701 | |
| 23.5 121.0 1701 | |
| 46.9 19.8 1701 | |
| 50.5 30.5 1701 | |
| 23.5 121.0 1701 | |
| 36.7 117.0 1701 | |
| 30.3 120.2 1701 | |
| 30.3 120.2 1701 | |
| 25.0 121.5 1701 | |
| 56.6 47.9 1701 | |
| 48.9 2.3 1701 | |
| 45.5 -73.6 1701 | |
| 56.6 47.9 1701 | |
| 30.3 120.2 1701 | |
| 56.8 53.2 1701 | |
| 23.5 121.0 1701 | |
| 23.5 121.0 1701 | |
| 55.0 82.9 1701 | |
| 55.8 49.2 1702 | |
| 45.5 -73.6 1702 | |
| 55.8 49.1 1702 | |
| 25.0 121.5 1702 | |
| 15.7 104.6 1702 | |
| 49.8 30.1 1702 | |
| 48.9 2.3 1702 | |
| 48.5 35.0 1702 | |
| 54.6 39.7 1702 | |
| 56.3 44.0 1702 | |
| 23.5 121.0 1702 | |
| 23.0 120.2 1703 | |
| 45.5 -73.6 1703 | |
| 57.0 25.0 1703 | |
| 48.9 2.3 1703 | |
| 34.8 113.7 1703 | |
| 45.3 -73.9 1703 | |
| 45.3 -73.9 1703 | |
| 28.6 115.9 1703 | |
| 30.6 114.3 1703 | |
| 48.9 2.3 1703 | |
| 39.9 116.4 1703 | |
| 58.1 52.7 1703 | |
| 55.2 59.7 1703 | |
| 36.7 117.0 1703 | |
| 53.4 83.8 1703 | |
| 56.1 47.5 1703 | |
| 55.2 59.7 1703 | |
| 51.7 55.4 1703 | |
| 50.7 3.2 1703 | |
| 48.9 2.3 1703 | |
| 57.2 24.9 1704 | |
| 55.0 60.1 1704 | |
| 52.5 103.9 1704 | |
| 53.2 50.1 1704 | |
| 51.7 36.2 1704 | |
| 45.5 -73.6 1704 | |
| 48.5 32.3 1704 | |
| 45.5 -73.6 1704 | |
| 50.4 30.5 1704 | |
| 55.2 61.4 1704 | |
| 56.1 40.4 1704 | |
| -37.3 -59.1 1704 | |
| 46.3 20.2 1704 | |
| 55.7 37.6 1704 | |
| 39.9 116.4 1704 | |
| 42.0 43.5 1704 | |
| 48.9 2.3 1704 | |
| 52.8 52.3 1704 | |
| 56.9 53.2 1705 | |
| 12.2 -86.3 1705 | |
| 57.1 24.3 1705 | |
| 35.7 138.7 1705 | |
| -34.7 -55.7 1705 | |
| 30.3 120.2 1705 | |
| 55.2 61.4 1705 | |
| 56.9 53.2 1705 | |
| 35.7 51.4 1705 | |
| 51.7 36.2 1705 | |
| 23.5 121.0 1705 | |
| 23.5 121.0 1705 | |
| 22.3 114.2 1705 | |
| 55.2 61.4 1705 | |
| 29.9 121.5 1705 | |
| 48.9 2.3 1706 | |
| 23.1 113.3 1706 | |
| 48.0 37.9 1706 | |
| 48.5 135.1 1706 | |
| 60.0 10.8 1706 | |
| 30.3 120.2 1706 | |
| 51.2 3.2 1706 | |
| 56.2 101.6 1706 | |
| 55.2 61.4 1706 | |
| 22.8 108.3 1706 | |
| 43.6 39.7 1706 | |
| 39.9 116.4 1706 | |
| 37.5 127.0 1706 | |
| 56.9 53.2 1706 | |
| -12.3 -66.2 1706 | |
| 32.1 118.8 1706 | |
| 53.1 36.2 1706 | |
| 43.1 12.1 1706 | |
| 49.0 14.5 1706 | |
| 50.0 36.3 1706 | |
| 56.8 53.2 1706 | |
| 50.7 3.2 1706 | |
| 30.3 120.2 1706 | |
| 55.7 37.6 1707 | |
| 26.1 119.3 1707 | |
| 45.5 -73.6 1707 | |
| 25.0 121.5 1707 | |
| 20.0 77.0 1707 | |
| 37.8 -97.8 1707 | |
| 42.3 -88.5 1707 | |
| 48.9 2.3 1707 | |
| 23.1 113.3 1707 | |
| 56.3 44.0 1707 | |
| 51.5 46.1 1707 | |
| 48.0 37.8 1707 | |
| 57.0 25.0 1707 | |
| 40.5 -74.2 1707 | |
| 25.0 121.5 1707 | |
| 30.3 120.2 1707 | |
| 41.0 64.0 1707 | |
| 41.1 -73.4 1708 | |
| 30.3 120.2 1708 | |
| 55.2 61.4 1708 | |
| 55.8 49.2 1708 | |
| 31.0 121.4 1708 | |
| 50.0 36.3 1708 | |
| 50.4 30.5 1708 | |
| 48.0 37.8 1708 | |
| 49.8 30.1 1708 | |
| 29.3 47.7 1708 | |
| 45.0 39.0 1708 | |
| 55.7 37.6 1708 | |
| 51.5 46.0 1708 | |
| 26.1 119.3 1708 | |
| 55.7 37.6 1708 | |
| -22.9 -47.1 1708 | |
| 45.5 -73.6 1708 | |
| 48.6 39.3 1708 | |
| 41.4 2.2 1708 | |
| 25.0 102.7 1708 | |
| 30.6 114.3 1708 | |
| 30.7 104.1 1708 | |
| 40.5 -74.2 1708 | |
| 58.0 56.3 1709 | |
| 45.5 -73.6 1709 | |
| 46.0 33.8 1709 | |
| 55.6 51.8 1709 | |
| 10.8 106.6 1709 | |
| 45.5 -73.6 1709 | |
| 55.7 37.6 1709 | |
| 8.0 -5.0 1709 | |
| 37.5 127.0 1709 | |
| 45.0 39.0 1709 | |
| -13.5 34.0 1709 | |
| 23.1 113.3 1709 | |
| 30.0 31.2 1709 | |
| 37.5 127.0 1709 | |
| 23.5 121.0 1709 | |
| 50.6 26.2 1709 | |
| 45.5 -73.6 1709 | |
| 48.5 32.3 1709 | |
| 26.1 119.3 1709 | |
| 39.9 116.4 1709 | |
| 22.8 108.3 1709 | |
| 58.6 49.7 1709 | |
| 17.4 78.5 1709 | |
| 25.0 121.5 1709 | |
| 41.0 64.0 1709 | |
| 41.0 64.0 1709 | |
| 22.3 114.2 1709 | |
| 58.3 48.3 1710 | |
| 55.8 49.2 1710 | |
| 48.5 32.3 1710 | |
| 31.0 121.4 1710 | |
| 30.3 120.2 1710 | |
| 28.6 115.9 1710 | |
| 53.9 27.6 1710 | |
| 4.6 -74.1 1710 | |
| 30.3 120.2 1710 | |
| 23.5 121.0 1710 | |
| 47.0 28.8 1710 | |
| 51.7 36.2 1710 | |
| 23.5 121.0 1710 | |
| 33.7 -84.4 1710 | |
| 35.6 139.8 1710 | |
| 53.5 49.3 1710 | |
| 55.3 86.1 1710 | |
| 24.9 118.6 1710 | |
| 30.3 120.2 1710 | |
| 28.5 119.9 1711 | |
| 39.9 116.4 1711 | |
| 56.8 53.2 1711 | |
| 28.6 115.9 1711 | |
| -40.6 -73.1 1711 | |
| 37.5 126.7 1711 | |
| 55.2 61.4 1711 | |
| 30.3 120.2 1711 | |
| 50.0 36.3 1711 | |
| 30.3 120.2 1711 | |
| 55.7 37.6 1711 | |
| 51.3 9.5 1711 | |
| 39.9 116.4 1711 | |
| 50.4 30.5 1711 | |
| 55.3 61.4 1711 | |
| 45.5 -73.6 1711 | |
| 41.3 -104.7 1711 | |
| 25.0 121.5 1711 | |
| 56.9 53.2 1711 | |
| 30.3 120.2 1711 | |
| 23.5 121.0 1711 | |
| 23.7 90.4 1711 | |
| 55.2 61.4 1711 | |
| 48.9 2.3 1711 | |
| 55.2 61.4 1711 | |
| -34.6 -58.5 1711 | |
| 40.0 45.0 1711 | |
| 55.2 61.4 1711 | |
| 23.5 121.0 1712 | |
| 22.3 114.2 1712 | |
| 45.3 -73.9 1712 | |
| 33.9 118.3 1712 | |
| 37.5 127.0 1712 | |
| 24.1 120.7 1712 | |
| 53.1 36.2 1712 | |
| 56.8 53.2 1712 | |
| 48.9 2.3 1712 | |
| 36.7 117.0 1712 | |
| 53.9 27.6 1712 | |
| 56.9 37.4 1712 | |
| 43.1 141.3 1712 | |
| 45.5 -73.6 1712 | |
| 49.8 24.0 1712 | |
| 48.8 37.6 1712 | |
| 55.2 61.4 1712 | |
| 44.4 26.1 1712 | |
| 55.3 52.0 1712 | |
| 37.5 127.0 1712 | |
| 23.5 121.0 1712 | |
| 40.5 -74.2 1712 | |
| 55.8 49.1 1712 | |
| 55.3 61.4 1712 | |
| 55.0 59.0 1712 | |
| 55.8 39.0 1713 | |
| 45.5 -73.6 1713 | |
| 36.7 117.0 1713 | |
| 29.4 48.0 1713 | |
| 48.9 2.3 1713 | |
| 22.8 108.3 1713 | |
| 49.4 32.1 1713 | |
| 41.8 123.4 1713 | |
| 48.9 2.3 1713 | |
| 30.3 120.2 1713 | |
| 50.4 30.5 1713 | |
| 50.1 14.4 1713 | |
| 48.7 44.5 1713 | |
| 32.1 118.8 1713 | |
| 51.7 36.2 1713 | |
| 45.0 34.1 1713 | |
| 48.5 32.3 1713 | |
| 30.3 120.2 1713 | |
| 51.7 55.4 1713 | |
| 22.6 120.4 1714 | |
| 53.2 50.1 1714 | |
| 45.3 -73.9 1714 | |
| 45.5 -73.6 1714 | |
| 51.5 46.0 1714 | |
| 39.9 116.4 1714 | |
| 55.7 37.6 1714 | |
| 25.0 121.5 1714 | |
| 48.3 38.1 1714 | |
| 30.3 120.2 1714 | |
| 52.3 104.3 1714 | |
| 30.3 120.2 1714 | |
| 37.5 127.0 1714 | |
| 36.7 117.0 1714 | |
| 54.9 52.3 1714 | |
| 47.5 19.1 1714 | |
| 48.3 39.7 1714 | |
| 30.9 120.1 1714 | |
| 55.5 38.4 1715 | |
| 48.5 32.3 1715 | |
| 34.7 113.5 1715 | |
| 45.0 42.0 1715 | |
| 55.7 37.6 1715 | |
| 34.8 113.7 1715 | |
| 45.5 -73.6 1715 | |
| 30.8 120.8 1715 | |
| 24.5 54.4 1715 | |
| 59.4 56.8 1715 | |
| 49.4 32.1 1715 | |
| 49.4 32.1 1715 | |
| 30.3 120.2 1715 | |
| 48.0 37.8 1715 | |
| 34.0 -117.9 1715 | |
| 36.7 117.0 1715 | |
| 56.9 35.9 1715 | |
| 48.9 2.3 1715 | |
| 37.5 127.0 1715 | |
| 50.3 28.7 1716 | |
| 49.4 32.1 1716 | |
| 41.3 69.3 1716 | |
| 30.3 120.2 1716 | |
| 45.3 -73.9 1716 | |
| 54.3 48.4 1716 | |
| 30.3 120.2 1716 | |
| 30.3 120.2 1716 | |
| 19.7 -101.1 1716 | |
| 30.7 104.1 1716 | |
| 48.9 2.3 1716 | |
| 55.8 49.2 1716 | |
| -29.9 31.0 1716 | |
| 55.2 61.4 1716 | |
| 34.8 113.7 1716 | |
| 23.1 113.3 1716 | |
| 43.9 125.3 1716 | |
| 50.4 30.5 1716 | |
| -34.6 -58.4 1716 | |
| 48.8 37.6 1716 | |
| 24.1 120.7 1716 | |
| 55.2 61.4 1716 | |
| 55.3 61.4 1716 | |
| 35.6 139.8 1716 | |
| 22.6 120.4 1717 | |
| 56.1 47.5 1717 | |
| 22.8 108.3 1717 | |
| 30.3 120.2 1717 | |
| 30.3 120.2 1717 | |
| 45.3 -73.9 1717 | |
| 50.5 30.5 1717 | |
| 30.3 120.2 1717 | |
| 23.5 121.0 1717 | |
| 51.7 36.2 1717 | |
| 49.8 24.0 1717 | |
| 48.0 37.8 1717 | |
| 48.8 37.6 1717 | |
| 56.0 43.1 1717 | |
| 23.5 121.0 1717 | |
| 22.6 120.3 1717 | |
| 24.5 117.7 1717 | |
| 55.3 61.4 1717 | |
| 34.8 113.7 1718 | |
| 56.9 53.2 1718 | |
| 23.5 121.0 1718 | |
| 25.0 121.5 1718 | |
| 55.1 61.6 1718 | |
| 45.5 -73.6 1718 | |
| 51.7 39.2 1718 | |
| 50.9 128.5 1718 | |
| 40.5 -74.2 1718 | |
| 55.2 59.7 1718 | |
| 50.9 39.5 1718 | |
| 36.7 117.0 1718 | |
| -19.8 -43.9 1718 | |
| 45.0 41.1 1718 | |
| 30.7 104.1 1718 | |
| 23.5 121.0 1718 | |
| 39.9 116.4 1718 | |
| 56.2 47.3 1718 | |
| 45.5 -73.6 1718 | |
| 40.7 109.8 1718 | |
| 56.3 44.0 1718 | |
| 48.0 37.8 1719 | |
| 48.9 2.3 1719 | |
| 37.5 126.7 1719 | |
| 55.7 37.6 1719 | |
| 49.8 30.1 1719 | |
| 45.5 -73.6 1719 | |
| 48.9 2.3 1719 | |
| 45.5 -73.6 1719 | |
| 36.7 117.0 1719 | |
| 50.4 30.5 1719 | |
| 45.5 -73.6 1719 | |
| 55.0 60.1 1719 | |
| 48.0 37.9 1719 | |
| 25.0 45.0 1719 | |
| 23.1 113.3 1719 | |
| 30.3 120.2 1719 | |
| 47.9 35.3 1719 | |
| 22.4 114.0 1719 | |
| 48.9 2.3 1719 | |
| 23.5 121.0 1719 | |
| 48.9 2.3 1719 | |
| 57.6 39.9 1719 | |
| 50.4 30.5 1719 | |
| 25.0 121.5 1719 | |
| 55.2 61.4 1719 | |
| 34.7 113.5 1720 | |
| 45.5 -73.6 1720 | |
| 45.5 -73.6 1720 | |
| 50.5 30.5 1720 | |
| 45.5 -73.6 1720 | |
| 48.5 32.3 1720 | |
| -25.4 -49.3 1720 | |
| 48.9 2.3 1720 | |
| 55.3 61.4 1720 | |
| 43.5 -80.6 1720 | |
| 23.5 121.0 1720 | |
| 36.7 117.0 1720 | |
| 22.6 120.4 1720 | |
| 23.1 113.3 1720 | |
| 47.5 19.1 1720 | |
| 23.1 113.3 1720 | |
| 50.6 36.6 1720 | |
| 50.4 80.3 1720 | |
| 22.3 114.2 1720 | |
| 56.8 56.4 1720 | |
| 48.9 36.3 1721 | |
| 45.5 -73.6 1721 | |
| 41.7 123.2 1721 | |
| 45.3 -73.9 1721 | |
| 30.3 120.2 1721 | |
| 50.4 30.5 1721 | |
| 56.5 85.0 1721 | |
| 23.5 121.0 1721 | |
| 55.7 37.6 1721 | |
| 48.5 32.3 1721 | |
| 40.0 45.0 1721 | |
| 26.3 50.2 1721 | |
| 25.0 102.7 1721 | |
| 45.5 -73.6 1722 | |
| 30.3 120.2 1722 | |
| 17.4 78.5 1722 | |
| 53.4 83.8 1722 | |
| 50.7 3.2 1722 | |
| 36.1 103.8 1722 | |
| 34.3 108.9 1722 | |
| 19.8 -99.2 1722 | |
| 35.7 51.3 1722 | |
| 51.7 36.2 1722 | |
| 25.0 121.5 1722 | |
| 48.0 68.0 1722 | |
| 34.2 -118.3 1722 | |
| 55.0 82.9 1722 | |
| 30.3 120.2 1722 | |
| 62.0 129.7 1722 | |
| 48.7 38.1 1722 | |
| 56.7 37.2 1722 | |
| 50.5 30.5 1722 | |
| 38.7 -77.2 1722 | |
| 30.3 120.2 1723 | |
| 24.1 120.7 1723 | |
| 23.0 120.2 1723 | |
| 45.3 -73.9 1723 | |
| 45.5 -73.6 1723 | |
| 53.2 63.6 1723 | |
| 35.2 115.4 1723 | |
| 55.3 61.4 1723 | |
| 53.5 49.3 1723 | |
| 31.0 121.4 1723 | |
| 13.8 100.5 1723 | |
| 49.4 27.0 1723 | |
| 58.6 49.9 1723 | |
| 45.5 -73.6 1723 | |
| 37.5 -122.4 1723 | |
| 48.3 38.1 1723 | |
| 25.0 121.5 1723 | |
| 55.1 73.1 1723 | |
| 40.5 -74.2 1723 | |
| 52.8 52.3 1723 | |
| 55.2 61.4 1723 | |
| 51.7 55.4 1723 | |
| -6.2 106.8 1724 | |
| 51.9 36.3 1724 | |
| 56.9 53.2 1724 | |
| 45.5 -73.6 1724 | |
| 45.3 -73.9 1724 | |
| 30.3 120.2 1724 | |
| 23.5 121.0 1724 | |
| 56.9 53.2 1724 | |
| 45.5 -73.6 1724 | |
| 50.9 6.0 1724 | |
| 22.6 120.3 1724 | |
| 25.0 121.5 1724 | |
| 51.5 -0.1 1724 | |
| 36.7 117.0 1724 | |
| 55.8 49.2 1724 | |
| 46.3 48.0 1724 | |
| 48.9 2.3 1724 | |
| 23.0 120.2 1724 | |
| 23.5 121.0 1724 | |
| 55.3 42.2 1724 | |
| 51.7 36.2 1724 | |
| 23.5 121.0 1724 | |
| 23.1 113.3 1724 | |
| 39.1 117.2 1724 | |
| 55.2 61.4 1724 | |
| 53.0 36.1 1724 | |
| 37.5 121.4 1724 | |
| 55.2 61.4 1724 | |
| 55.2 61.4 1724 | |
| 37.5 127.0 1725 | |
| 45.5 -73.6 1725 | |
| 41.4 -75.7 1725 | |
| 45.3 -73.9 1725 | |
| 53.9 27.6 1725 | |
| 50.7 3.2 1725 | |
| 45.5 -73.6 1725 | |
| 55.2 61.4 1725 | |
| 56.1 40.4 1725 | |
| 54.2 37.6 1725 | |
| 56.4 41.3 1726 | |
| 37.5 127.0 1726 | |
| 13.8 100.5 1726 | |
| 34.3 108.9 1726 | |
| 23.5 121.0 1726 | |
| 48.9 2.3 1726 | |
| 45.8 126.7 1726 | |
| 59.9 30.3 1726 | |
| 23.1 113.3 1726 | |
| 54.2 37.6 1726 | |
| 51.9 36.3 1726 | |
| 50.6 36.6 1726 | |
| 52.2 20.8 1726 | |
| 55.2 61.4 1726 | |
| 30.3 120.2 1726 | |
| 31.5 34.8 1727 | |
| 45.5 -73.6 1727 | |
| 30.3 120.2 1727 | |
| 40.5 -74.2 1727 | |
| 34.8 113.7 1727 | |
| 45.5 -73.6 1727 | |
| 34.8 113.7 1727 | |
| 22.3 114.2 1727 | |
| 38.6 -90.2 1727 | |
| 9.0 -79.5 1727 | |
| 55.2 59.7 1727 | |
| 36.7 117.0 1727 | |
| 25.0 121.5 1727 | |
| 43.9 125.3 1727 | |
| 45.0 39.0 1727 | |
| 28.6 115.9 1727 | |
| 48.0 37.9 1727 | |
| 42.2 24.6 1727 | |
| 25.0 102.7 1727 | |
| 23.7 120.5 1727 | |
| 50.4 30.5 1727 | |
| 23.5 121.0 1727 | |
| 55.8 52.1 1727 | |
| 45.5 -73.6 1728 | |
| 30.3 120.2 1728 | |
| 24.8 121.0 1728 | |
| 24.9 118.6 1728 | |
| 52.0 113.6 1728 | |
| 25.0 121.5 1728 | |
| 48.9 2.3 1728 | |
| 44.9 40.6 1728 | |
| 59.9 30.3 1728 | |
| 56.8 53.2 1728 | |
| 23.5 116.1 1728 | |
| 45.5 -73.6 1728 | |
| 52.2 20.8 1728 | |
| 30.3 120.2 1728 | |
| 55.0 73.4 1728 | |
| 52.3 21.0 1728 | |
| 25.0 121.5 1729 | |
| 25.0 121.3 1729 | |
| 45.5 -73.6 1729 | |
| 25.0 121.5 1729 | |
| 40.7 -74.2 1729 | |
| 29.4 48.0 1729 | |
| 23.5 121.0 1729 | |
| 56.5 85.0 1729 | |
| 55.7 37.6 1729 | |
| 59.9 30.3 1729 | |
| 36.6 128.7 1729 | |
| 55.2 61.4 1729 | |
| 48.5 32.3 1729 | |
| 17.4 78.5 1729 | |
| 43.1 12.1 1729 | |
| 50.6 36.6 1729 | |
| 56.1 47.3 1730 | |
| 14.6 121.1 1730 | |
| 22.7 120.5 1730 | |
| 24.9 67.1 1730 | |
| 30.3 120.2 1730 | |
| 25.0 121.5 1730 | |
| 41.8 123.4 1730 | |
| 52.7 41.4 1730 | |
| 50.6 36.6 1730 | |
| 54.8 56.0 1730 | |
| 55.7 37.6 1730 | |
| 45.5 -73.6 1731 | |
| 49.4 32.1 1731 | |
| 55.2 61.4 1731 | |
| 53.0 36.1 1731 | |
| 45.5 -73.6 1731 | |
| 23.1 113.3 1731 | |
| 57.0 54.0 1731 | |
| 48.7 44.5 1731 | |
| 40.5 -74.2 1731 | |
| 48.9 2.3 1731 | |
| 17.4 78.5 1731 | |
| 30.6 114.3 1731 | |
| 30.3 120.2 1731 | |
| 23.5 121.0 1732 | |
| 19.1 72.8 1732 | |
| 45.5 -73.6 1732 | |
| 57.0 25.0 1732 | |
| 45.0 39.0 1732 | |
| 45.3 -73.9 1732 | |
| 45.5 -73.6 1732 | |
| 23.5 121.0 1732 | |
| 50.4 30.5 1732 | |
| 39.9 116.4 1732 | |
| 55.2 61.4 1732 | |
| 44.6 40.1 1732 | |
| 55.7 37.6 1732 | |
| 23.5 121.0 1732 | |
| 30.3 120.2 1732 | |
| 30.3 120.2 1732 | |
| 55.2 61.4 1732 | |
| 51.7 55.4 1732 | |
| 40.5 -74.2 1732 | |
| 55.2 61.4 1732 | |
| 56.9 53.2 1733 | |
| 48.5 32.3 1733 | |
| 31.0 121.4 1733 | |
| 24.1 120.7 1733 | |
| 30.3 120.2 1733 | |
| 59.2 39.9 1733 | |
| 45.5 -73.6 1733 | |
| 56.8 53.2 1733 | |
| 50.6 36.6 1733 | |
| 23.5 121.0 1733 | |
| 23.1 113.3 1733 | |
| 49.8 73.1 1733 | |
| 49.4 27.0 1733 | |
| 48.7 44.5 1733 | |
| 55.0 82.9 1733 | |
| 25.0 121.5 1734 | |
| 45.5 -73.6 1734 | |
| 30.3 120.2 1734 | |
| 30.3 120.2 1734 | |
| 48.9 2.3 1734 | |
| 40.7 109.8 1734 | |
| 48.5 35.0 1734 | |
| 41.1 122.1 1734 | |
| 55.2 61.4 1734 | |
| 41.3 -104.7 1734 | |
| 23.1 113.3 1734 | |
| 51.7 36.2 1734 | |
| 23.5 121.0 1734 | |
| 30.3 120.2 1734 | |
| 30.3 120.2 1734 | |
| 48.6 39.3 1734 | |
| 57.8 40.9 1734 | |
| 57.8 40.9 1734 | |
| 36.7 117.0 1734 | |
| 24.8 67.0 1734 | |
| 55.0 73.4 1734 | |
| 45.5 -73.6 1735 | |
| 37.3 -121.9 1735 | |
| 42.3 -71.1 1735 | |
| 55.0 60.1 1735 | |
| 55.7 37.6 1735 | |
| 54.2 45.2 1735 | |
| 50.4 30.5 1735 | |
| 59.5 34.7 1735 | |
| 43.0 -78.7 1735 | |
| 22.5 114.1 1735 | |
| 38.7 -77.2 1735 | |
| 48.9 2.3 1735 | |
| 50.0 36.3 1735 | |
| 48.5 32.3 1735 | |
| 30.3 120.2 1735 | |
| 48.5 32.3 1735 | |
| 58.6 49.7 1735 | |
| 30.3 120.2 1736 | |
| 45.5 -73.6 1736 | |
| 22.6 120.3 1736 | |
| 49.8 30.1 1736 | |
| 25.0 121.5 1736 | |
| 25.0 121.5 1736 | |
| 48.5 35.0 1736 | |
| 48.5 32.3 1736 | |
| 55.2 61.4 1736 | |
| 23.1 113.3 1736 | |
| 45.5 -73.6 1737 | |
| 54.9 43.3 1737 | |
| 37.5 127.0 1737 | |
| 45.5 -73.6 1737 | |
| 58.1 52.7 1737 | |
| 45.5 -73.6 1737 | |
| 23.5 121.0 1737 | |
| 51.7 36.2 1737 | |
| 25.0 121.5 1737 | |
| 55.7 37.6 1737 | |
| 35.7 139.6 1737 | |
| 45.5 -73.6 1737 | |
| 55.2 61.4 1737 | |
| 56.1 101.6 1737 | |
| 53.0 36.1 1737 | |
| 22.6 120.4 1737 | |
| 53.8 87.1 1737 | |
| 49.2 31.9 1738 | |
| 28.6 115.9 1738 | |
| 45.5 -73.6 1738 | |
| 53.0 36.1 1738 | |
| 22.3 114.2 1738 | |
| 23.5 121.0 1738 | |
| -2.2 -79.9 1738 | |
| 45.3 -73.9 1738 | |
| 50.4 30.5 1738 | |
| 47.6 -122.3 1738 | |
| 32.1 118.8 1738 | |
| 55.8 37.6 1738 | |
| 32.1 118.8 1738 | |
| 55.2 61.4 1738 | |
| 17.4 78.5 1738 | |
| 23.5 121.0 1738 | |
| 49.2 16.6 1738 | |
| 51.7 39.2 1738 | |
| 47.0 28.9 1738 | |
| 40.0 45.0 1738 | |
| 23.7 90.4 1738 | |
| 30.3 120.2 1738 | |
| 45.5 -73.6 1739 | |
| 41.3 69.3 1739 | |
| 56.1 40.4 1739 | |
| 55.7 37.6 1739 | |
| -33.5 -70.7 1739 | |
| 30.3 120.2 1739 | |
| 41.8 123.4 1739 | |
| 56.9 53.2 1739 | |
| 57.1 24.2 1739 | |
| 30.7 104.1 1739 | |
| 60.9 76.6 1739 | |
| 55.7 37.6 1739 | |
| 31.0 121.4 1739 | |
| 32.1 118.8 1739 | |
| 20.2 85.8 1739 | |
| 47.6 -122.3 1739 | |
| 55.5 89.2 1739 | |
| 55.0 82.9 1739 | |
| 8.0 -66.0 1739 | |
| 23.1 113.3 1739 | |
| 25.0 121.5 1739 | |
| 51.9 36.3 1739 | |
| 55.2 61.4 1739 | |
| 53.4 83.8 1739 | |
| 55.2 59.7 1739 | |
| 53.2 50.1 1739 | |
| 23.5 121.0 1739 | |
| 30.8 111.3 1739 | |
| 55.0 50.1 1739 | |
| 55.3 61.4 1739 | |
| 48.9 2.3 1740 | |
| 53.5 49.3 1740 | |
| 37.5 -122.4 1740 | |
| 48.5 32.3 1740 | |
| 54.3 48.4 1740 | |
| 50.4 30.5 1740 | |
| 45.5 -73.6 1740 | |
| 44.4 26.1 1740 | |
| 58.6 49.7 1740 | |
| 45.5 -73.6 1740 | |
| 22.8 108.3 1740 | |
| 45.5 -73.6 1740 | |
| 50.6 36.6 1740 | |
| 50.6 36.6 1740 | |
| 23.5 121.0 1740 | |
| 35.3 139.6 1740 | |
| 54.6 52.5 1740 | |
| 55.3 61.4 1740 | |
| 45.5 8.6 1740 | |
| 55.0 50.1 1740 | |
| 64.6 39.8 1741 | |
| 25.0 121.5 1741 | |
| 56.9 53.2 1741 | |
| 55.2 61.4 1741 | |
| 55.2 59.7 1741 | |
| 39.9 116.4 1741 | |
| 48.5 35.0 1741 | |
| 55.3 61.4 1741 | |
| 55.2 61.4 1741 | |
| 10.8 106.6 1741 | |
| 53.2 50.1 1741 | |
| 55.3 61.4 1741 | |
| 23.1 113.3 1741 | |
| 48.0 68.0 1741 | |
| 55.3 61.4 1741 | |
| 57.2 65.5 1741 | |
| 53.6 9.7 1741 | |
| 39.9 116.4 1741 | |
| 25.0 121.5 1741 | |
| 36.1 103.8 1741 | |
| 19.4 -99.1 1741 | |
| 51.8 55.1 1741 | |
| 59.9 30.3 1741 | |
| 24.8 121.0 1741 | |
| 28.2 113.1 1742 | |
| 30.3 120.2 1742 | |
| 45.5 -73.6 1742 | |
| 55.3 61.4 1742 | |
| 48.9 36.3 1742 | |
| 36.7 117.0 1742 | |
| 50.4 30.5 1742 | |
| 25.0 102.7 1742 | |
| 53.9 27.6 1742 | |
| 25.0 121.5 1742 | |
| -21.7 -49.7 1742 | |
| 51.7 36.2 1742 | |
| 51.7 36.2 1742 | |
| 30.3 120.2 1742 | |
| 23.1 113.3 1742 | |
| -22.8 -43.2 1742 | |
| 55.2 61.4 1742 | |
| 23.5 121.0 1743 | |
| 55.2 61.4 1743 | |
| 22.6 88.4 1743 | |
| 55.2 61.4 1743 | |
| 48.5 32.3 1743 | |
| 23.5 121.0 1743 | |
| 25.0 121.5 1743 | |
| 45.5 -73.6 1743 | |
| 45.0 34.1 1743 | |
| 45.5 -73.6 1743 | |
| 23.0 120.2 1743 | |
| 56.3 44.0 1743 | |
| 55.2 61.4 1743 | |
| 51.3 9.5 1743 | |
| 25.0 102.7 1743 | |
| 22.3 114.2 1743 | |
| 20.2 85.8 1743 | |
| 55.0 73.4 1743 | |
| 55.2 61.4 1743 | |
| 22.3 114.2 1743 | |
| 55.0 82.9 1743 | |
| 55.0 50.1 1743 | |
| 25.0 121.5 1743 | |
| 55.2 61.4 1743 | |
| 53.3 -6.3 1744 | |
| 45.5 -73.6 1744 | |
| 30.3 120.2 1744 | |
| 48.5 32.3 1744 | |
| 23.5 121.0 1744 | |
| 55.2 61.4 1744 | |
| 45.5 -73.6 1744 | |
| 45.3 -73.9 1744 | |
| 32.1 118.8 1744 | |
| 45.5 -73.6 1744 | |
| 22.6 120.4 1744 | |
| 36.7 117.0 1744 | |
| 45.5 -73.6 1744 | |
| 50.4 30.5 1744 | |
| 40.0 45.0 1744 | |
| 52.4 4.9 1744 | |
| 48.9 2.3 1744 | |
| 48.9 2.3 1744 | |
| 30.3 120.2 1744 | |
| 40.5 -74.2 1744 | |
| 55.2 59.7 1744 | |
| 45.0 34.1 1744 | |
| 42.0 43.5 1744 | |
| 51.8 55.1 1744 | |
| 55.3 61.4 1744 | |
| 55.3 61.4 1744 | |
| 55.2 61.4 1744 | |
| 45.5 -73.6 1745 | |
| 30.3 120.2 1745 | |
| 42.0 43.5 1745 | |
| 52.4 4.9 1745 | |
| 37.7 112.5 1745 | |
| 48.5 35.0 1745 | |
| 37.5 127.0 1745 | |
| 56.1 47.3 1745 | |
| 46.8 29.5 1745 | |
| 25.0 121.5 1745 | |
| 23.1 113.3 1745 | |
| 36.8 -114.1 1745 | |
| 61.3 73.4 1745 | |
| 21.0 105.9 1745 | |
| 48.9 2.6 1745 | |
| 23.5 121.0 1745 | |
| 37.5 127.0 1745 | |
| 58.7 27.8 1745 | |
| 55.2 61.4 1745 | |
| 33.8 -117.8 1745 | |
| 51.5 46.0 1745 | |
| 55.3 61.4 1745 | |
| 53.6 49.3 1745 | |
| 19.4 -99.0 1745 | |
| 55.4 43.8 1745 | |
| 30.3 120.2 1746 | |
| 39.9 116.4 1746 | |
| 46.7 32.6 1746 | |
| 44.0 21.0 1746 | |
| 51.7 36.2 1746 | |
| 48.9 2.3 1746 | |
| 50.4 30.5 1746 | |
| 37.5 -122.2 1746 | |
| 22.3 114.2 1746 | |
| 55.7 37.6 1746 | |
| 23.0 113.1 1746 | |
| 52.3 104.3 1746 | |
| 48.9 2.3 1746 | |
| 30.3 120.2 1746 | |
| 40.5 -74.2 1746 | |
| 50.4 30.5 1746 | |
| 45.0 34.1 1747 | |
| 50.5 30.5 1747 | |
| 20.0 77.0 1747 | |
| 48.0 37.8 1747 | |
| 50.5 30.5 1747 | |
| 55.7 37.6 1747 | |
| 55.2 59.7 1747 | |
| 48.9 2.3 1747 | |
| 55.2 61.4 1747 | |
| 28.6 115.9 1747 | |
| 52.7 58.7 1747 | |
| 23.5 121.0 1747 | |
| 51.5 -0.1 1747 | |
| 49.4 32.1 1747 | |
| 48.6 39.3 1747 | |
| 55.2 59.7 1747 | |
| 52.0 47.8 1747 | |
| 23.1 113.3 1747 | |
| 51.8 55.1 1747 | |
| 55.2 61.4 1747 | |
| 51.5 -0.1 1747 | |
| 54.6 39.7 1747 | |
| 37.5 121.4 1747 | |
| 47.0 28.8 1747 | |
| -36.8 -73.0 1748 | |
| 37.5 127.0 1748 | |
| 51.5 -0.1 1748 | |
| 45.3 -73.9 1748 | |
| 57.2 65.5 1748 | |
| 45.5 -73.6 1748 | |
| 47.2 38.9 1748 | |
| 23.5 121.0 1748 | |
| 45.5 -73.6 1748 | |
| 41.3 28.4 1748 | |
| 33.7 -84.4 1748 | |
| 57.0 54.0 1748 | |
| 55.2 61.4 1748 | |
| 55.2 61.4 1748 | |
| 51.8 55.1 1748 | |
| 22.6 120.4 1748 | |
| 58.5 50.0 1749 | |
| 54.3 48.4 1749 | |
| 45.5 -73.6 1749 | |
| 39.9 116.4 1749 | |
| 45.5 -73.6 1749 | |
| 23.5 121.0 1749 | |
| 60.9 76.6 1749 | |
| 22.3 114.2 1749 | |
| 23.5 121.0 1749 | |
| -23.5 -46.6 1749 | |
| 37.5 126.7 1749 | |
| 24.1 120.7 1749 | |
| 45.5 -73.6 1749 | |
| 25.0 121.5 1749 | |
| 23.5 121.0 1749 | |
| 58.6 49.7 1749 | |
| 47.3 19.2 1749 | |
| 17.4 78.5 1749 | |
| -6.2 106.8 1749 | |
| 51.3 9.5 1749 | |
| 56.3 44.0 1750 | |
| 45.3 -73.9 1750 | |
| 45.5 -73.6 1750 | |
| 55.3 61.4 1750 | |
| 50.4 30.5 1750 | |
| 45.5 -73.6 1750 | |
| 45.5 -73.6 1750 | |
| 30.3 120.2 1750 | |
| -0.2 -78.5 1750 | |
| 25.0 102.7 1750 | |
| 51.5 -0.1 1750 | |
| 55.2 61.4 1750 | |
| 45.5 -73.6 1750 | |
| 53.3 34.4 1750 | |
| 51.5 31.3 1750 | |
| 32.1 118.8 1750 | |
| 34.0 -118.3 1750 | |
| 23.5 121.0 1750 | |
| 55.2 61.4 1750 | |
| 55.2 61.4 1750 | |
| 40.0 45.0 1750 | |
| 40.5 -74.2 1750 | |
| 36.1 103.8 1750 | |
| 48.9 2.3 1750 | |
| 50.6 36.6 1751 | |
| 45.5 -73.6 1751 | |
| 56.4 41.3 1751 | |
| 55.7 37.6 1751 | |
| 39.9 116.4 1751 | |
| 41.0 29.1 1751 | |
| 49.4 32.1 1751 | |
| 30.9 120.1 1751 | |
| 30.3 120.2 1751 | |
| 22.6 120.4 1751 | |
| 36.1 103.8 1751 | |
| 56.1 40.4 1751 | |
| 54.2 45.2 1751 | |
| 34.3 108.9 1751 | |
| 41.8 123.4 1751 | |
| 50.4 30.5 1751 | |
| 48.5 35.0 1751 | |
| 51.7 36.2 1751 | |
| 25.0 121.3 1751 | |
| -25.3 -57.6 1751 | |
| 48.9 2.3 1751 | |
| 45.5 -73.6 1751 | |
| 42.1 -87.8 1751 | |
| 54.6 52.8 1751 | |
| 40.6 -74.5 1751 | |
| 29.0 -111.7 1751 | |
| 17.4 78.5 1751 | |
| -22.8 -43.2 1751 | |
| 49.6 34.5 1752 | |
| 49.4 32.1 1752 | |
| 49.2 7.0 1752 | |
| 36.7 117.0 1752 | |
| 28.6 77.2 1752 | |
| 55.2 61.4 1752 | |
| 56.8 53.2 1752 | |
| 22.3 114.2 1752 | |
| 40.8 -73.6 1752 | |
| 48.9 2.3 1752 | |
| 33.7 -84.4 1752 | |
| 23.1 113.3 1752 | |
| 48.0 37.8 1752 | |
| 19.3 76.1 1752 | |
| 54.4 61.3 1752 | |
| 40.5 -74.2 1752 | |
| 24.1 120.7 1752 | |
| 58.6 49.7 1753 | |
| 45.5 -73.6 1753 | |
| 22.3 114.2 1753 | |
| 30.3 120.2 1753 | |
| 32.1 118.8 1753 | |
| 53.1 36.2 1753 | |
| 55.2 61.4 1753 | |
| 55.2 61.4 1753 | |
| 23.1 113.3 1753 | |
| 0.4 -78.1 1753 | |
| 13.1 80.2 1753 | |
| 56.2 101.6 1753 | |
| 60.9 76.6 1753 | |
| 45.5 -73.6 1753 | |
| 44.4 9.0 1753 | |
| 30.3 120.2 1753 | |
| 37.5 127.0 1753 | |
| 45.5 -73.6 1753 | |
| 32.1 118.8 1753 | |
| 48.9 2.3 1753 | |
| 47.6 -122.3 1753 | |
| 48.5 32.3 1753 | |
| 55.2 61.4 1753 | |
| 41.0 64.0 1753 | |
| 48.8 37.6 1753 | |
| 57.0 41.0 1754 | |
| 55.3 61.4 1754 | |
| 29.4 48.0 1754 | |
| 29.4 48.0 1754 | |
| 58.0 56.3 1754 | |
| 55.8 37.6 1754 | |
| 30.3 120.2 1754 | |
| 55.2 61.4 1754 | |
| 23.5 121.0 1754 | |
| 41.0 29.0 1754 | |
| 23.1 113.3 1754 | |
| 23.5 121.0 1754 | |
| 36.1 -115.1 1754 | |
| 55.2 61.4 1754 | |
| 17.4 78.5 1754 | |
| 55.0 73.4 1754 | |
| 56.2 44.2 1755 | |
| 31.5 34.8 1755 | |
| 22.6 120.4 1755 | |
| 50.4 30.5 1755 | |
| 45.5 -73.6 1755 | |
| 37.3 -121.9 1755 | |
| 55.2 61.4 1755 | |
| 30.3 120.2 1755 | |
| 45.5 -73.6 1755 | |
| 30.3 120.2 1755 | |
| 45.5 -73.6 1755 | |
| 49.4 32.1 1755 | |
| 55.2 61.4 1755 | |
| 55.8 49.2 1755 | |
| 23.5 121.0 1755 | |
| 48.9 2.3 1755 | |
| 52.0 47.8 1755 | |
| -37.9 145.0 1755 | |
| 36.8 -114.1 1755 | |
| 53.8 38.1 1755 | |
| 59.9 30.3 1755 | |
| 55.2 61.4 1755 | |
| 42.9 -78.9 1755 | |
| 55.2 61.4 1755 | |
| 48.7 44.5 1755 | |
| 30.3 120.2 1755 | |
| 55.2 61.4 1755 | |
| 55.0 73.4 1755 | |
| 50.6 36.6 1755 | |
| 22.3 114.2 1755 | |
| 32.0 34.8 1755 | |
| 55.3 52.1 1755 | |
| 43.1 12.1 1755 | |
| 55.2 61.4 1756 | |
| 28.6 115.9 1756 | |
| 55.2 61.4 1756 | |
| 23.5 121.0 1756 | |
| 30.3 120.2 1756 | |
| 4.6 -74.1 1756 | |
| 55.0 73.4 1756 | |
| 51.5 -0.1 1756 | |
| 54.3 48.4 1756 | |
| 25.0 121.3 1756 | |
| 32.5 -94.4 1756 | |
| 37.5 127.0 1756 | |
| 51.7 36.2 1756 | |
| 45.5 -73.6 1756 | |
| 48.9 2.3 1756 | |
| 56.9 53.2 1756 | |
| 45.5 -73.6 1756 | |
| 40.5 -74.2 1756 | |
| 48.5 32.3 1756 | |
| 48.5 32.3 1756 | |
| 25.0 121.3 1757 | |
| 55.7 37.6 1757 | |
| 50.5 30.5 1757 | |
| 23.5 121.0 1757 | |
| 55.3 61.4 1757 | |
| 25.0 102.7 1757 | |
| 36.7 117.0 1757 | |
| 23.5 121.0 1757 | |
| 55.3 61.4 1757 | |
| 56.8 53.2 1757 | |
| 49.4 32.1 1757 | |
| 45.5 -73.6 1757 | |
| 23.5 121.0 1757 | |
| 23.1 113.3 1757 | |
| 24.9 118.6 1757 | |
| 52.3 104.3 1757 | |
| 30.3 120.2 1757 | |
| 48.3 40.3 1757 | |
| 55.7 37.6 1757 | |
| 36.7 117.0 1757 | |
| 41.0 29.0 1757 | |
| 28.6 115.9 1757 | |
| 50.5 30.5 1757 | |
| 48.0 37.9 1758 | |
| 54.4 61.3 1758 | |
| 23.5 121.0 1758 | |
| 36.7 117.0 1758 | |
| 45.0 19.8 1758 | |
| 46.3 48.0 1758 | |
| 23.5 121.0 1758 | |
| 48.9 2.3 1758 | |
| 55.2 61.4 1758 | |
| 56.8 53.2 1758 | |
| 50.5 30.5 1758 | |
| 45.5 -73.6 1758 | |
| 25.0 121.5 1758 | |
| 34.1 -118.3 1758 | |
| 54.6 52.8 1758 | |
| -33.5 -70.7 1758 | |
| 60.3 5.4 1758 | |
| 56.3 44.0 1758 | |
| 39.9 116.4 1759 | |
| 45.5 -73.6 1759 | |
| 50.4 30.5 1759 | |
| 50.4 30.5 1759 | |
| 30.3 120.2 1759 | |
| 30.3 120.2 1759 | |
| 45.5 -73.6 1759 | |
| 60.9 76.6 1759 | |
| 37.8 -97.8 1759 | |
| 25.0 121.5 1759 | |
| 55.2 61.4 1759 | |
| 37.3 -121.9 1759 | |
| 24.1 120.7 1759 | |
| 48.9 2.3 1759 | |
| 51.7 55.4 1759 | |
| 51.2 58.3 1759 | |
| 51.7 55.4 1759 | |
| 17.4 78.5 1759 | |
| 50.6 36.6 1759 | |
| 26.1 119.3 1759 | |
| 55.3 61.4 1760 | |
| 24.8 67.0 1760 | |
| 52.6 39.6 1760 | |
| 22.3 114.2 1760 | |
| 24.0 120.6 1760 | |
| 48.9 2.3 1760 | |
| 26.6 106.7 1760 | |
| 39.9 116.4 1760 | |
| 51.3 9.5 1760 | |
| 55.2 61.4 1760 | |
| 45.3 28.8 1760 | |
| 17.4 78.5 1760 | |
| 55.7 37.6 1760 | |
| 17.4 78.5 1760 | |
| 30.3 120.2 1760 | |
| 47.8 29.0 1760 | |
| 20.0 110.3 1760 | |
| 55.1 73.1 1760 | |
| 45.0 34.1 1760 | |
| 55.2 61.4 1760 | |
| 31.0 121.4 1761 | |
| 55.2 61.4 1761 | |
| 45.5 -73.6 1761 | |
| 30.3 120.2 1761 | |
| 45.3 -73.9 1761 | |
| 22.6 120.4 1761 | |
| 25.0 121.5 1761 | |
| 59.9 30.3 1761 | |
| 23.5 121.0 1761 | |
| 49.6 34.5 1761 | |
| 50.4 30.5 1761 | |
| 56.5 85.0 1761 | |
| 48.5 35.0 1761 | |
| -22.8 -43.2 1761 | |
| 49.8 30.1 1761 | |
| 55.2 61.4 1761 | |
| 30.0 31.2 1761 | |
| 34.0 -118.3 1761 | |
| 55.7 37.6 1761 | |
| 49.4 32.1 1761 | |
| 55.3 61.4 1761 | |
| 55.2 59.7 1761 | |
| 20.0 77.0 1761 | |
| 40.5 -74.2 1761 | |
| 22.3 114.2 1761 | |
| 47.2 39.7 1761 | |
| 36.1 103.8 1761 | |
| 23.5 121.0 1761 | |
| 55.0 59.0 1761 | |
| 48.6 39.3 1761 | |
| 55.0 59.0 1761 | |
| 23.5 121.0 1762 | |
| 55.2 61.4 1762 | |
| 23.5 121.0 1762 | |
| 23.5 121.0 1762 | |
| 22.6 88.4 1762 | |
| 23.1 113.3 1762 | |
| 30.3 120.2 1762 | |
| 23.1 113.3 1762 | |
| 55.2 61.4 1762 | |
| 42.9 -78.9 1762 | |
| 39.1 -94.6 1762 | |
| 32.1 118.8 1762 | |
| 51.2 58.3 1762 | |
| 51.7 55.4 1762 | |
| 52.0 47.4 1762 | |
| 26.9 114.5 1762 | |
| 51.7 55.4 1762 | |
| 30.0 31.2 1763 | |
| 45.5 -73.6 1763 | |
| 55.7 37.6 1763 | |
| 55.0 60.1 1763 | |
| 50.7 -3.5 1763 | |
| 50.0 36.3 1763 | |
| 53.0 36.1 1763 | |
| 45.5 -73.6 1763 | |
| 43.2 -123.4 1763 | |
| 23.5 121.0 1763 | |
| 51.7 55.4 1763 | |
| -8.0 -34.9 1763 | |
| 29.9 121.5 1763 | |
| 55.2 61.4 1763 | |
| 51.8 55.1 1763 | |
| 37.5 126.8 1764 | |
| 52.0 113.6 1764 | |
| 30.3 120.2 1764 | |
| 56.9 60.6 1764 | |
| 37.4 127.1 1764 | |
| 45.5 -73.6 1764 | |
| 16.5 80.7 1764 | |
| 61.3 73.4 1764 | |
| 37.5 127.0 1764 | |
| 46.9 -96.8 1764 | |
| 4.6 -74.1 1764 | |
| 34.1 -118.3 1764 | |
| 56.9 53.2 1764 | |
| 53.4 59.0 1764 | |
| 23.1 113.3 1764 | |
| 28.6 115.9 1764 | |
| 51.7 55.4 1764 | |
| 52.3 21.0 1764 | |
| 51.7 55.4 1764 | |
| 51.3 9.5 1764 | |
| 25.0 102.7 1764 | |
| 36.1 103.8 1764 | |
| 30.3 120.2 1764 | |
| 55.2 61.4 1764 | |
| 37.5 127.0 1764 | |
| 55.3 61.4 1765 | |
| 48.9 2.3 1765 | |
| 45.5 -73.6 1765 | |
| 45.5 -73.6 1765 | |
| 56.9 60.6 1765 | |
| 55.7 37.6 1765 | |
| 46.0 15.9 1765 | |
| 23.7 90.4 1765 | |
| 51.3 9.5 1765 | |
| 55.9 37.7 1765 | |
| 45.0 39.0 1765 | |
| 45.5 -73.6 1765 | |
| 30.6 114.3 1765 | |
| 39.0 -76.9 1765 | |
| 36.0 129.4 1765 | |
| 30.3 120.2 1765 | |
| 34.8 113.7 1765 | |
| 31.5 34.8 1765 | |
| 61.3 73.4 1765 | |
| 23.5 121.0 1765 | |
| 25.0 121.5 1765 | |
| 51.8 55.1 1765 | |
| 53.3 34.4 1765 | |
| 45.5 -73.6 1765 | |
| 41.9 23.5 1765 | |
| 45.5 -73.6 1766 | |
| 45.5 -73.6 1766 | |
| 48.9 2.3 1766 | |
| 55.2 61.4 1766 | |
| 45.5 -73.6 1766 | |
| 54.9 37.3 1766 | |
| 30.7 104.1 1766 | |
| 55.7 37.6 1766 | |
| 45.5 -73.6 1766 | |
| 50.1 14.4 1766 | |
| 55.8 49.1 1766 | |
| 55.2 61.4 1766 | |
| 25.0 121.5 1766 | |
| 52.3 104.3 1766 | |
| 23.1 113.3 1766 | |
| 52.8 52.3 1766 | |
| 23.5 121.0 1766 | |
| 51.7 55.4 1766 | |
| 54.9 58.8 1766 | |
| 48.0 68.0 1767 | |
| 48.0 68.0 1767 | |
| 51.7 36.2 1767 | |
| 31.0 121.4 1767 | |
| 30.3 120.2 1767 | |
| 60.9 76.6 1767 | |
| 23.7 90.4 1767 | |
| 45.5 -73.6 1767 | |
| 42.0 43.5 1767 | |
| 55.2 61.4 1767 | |
| 51.7 36.2 1767 | |
| 55.3 61.4 1767 | |
| 55.2 61.4 1767 | |
| 36.0 129.4 1767 | |
| -23.5 -46.6 1767 | |
| 51.7 55.4 1767 | |
| 23.1 113.3 1767 | |
| 55.3 61.4 1767 | |
| 36.6 128.7 1768 | |
| 55.7 37.6 1768 | |
| 55.2 61.4 1768 | |
| 55.2 61.4 1768 | |
| 55.2 61.4 1768 | |
| 45.5 -73.6 1768 | |
| 48.0 37.8 1768 | |
| 50.4 30.5 1768 | |
| 55.3 61.4 1768 | |
| 32.1 118.8 1768 | |
| 50.6 36.6 1768 | |
| 48.6 39.3 1768 | |
| 54.6 52.5 1768 | |
| 32.1 118.8 1768 | |
| 45.5 -73.6 1769 | |
| 49.8 24.0 1769 | |
| 24.9 118.6 1769 | |
| 31.0 121.4 1769 | |
| 48.5 32.3 1769 | |
| 32.1 118.8 1769 | |
| 56.8 53.2 1769 | |
| 32.1 118.8 1769 | |
| 32.1 118.8 1769 | |
| 49.6 34.5 1769 | |
| 45.9 -119.7 1769 | |
| 28.6 115.9 1769 | |
| 25.0 102.7 1769 | |
| 23.5 121.0 1769 | |
| 34.9 135.2 1769 | |
| 22.3 114.2 1769 | |
| 41.0 75.0 1769 | |
| 45.3 -73.9 1769 | |
| 37.5 126.7 1769 | |
| 55.0 73.4 1769 | |
| 53.2 45.0 1769 | |
| 45.3 -73.9 1769 | |
| 45.5 -73.6 1770 | |
| -34.7 -58.4 1770 | |
| -40.6 -73.1 1770 | |
| -22.8 -43.2 1770 | |
| 55.2 61.4 1770 | |
| 23.5 121.0 1770 | |
| 37.5 -122.4 1770 | |
| 45.3 -73.9 1770 | |
| 45.5 -73.6 1770 | |
| 57.0 24.1 1770 | |
| 50.7 3.2 1770 | |
| 55.4 37.5 1770 | |
| 23.5 121.0 1770 | |
| 49.6 34.5 1770 | |
| 23.3 116.3 1770 | |
| 56.8 53.2 1770 | |
| 50.6 36.6 1770 | |
| 25.0 121.3 1770 | |
| 50.1 45.4 1770 | |
| 24.1 120.7 1770 | |
| 39.0 -77.4 1770 | |
| 48.9 2.3 1770 | |
| 55.2 61.4 1770 | |
| 56.9 60.6 1770 | |
| 45.3 -73.9 1770 | |
| 24.1 120.7 1770 | |
| 36.7 34.6 1770 | |
| 48.5 35.0 1770 | |
| 50.0 36.3 1770 | |
| 58.0 56.3 1770 | |
| 45.5 -73.6 1771 | |
| 45.5 -73.6 1771 | |
| 23.5 121.0 1771 | |
| 45.5 -73.6 1771 | |
| 48.9 2.3 1771 | |
| 24.1 120.7 1771 | |
| 30.3 120.2 1771 | |
| 17.4 78.5 1771 | |
| 53.0 28.0 1771 | |
| 55.2 61.4 1771 | |
| 54.2 45.2 1771 | |
| 55.3 61.4 1771 | |
| 36.7 117.0 1771 | |
| 50.4 36.9 1771 | |
| 53.1 36.2 1771 | |
| 30.3 120.2 1771 | |
| 55.2 61.4 1771 | |
| 45.3 -73.9 1771 | |
| 48.5 32.3 1771 | |
| 55.2 61.4 1771 | |
| 55.0 82.9 1771 | |
| 55.0 59.0 1771 | |
| 45.5 -73.6 1771 | |
| 40.5 -74.2 1771 | |
| 47.2 39.7 1771 | |
| 41.0 64.0 1772 | |
| 50.4 83.5 1772 | |
| 30.3 120.2 1772 | |
| 23.5 121.0 1772 | |
| 49.6 34.5 1772 | |
| 31.0 121.4 1772 | |
| 55.2 61.4 1772 | |
| 55.2 61.4 1772 | |
| 56.9 53.2 1772 | |
| 35.7 51.4 1772 | |
| 55.7 37.6 1772 | |
| 50.0 36.3 1772 | |
| 40.5 -74.2 1772 | |
| 56.3 44.0 1772 | |
| 55.0 50.1 1772 | |
| 55.6 40.7 1772 | |
| 55.2 61.4 1772 | |
| 17.4 78.5 1772 | |
| 41.0 29.0 1773 | |
| 55.2 61.4 1773 | |
| 37.5 127.0 1773 | |
| 55.2 61.4 1773 | |
| 33.7 -84.4 1773 | |
| 25.0 121.5 1773 | |
| 30.7 104.1 1773 | |
| 50.4 30.5 1773 | |
| 22.5 114.1 1773 | |
| 43.1 12.1 1773 | |
| 23.1 113.3 1773 | |
| 23.5 121.0 1773 | |
| 30.3 120.2 1773 | |
| 53.1 36.2 1773 | |
| 39.1 117.2 1773 | |
| 48.5 32.3 1773 | |
| 37.5 -122.4 1773 | |
| 40.5 -74.2 1773 | |
| 55.3 61.4 1773 | |
| 51.7 55.4 1773 | |
| 55.2 61.4 1773 | |
| 40.5 -74.2 1773 | |
| 17.4 78.5 1773 | |
| 37.8 -97.8 1773 | |
| 54.2 45.2 1774 | |
| 36.6 128.7 1774 | |
| 36.6 128.7 1774 | |
| 48.9 2.3 1774 | |
| 25.0 121.5 1774 | |
| 48.9 2.3 1774 | |
| 36.6 128.7 1774 | |
| 51.5 -0.1 1774 | |
| 48.5 35.0 1774 | |
| 55.2 59.7 1774 | |
| 45.5 -73.6 1774 | |
| 48.9 2.3 1774 | |
| 30.3 120.2 1774 | |
| 55.1 61.6 1774 | |
| 23.1 113.3 1774 | |
| 45.5 -73.6 1774 | |
| 41.8 -87.7 1774 | |
| 32.9 -117.1 1774 | |
| 23.5 121.0 1774 | |
| 34.1 -118.3 1774 | |
| 45.8 11.8 1774 | |
| 13.0 77.6 1774 | |
| 55.8 49.1 1774 | |
| -22.9 -43.1 1774 | |
| 45.5 -73.6 1775 | |
| 55.7 37.6 1775 | |
| 52.4 4.9 1775 | |
| 34.8 113.7 1775 | |
| 30.3 120.2 1775 | |
| 10.3 123.9 1775 | |
| 55.2 61.4 1775 | |
| 55.8 49.2 1775 | |
| 54.6 39.7 1775 | |
| 46.3 48.0 1775 | |
| 23.1 113.3 1775 | |
| 23.1 113.3 1775 | |
| 29.9 121.5 1775 | |
| 45.3 -73.9 1775 | |
| 55.2 61.4 1775 | |
| 45.5 -73.6 1775 | |
| 23.5 121.0 1775 | |
| 55.0 50.1 1775 | |
| 23.1 113.3 1776 | |
| 32.1 118.8 1776 | |
| 57.0 24.1 1776 | |
| 31.0 121.4 1776 | |
| 45.3 -73.9 1776 | |
| 48.5 32.3 1776 | |
| 48.5 32.3 1776 | |
| 19.4 -99.1 1776 | |
| 55.8 49.2 1776 | |
| 53.9 27.6 1776 | |
| 55.0 60.4 1776 | |
| 43.1 141.3 1776 | |
| 25.0 121.5 1776 | |
| 17.4 78.5 1776 | |
| 22.6 120.4 1776 | |
| 55.2 61.4 1776 | |
| 23.1 113.3 1776 | |
| 48.3 38.1 1776 | |
| 36.6 128.7 1776 | |
| 55.7 37.6 1776 | |
| 34.0 -117.9 1776 | |
| 55.2 61.4 1776 | |
| 25.8 -80.2 1776 | |
| 51.7 36.2 1776 | |
| 55.2 61.4 1776 | |
| 32.1 118.8 1776 | |
| 25.0 121.5 1776 | |
| 48.9 2.3 1776 | |
| 48.5 32.3 1776 | |
| 23.5 121.0 1776 | |
| 31.0 121.4 1776 | |
| 30.3 120.2 1777 | |
| 45.5 -73.6 1777 | |
| 55.7 37.6 1777 | |
| 17.2 78.4 1777 | |
| 22.3 114.2 1777 | |
| 56.9 53.2 1777 | |
| 49.4 32.1 1777 | |
| 48.9 2.3 1777 | |
| 36.6 128.7 1777 | |
| 50.4 30.5 1777 | |
| 22.5 114.0 1777 | |
| 55.2 61.4 1777 | |
| 54.8 32.0 1777 | |
| 55.8 38.0 1777 | |
| 48.9 2.3 1777 | |
| 41.4 -75.7 1777 | |
| 56.3 44.0 1777 | |
| 56.9 53.2 1777 | |
| 48.3 38.1 1777 | |
| 57.8 40.9 1777 | |
| 14.6 121.0 1777 | |
| 45.5 -73.6 1777 | |
| 56.8 53.2 1777 | |
| 55.2 59.7 1777 | |
| 22.6 120.4 1777 | |
| 55.2 61.4 1777 | |
| 34.8 113.7 1777 | |
| 53.7 91.4 1777 | |
| 52.2 21.0 1777 | |
| 32.1 118.8 1778 | |
| 2.5 112.5 1778 | |
| 36.6 128.7 1778 | |
| 23.0 90.9 1778 | |
| 55.0 60.1 1778 | |
| 50.6 3.1 1778 | |
| 48.5 35.0 1778 | |
| 46.0 25.0 1778 | |
| 20.2 85.8 1778 | |
| 23.0 120.2 1778 | |
| 56.8 53.2 1778 | |
| 45.5 -73.6 1778 | |
| 55.2 61.4 1778 | |
| 22.3 114.2 1778 | |
| 55.2 59.7 1778 | |
| 23.1 113.3 1778 | |
| 48.9 2.3 1778 | |
| 48.9 2.3 1778 | |
| 54.8 56.0 1778 | |
| 26.6 106.7 1778 | |
| 23.5 121.0 1778 | |
| 45.0 34.1 1778 | |
| 55.3 61.4 1779 | |
| 32.1 118.8 1779 | |
| 57.0 24.1 1779 | |
| 24.1 120.7 1779 | |
| 55.8 49.2 1779 | |
| 52.3 104.3 1779 | |
| 50.4 30.5 1779 | |
| 55.2 61.4 1779 | |
| 40.5 -74.2 1779 | |
| 47.9 35.3 1779 | |
| 48.5 35.0 1779 | |
| 45.5 -73.6 1779 | |
| 40.5 -74.2 1779 | |
| 52.3 21.0 1779 | |
| 55.0 60.1 1780 | |
| 45.5 -73.6 1780 | |
| 30.7 104.1 1780 | |
| -13.0 -38.5 1780 | |
| 32.1 118.8 1780 | |
| 55.0 60.1 1780 | |
| 30.6 114.3 1780 | |
| 51.2 58.3 1780 | |
| 36.6 128.7 1780 | |
| 9.3 122.9 1780 | |
| 48.5 35.0 1780 | |
| 48.0 37.8 1780 | |
| 51.7 39.2 1780 | |
| 25.0 121.5 1780 | |
| 51.7 55.4 1780 | |
| 40.5 -74.2 1780 | |
| 36.6 128.7 1780 | |
| 50.5 30.5 1780 | |
| 39.1 -94.6 1780 | |
| 51.2 58.3 1780 | |
| 13.0 77.6 1780 | |
| 34.8 113.7 1780 | |
| 51.3 9.5 1781 | |
| 55.2 61.4 1781 | |
| 55.2 61.4 1781 | |
| 45.3 -73.9 1781 | |
| 34.8 113.7 1781 | |
| 55.2 61.4 1781 | |
| 53.0 36.1 1781 | |
| 23.1 113.3 1781 | |
| 41.8 -87.7 1781 | |
| 23.5 121.0 1781 | |
| 48.5 32.3 1781 | |
| 33.9 118.3 1781 | |
| 53.5 49.3 1781 | |
| 62.0 129.7 1781 | |
| 45.5 -73.6 1781 | |
| 55.2 61.4 1781 | |
| 51.3 9.5 1781 | |
| 55.2 61.4 1781 | |
| 23.1 113.3 1781 | |
| 55.3 61.4 1781 | |
| 53.2 -4.1 1781 | |
| 55.7 37.6 1781 | |
| 25.0 121.5 1781 | |
| 57.0 86.1 1781 | |
| 56.9 53.2 1781 | |
| 36.6 128.7 1781 | |
| 30.3 120.2 1781 | |
| 45.3 -73.9 1781 | |
| 50.1 8.6 1781 | |
| 43.2 23.6 1781 | |
| 45.3 -73.9 1782 | |
| 55.2 59.7 1782 | |
| 47.5 42.2 1782 | |
| 25.0 102.7 1782 | |
| 48.9 2.3 1782 | |
| 45.8 126.7 1782 | |
| 50.6 36.6 1782 | |
| 48.9 2.3 1782 | |
| 33.4 -112.0 1782 | |
| 45.5 -73.6 1782 | |
| 23.5 121.0 1782 | |
| 45.5 -73.6 1782 | |
| 56.9 60.6 1782 | |
| 55.2 61.4 1782 | |
| 48.5 32.3 1782 | |
| 45.5 -73.6 1783 | |
| 56.9 53.2 1783 | |
| -40.6 -73.1 1783 | |
| 23.0 120.2 1783 | |
| 37.3 -121.9 1783 | |
| 48.3 25.9 1783 | |
| 51.7 36.2 1783 | |
| 45.5 -73.6 1783 | |
| 28.5 77.0 1783 | |
| 50.1 14.4 1783 | |
| 25.0 121.5 1783 | |
| 32.1 118.8 1783 | |
| 55.8 49.2 1783 | |
| 32.1 118.8 1783 | |
| 50.6 36.6 1783 | |
| 56.9 60.6 1783 | |
| 46.1 -73.9 1783 | |
| 30.3 120.2 1783 | |
| 24.1 120.7 1783 | |
| 47.5 40.8 1783 | |
| 24.1 120.5 1783 | |
| -22.9 -43.2 1783 | |
| 29.5 -98.4 1783 | |
| 55.2 61.4 1783 | |
| 55.2 59.7 1783 | |
| 55.2 61.4 1783 | |
| 49.6 34.5 1783 | |
| 34.4 -118.5 1783 | |
| 51.5 46.0 1783 | |
| 48.0 37.9 1783 | |
| 36.2 -86.6 1783 | |
| 54.3 48.4 1783 | |
| 55.2 61.4 1783 | |
| 55.2 61.4 1783 | |
| 48.9 2.3 1783 | |
| 49.1 33.4 1783 | |
| 48.9 2.3 1783 | |
| 51.2 58.6 1783 | |
| -37.1 -73.2 1784 | |
| 50.4 30.5 1784 | |
| -22.4 -47.5 1784 | |
| 43.8 87.6 1784 | |
| 25.0 121.5 1784 | |
| 39.9 116.4 1784 | |
| 60.9 76.6 1784 | |
| 22.3 114.2 1784 | |
| 22.9 120.3 1784 | |
| 53.9 27.6 1784 | |
| 45.5 -73.6 1784 | |
| 42.3 -71.1 1784 | |
| 39.1 117.2 1784 | |
| 37.5 127.0 1784 | |
| 22.5 114.1 1784 | |
| 23.1 113.3 1784 | |
| 30.8 120.8 1784 | |
| 55.2 61.4 1784 | |
| 52.8 52.3 1784 | |
| 45.5 -73.6 1784 | |
| 23.5 121.0 1784 | |
| 55.2 61.4 1784 | |
| 24.9 118.6 1784 | |
| 49.4 32.1 1784 | |
| 30.3 120.2 1784 | |
| 45.5 -73.6 1785 | |
| 45.5 -73.6 1785 | |
| 36.9 30.7 1785 | |
| 30.3 120.2 1785 | |
| 45.5 -73.6 1785 | |
| 36.7 117.0 1785 | |
| 49.4 32.1 1785 | |
| 58.6 49.7 1785 | |
| 48.9 2.3 1785 | |
| 23.0 72.6 1785 | |
| 25.0 121.5 1785 | |
| 48.9 2.3 1785 | |
| 25.0 121.5 1785 | |
| 45.5 -73.6 1785 | |
| 39.1 117.2 1785 | |
| 55.2 59.7 1785 | |
| 45.8 16.0 1785 | |
| 56.9 53.2 1785 | |
| 55.0 82.9 1785 | |
| 51.7 55.4 1785 | |
| 56.1 40.4 1785 | |
| 55.3 61.4 1785 | |
| 47.0 142.7 1785 | |
| 48.9 2.4 1785 | |
| 56.4 37.5 1786 | |
| 30.3 120.2 1786 | |
| 43.1 12.1 1786 | |
| -36.8 -73.0 1786 | |
| 29.7 -95.4 1786 | |
| 50.9 3.3 1786 | |
| 55.7 37.6 1786 | |
| 48.9 2.3 1786 | |
| 25.0 121.5 1786 | |
| 60.9 76.6 1786 | |
| 36.7 117.0 1786 | |
| 50.6 36.6 1786 | |
| 55.3 61.4 1786 | |
| 55.2 61.4 1786 | |
| 33.8 -117.8 1786 | |
| 48.9 2.3 1786 | |
| 46.0 25.0 1786 | |
| 23.5 121.0 1786 | |
| 56.4 41.3 1786 | |
| 20.0 110.3 1786 | |
| 23.5 121.0 1786 | |
| 30.3 120.2 1787 | |
| 55.2 61.4 1787 | |
| 51.7 36.2 1787 | |
| 57.0 54.0 1787 | |
| 23.0 120.2 1787 | |
| 23.5 121.0 1787 | |
| 25.0 102.7 1787 | |
| 23.5 121.0 1787 | |
| 43.3 76.9 1787 | |
| 48.5 32.3 1787 | |
| 49.6 34.5 1787 | |
| 55.8 49.2 1787 | |
| 55.7 37.6 1787 | |
| 40.0 45.0 1787 | |
| 39.1 -94.6 1787 | |
| 34.8 113.7 1787 | |
| 39.9 116.4 1787 | |
| 55.7 37.6 1787 | |
| 56.0 92.9 1787 | |
| 50.6 36.6 1787 | |
| 51.7 55.4 1787 | |
| 55.3 86.1 1787 | |
| 40.5 47.5 1787 | |
| 30.3 120.2 1787 | |
| 45.5 -73.6 1788 | |
| 24.0 54.0 1788 | |
| 23.5 121.0 1788 | |
| 30.3 120.2 1788 | |
| 55.1 59.5 1788 | |
| 51.3 9.5 1788 | |
| 37.5 -122.4 1788 | |
| 34.0 -117.9 1788 | |
| 55.2 59.7 1788 | |
| 25.0 121.5 1788 | |
| 30.6 114.3 1788 | |
| 30.3 120.2 1788 | |
| 59.3 18.1 1788 | |
| 49.4 32.1 1788 | |
| 30.3 120.2 1788 | |
| 48.0 68.0 1788 | |
| 45.5 -73.6 1788 | |
| 34.3 108.9 1788 | |
| 39.1 117.2 1788 | |
| 49.4 32.1 1788 | |
| 37.5 -122.4 1788 | |
| 43.9 125.3 1788 | |
| 47.2 39.7 1788 | |
| 17.4 78.5 1788 | |
| 24.9 118.6 1788 | |
| 51.7 55.4 1788 | |
| 17.4 78.5 1789 | |
| 24.1 120.7 1789 | |
| 45.5 -73.6 1789 | |
| 51.5 -0.1 1789 | |
| 39.9 116.4 1789 | |
| 46.1 -73.9 1789 | |
| 25.0 102.7 1789 | |
| 48.5 35.0 1789 | |
| 23.1 113.3 1789 | |
| 50.6 36.6 1789 | |
| 50.6 36.6 1789 | |
| 48.0 37.8 1789 | |
| -25.4 -49.3 1789 | |
| 40.7 -74.2 1789 | |
| -25.4 -49.3 1789 | |
| 55.2 61.4 1789 | |
| 45.5 -73.6 1789 | |
| 23.5 121.0 1789 | |
| 56.9 53.2 1789 | |
| 57.8 40.9 1789 | |
| 48.5 32.3 1789 | |
| 55.2 61.4 1789 | |
| 47.9 35.3 1789 | |
| 51.2 58.3 1789 | |
| 51.3 58.2 1789 | |
| 53.2 63.6 1790 | |
| 45.5 -73.6 1790 | |
| 48.9 2.3 1790 | |
| 25.0 121.5 1790 | |
| 45.5 -73.6 1790 | |
| 22.3 114.2 1790 | |
| 49.4 32.1 1790 | |
| 51.5 46.0 1790 | |
| 45.3 -73.9 1790 | |
| 45.5 -73.6 1790 | |
| 55.7 37.6 1790 | |
| 55.7 37.6 1790 | |
| 50.4 30.5 1790 | |
| 40.0 45.0 1790 | |
| 22.3 113.6 1790 | |
| 45.5 -73.6 1790 | |
| 57.8 40.9 1790 | |
| 37.5 127.0 1791 | |
| 55.2 61.4 1791 | |
| 23.5 121.0 1791 | |
| 12.2 -86.3 1791 | |
| 55.2 34.3 1791 | |
| 23.1 113.3 1791 | |
| 31.8 120.0 1791 | |
| 46.3 48.0 1791 | |
| 45.5 -73.6 1791 | |
| 26.1 119.3 1791 | |
| 23.5 121.0 1791 | |
| 55.2 61.4 1791 | |
| 55.2 61.4 1791 | |
| 23.1 113.3 1791 | |
| 38.7 -9.1 1791 | |
| 37.5 -122.4 1791 | |
| 37.3 -121.9 1791 | |
| 51.5 46.0 1791 | |
| 23.1 113.3 1791 | |
| 41.0 29.0 1791 | |
| 28.2 113.1 1791 | |
| 13.0 77.6 1791 | |
| 23.1 113.3 1791 | |
| 39.9 116.4 1792 | |
| 28.2 113.1 1792 | |
| 53.2 50.1 1792 | |
| 28.7 77.2 1792 | |
| 48.9 2.3 1792 | |
| 53.1 49.9 1792 | |
| 55.7 37.6 1792 | |
| 23.1 113.3 1792 | |
| 43.1 131.9 1792 | |
| 56.8 53.2 1792 | |
| 23.1 113.3 1792 | |
| 23.1 113.3 1792 | |
| 55.2 124.7 1792 | |
| 55.7 37.6 1792 | |
| 39.9 116.4 1792 | |
| 55.7 37.6 1792 | |
| 51.7 55.4 1792 | |
| 51.7 36.2 1792 | |
| 51.7 36.2 1793 | |
| -22.8 -43.2 1793 | |
| -26.2 28.2 1793 | |
| 25.0 121.5 1793 | |
| 51.7 39.2 1793 | |
| 55.3 61.4 1793 | |
| 55.2 61.4 1793 | |
| 43.1 12.1 1793 | |
| 30.3 120.2 1793 | |
| 49.8 30.1 1793 | |
| 24.8 121.0 1793 | |
| 4.6 -74.1 1793 | |
| 30.7 104.1 1793 | |
| 44.6 33.5 1793 | |
| 43.1 12.1 1793 | |
| 50.3 127.5 1793 | |
| 23.5 121.0 1793 | |
| 59.4 28.6 1793 | |
| 45.5 -73.6 1793 | |
| 39.9 116.4 1793 | |
| 55.6 109.3 1793 | |
| 52.3 21.0 1793 | |
| 40.2 44.5 1793 | |
| 48.9 38.4 1793 | |
| 45.8 126.7 1793 | |
| 50.0 36.3 1793 | |
| 55.7 37.6 1794 | |
| 48.5 32.3 1794 | |
| 45.5 -73.6 1794 | |
| 30.3 120.2 1794 | |
| 37.3 13.7 1794 | |
| 52.1 5.0 1794 | |
| 23.7 90.4 1794 | |
| 55.2 61.4 1794 | |
| 48.9 2.3 1794 | |
| 29.9 121.5 1794 | |
| 48.4 10.0 1794 | |
| 46.3 48.0 1794 | |
| 55.2 61.4 1794 | |
| 50.5 30.5 1794 | |
| 30.3 120.2 1794 | |
| 46.7 32.6 1794 | |
| 22.6 88.4 1794 | |
| 45.5 -73.6 1794 | |
| 55.3 61.4 1794 | |
| 40.4 49.9 1794 | |
| 36.1 103.8 1794 | |
| 40.5 -74.2 1794 | |
| 33.7 -84.4 1794 | |
| 42.9 -73.4 1794 | |
| 51.3 9.5 1794 | |
| 47.2 39.7 1794 | |
| 28.4 -80.8 1794 | |
| 24.1 120.7 1794 | |
| 25.0 121.5 1795 | |
| 30.3 120.2 1795 | |
| 55.9 26.5 1795 | |
| 37.5 -122.4 1795 | |
| 30.6 114.3 1795 | |
| 37.5 127.0 1795 | |
| 51.5 31.3 1795 | |
| 34.7 113.5 1795 | |
| 32.8 -117.1 1795 | |
| 32.1 118.8 1795 | |
| 55.2 61.4 1795 | |
| 55.3 61.4 1795 | |
| 52.2 20.8 1795 | |
| 23.5 121.0 1796 | |
| 45.5 -73.6 1796 | |
| 37.3 -121.9 1796 | |
| 13.1 80.3 1796 | |
| 51.8 55.1 1796 | |
| 30.3 120.2 1796 | |
| 30.3 120.2 1796 | |
| 55.5 47.5 1796 | |
| 55.3 61.4 1796 | |
| 23.5 121.0 1796 | |
| 24.1 120.7 1796 | |
| 55.9 37.8 1796 | |
| 53.9 86.7 1796 | |
| 55.8 37.6 1796 | |
| 55.2 61.4 1796 | |
| 34.7 113.5 1796 | |
| 17.4 78.5 1796 | |
| 28.6 115.9 1797 | |
| 25.3 51.5 1797 | |
| 52.4 4.9 1797 | |
| 25.0 102.7 1797 | |
| 19.4 -99.0 1797 | |
| 32.1 118.8 1797 | |
| 23.1 113.3 1797 | |
| 55.2 61.4 1797 | |
| 45.3 -73.9 1797 | |
| 52.8 52.3 1797 | |
| 39.9 115.3 1797 | |
| 23.1 113.3 1797 | |
| 37.5 127.0 1798 | |
| 30.3 120.2 1798 | |
| 47.5 19.1 1798 | |
| 56.1 47.3 1798 | |
| 51.7 55.4 1798 | |
| 48.9 2.3 1798 | |
| 49.4 32.1 1798 | |
| 55.7 37.6 1798 | |
| 45.1 7.7 1798 | |
| 24.8 121.0 1798 | |
| 55.0 73.4 1798 | |
| 23.5 121.0 1798 | |
| 51.2 58.3 1798 | |
| 55.3 52.1 1798 | |
| 35.5 -81.0 1798 | |
| 48.9 2.3 1799 | |
| 39.9 116.4 1799 | |
| 53.4 83.8 1799 | |
| 55.2 61.4 1799 | |
| 36.6 101.8 1799 | |
| 48.9 2.3 1799 | |
| 25.0 121.5 1799 | |
| 39.9 32.8 1799 | |
| 31.9 117.3 1799 | |
| 39.9 116.4 1799 | |
| 24.1 120.7 1799 | |
| 19.4 -99.1 1799 | |
| 35.6 139.8 1799 | |
| 23.5 121.0 1799 | |
| 55.2 61.4 1799 | |
| 48.8 37.6 1799 | |
| 58.7 50.2 1799 | |
| 56.9 60.6 1800 | |
| 45.5 -73.6 1800 | |
| 55.2 61.4 1800 | |
| 25.0 121.5 1800 | |
| 45.5 -73.6 1800 | |
| 45.5 -73.6 1800 | |
| 25.0 121.5 1800 | |
| 36.7 117.0 1800 | |
| 45.5 -73.6 1800 | |
| 48.9 2.3 1800 | |
| 39.9 116.4 1800 | |
| 23.5 121.0 1800 | |
| 22.3 114.2 1800 | |
| 51.5 46.0 1800 | |
| 23.5 121.0 1800 | |
| 41.0 75.0 1800 | |
| 10.8 106.6 1800 | |
| 56.5 85.0 1800 | |
| 23.1 113.3 1800 | |
| 22.3 114.2 1801 | |
| 50.6 26.2 1801 | |
| 45.5 -73.6 1801 | |
| 25.0 121.5 1801 | |
| 45.8 11.7 1801 | |
| 40.4 -3.7 1801 | |
| 50.4 30.5 1801 | |
| 41.0 29.0 1801 | |
| 50.9 4.4 1801 | |
| 51.9 33.5 1801 | |
| 50.6 36.6 1801 | |
| 22.6 88.4 1801 | |
| 45.5 -73.6 1801 | |
| 32.1 118.8 1801 | |
| 37.5 127.0 1801 | |
| 54.2 37.6 1801 | |
| 55.7 37.6 1801 | |
| 55.2 61.4 1801 | |
| 51.3 58.2 1801 | |
| 55.2 61.4 1802 | |
| 48.2 17.1 1802 | |
| 49.8 24.0 1802 | |
| 55.3 38.7 1802 | |
| 54.2 37.6 1802 | |
| 23.1 113.3 1802 | |
| 18.5 73.9 1802 | |
| 53.9 27.6 1802 | |
| 53.2 50.1 1802 | |
| 55.5 65.3 1802 | |
| 54.2 45.2 1802 | |
| 53.9 27.6 1802 | |
| 54.2 45.2 1802 | |
| 23.1 113.3 1802 | |
| 48.5 35.0 1802 | |
| 58.6 49.7 1802 | |
| 45.5 -73.6 1802 | |
| 56.9 53.2 1802 | |
| 30.3 120.2 1802 | |
| 55.2 59.7 1802 | |
| 30.3 120.2 1802 | |
| 54.9 61.4 1802 | |
| 19.4 -98.9 1803 | |
| 22.6 88.4 1803 | |
| 23.5 121.0 1803 | |
| 39.9 116.4 1803 | |
| 23.5 121.0 1803 | |
| 50.4 30.5 1803 | |
| 55.7 37.6 1803 | |
| 25.0 102.7 1803 | |
| 60.9 76.6 1803 | |
| 39.9 116.4 1803 | |
| 55.7 37.6 1803 | |
| 37.3 -121.9 1803 | |
| 55.2 61.4 1803 | |
| 55.7 37.6 1803 | |
| 50.0 36.3 1803 | |
| 37.3 -121.9 1803 | |
| 23.1 113.3 1803 | |
| 50.9 128.5 1803 | |
| 61.3 73.4 1803 | |
| 23.1 113.3 1803 | |
| 25.0 121.5 1803 | |
| 41.8 123.4 1803 | |
| 56.1 47.3 1803 | |
| 45.5 -73.6 1803 | |
| 37.5 127.0 1803 | |
| 24.5 118.1 1803 | |
| 48.5 32.3 1804 | |
| 47.5 19.1 1804 | |
| 58.6 49.7 1804 | |
| 40.5 -74.2 1804 | |
| 47.0 28.9 1804 | |
| 45.5 -73.6 1804 | |
| 30.3 120.2 1804 | |
| 53.5 49.3 1804 | |
| 22.6 120.4 1804 | |
| 25.0 121.5 1804 | |
| 19.6 -98.9 1804 | |
| 55.2 61.4 1804 | |
| 48.5 35.0 1804 | |
| 37.7 112.5 1804 | |
| 55.2 61.4 1804 | |
| 55.2 61.4 1804 | |
| 43.1 -73.8 1804 | |
| 22.3 114.2 1804 | |
| 56.6 47.9 1804 | |
| 30.3 120.2 1804 | |
| 50.3 83.5 1804 | |
| 51.8 55.1 1804 | |
| 28.6 115.9 1804 | |
| 45.3 -73.9 1804 | |
| 51.7 55.4 1804 | |
| 56.1 47.3 1804 | |
| -18.6 -46.5 1804 | |
| 51.7 36.2 1805 | |
| 30.3 120.2 1805 | |
| 45.5 -73.6 1805 | |
| 54.9 43.3 1805 | |
| 43.8 87.6 1805 | |
| 41.0 75.0 1805 | |
| 45.5 -73.6 1805 | |
| 55.8 49.2 1805 | |
| 45.5 -73.6 1805 | |
| 35.6 139.8 1805 | |
| 34.7 113.5 1805 | |
| 49.3 -123.1 1805 | |
| 23.1 113.3 1805 | |
| 30.0 31.2 1805 | |
| 36.7 117.0 1805 | |
| 58.6 49.7 1805 | |
| 55.2 76.0 1805 | |
| 50.0 36.3 1805 | |
| 23.5 121.0 1805 | |
| 45.5 -73.6 1805 | |
| 52.8 52.3 1805 | |
| 55.2 61.4 1805 | |
| 55.2 61.4 1805 | |
| 23.5 121.0 1806 | |
| 45.5 -73.6 1806 | |
| 50.0 36.3 1806 | |
| 54.3 48.4 1806 | |
| 37.5 -122.4 1806 | |
| 60.2 24.7 1806 | |
| 10.0 8.0 1806 | |
| 54.6 22.2 1806 | |
| 47.0 28.9 1806 | |
| 55.2 61.4 1806 | |
| 34.8 113.7 1806 | |
| 30.1 31.3 1806 | |
| 45.5 -73.6 1806 | |
| 38.4 27.1 1806 | |
| 57.8 40.9 1806 | |
| 45.5 -73.6 1807 | |
| 35.6 140.1 1807 | |
| 50.0 36.3 1807 | |
| 30.3 120.2 1807 | |
| 23.5 121.0 1807 | |
| 22.5 114.1 1807 | |
| 34.3 108.9 1807 | |
| 25.1 121.7 1807 | |
| 56.8 53.2 1807 | |
| 45.8 16.0 1807 | |
| 9.8 -63.2 1807 | |
| 25.0 121.5 1807 | |
| 7.0 124.9 1807 | |
| -12.3 -66.2 1807 | |
| 45.3 -73.9 1807 | |
| 40.5 -74.2 1807 | |
| 50.4 30.5 1807 | |
| 55.0 82.9 1807 | |
| 37.3 -121.9 1808 | |
| 25.0 121.5 1808 | |
| 23.5 87.3 1808 | |
| 42.3 69.6 1808 | |
| 49.4 32.1 1808 | |
| 19.4 -99.1 1808 | |
| 60.9 76.6 1808 | |
| 34.7 113.5 1808 | |
| 49.4 32.1 1808 | |
| 50.0 36.3 1808 | |
| 49.6 34.5 1808 | |
| 30.6 114.3 1808 | |
| -25.4 -49.3 1808 | |
| 49.4 32.1 1808 | |
| 55.3 61.4 1808 | |
| 45.5 -73.6 1808 | |
| 51.5 46.1 1808 | |
| 48.9 2.3 1808 | |
| 48.8 37.6 1808 | |
| 55.2 61.4 1808 | |
| 48.8 37.6 1808 | |
| 45.3 -73.9 1808 | |
| 48.9 2.3 1809 | |
| 40.8 -75.9 1809 | |
| 34.8 113.7 1809 | |
| 30.7 104.1 1809 | |
| 49.6 34.5 1809 | |
| 30.3 120.2 1809 | |
| 49.6 34.5 1809 | |
| 55.2 61.4 1809 | |
| 45.5 -73.6 1809 | |
| 56.4 52.3 1809 | |
| 30.3 120.2 1809 | |
| 13.0 77.6 1809 | |
| 17.4 78.5 1809 | |
| 30.3 120.2 1809 | |
| 33.7 -84.4 1809 | |
| 23.1 113.3 1809 | |
| 25.0 121.5 1809 | |
| 53.2 50.1 1809 | |
| 56.8 60.5 1809 | |
| 45.2 39.7 1809 | |
| 57.8 40.9 1809 | |
| 45.3 -73.9 1810 | |
| 30.3 120.2 1810 | |
| 23.5 121.0 1810 | |
| 55.2 61.4 1810 | |
| 23.5 121.0 1810 | |
| 50.4 30.5 1810 | |
| 21.5 -104.9 1810 | |
| 48.9 2.3 1810 | |
| 39.9 116.4 1810 | |
| 49.3 -123.1 1810 | |
| 55.3 38.7 1810 | |
| 45.5 -73.6 1810 | |
| 50.5 30.5 1810 | |
| 31.0 121.4 1811 | |
| 31.0 121.4 1811 | |
| 8.5 77.0 1811 | |
| 39.9 116.4 1811 | |
| 55.8 49.1 1811 | |
| 50.4 30.5 1811 | |
| 50.4 30.5 1811 | |
| 47.5 19.1 1811 | |
| 30.8 120.8 1811 | |
| 48.9 2.4 1811 | |
| 48.0 37.8 1811 | |
| 48.7 44.5 1811 | |
| 40.5 -74.2 1811 | |
| 45.7 28.4 1811 | |
| 22.5 114.1 1811 | |
| 48.9 2.3 1811 | |
| 56.1 40.4 1811 | |
| 28.6 115.9 1812 | |
| 54.3 48.4 1812 | |
| 34.0 -117.9 1812 | |
| 28.7 77.2 1812 | |
| 52.3 104.3 1812 | |
| 30.6 114.3 1812 | |
| 20.0 110.3 1812 | |
| 55.2 61.4 1812 | |
| 30.3 120.2 1812 | |
| 55.7 37.6 1812 | |
| 49.6 34.5 1812 | |
| 56.9 35.9 1812 | |
| 53.4 83.8 1812 | |
| 50.9 4.4 1812 | |
| 45.5 -73.6 1812 | |
| 32.1 118.8 1813 | |
| 45.3 -73.9 1813 | |
| 57.0 24.1 1813 | |
| 55.7 37.6 1813 | |
| 48.9 2.3 1813 | |
| 56.9 53.2 1813 | |
| 37.5 127.0 1813 | |
| 44.5 34.2 1813 | |
| 48.8 37.6 1813 | |
| 48.5 32.3 1813 | |
| 55.2 61.4 1813 | |
| 17.4 78.5 1813 | |
| 34.3 108.9 1813 | |
| 23.1 113.3 1813 | |
| 55.2 61.4 1813 | |
| 55.7 37.6 1813 | |
| 23.0 120.2 1813 | |
| 51.3 9.5 1814 | |
| 30.3 120.2 1814 | |
| 23.5 121.0 1814 | |
| 39.9 116.4 1814 | |
| 36.7 117.0 1814 | |
| 23.1 113.3 1814 | |
| 20.0 77.0 1814 | |
| -22.8 -43.2 1814 | |
| 48.9 2.3 1814 | |
| 13.7 100.5 1814 | |
| 25.0 121.5 1814 | |
| 56.9 53.2 1814 | |
| 55.4 43.8 1814 | |
| 51.8 55.1 1814 | |
| 55.3 52.1 1814 | |
| 30.3 120.2 1814 | |
| 23.5 121.0 1814 | |
| 30.3 120.2 1814 | |
| 22.3 114.2 1814 | |
| 28.6 115.9 1815 | |
| 44.2 42.1 1815 | |
| 30.3 120.2 1815 | |
| 55.2 61.4 1815 | |
| 30.3 120.2 1815 | |
| 10.6 -71.6 1815 | |
| 47.0 32.0 1815 | |
| 22.5 114.1 1815 | |
| 55.0 60.1 1815 | |
| 45.0 39.0 1815 | |
| 41.8 123.4 1815 | |
| 46.3 48.0 1815 | |
| 53.9 27.6 1815 | |
| 55.2 61.4 1815 | |
| 55.8 37.6 1815 | |
| 48.3 38.1 1815 | |
| 55.2 61.4 1815 | |
| 45.3 -73.9 1815 | |
| 34.1 -118.3 1815 | |
| 45.3 -73.9 1815 | |
| 48.7 44.5 1815 | |
| 33.7 -84.4 1815 | |
| 53.7 91.7 1815 | |
| 42.0 43.5 1815 | |
| 55.2 61.4 1816 | |
| 45.5 -73.6 1816 | |
| 45.5 -73.6 1816 | |
| 45.8 126.7 1816 | |
| 55.2 61.4 1816 | |
| 47.9 35.3 1816 | |
| 23.5 121.0 1816 | |
| 55.2 61.4 1816 | |
| 45.5 -73.6 1816 | |
| 51.7 39.2 1816 | |
| 43.8 -79.2 1816 | |
| 4.6 -74.1 1816 | |
| 45.5 -73.6 1816 | |
| 53.0 36.1 1816 | |
| 25.0 121.5 1816 | |
| 23.5 121.0 1816 | |
| 55.2 61.4 1816 | |
| 55.3 86.1 1816 | |
| 55.8 49.1 1816 | |
| 55.0 60.1 1816 | |
| 54.8 38.9 1817 | |
| 53.5 49.3 1817 | |
| 34.3 108.9 1817 | |
| 41.8 123.4 1817 | |
| 52.5 103.9 1817 | |
| 55.8 37.6 1817 | |
| 55.2 61.4 1817 | |
| 22.3 114.2 1817 | |
| 32.1 118.8 1817 | |
| 30.6 114.3 1817 | |
| 31.9 117.3 1817 | |
| 45.5 -73.6 1817 | |
| 44.7 37.8 1817 | |
| 37.8 -97.8 1817 | |
| 55.2 61.4 1817 | |
| 64.6 39.8 1817 | |
| 45.5 -73.6 1817 | |
| 43.8 87.6 1817 | |
| 45.5 -73.6 1817 | |
| 55.2 61.4 1818 | |
| 48.5 32.3 1818 | |
| 48.5 32.3 1818 | |
| 39.9 116.4 1818 | |
| 51.5 -0.1 1818 | |
| 55.2 61.4 1818 | |
| -22.0 -47.9 1818 | |
| 55.2 61.4 1818 | |
| 39.9 116.4 1818 | |
| 55.3 61.4 1818 | |
| 55.8 37.6 1818 | |
| 55.2 61.4 1818 | |
| 17.4 78.5 1818 | |
| 45.5 -73.6 1818 | |
| 51.7 55.4 1818 | |
| 55.3 61.4 1818 | |
| 45.3 -73.9 1818 | |
| 39.9 116.4 1819 | |
| 53.0 36.1 1819 | |
| 47.0 28.9 1819 | |
| 22.3 114.2 1819 | |
| 48.9 2.3 1819 | |
| 51.8 55.1 1819 | |
| 23.0 120.2 1819 | |
| 50.5 30.5 1819 | |
| 23.5 121.0 1819 | |
| 53.9 27.6 1819 | |
| 55.2 61.4 1819 | |
| 48.9 2.3 1819 | |
| 34.1 -118.3 1819 | |
| 56.3 44.0 1819 | |
| 48.5 32.3 1819 | |
| 17.4 78.5 1820 | |
| 59.6 56.8 1820 | |
| 45.5 -73.6 1820 | |
| 30.3 120.2 1820 | |
| 50.4 30.5 1820 | |
| 55.2 61.4 1820 | |
| 48.5 35.0 1820 | |
| 59.9 30.3 1820 | |
| 50.4 30.5 1820 | |
| 55.2 61.4 1820 | |
| 23.5 121.0 1820 | |
| 25.0 121.5 1820 | |
| 45.5 -73.6 1820 | |
| 55.0 50.1 1820 | |
| 30.9 120.1 1820 | |
| 45.5 -73.6 1821 | |
| 4.6 -74.1 1821 | |
| 56.8 53.2 1821 | |
| 51.7 55.4 1821 | |
| 56.0 43.1 1821 | |
| 55.2 61.4 1821 | |
| 55.2 61.4 1821 | |
| 38.7 -77.1 1821 | |
| 39.9 116.4 1821 | |
| 45.5 -73.6 1821 | |
| 43.0 44.7 1821 | |
| 37.5 127.0 1821 | |
| 22.3 114.2 1821 | |
| 48.9 2.3 1821 | |
| 37.5 127.0 1821 | |
| 55.7 38.0 1821 | |
| 45.3 -73.9 1822 | |
| 25.0 121.5 1822 | |
| 56.9 53.2 1822 | |
| 48.0 68.0 1822 | |
| 45.5 -73.6 1822 | |
| 23.5 121.0 1822 | |
| 23.5 121.0 1822 | |
| 23.1 113.3 1822 | |
| 23.1 113.3 1822 | |
| 54.9 43.3 1822 | |
| 55.7 37.6 1822 | |
| 45.5 -73.6 1822 | |
| 56.8 53.2 1822 | |
| 55.3 61.4 1822 | |
| 24.8 121.0 1822 | |
| 50.6 36.6 1822 | |
| 53.4 83.8 1822 | |
| 50.6 36.6 1822 | |
| 51.3 37.8 1822 | |
| 32.1 118.8 1823 | |
| 55.7 37.6 1823 | |
| 25.0 121.5 1823 | |
| 22.8 108.3 1823 | |
| 30.3 120.2 1823 | |
| 50.4 30.5 1823 | |
| 30.3 120.2 1823 | |
| 53.9 27.6 1823 | |
| 23.7 90.4 1823 | |
| 51.9 36.3 1823 | |
| 47.5 35.6 1823 | |
| 48.3 38.1 1823 | |
| 45.5 -73.6 1823 | |
| 56.9 53.2 1823 | |
| 55.0 60.1 1823 | |
| 47.6 -122.3 1823 | |
| 23.5 121.0 1823 | |
| 22.8 108.3 1823 | |
| 55.2 61.4 1823 | |
| 53.2 50.1 1824 | |
| -6.2 107.0 1824 | |
| 30.3 120.2 1824 | |
| 13.8 100.5 1824 | |
| 46.1 -73.9 1824 | |
| 45.5 -73.6 1824 | |
| 4.6 -74.1 1824 | |
| 40.4 -3.7 1824 | |
| 55.3 61.4 1824 | |
| 25.0 121.5 1824 | |
| 48.7 28.8 1824 | |
| 43.3 76.9 1824 | |
| 48.8 37.6 1824 | |
| 30.3 120.2 1825 | |
| 50.5 30.5 1825 | |
| 41.8 123.4 1825 | |
| 23.1 113.3 1825 | |
| -34.1 150.8 1825 | |
| 33.7 -84.4 1825 | |
| 45.5 -73.6 1825 | |
| 37.5 127.0 1825 | |
| 32.1 118.8 1825 | |
| 25.0 121.5 1825 | |
| 48.9 2.3 1825 | |
| 48.9 2.3 1825 | |
| 57.1 65.8 1825 | |
| 48.9 2.3 1825 | |
| 50.0 36.3 1826 | |
| 35.1 136.0 1826 | |
| 30.3 120.2 1826 | |
| 48.3 38.1 1826 | |
| 56.1 40.4 1826 | |
| 55.2 61.4 1826 | |
| 49.1 33.4 1826 | |
| 55.1 37.5 1826 | |
| 50.3 28.7 1826 | |
| 23.5 121.0 1826 | |
| 51.7 55.4 1826 | |
| 56.2 47.3 1826 | |
| 30.3 120.2 1826 | |
| 29.6 77.3 1826 | |
| 55.9 37.7 1826 | |
| 7.0 124.9 1826 | |
| 31.0 121.4 1826 | |
| 55.2 61.4 1826 | |
| 56.9 60.6 1826 | |
| 50.6 36.6 1826 | |
| 3.4 -76.5 1826 | |
| 57.3 60.1 1826 | |
| 23.5 121.0 1827 | |
| 25.0 102.7 1827 | |
| 45.5 -73.6 1827 | |
| 48.9 2.3 1827 | |
| 51.7 36.2 1827 | |
| 25.0 121.5 1827 | |
| 55.2 61.4 1827 | |
| 45.3 -73.9 1827 | |
| 22.5 114.1 1827 | |
| 44.8 33.9 1827 | |
| 44.8 10.9 1827 | |
| 50.5 30.5 1827 | |
| 48.5 32.3 1827 | |
| 46.8 29.5 1827 | |
| 24.5 118.1 1827 | |
| 24.5 118.1 1827 | |
| -34.6 -58.4 1827 | |
| 48.9 2.3 1828 | |
| 22.6 88.4 1828 | |
| 56.1 43.5 1828 | |
| 42.3 -83.1 1828 | |
| 39.9 116.4 1828 | |
| 48.9 2.3 1828 | |
| 33.7 73.1 1828 | |
| 45.5 -73.6 1828 | |
| 53.1 23.2 1828 | |
| 22.8 108.3 1828 | |
| 37.5 -122.4 1828 | |
| 52.3 21.0 1828 | |
| 55.8 49.2 1828 | |
| 55.2 61.4 1828 | |
| 51.2 58.3 1828 | |
| 25.0 121.5 1829 | |
| 30.3 120.2 1829 | |
| -22.8 -47.6 1829 | |
| 49.8 73.1 1829 | |
| 31.0 121.4 1829 | |
| 55.2 59.7 1829 | |
| 55.8 49.2 1829 | |
| 36.7 117.0 1829 | |
| 32.1 118.8 1829 | |
| 47.0 28.8 1829 | |
| 45.0 39.0 1829 | |
| 24.1 120.7 1829 | |
| 48.9 2.3 1829 | |
| 51.5 46.0 1829 | |
| 52.3 21.0 1829 | |
| 57.8 48.9 1829 | |
| 34.8 113.7 1830 | |
| 48.0 68.0 1830 | |
| 51.3 37.8 1830 | |
| 55.2 61.4 1830 | |
| 45.5 -73.6 1830 | |
| 48.9 2.3 1830 | |
| 23.1 113.3 1830 | |
| 35.6 139.8 1830 | |
| 23.5 121.0 1830 | |
| 53.4 83.8 1830 | |
| 51.5 46.0 1830 | |
| 55.2 61.4 1830 | |
| 35.6 139.7 1830 | |
| 29.9 121.5 1830 | |
| 25.0 121.3 1830 | |
| 55.2 61.4 1830 | |
| 48.5 32.3 1831 | |
| 55.0 59.0 1831 | |
| 46.3 48.0 1831 | |
| 23.5 121.0 1831 | |
| 39.9 116.4 1831 | |
| 48.9 2.3 1831 | |
| 31.0 121.4 1831 | |
| 50.9 34.8 1831 | |
| 24.1 120.7 1831 | |
| 60.9 76.6 1831 | |
| 31.0 121.4 1831 | |
| 43.9 125.3 1831 | |
| 19.4 -99.1 1831 | |
| 53.2 45.0 1831 | |
| 56.9 59.9 1831 | |
| 49.6 34.5 1831 | |
| 55.2 59.7 1831 | |
| 25.0 121.5 1831 | |
| 53.1 36.2 1831 | |
| 48.9 2.3 1831 | |
| 23.1 113.3 1832 | |
| 30.3 120.2 1832 | |
| 48.5 32.3 1832 | |
| 55.7 37.6 1832 | |
| 37.0 35.3 1832 | |
| 59.9 30.3 1832 | |
| 30.3 120.2 1832 | |
| 48.9 2.4 1832 | |
| -18.2 35.0 1832 | |
| 57.0 24.1 1833 | |
| 24.9 67.1 1833 | |
| 25.0 121.3 1833 | |
| 30.3 120.2 1833 | |
| 30.1 31.3 1833 | |
| 37.8 -97.8 1833 | |
| 57.0 61.5 1833 | |
| 55.7 37.6 1833 | |
| 50.6 36.6 1833 | |
| 45.3 -73.9 1833 | |
| 30.3 120.2 1834 | |
| 45.5 -73.6 1834 | |
| 55.2 61.4 1834 | |
| 53.2 50.1 1834 | |
| 37.7 -121.9 1834 | |
| 50.4 30.5 1834 | |
| 58.6 49.7 1834 | |
| 30.7 104.1 1834 | |
| 23.1 113.3 1834 | |
| 45.5 -73.6 1834 | |
| 55.0 73.4 1834 | |
| 55.2 61.4 1834 | |
| 51.2 58.3 1834 | |
| 39.9 116.4 1834 | |
| 55.0 59.0 1835 | |
| 45.5 -73.6 1835 | |
| 58.0 56.3 1835 | |
| 30.8 120.8 1835 | |
| 52.7 41.4 1835 | |
| 42.3 -83.5 1835 | |
| 39.9 116.4 1835 | |
| 28.2 113.1 1835 | |
| 50.0 36.3 1835 | |
| 25.0 102.7 1835 | |
| 53.2 50.1 1835 | |
| 56.8 53.2 1835 | |
| 61.3 73.4 1835 | |
| 23.1 113.3 1835 | |
| 22.3 114.2 1835 | |
| 45.5 -73.6 1835 | |
| 22.9 120.3 1835 | |
| 50.5 30.5 1835 | |
| 39.9 116.4 1835 | |
| 45.5 -73.6 1836 | |
| 48.9 24.7 1836 | |
| 31.0 121.4 1836 | |
| 48.5 32.3 1836 | |
| 54.3 48.4 1836 | |
| 55.8 37.6 1836 | |
| 40.3 -111.6 1836 | |
| 39.9 116.4 1836 | |
| 47.5 -52.8 1836 | |
| 55.1 37.5 1836 | |
| 56.8 53.2 1836 | |
| 52.4 4.7 1836 | |
| -12.0 -77.0 1836 | |
| 34.8 113.7 1836 | |
| 17.4 78.5 1836 | |
| 55.0 50.1 1836 | |
| 14.6 121.0 1836 | |
| 55.2 61.4 1837 | |
| 56.9 53.2 1837 | |
| 50.6 36.6 1837 | |
| 56.2 44.2 1837 | |
| 30.3 120.2 1837 | |
| 55.2 61.4 1837 | |
| 39.9 116.4 1837 | |
| 54.6 21.8 1837 | |
| 25.0 102.7 1837 | |
| 23.5 121.0 1837 | |
| 1.3 103.9 1837 | |
| 38.7 -9.1 1837 | |
| -25.9 27.9 1837 | |
| 49.4 32.1 1837 | |
| 56.9 53.2 1837 | |
| 30.3 120.2 1837 | |
| 23.1 113.3 1837 | |
| 30.3 120.2 1837 | |
| 55.2 59.7 1837 | |
| 53.9 10.7 1837 | |
| 40.5 -74.2 1837 | |
| 48.9 2.3 1837 | |
| 56.9 35.9 1837 | |
| 30.3 120.2 1838 | |
| 51.7 36.2 1838 | |
| 48.5 32.3 1838 | |
| 55.2 61.4 1838 | |
| 33.1 -96.6 1838 | |
| 56.9 60.6 1838 | |
| 25.0 121.5 1838 | |
| 48.5 35.0 1838 | |
| -0.2 -78.5 1838 | |
| 48.5 35.0 1838 | |
| 55.0 73.4 1838 | |
| 24.1 120.7 1838 | |
| 47.2 39.7 1838 | |
| 43.2 -2.9 1838 | |
| 45.3 -73.9 1838 | |
| 55.3 61.4 1838 | |
| 45.5 -73.6 1839 | |
| 55.2 61.4 1839 | |
| 45.3 -73.9 1839 | |
| 16.3 102.6 1839 | |
| 48.5 32.3 1839 | |
| 23.5 121.0 1839 | |
| 48.9 2.3 1839 | |
| 45.5 -73.6 1839 | |
| 35.5 139.7 1839 | |
| 30.1 31.3 1839 | |
| 55.3 61.4 1839 | |
| 55.8 49.2 1839 | |
| 30.3 120.2 1839 | |
| 45.5 -73.6 1839 | |
| 25.0 121.5 1839 | |
| 45.5 -73.6 1839 | |
| 22.3 114.2 1839 | |
| 14.6 121.0 1839 | |
| 45.5 -73.6 1839 | |
| 22.6 120.4 1839 | |
| 30.3 120.2 1839 | |
| 37.5 126.7 1839 | |
| 47.0 28.8 1840 | |
| 30.3 120.2 1840 | |
| 48.5 35.0 1840 | |
| 52.4 4.9 1840 | |
| 54.8 61.3 1840 | |
| 49.6 25.6 1840 | |
| 48.5 35.0 1840 | |
| 25.0 102.7 1840 | |
| 23.1 120.2 1840 | |
| 50.7 3.2 1840 | |
| 31.0 121.4 1840 | |
| 25.0 121.5 1840 | |
| 45.5 -73.6 1840 | |
| 23.1 113.3 1840 | |
| 56.1 47.5 1840 | |
| 45.3 -73.9 1840 | |
| 51.2 58.3 1840 | |
| 55.0 73.4 1840 | |
| 44.6 132.8 1840 | |
| 32.2 34.9 1840 | |
| 48.8 37.6 1840 | |
| 45.5 -73.6 1841 | |
| 34.8 113.7 1841 | |
| 45.5 -73.6 1841 | |
| 56.9 60.6 1841 | |
| 55.7 37.6 1841 | |
| 23.1 113.3 1841 | |
| -26.2 28.1 1841 | |
| 48.9 2.3 1841 | |
| 54.2 45.2 1841 | |
| 42.4 -71.1 1841 | |
| 56.1 60.7 1841 | |
| 55.2 61.4 1841 | |
| 55.8 37.6 1841 | |
| 37.5 127.0 1841 | |
| 48.5 32.3 1841 | |
| 51.7 55.4 1841 | |
| 51.8 55.1 1841 | |
| 51.5 -0.1 1841 | |
| 30.7 104.1 1841 | |
| 23.5 121.0 1841 | |
| 30.3 120.2 1842 | |
| 55.2 59.7 1842 | |
| 41.0 64.0 1842 | |
| 60.9 76.6 1842 | |
| 48.9 2.3 1842 | |
| 45.0 42.0 1842 | |
| 53.5 49.3 1842 | |
| 23.5 121.0 1842 | |
| 10.5 -66.9 1842 | |
| 47.6 -122.3 1842 | |
| 60.2 24.9 1842 | |
| 40.5 -74.2 1842 | |
| 47.6 18.4 1842 | |
| 51.7 55.4 1842 | |
| 39.9 116.4 1842 | |
| 55.3 61.4 1842 | |
| 23.1 113.3 1842 | |
| 28.6 115.9 1843 | |
| 50.3 28.7 1843 | |
| 45.5 -73.6 1843 | |
| 35.6 139.8 1843 | |
| 30.3 120.2 1843 | |
| -23.5 -46.6 1843 | |
| 55.7 37.6 1843 | |
| 21.0 105.9 1843 | |
| 55.8 37.6 1843 | |
| 23.5 121.0 1843 | |
| 25.0 121.5 1843 | |
| 48.5 35.0 1843 | |
| 55.2 61.4 1843 | |
| 30.3 120.2 1843 | |
| 42.0 43.5 1843 | |
| 48.6 39.3 1843 | |
| 49.8 24.9 1843 | |
| 30.0 31.2 1843 | |
| 37.5 -122.4 1843 | |
| 30.3 120.2 1843 | |
| 29.1 119.6 1843 | |
| 36.6 128.7 1843 | |
| 30.3 120.2 1843 | |
| 55.2 61.4 1843 | |
| 25.0 121.5 1844 | |
| 50.9 34.8 1844 | |
| 50.5 30.5 1844 | |
| 55.2 61.4 1844 | |
| 43.1 12.1 1844 | |
| 55.2 61.4 1844 | |
| 45.3 -73.9 1844 | |
| 55.7 37.6 1844 | |
| 54.2 37.6 1844 | |
| 32.1 34.8 1844 | |
| 54.2 45.2 1844 | |
| -8.0 -34.9 1844 | |
| 53.5 -2.1 1844 | |
| 55.2 61.4 1844 | |
| 40.5 47.5 1844 | |
| 30.7 104.1 1844 | |
| 55.7 37.6 1845 | |
| 49.2 28.5 1845 | |
| 30.3 120.2 1845 | |
| 47.2 39.7 1845 | |
| 49.6 34.5 1845 | |
| 51.7 36.2 1845 | |
| 22.5 114.1 1845 | |
| 55.2 61.4 1845 | |
| 50.4 30.5 1845 | |
| -27.6 -48.6 1845 | |
| 22.3 114.2 1845 | |
| 55.0 82.9 1845 | |
| 48.0 37.8 1845 | |
| 42.7 23.3 1845 | |
| 55.7 37.6 1845 | |
| 55.7 37.6 1845 | |
| 45.5 -73.6 1845 | |
| 45.5 -73.6 1845 | |
| 45.5 -73.6 1845 | |
| 50.0 36.3 1845 | |
| 55.2 59.7 1846 | |
| 45.5 -73.6 1846 | |
| -25.3 -57.6 1846 | |
| 30.3 120.2 1846 | |
| 31.0 121.4 1846 | |
| 45.5 -73.6 1846 | |
| 37.3 -121.9 1846 | |
| 56.3 39.4 1846 | |
| 48.0 37.9 1846 | |
| 32.1 34.8 1846 | |
| 55.2 61.4 1846 | |
| 56.8 53.2 1846 | |
| 50.6 36.6 1846 | |
| 37.5 126.7 1846 | |
| 44.5 39.7 1846 | |
| 22.8 108.3 1846 | |
| 48.5 32.3 1846 | |
| 48.9 2.3 1846 | |
| 58.5 50.0 1846 | |
| 54.4 86.3 1846 | |
| 48.5 35.0 1846 | |
| 56.9 53.2 1847 | |
| 25.0 121.3 1847 | |
| 56.1 40.4 1847 | |
| 43.3 76.9 1847 | |
| 39.9 116.4 1847 | |
| 14.4 121.3 1847 | |
| 55.2 61.4 1847 | |
| 45.5 -73.6 1847 | |
| 45.5 -73.6 1847 | |
| 1.3 103.9 1847 | |
| 45.5 -73.6 1847 | |
| 24.1 120.7 1847 | |
| 25.0 121.5 1847 | |
| 59.9 30.3 1847 | |
| 25.0 121.5 1847 | |
| 55.7 37.6 1847 | |
| 49.9 28.6 1847 | |
| 25.0 121.5 1847 | |
| 33.7 -84.4 1847 | |
| 34.0 -117.9 1847 | |
| 23.0 120.2 1847 | |
| 23.5 121.0 1847 | |
| 39.9 116.4 1847 | |
| 55.7 37.6 1847 | |
| 23.0 120.2 1848 | |
| 55.8 60.7 1848 | |
| 41.0 29.0 1848 | |
| 23.1 70.1 1848 | |
| 30.7 104.1 1848 | |
| 48.9 2.3 1848 | |
| 55.2 61.4 1848 | |
| 45.5 -73.6 1848 | |
| 51.3 9.5 1848 | |
| 51.3 9.5 1848 | |
| 53.2 50.1 1848 | |
| 45.5 -73.6 1848 | |
| 23.1 113.3 1848 | |
| 55.2 61.4 1848 | |
| 40.5 -74.2 1848 | |
| 34.8 113.7 1848 | |
| 30.3 120.2 1849 | |
| 37.8 -97.8 1849 | |
| 50.1 14.4 1849 | |
| 30.3 120.2 1849 | |
| 51.7 -1.1 1849 | |
| 44.0 131.6 1849 | |
| 50.4 30.5 1849 | |
| 37.5 127.0 1849 | |
| 35.7 139.7 1849 | |
| 56.8 53.2 1849 | |
| 45.5 -73.6 1849 | |
| 54.4 61.3 1849 | |
| 53.0 36.1 1849 | |
| 55.3 86.1 1849 | |
| 25.0 118.5 1849 | |
| 48.5 32.3 1850 | |
| 37.5 -122.4 1850 | |
| 23.5 121.0 1850 | |
| 48.7 44.5 1850 | |
| 55.5 65.3 1850 | |
| 24.8 121.0 1850 | |
| 45.5 -73.6 1850 | |
| 52.8 52.3 1850 | |
| 52.8 52.3 1850 | |
| 43.1 12.1 1850 | |
| 56.1 40.4 1850 | |
| 55.2 61.4 1851 | |
| 58.1 52.7 1851 | |
| 34.8 113.7 1851 | |
| 23.5 121.0 1851 | |
| 30.3 120.2 1851 | |
| 48.5 32.3 1851 | |
| 30.3 120.2 1851 | |
| 55.8 37.6 1851 | |
| 55.7 37.6 1851 | |
| 58.6 49.7 1851 | |
| 32.1 118.8 1851 | |
| 45.5 -73.6 1851 | |
| 23.1 113.3 1851 | |
| 23.1 113.3 1851 | |
| 31.0 121.4 1851 | |
| 35.6 139.7 1851 | |
| 50.0 36.3 1851 | |
| 56.1 47.3 1852 | |
| 48.9 2.3 1852 | |
| 48.3 38.1 1852 | |
| 55.2 61.4 1852 | |
| 28.6 115.9 1852 | |
| 48.5 35.0 1852 | |
| 58.6 49.7 1852 | |
| 32.1 118.8 1852 | |
| 55.7 37.6 1852 | |
| 32.1 118.8 1852 | |
| -40.6 -73.1 1852 | |
| 32.1 118.8 1852 | |
| 50.5 30.5 1852 | |
| 48.8 37.6 1852 | |
| 56.1 47.3 1852 | |
| 25.0 121.5 1852 | |
| 46.3 48.0 1852 | |
| 14.6 121.0 1852 | |
| 51.5 -0.1 1853 | |
| 28.6 115.9 1853 | |
| 22.8 108.3 1853 | |
| 45.5 -73.6 1853 | |
| 48.5 32.3 1853 | |
| 32.1 118.8 1853 | |
| 22.3 114.3 1853 | |
| 23.1 113.3 1853 | |
| 41.7 123.2 1853 | |
| 37.5 121.4 1853 | |
| 55.2 61.4 1853 | |
| 32.1 118.8 1853 | |
| 51.3 58.2 1853 | |
| 56.2 101.6 1853 | |
| 55.2 61.4 1853 | |
| 57.2 65.5 1853 | |
| 56.3 44.0 1853 | |
| 55.2 61.4 1853 | |
| 58.5 31.3 1854 | |
| 30.3 120.2 1854 | |
| 30.3 120.2 1854 | |
| 30.3 120.2 1854 | |
| 34.3 108.9 1854 | |
| 24.8 121.0 1854 | |
| 50.9 4.4 1854 | |
| 23.5 121.0 1854 | |
| 55.0 73.4 1854 | |
| 45.5 -73.6 1854 | |
| 32.1 118.8 1854 | |
| 33.7 -84.4 1854 | |
| 45.5 -73.6 1854 | |
| 54.6 52.8 1854 | |
| 55.2 61.4 1854 | |
| 40.8 -74.1 1854 | |
| 37.8 128.9 1854 | |
| 52.8 52.3 1854 | |
| 23.5 121.0 1854 | |
| 48.5 35.0 1855 | |
| 22.6 88.4 1855 | |
| 30.3 120.2 1855 | |
| 23.5 121.0 1855 | |
| 39.9 32.8 1855 | |
| 19.0 72.8 1855 | |
| 51.8 55.1 1855 | |
| 51.7 36.2 1855 | |
| 53.2 50.1 1855 | |
| 51.5 46.0 1855 | |
| 57.8 40.9 1855 | |
| 56.9 53.2 1856 | |
| 37.5 127.0 1856 | |
| 41.7 -0.9 1856 | |
| 23.5 121.0 1856 | |
| 25.0 121.5 1856 | |
| 25.0 102.7 1856 | |
| 55.0 60.1 1856 | |
| 45.5 -73.6 1856 | |
| 45.3 -73.9 1856 | |
| 34.8 113.7 1856 | |
| 47.0 28.9 1856 | |
| 55.2 61.4 1856 | |
| 30.8 120.8 1856 | |
| 51.7 39.2 1856 | |
| 55.2 61.4 1856 | |
| 48.8 37.6 1856 | |
| 40.5 -74.2 1856 | |
| 51.2 58.3 1856 | |
| 23.5 121.0 1856 | |
| 50.9 34.8 1856 | |
| 53.0 36.1 1856 | |
| 45.5 -73.6 1857 | |
| 30.3 120.2 1857 | |
| 45.0 42.0 1857 | |
| 25.0 121.5 1857 | |
| 23.1 113.3 1857 | |
| 53.9 27.6 1857 | |
| 55.2 61.4 1857 | |
| 24.8 121.0 1857 | |
| 23.0 120.2 1857 | |
| 28.6 77.2 1857 | |
| 55.3 61.4 1857 | |
| 39.1 117.2 1857 | |
| -37.1 -73.2 1857 | |
| 25.8 -80.2 1857 | |
| 52.2 48.0 1857 | |
| 55.2 61.4 1857 | |
| 23.5 121.0 1857 | |
| 54.6 52.8 1857 | |
| 28.6 77.2 1858 | |
| 55.2 61.4 1858 | |
| 48.9 2.3 1858 | |
| 49.4 32.1 1858 | |
| 45.5 -73.6 1858 | |
| 45.5 -73.6 1858 | |
| 30.9 75.9 1858 | |
| 16.5 80.6 1858 | |
| 51.5 46.0 1858 | |
| 50.5 30.5 1858 | |
| 51.2 58.6 1858 | |
| 41.7 123.2 1859 | |
| 48.5 32.3 1859 | |
| 48.5 35.0 1859 | |
| 30.7 104.1 1859 | |
| 32.1 118.8 1859 | |
| 37.5 127.0 1859 | |
| 25.7 -100.4 1859 | |
| 61.3 73.4 1859 | |
| 50.5 30.5 1859 | |
| 25.0 121.5 1859 | |
| 55.2 59.7 1859 | |
| 32.1 118.8 1859 | |
| 56.9 53.2 1859 | |
| 45.5 -73.6 1859 | |
| 33.7 -84.4 1859 | |
| 37.5 -122.4 1859 | |
| 55.2 61.4 1859 | |
| 55.9 37.8 1859 | |
| 10.2 -71.3 1859 | |
| 48.7 2.1 1859 | |
| 55.0 82.9 1859 | |
| 48.2 16.4 1859 | |
| 25.0 102.7 1859 | |
| 55.2 61.4 1859 | |
| 30.3 120.2 1860 | |
| 23.5 121.0 1860 | |
| 42.0 -88.0 1860 | |
| 50.4 30.5 1860 | |
| 48.5 35.0 1860 | |
| 50.1 8.7 1860 | |
| 56.4 37.5 1860 | |
| 55.2 61.4 1860 | |
| 23.1 113.3 1860 | |
| 30.3 120.2 1861 | |
| 48.3 38.1 1861 | |
| 45.5 -73.6 1861 | |
| 29.0 -111.7 1861 | |
| 2.5 112.5 1861 | |
| 55.0 60.1 1861 | |
| 36.7 117.0 1861 | |
| 56.9 53.2 1861 | |
| 51.5 46.0 1861 | |
| 55.0 82.9 1861 | |
| 28.6 77.2 1861 | |
| 35.6 139.7 1861 | |
| 51.8 55.1 1861 | |
| 48.9 38.5 1861 | |
| 42.0 43.5 1861 | |
| 45.5 -73.6 1861 | |
| 23.5 121.0 1861 | |
| 55.7 37.6 1861 | |
| 48.5 32.3 1861 | |
| 56.9 60.6 1862 | |
| 46.3 48.0 1862 | |
| 50.5 30.5 1862 | |
| 25.0 121.5 1862 | |
| 48.5 35.0 1862 | |
| 56.1 47.5 1862 | |
| 55.2 61.4 1862 | |
| 51.7 55.4 1862 | |
| 37.5 127.0 1862 | |
| 34.1 -118.3 1862 | |
| 56.1 47.3 1862 | |
| 47.9 106.9 1862 | |
| 30.3 120.2 1863 | |
| 35.9 139.6 1863 | |
| 37.5 127.0 1863 | |
| 45.5 -73.6 1863 | |
| 48.3 38.1 1863 | |
| 50.9 34.8 1863 | |
| 48.9 2.3 1863 | |
| 23.5 121.0 1863 | |
| 33.8 -117.8 1863 | |
| 30.3 120.2 1863 | |
| 35.2 115.4 1863 | |
| 24.1 120.7 1863 | |
| 31.9 117.3 1863 | |
| 51.7 39.2 1863 | |
| 29.9 121.5 1863 | |
| 23.5 121.0 1863 | |
| 23.5 121.0 1863 | |
| 55.3 61.4 1864 | |
| 55.8 37.6 1864 | |
| 55.4 37.5 1864 | |
| 51.0 31.9 1864 | |
| 48.0 39.9 1864 | |
| 55.2 61.4 1864 | |
| 34.0 -118.3 1864 | |
| 45.0 39.0 1864 | |
| 50.7 3.2 1864 | |
| 36.7 117.0 1864 | |
| 25.0 121.5 1864 | |
| 25.0 121.5 1864 | |
| 55.2 61.4 1864 | |
| 37.8 128.9 1864 | |
| 35.7 51.4 1864 | |
| 51.7 39.2 1864 | |
| 52.2 20.8 1864 | |
| 55.2 61.4 1864 | |
| 55.2 61.4 1864 | |
| 23.5 121.0 1864 | |
| 34.1 -118.2 1864 | |
| 28.6 115.9 1865 | |
| 32.1 118.8 1865 | |
| 45.5 -73.6 1865 | |
| 43.1 12.1 1865 | |
| 50.0 36.3 1865 | |
| 23.5 121.0 1865 | |
| 55.2 61.4 1865 | |
| 56.9 53.2 1865 | |
| 30.3 120.2 1865 | |
| 45.5 -73.6 1865 | |
| 51.5 46.0 1865 | |
| 13.8 100.5 1865 | |
| 30.3 120.2 1865 | |
| 55.2 61.4 1866 | |
| 30.3 120.2 1866 | |
| 55.2 61.4 1866 | |
| 42.0 -87.7 1866 | |
| 56.9 60.6 1866 | |
| 25.0 102.7 1866 | |
| 45.5 -73.6 1866 | |
| 55.2 61.4 1866 | |
| 30.7 104.1 1866 | |
| 52.7 41.4 1866 | |
| 23.5 87.3 1866 | |
| 37.5 127.0 1866 | |
| 59.4 28.6 1866 | |
| 55.7 37.6 1866 | |
| 55.2 61.4 1866 | |
| 55.3 86.1 1866 | |
| 23.5 121.0 1866 | |
| 51.7 55.4 1866 | |
| 19.0 72.8 1867 | |
| 41.9 -87.6 1867 | |
| 25.6 -80.4 1867 | |
| 23.7 90.4 1867 | |
| 52.0 113.6 1867 | |
| 12.9 74.8 1867 | |
| 36.7 117.0 1867 | |
| 23.5 121.0 1867 | |
| 16.3 80.5 1867 | |
| 40.5 -74.2 1867 | |
| 51.7 55.4 1867 | |
| 53.4 83.8 1867 | |
| 55.0 50.1 1867 | |
| 34.8 113.7 1867 | |
| 55.0 60.1 1867 | |
| 23.5 121.0 1867 | |
| 30.6 114.3 1867 | |
| 56.0 92.9 1867 | |
| 32.1 118.8 1868 | |
| 37.4 -122.1 1868 | |
| 22.4 114.2 1868 | |
| 37.3 -121.9 1868 | |
| 23.5 121.0 1868 | |
| 55.8 37.6 1868 | |
| 30.3 120.2 1868 | |
| 45.5 -73.6 1868 | |
| 48.9 2.3 1868 | |
| 55.2 61.4 1868 | |
| 48.9 2.3 1868 | |
| 53.4 83.9 1868 | |
| 45.5 -73.6 1868 | |
| 40.5 -74.2 1868 | |
| 40.5 -74.2 1868 | |
| 17.3 -88.7 1868 | |
| 22.3 114.2 1869 | |
| 50.4 30.5 1869 | |
| 45.5 -73.6 1869 | |
| 37.8 -97.8 1869 | |
| 40.2 44.5 1869 | |
| 56.1 47.3 1869 | |
| 36.7 117.0 1869 | |
| 55.2 61.4 1869 | |
| 64.6 39.8 1869 | |
| 54.2 45.2 1869 | |
| 25.0 121.5 1869 | |
| 55.2 61.4 1869 | |
| 23.1 113.3 1869 | |
| 30.3 120.2 1869 | |
| 55.7 37.6 1869 | |
| 17.4 78.5 1869 | |
| 55.0 82.9 1869 | |
| 51.8 55.1 1869 | |
| 55.6 51.8 1869 | |
| 50.5 30.5 1869 | |
| 56.3 44.0 1869 | |
| 55.0 73.4 1869 | |
| 56.4 41.3 1870 | |
| 23.5 121.0 1870 | |
| 55.7 37.6 1870 | |
| 45.3 -73.9 1870 | |
| 37.2 127.2 1870 | |
| 55.2 61.4 1870 | |
| 23.5 121.0 1870 | |
| 55.5 47.5 1870 | |
| 55.2 61.4 1870 | |
| 55.3 61.4 1870 | |
| 52.7 41.4 1870 | |
| 45.5 -73.6 1870 | |
| 23.5 121.0 1870 | |
| 48.0 37.8 1870 | |
| 55.7 37.6 1870 | |
| 42.9 74.6 1870 | |
| 23.5 121.0 1870 | |
| 56.9 53.2 1870 | |
| 56.8 53.2 1870 | |
| 42.4 -71.1 1870 | |
| 51.7 55.4 1870 | |
| 45.5 10.5 1870 | |
| 37.5 127.0 1870 | |
| 23.1 113.3 1870 | |
| 55.2 59.7 1870 | |
| 55.0 50.1 1870 | |
| 56.4 41.3 1871 | |
| 43.1 12.1 1871 | |
| 54.9 43.3 1871 | |
| 38.7 -9.1 1871 | |
| -38.9 -68.1 1871 | |
| 48.0 68.0 1871 | |
| 48.9 2.3 1871 | |
| 48.9 2.3 1871 | |
| 42.0 43.5 1871 | |
| 36.7 117.0 1871 | |
| 51.7 36.2 1871 | |
| 48.9 2.3 1871 | |
| 40.9 24.4 1871 | |
| 35.7 139.7 1871 | |
| 50.5 30.5 1871 | |
| 51.7 36.2 1871 | |
| 48.8 37.6 1871 | |
| 52.8 52.3 1871 | |
| 55.2 61.4 1872 | |
| 48.5 32.3 1872 | |
| 31.0 121.4 1872 | |
| 45.5 9.2 1872 | |
| 45.0 39.0 1872 | |
| 37.5 127.0 1872 | |
| 24.8 121.0 1872 | |
| 54.9 47.5 1872 | |
| 39.9 116.4 1872 | |
| 40.5 -74.2 1872 | |
| 37.5 -122.4 1872 | |
| 51.5 46.1 1872 | |
| 30.3 120.2 1872 | |
| 50.6 36.6 1872 | |
| 17.5 78.5 1872 | |
| 34.0 -117.9 1872 | |
| 24.5 118.1 1872 | |
| 48.9 2.3 1872 | |
| 37.5 -122.4 1872 | |
| 52.6 39.6 1872 | |
| 30.3 120.2 1873 | |
| 45.5 -73.6 1873 | |
| 32.1 118.8 1873 | |
| 55.0 60.1 1873 | |
| 50.9 4.4 1873 | |
| -20.2 -48.0 1873 | |
| 55.8 37.6 1873 | |
| 54.8 56.0 1873 | |
| 55.3 61.4 1873 | |
| 56.1 47.3 1873 | |
| 37.5 127.0 1873 | |
| 56.1 47.5 1873 | |
| 39.7 -105.2 1873 | |
| 55.2 61.4 1873 | |
| 56.0 92.9 1873 | |
| 23.5 121.0 1873 | |
| 45.5 -73.6 1873 | |
| 30.3 120.2 1873 | |
| 45.3 -73.9 1873 | |
| 23.5 121.0 1873 | |
| 56.9 53.2 1873 | |
| 40.5 -74.2 1873 | |
| 45.5 -73.6 1873 | |
| 55.8 37.6 1873 | |
| 40.0 45.0 1873 | |
| 34.1 -118.3 1873 | |
| 55.0 82.9 1874 | |
| 24.1 120.7 1874 | |
| 38.9 -77.1 1874 | |
| 26.1 119.3 1874 | |
| 55.2 61.4 1874 | |
| 56.1 47.3 1874 | |
| 55.8 49.2 1874 | |
| 45.3 -73.9 1874 | |
| 56.1 47.3 1874 | |
| 46.7 32.6 1874 | |
| 23.1 113.3 1874 | |
| 48.5 35.0 1874 | |
| 53.4 59.0 1874 | |
| 34.3 108.9 1874 | |
| 30.3 120.2 1874 | |
| 44.0 43.1 1874 | |
| 23.1 113.3 1874 | |
| 23.5 121.0 1874 | |
| 46.3 48.0 1874 | |
| 51.3 9.5 1874 | |
| 32.8 -96.8 1874 | |
| 54.6 52.5 1874 | |
| 58.3 48.3 1874 | |
| 23.5 121.0 1874 | |
| 45.3 -73.9 1875 | |
| 55.2 61.4 1875 | |
| 39.9 116.4 1875 | |
| 48.5 32.3 1875 | |
| 32.1 118.8 1875 | |
| 47.2 18.3 1875 | |
| 25.0 121.5 1875 | |
| 33.7 -84.4 1875 | |
| 44.8 20.5 1875 | |
| 23.5 121.0 1875 | |
| 52.0 113.6 1875 | |
| 45.5 -73.6 1875 | |
| 46.0 25.0 1875 | |
| 55.2 59.7 1875 | |
| 32.1 118.8 1875 | |
| 52.3 104.3 1875 | |
| 55.3 86.1 1875 | |
| 54.3 48.4 1875 | |
| 30.3 120.2 1875 | |
| 55.3 86.1 1875 | |
| 14.4 121.3 1876 | |
| 55.2 61.4 1876 | |
| 23.5 121.0 1876 | |
| 55.2 61.4 1876 | |
| -33.5 -70.7 1876 | |
| 23.5 121.0 1876 | |
| 56.9 35.9 1876 | |
| 23.5 121.0 1876 | |
| 16.1 108.2 1876 | |
| 30.3 120.2 1876 | |
| 23.5 121.0 1876 | |
| 43.7 -79.7 1876 | |
| 45.5 -73.6 1876 | |
| 55.7 37.6 1876 | |
| 33.7 -84.4 1876 | |
| 55.2 59.7 1876 | |
| 23.5 121.0 1876 | |
| 55.7 37.6 1876 | |
| 55.2 61.4 1876 | |
| 51.3 9.5 1876 | |
| 23.5 121.0 1876 | |
| 55.8 37.6 1876 | |
| 40.5 -74.2 1876 | |
| 23.1 113.3 1876 | |
| 52.8 52.3 1876 | |
| 23.5 121.0 1876 | |
| 30.3 120.2 1877 | |
| 30.3 120.2 1877 | |
| 55.5 47.5 1877 | |
| 23.1 113.3 1877 | |
| 50.6 36.6 1877 | |
| 4.6 -74.1 1877 | |
| 23.5 121.0 1877 | |
| 55.2 61.4 1877 | |
| 22.6 120.4 1877 | |
| 53.7 91.7 1877 | |
| 38.7 -9.1 1877 | |
| 54.9 52.3 1877 | |
| 57.0 24.1 1878 | |
| 48.5 32.3 1878 | |
| 48.0 37.8 1878 | |
| 24.1 120.5 1878 | |
| 51.7 36.2 1878 | |
| 48.5 35.0 1878 | |
| 64.6 39.8 1878 | |
| 25.1 121.7 1878 | |
| 48.5 35.0 1878 | |
| 23.5 121.0 1878 | |
| 45.5 -73.6 1878 | |
| 23.1 113.3 1878 | |
| 48.9 2.3 1878 | |
| 23.5 121.0 1878 | |
| 37.8 -97.8 1878 | |
| 25.0 118.5 1878 | |
| 30.3 120.2 1879 | |
| 45.5 -73.6 1879 | |
| 45.5 -73.6 1879 | |
| 28.6 115.9 1879 | |
| 48.3 25.9 1879 | |
| 45.5 -73.6 1879 | |
| 54.8 56.0 1879 | |
| 58.6 49.7 1879 | |
| 23.5 121.0 1879 | |
| 41.0 75.0 1879 | |
| 29.9 121.5 1879 | |
| 26.1 119.3 1879 | |
| 55.2 61.4 1879 | |
| 53.0 36.1 1879 | |
| 45.5 -73.6 1879 | |
| 54.3 48.4 1879 | |
| 58.6 49.7 1879 | |
| 45.3 -73.9 1879 | |
| 29.9 121.5 1879 | |
| -31.4 -64.2 1879 | |
| 42.3 69.6 1879 | |
| 60.2 60.0 1879 | |
| 40.5 -74.2 1879 | |
| 55.2 61.4 1879 | |
| 57.2 65.5 1879 | |
| 45.5 -73.6 1880 | |
| 22.6 120.4 1880 | |
| 25.0 121.5 1880 | |
| 22.3 114.2 1880 | |
| 47.4 40.1 1880 | |
| 46.9 19.8 1880 | |
| 41.8 -88.1 1880 | |
| 50.0 36.3 1880 | |
| 45.5 -73.6 1880 | |
| -34.6 -58.4 1880 | |
| 23.5 121.0 1880 | |
| 46.0 25.0 1880 | |
| 30.1 31.3 1880 | |
| 36.1 103.8 1880 | |
| 23.5 121.0 1880 | |
| 45.5 -73.6 1880 | |
| 23.1 113.3 1880 | |
| 58.6 49.7 1880 | |
| 34.1 -118.2 1880 | |
| 23.1 113.3 1880 | |
| 54.9 61.4 1880 | |
| 48.8 37.6 1880 | |
| 48.5 32.3 1881 | |
| 56.6 47.9 1881 | |
| 53.2 50.1 1881 | |
| 56.1 47.3 1881 | |
| 45.0 39.0 1881 | |
| 22.3 114.2 1881 | |
| 51.5 46.0 1881 | |
| 34.0 -117.9 1881 | |
| 42.7 23.3 1881 | |
| 56.4 60.2 1881 | |
| 48.9 2.3 1881 | |
| 55.3 61.4 1881 | |
| 50.3 28.7 1881 | |
| 55.7 37.6 1881 | |
| 45.5 -73.6 1881 | |
| 55.0 50.1 1881 | |
| 51.7 55.4 1881 | |
| 23.5 121.0 1882 | |
| 45.5 -73.6 1882 | |
| 61.3 73.4 1882 | |
| 55.5 65.3 1882 | |
| 29.7 91.1 1882 | |
| 61.3 73.4 1882 | |
| 55.0 50.1 1882 | |
| 56.1 40.4 1882 | |
| 13.0 77.6 1882 | |
| 38.8 -77.3 1882 | |
| 48.9 2.3 1883 | |
| 46.8 29.5 1883 | |
| 25.0 121.5 1883 | |
| 25.0 121.3 1883 | |
| 23.5 121.0 1883 | |
| 30.3 120.2 1883 | |
| 23.5 121.0 1883 | |
| 30.3 120.2 1883 | |
| 55.2 61.4 1883 | |
| 25.0 121.5 1883 | |
| 24.8 121.0 1883 | |
| 55.2 61.4 1883 | |
| 30.3 120.2 1883 | |
| 37.5 127.0 1883 | |
| 50.5 30.5 1883 | |
| 58.0 56.3 1883 | |
| 34.3 108.9 1883 | |
| 23.1 113.3 1883 | |
| 50.4 30.5 1883 | |
| 55.2 61.4 1883 | |
| 56.1 40.4 1883 | |
| 39.9 116.4 1883 | |
| 45.5 -73.6 1883 | |
| 39.6 -105.0 1883 | |
| 55.2 61.4 1883 | |
| 56.8 53.2 1884 | |
| -34.6 -58.4 1884 | |
| 48.9 2.3 1884 | |
| 55.2 61.4 1884 | |
| 58.6 49.7 1884 | |
| 47.0 32.0 1884 | |
| 50.0 36.3 1884 | |
| 52.7 41.4 1884 | |
| 23.1 113.3 1884 | |
| 51.8 107.6 1884 | |
| 55.2 61.4 1884 | |
| 28.6 115.9 1884 | |
| 50.6 36.6 1884 | |
| 55.4 38.3 1884 | |
| 51.3 9.5 1884 | |
| 23.5 121.0 1884 | |
| 28.6 115.9 1884 | |
| 23.1 113.3 1885 | |
| 23.5 121.0 1885 | |
| 1.3 103.9 1885 | |
| 23.2 87.9 1885 | |
| 45.5 -73.6 1885 | |
| 45.5 -73.6 1885 | |
| 55.3 61.4 1885 | |
| 37.8 -97.8 1885 | |
| 55.2 61.4 1885 | |
| 48.5 35.0 1885 | |
| 55.7 37.6 1885 | |
| 48.5 35.0 1885 | |
| 45.5 -73.6 1885 | |
| 47.9 35.3 1885 | |
| 56.9 53.2 1885 | |
| 13.8 100.5 1885 | |
| 34.1 -118.3 1885 | |
| 55.0 82.9 1885 | |
| 61.3 73.4 1885 | |
| 55.0 73.4 1885 | |
| 40.5 -74.2 1886 | |
| 55.2 61.4 1886 | |
| 14.3 120.9 1886 | |
| 55.2 61.4 1886 | |
| 13.0 77.6 1886 | |
| 41.0 64.0 1886 | |
| 32.1 118.8 1886 | |
| -6.9 109.7 1886 | |
| 32.1 118.8 1886 | |
| -41.5 -72.9 1886 | |
| 28.6 115.9 1886 | |
| 25.0 102.7 1886 | |
| 48.9 2.3 1886 | |
| 45.5 -73.6 1886 | |
| 23.5 121.0 1886 | |
| 55.2 61.4 1886 | |
| 20.0 110.3 1886 | |
| 23.1 113.3 1887 | |
| 45.5 -73.6 1887 | |
| 54.9 73.3 1887 | |
| 55.2 61.4 1887 | |
| 51.5 -0.1 1887 | |
| 32.1 118.8 1887 | |
| 35.3 -119.0 1887 | |
| 23.5 121.0 1887 | |
| 56.1 47.3 1887 | |
| 56.9 53.2 1887 | |
| 48.5 35.0 1887 | |
| 55.2 61.4 1887 | |
| 45.6 38.9 1887 | |
| 33.4 -112.4 1887 | |
| 37.5 127.0 1887 | |
| 55.0 50.1 1887 | |
| 30.3 120.2 1887 | |
| 41.8 123.4 1887 | |
| 18.5 73.9 1887 | |
| 55.2 61.4 1887 | |
| 14.6 121.0 1887 | |
| 25.0 121.3 1888 | |
| 37.5 127.0 1888 | |
| 55.7 37.6 1888 | |
| 34.3 108.9 1888 | |
| 55.2 61.4 1888 | |
| 22.3 114.2 1888 | |
| 53.9 27.6 1888 | |
| 25.0 121.5 1888 | |
| 23.5 121.0 1888 | |
| 50.6 137.0 1888 | |
| 23.5 121.0 1888 | |
| 55.2 61.4 1888 | |
| 23.5 121.0 1888 | |
| 23.1 113.3 1888 | |
| 23.1 113.3 1888 | |
| 22.3 114.2 1888 | |
| 55.2 61.4 1888 | |
| 32.1 118.8 1888 | |
| 30.3 120.2 1888 | |
| 55.0 73.4 1888 | |
| 43.1 12.1 1888 | |
| 25.0 121.5 1889 | |
| 47.0 28.9 1889 | |
| 39.9 116.4 1889 | |
| 55.5 47.5 1889 | |
| 55.2 61.4 1889 | |
| 53.2 50.1 1889 | |
| 52.9 83.5 1889 | |
| 44.4 26.1 1889 | |
| 25.0 121.5 1889 | |
| 45.0 34.1 1889 | |
| 60.2 24.9 1890 | |
| 45.5 -73.6 1890 | |
| 43.7 -79.7 1890 | |
| 23.5 121.0 1890 | |
| 34.8 113.7 1890 | |
| 48.9 2.3 1890 | |
| 51.7 55.4 1890 | |
| 50.0 36.3 1890 | |
| 16.5 80.6 1890 | |
| 30.3 120.2 1891 | |
| 48.9 2.3 1891 | |
| 30.3 120.2 1891 | |
| 56.1 47.5 1891 | |
| 23.5 121.0 1891 | |
| 41.2 -81.8 1891 | |
| 30.3 120.2 1891 | |
| 30.3 120.2 1891 | |
| 23.1 113.3 1891 | |
| 45.3 -73.9 1891 | |
| 48.9 2.3 1891 | |
| 22.3 114.2 1891 | |
| 45.5 -73.6 1891 | |
| 37.5 127.0 1891 | |
| 55.2 61.4 1891 | |
| 45.3 -73.9 1892 | |
| 31.0 121.4 1892 | |
| 24.9 118.6 1892 | |
| 23.1 113.3 1892 | |
| 2.5 112.5 1892 | |
| 32.1 118.8 1892 | |
| 22.5 114.1 1892 | |
| 29.6 106.6 1892 | |
| 53.4 83.8 1892 | |
| 30.6 114.3 1892 | |
| 23.1 113.3 1892 | |
| 53.2 50.1 1892 | |
| 55.0 73.4 1892 | |
| 28.6 115.9 1892 | |
| 33.7 -84.4 1892 | |
| 45.3 -73.9 1892 | |
| 13.8 100.5 1892 | |
| 47.0 28.8 1892 | |
| 1.3 103.9 1892 | |
| 32.1 34.9 1892 | |
| 39.9 116.4 1892 | |
| 30.3 120.2 1893 | |
| 55.3 61.4 1893 | |
| 55.2 61.4 1893 | |
| 50.1 8.7 1893 | |
| 56.1 47.3 1893 | |
| 51.3 9.5 1893 | |
| 39.9 116.4 1893 | |
| 55.2 61.4 1893 | |
| 55.2 61.4 1893 | |
| 55.7 37.6 1893 | |
| 23.1 113.3 1893 | |
| 53.4 -1.5 1893 | |
| 39.0 -77.5 1893 | |
| 30.3 120.2 1893 | |
| 55.3 61.4 1894 | |
| 57.4 61.4 1894 | |
| 52.6 39.6 1894 | |
| 50.3 28.7 1894 | |
| 23.0 120.2 1894 | |
| 41.0 64.0 1894 | |
| 48.3 38.1 1894 | |
| 50.5 30.5 1894 | |
| 13.8 100.5 1894 | |
| 22.6 120.4 1894 | |
| 55.7 37.6 1894 | |
| 48.9 2.3 1894 | |
| 56.8 53.2 1894 | |
| 21.3 110.3 1894 | |
| 47.2 39.7 1894 | |
| 56.8 53.2 1895 | |
| 55.7 37.6 1895 | |
| 55.2 59.7 1895 | |
| 32.1 118.8 1895 | |
| 45.5 -73.6 1895 | |
| 35.7 51.4 1895 | |
| 52.4 4.9 1895 | |
| 53.4 59.0 1895 | |
| 48.7 44.5 1895 | |
| 30.7 104.1 1895 | |
| 48.8 37.6 1895 | |
| 24.1 120.7 1896 | |
| 52.1 -106.6 1896 | |
| 39.9 116.4 1896 | |
| 28.2 113.1 1896 | |
| 45.5 -73.6 1896 | |
| 23.5 121.0 1896 | |
| 36.1 103.8 1896 | |
| 56.7 36.8 1896 | |
| 48.5 35.0 1896 | |
| 37.5 -122.4 1896 | |
| 32.1 118.8 1896 | |
| 34.8 113.7 1896 | |
| 32.1 118.8 1896 | |
| 55.2 61.4 1896 | |
| 54.9 69.1 1896 | |
| 45.5 -73.6 1896 | |
| 54.8 83.1 1896 | |
| 55.2 61.4 1896 | |
| 37.5 127.0 1896 | |
| 40.2 44.5 1896 | |
| 35.1 -85.3 1896 | |
| 55.3 61.4 1896 | |
| 55.7 37.6 1896 | |
| 39.9 116.4 1897 | |
| 56.9 53.2 1897 | |
| 29.0 -111.7 1897 | |
| 25.0 118.5 1897 | |
| 32.8 -96.8 1897 | |
| 48.5 35.0 1897 | |
| 50.6 36.6 1897 | |
| 45.2 15.5 1897 | |
| 56.1 47.3 1897 | |
| 6.5 3.4 1897 | |
| 48.0 68.0 1897 | |
| 47.6 -122.3 1897 | |
| 23.5 121.0 1897 | |
| 30.3 120.2 1897 | |
| 37.5 127.0 1897 | |
| 39.1 117.2 1897 | |
| 48.8 37.6 1897 | |
| 22.6 88.4 1898 | |
| -20.0 -48.9 1898 | |
| 50.6 36.6 1898 | |
| 56.3 44.0 1898 | |
| 46.3 48.0 1898 | |
| 56.8 53.2 1898 | |
| 40.4 -3.7 1898 | |
| 17.3 -88.7 1898 | |
| 48.9 2.3 1898 | |
| 45.5 -73.6 1898 | |
| 37.5 -122.4 1898 | |
| 53.5 49.3 1898 | |
| 30.3 120.2 1898 | |
| 39.1 117.2 1898 | |
| 30.9 75.9 1898 | |
| 25.0 121.5 1898 | |
| 29.4 48.0 1898 | |
| 31.9 117.3 1898 | |
| -22.8 -43.2 1898 | |
| 23.1 113.3 1898 | |
| 54.8 56.0 1899 | |
| 55.2 61.4 1899 | |
| 45.3 -73.9 1899 | |
| 48.5 32.3 1899 | |
| 20.6 -105.2 1899 | |
| 48.0 37.9 1899 | |
| 23.5 121.0 1899 | |
| 50.3 28.7 1899 | |
| 41.9 -87.7 1899 | |
| 52.7 41.4 1899 | |
| 41.0 75.0 1899 | |
| 30.8 111.3 1899 | |
| 55.7 37.6 1899 | |
| 36.7 117.0 1899 | |
| 51.2 58.3 1899 | |
| 51.4 128.1 1899 | |
| 46.0 25.0 1899 | |
| 30.6 114.3 1899 | |
| 48.9 2.3 1899 | |
| 47.2 39.7 1899 | |
| 48.9 2.3 1899 | |
| 23.5 121.0 1900 | |
| 45.5 -73.6 1900 | |
| 45.5 -73.6 1900 | |
| 33.7 -84.4 1900 | |
| 25.0 121.5 1900 | |
| 55.3 61.4 1900 | |
| 23.1 113.3 1900 | |
| 21.0 105.9 1900 | |
| 36.6 128.7 1900 | |
| 48.5 35.0 1900 | |
| 45.5 -73.6 1900 | |
| 23.1 113.3 1900 | |
| 57.8 40.9 1900 | |
| 23.1 113.3 1900 | |
| 36.1 103.8 1900 | |
| 24.9 118.6 1900 | |
| 50.6 3.1 1900 | |
| 51.8 55.1 1900 | |
| 54.8 56.0 1901 | |
| 30.3 120.2 1901 | |
| 37.5 127.0 1901 | |
| 23.5 121.0 1901 | |
| 23.5 121.0 1901 | |
| 30.3 120.2 1901 | |
| 41.7 123.2 1901 | |
| 41.9 -88.2 1901 | |
| 55.7 37.6 1901 | |
| 56.9 53.2 1901 | |
| 22.3 114.2 1901 | |
| 23.5 121.0 1901 | |
| 50.6 36.6 1901 | |
| 45.0 42.0 1901 | |
| 48.0 37.9 1901 | |
| 22.6 120.4 1901 | |
| 56.8 53.2 1901 | |
| 51.1 6.6 1901 | |
| 45.0 34.1 1901 | |
| 37.5 127.0 1901 | |
| 26.7 88.4 1901 | |
| 40.0 45.0 1901 | |
| 40.0 45.0 1901 | |
| 54.2 45.2 1902 | |
| 48.9 2.3 1902 | |
| 54.2 45.2 1902 | |
| 55.2 61.4 1902 | |
| 56.8 53.2 1902 | |
| 48.9 2.3 1902 | |
| 23.5 121.0 1902 | |
| 30.1 31.3 1902 | |
| 25.7 94.1 1902 | |
| 55.2 61.4 1902 | |
| 45.3 -73.9 1902 | |
| 45.5 -73.6 1902 | |
| 28.0 73.3 1902 | |
| 55.0 73.4 1902 | |
| 32.1 118.8 1902 | |
| 55.3 61.4 1902 | |
| 22.7 75.8 1902 | |
| 23.5 121.0 1902 | |
| 50.5 30.5 1902 | |
| 48.9 2.3 1902 | |
| 48.5 32.3 1902 | |
| 51.7 36.2 1903 | |
| 48.0 68.0 1903 | |
| 23.5 121.0 1903 | |
| 55.7 37.6 1903 | |
| 25.0 121.5 1903 | |
| 50.4 30.5 1903 | |
| 55.7 37.6 1903 | |
| 37.5 -122.4 1903 | |
| 43.7 -79.4 1903 | |
| 55.0 60.1 1903 | |
| 45.5 -73.6 1903 | |
| 39.1 -94.6 1903 | |
| 45.5 -73.6 1903 | |
| 37.5 127.0 1903 | |
| 25.0 121.5 1903 | |
| 51.5 46.0 1903 | |
| 23.1 113.3 1903 | |
| 44.4 26.1 1903 | |
| 55.8 37.6 1903 | |
| 55.2 61.4 1904 | |
| 55.2 61.4 1904 | |
| 45.5 -73.6 1904 | |
| 55.0 60.1 1904 | |
| 31.0 121.4 1904 | |
| 31.0 121.4 1904 | |
| 45.8 126.7 1904 | |
| 30.3 120.2 1904 | |
| 34.9 117.6 1904 | |
| 45.5 -73.6 1904 | |
| 45.5 -73.6 1904 | |
| 55.2 61.4 1904 | |
| 48.5 35.0 1904 | |
| 34.1 -118.3 1904 | |
| 45.5 -73.6 1904 | |
| 23.5 121.0 1904 | |
| 23.5 121.0 1904 | |
| 50.6 36.6 1905 | |
| 45.5 -73.6 1905 | |
| 30.3 120.2 1905 | |
| 50.4 30.5 1905 | |
| 55.2 61.4 1905 | |
| 45.5 -73.6 1905 | |
| 29.9 121.5 1905 | |
| 45.5 -73.6 1905 | |
| 23.5 121.0 1905 | |
| 45.5 -73.6 1905 | |
| 55.2 59.7 1905 | |
| 33.6 130.4 1905 | |
| 55.7 37.6 1905 | |
| 17.4 78.5 1905 | |
| -33.4 -70.7 1905 | |
| 37.2 42.0 1905 | |
| 55.2 59.7 1905 | |
| 57.8 40.9 1905 | |
| 55.8 37.6 1905 | |
| 56.9 53.2 1906 | |
| 17.4 78.5 1906 | |
| 56.9 60.6 1906 | |
| 45.5 -73.6 1906 | |
| 31.0 121.4 1906 | |
| 37.5 127.0 1906 | |
| 55.2 61.4 1906 | |
| 25.0 121.5 1906 | |
| 22.5 114.1 1906 | |
| 36.1 103.8 1906 | |
| 32.1 118.8 1906 | |
| 45.3 -73.9 1906 | |
| 53.1 36.2 1906 | |
| 56.5 85.0 1906 | |
| 23.5 121.0 1906 | |
| 55.2 61.4 1906 | |
| 28.7 77.2 1906 | |
| 23.5 121.0 1906 | |
| 23.5 121.0 1907 | |
| 34.8 113.7 1907 | |
| 23.5 121.0 1907 | |
| 22.6 120.4 1907 | |
| 23.5 121.0 1907 | |
| 54.9 23.9 1907 | |
| 36.1 103.8 1907 | |
| 34.1 -118.3 1907 | |
| 21.0 105.9 1907 | |
| 23.5 121.0 1907 | |
| 17.4 78.5 1907 | |
| 32.1 118.8 1907 | |
| 45.5 -73.6 1907 | |
| 43.9 125.3 1907 | |
| 45.5 -73.6 1907 | |
| 45.5 -73.6 1907 | |
| 53.1 36.2 1907 | |
| 31.8 120.0 1907 | |
| 56.8 53.2 1907 | |
| 55.2 61.4 1907 | |
| 23.1 113.3 1907 | |
| 45.5 -73.6 1907 | |
| -12.1 -77.1 1907 | |
| 48.8 37.6 1907 | |
| 54.2 37.6 1907 | |
| 30.3 120.2 1907 | |
| 55.2 61.4 1907 | |
| 25.0 102.7 1908 | |
| 24.9 67.1 1908 | |
| 50.0 36.3 1908 | |
| 42.7 23.3 1908 | |
| 23.5 121.0 1908 | |
| 55.2 59.7 1908 | |
| 24.1 120.7 1908 | |
| 45.5 -73.6 1908 | |
| 45.3 -73.9 1908 | |
| 56.8 56.4 1908 | |
| 51.2 58.3 1908 | |
| 48.5 32.3 1908 | |
| 50.9 128.5 1909 | |
| 45.5 -73.6 1909 | |
| 48.5 32.3 1909 | |
| 48.5 35.0 1909 | |
| 44.0 21.0 1909 | |
| 43.9 125.3 1909 | |
| 23.0 120.2 1909 | |
| 56.9 53.2 1909 | |
| 24.1 120.7 1909 | |
| 51.7 55.4 1909 | |
| 55.6 38.1 1909 | |
| 50.5 30.5 1909 | |
| 57.8 40.9 1909 | |
| 42.7 23.3 1909 | |
| 47.9 106.9 1909 | |
| 22.3 114.2 1910 | |
| 42.0 43.5 1910 | |
| 49.4 32.1 1910 | |
| 47.0 32.0 1910 | |
| 45.5 -73.6 1910 | |
| 30.3 120.2 1910 | |
| 51.5 -0.1 1910 | |
| 40.5 -74.2 1910 | |
| 55.0 73.4 1910 | |
| 23.1 113.3 1910 | |
| 55.3 61.4 1910 | |
| 59.3 18.1 1910 | |
| 56.8 53.2 1910 | |
| 54.3 48.4 1910 | |
| 55.7 37.6 1911 | |
| 48.9 2.3 1911 | |
| 52.0 113.6 1911 | |
| 56.9 53.2 1911 | |
| 23.1 113.3 1911 | |
| 22.6 120.4 1911 | |
| 16.5 80.6 1911 | |
| 25.0 121.5 1911 | |
| 48.9 2.3 1911 | |
| 45.3 -73.9 1911 | |
| 40.2 44.5 1911 | |
| 30.7 104.1 1911 | |
| 39.1 -94.6 1911 | |
| 23.5 121.0 1911 | |
| 22.3 114.2 1911 | |
| 55.7 37.6 1911 | |
| 2.0 10.0 1911 | |
| 40.5 47.5 1911 | |
| 55.2 61.4 1911 | |
| 35.9 128.6 1911 | |
| 56.5 85.0 1911 | |
| 23.5 121.0 1911 | |
| 37.8 -97.8 1911 | |
| 30.7 104.1 1911 | |
| 33.8 130.8 1912 | |
| 25.0 121.5 1912 | |
| 45.5 -73.6 1912 | |
| 46.4 6.9 1912 | |
| 55.2 61.4 1912 | |
| 24.9 118.6 1912 | |
| 25.0 102.7 1912 | |
| 37.8 -97.8 1912 | |
| 48.9 2.3 1912 | |
| 23.5 121.0 1912 | |
| 29.7 91.1 1912 | |
| 24.1 120.7 1912 | |
| 23.5 121.0 1912 | |
| 45.5 -73.6 1912 | |
| 25.0 121.5 1912 | |
| 30.3 120.2 1912 | |
| 55.2 61.4 1913 | |
| 55.2 61.4 1913 | |
| 45.5 -73.6 1913 | |
| 25.0 121.5 1913 | |
| 45.3 -73.9 1913 | |
| 36.7 117.0 1913 | |
| 55.4 37.5 1913 | |
| 36.7 117.0 1913 | |
| 55.8 37.6 1913 | |
| 37.8 128.9 1913 | |
| 36.7 34.6 1913 | |
| 17.4 78.5 1913 | |
| 50.6 36.6 1913 | |
| 59.9 30.3 1913 | |
| 55.0 82.9 1914 | |
| -22.8 -43.2 1914 | |
| 47.3 39.5 1914 | |
| 54.8 56.0 1914 | |
| 50.6 36.6 1914 | |
| 45.5 -73.6 1914 | |
| 50.1 45.4 1914 | |
| 1.3 103.9 1914 | |
| 37.8 128.9 1914 | |
| 11.0 77.0 1914 | |
| 50.4 30.5 1914 | |
| 55.7 37.6 1914 | |
| 23.5 121.0 1914 | |
| 52.8 52.3 1914 | |
| 23.1 113.3 1914 | |
| 22.6 120.4 1914 | |
| 48.9 2.3 1914 | |
| 24.1 120.7 1914 | |
| 48.9 2.3 1914 | |
| 55.0 50.1 1914 | |
| 19.7 -101.1 1915 | |
| 45.5 -73.6 1915 | |
| 23.5 121.0 1915 | |
| 36.9 30.7 1915 | |
| 54.8 61.3 1915 | |
| 55.7 37.6 1915 | |
| 55.2 61.4 1915 | |
| 56.9 37.4 1915 | |
| 37.5 127.0 1915 | |
| 23.5 121.0 1915 | |
| 48.9 2.3 1915 | |
| 49.4 27.0 1915 | |
| 48.8 2.3 1916 | |
| 23.5 121.0 1916 | |
| 50.5 30.5 1916 | |
| 50.6 36.6 1916 | |
| 56.1 47.3 1916 | |
| 48.5 35.0 1916 | |
| 48.5 35.0 1916 | |
| 43.4 -80.5 1916 | |
| 46.0 25.0 1916 | |
| 45.5 -73.6 1916 | |
| 23.5 121.0 1916 | |
| 34.3 108.9 1916 | |
| 55.2 59.7 1916 | |
| 30.3 120.2 1917 | |
| 34.0 9.0 1917 | |
| 48.3 38.1 1917 | |
| 30.3 120.2 1917 | |
| 55.2 61.4 1917 | |
| 19.7 -101.1 1917 | |
| 30.3 120.2 1917 | |
| 37.5 -122.4 1917 | |
| 34.1 -118.3 1917 | |
| 55.0 73.4 1917 | |
| 22.3 114.2 1917 | |
| 35.6 139.7 1917 | |
| 28.9 120.0 1917 | |
| 55.2 59.7 1917 | |
| 32.1 118.8 1917 | |
| 51.2 58.3 1917 | |
| 50.4 30.5 1917 | |
| 48.9 2.3 1917 | |
| 55.8 49.2 1917 | |
| 44.9 39.0 1918 | |
| 42.0 43.5 1918 | |
| 55.2 59.7 1918 | |
| 48.9 2.3 1918 | |
| 17.4 78.5 1918 | |
| 41.3 -104.7 1918 | |
| 56.1 47.3 1918 | |
| 34.1 -118.3 1918 | |
| 23.1 113.3 1918 | |
| 55.0 73.4 1918 | |
| 32.1 118.8 1918 | |
| 40.2 44.5 1918 | |
| 51.5 46.0 1918 | |
| 23.1 113.3 1918 | |
| 41.4 22.6 1918 | |
| 55.3 61.4 1918 | |
| 55.0 73.4 1918 | |
| 56.1 47.3 1918 | |
| -15.8 -47.8 1918 | |
| 40.6 22.9 1918 | |
| 55.2 61.4 1918 | |
| 57.8 40.9 1918 | |
| 52.3 104.3 1918 | |
| 51.0 39.5 1918 | |
| 37.8 -97.8 1919 | |
| 56.0 92.9 1919 | |
| 30.3 120.2 1919 | |
| 55.8 37.6 1919 | |
| 24.1 120.7 1919 | |
| 22.5 114.1 1919 | |
| 56.2 47.3 1919 | |
| 48.9 2.3 1919 | |
| 55.2 61.4 1919 | |
| 22.6 88.4 1919 | |
| 22.3 114.2 1919 | |
| 51.7 39.2 1919 | |
| 45.5 -73.6 1919 | |
| 45.5 -73.6 1919 | |
| 55.2 61.4 1919 | |
| 23.5 121.0 1919 | |
| 22.6 88.4 1919 | |
| 51.7 39.2 1919 | |
| 23.5 121.0 1919 | |
| 48.0 37.8 1920 | |
| 45.5 -73.6 1920 | |
| 42.3 -83.1 1920 | |
| 48.0 68.0 1920 | |
| 28.5 119.9 1920 | |
| 48.9 2.3 1920 | |
| 33.4 -112.0 1920 | |
| 55.7 37.6 1920 | |
| 34.8 113.7 1920 | |
| 48.7 44.5 1920 | |
| 23.1 113.3 1920 | |
| 22.5 114.1 1920 | |
| 23.5 121.0 1920 | |
| 34.1 -118.3 1920 | |
| 40.5 -74.2 1920 | |
| 55.2 61.4 1920 | |
| 48.7 44.5 1920 | |
| 48.5 32.3 1920 | |
| 51.3 58.2 1920 | |
| 55.2 61.4 1920 | |
| 55.0 73.4 1920 | |
| 55.2 61.4 1920 | |
| 24.1 120.7 1920 | |
| 39.9 116.4 1921 | |
| 54.8 56.0 1921 | |
| 56.1 40.4 1921 | |
| 34.8 113.7 1921 | |
| 28.6 115.9 1921 | |
| 54.6 22.2 1921 | |
| 48.9 2.3 1921 | |
| 51.5 -0.1 1921 | |
| 50.1 14.5 1921 | |
| 39.0 -76.9 1921 | |
| 45.5 -73.6 1921 | |
| 52.2 -1.9 1921 | |
| 55.8 37.6 1921 | |
| 55.7 37.6 1921 | |
| -20.4 -43.5 1921 | |
| -36.8 -73.0 1921 | |
| 32.1 118.8 1921 | |
| 55.7 37.6 1921 | |
| 55.7 37.6 1921 | |
| 39.9 116.4 1921 | |
| 55.2 61.4 1921 | |
| 36.7 117.0 1921 | |
| 37.4 -122.1 1922 | |
| 39.9 116.4 1922 | |
| 23.1 113.3 1922 | |
| 37.5 127.0 1922 | |
| 55.5 47.5 1922 | |
| 17.4 78.5 1922 | |
| 43.4 11.9 1922 | |
| 54.2 45.2 1922 | |
| 45.5 -73.6 1922 | |
| 56.8 53.2 1922 | |
| 36.1 103.8 1922 | |
| -22.8 -43.2 1922 | |
| 1.3 103.9 1922 | |
| 48.9 2.3 1922 | |
| 56.8 53.2 1923 | |
| 55.2 61.4 1923 | |
| 48.9 2.3 1923 | |
| 30.7 104.1 1923 | |
| 55.2 61.4 1923 | |
| 25.0 121.5 1923 | |
| 45.5 -73.6 1923 | |
| 23.1 113.3 1923 | |
| 47.5 19.1 1923 | |
| 56.1 40.4 1923 | |
| 55.2 59.7 1923 | |
| 55.0 60.1 1923 | |
| 40.4 49.9 1923 | |
| 30.9 120.1 1923 | |
| 57.8 40.9 1923 | |
| 23.1 113.3 1924 | |
| 45.5 -73.6 1924 | |
| 23.5 121.0 1924 | |
| 54.8 56.0 1924 | |
| 56.5 85.0 1924 | |
| 23.5 121.0 1924 | |
| 50.1 14.4 1924 | |
| 55.0 60.1 1924 | |
| 55.2 61.4 1924 | |
| 23.1 113.3 1924 | |
| 45.5 -73.6 1924 | |
| -9.4 -40.5 1924 | |
| 37.5 127.0 1924 | |
| 45.5 -73.6 1924 | |
| 42.4 -71.1 1924 | |
| 23.5 121.0 1924 | |
| 23.1 113.3 1924 | |
| 48.9 2.3 1924 | |
| 37.8 -97.8 1925 | |
| 30.1 121.1 1925 | |
| 4.6 -74.1 1925 | |
| 31.8 120.0 1925 | |
| 34.0 -117.9 1925 | |
| 37.5 127.0 1925 | |
| 52.6 36.3 1925 | |
| 51.5 46.0 1925 | |
| 37.5 127.0 1925 | |
| 45.5 -73.6 1925 | |
| 23.1 113.3 1925 | |
| 45.5 -73.6 1925 | |
| 50.4 30.5 1925 | |
| 34.8 113.7 1925 | |
| 47.1 37.5 1925 | |
| 23.1 113.3 1925 | |
| 55.0 50.1 1925 | |
| 52.6 39.6 1926 | |
| 55.2 61.4 1926 | |
| 31.0 121.4 1926 | |
| 30.3 120.2 1926 | |
| 50.1 8.7 1926 | |
| 41.2 -73.2 1926 | |
| 36.6 127.5 1926 | |
| 21.0 105.9 1926 | |
| 23.1 113.3 1926 | |
| 56.8 53.2 1926 | |
| 13.0 77.6 1926 | |
| 34.8 113.7 1926 | |
| 55.2 59.7 1926 | |
| 23.1 113.3 1926 | |
| 54.6 52.5 1926 | |
| 55.7 37.6 1926 | |
| 31.0 121.4 1927 | |
| 55.4 43.8 1927 | |
| 48.5 32.3 1927 | |
| 45.5 -73.6 1927 | |
| 37.8 -97.8 1927 | |
| 50.1 8.7 1927 | |
| 39.9 116.4 1927 | |
| 56.1 47.3 1927 | |
| 45.5 -73.6 1927 | |
| 45.5 -73.6 1927 | |
| 51.7 55.4 1927 | |
| 42.7 23.3 1927 | |
| 48.9 2.3 1927 | |
| 55.8 49.1 1927 | |
| 52.5 13.3 1927 | |
| 55.0 50.1 1927 | |
| 36.6 128.7 1927 | |
| 30.3 120.2 1927 | |
| 45.0 42.0 1927 | |
| 56.2 47.3 1927 | |
| 50.9 34.8 1927 | |
| 43.9 125.3 1927 | |
| 23.5 121.0 1927 | |
| 39.9 116.4 1928 | |
| 40.5 -74.2 1928 | |
| 23.1 113.3 1928 | |
| 50.4 30.5 1928 | |
| 29.4 48.0 1928 | |
| 39.9 115.3 1928 | |
| 50.4 30.5 1928 | |
| 52.7 41.4 1928 | |
| 43.2 27.9 1928 | |
| 48.9 2.3 1928 | |
| 55.0 60.4 1928 | |
| 24.8 76.3 1928 | |
| 48.5 32.3 1928 | |
| 30.3 120.2 1928 | |
| 23.5 121.0 1928 | |
| 57.4 41.2 1928 | |
| 41.0 29.0 1928 | |
| 37.3 -121.9 1929 | |
| 23.5 121.0 1929 | |
| 17.4 78.5 1929 | |
| 22.3 114.2 1929 | |
| 45.5 -73.6 1929 | |
| 33.8 -117.8 1929 | |
| 20.0 77.0 1929 | |
| 49.4 32.1 1929 | |
| 54.8 32.0 1929 | |
| 54.4 61.3 1929 | |
| 48.9 2.3 1929 | |
| 55.2 61.4 1929 | |
| 48.9 2.3 1929 | |
| 55.2 61.4 1929 | |
| 48.5 35.0 1930 | |
| 31.9 75.0 1930 | |
| 39.9 116.4 1930 | |
| 34.0 -117.9 1930 | |
| 55.2 61.4 1930 | |
| 48.9 2.3 1930 | |
| 55.7 37.6 1930 | |
| 49.8 24.0 1930 | |
| 49.8 24.0 1930 | |
| 58.4 42.3 1930 | |
| 19.4 -99.0 1930 | |
| 45.3 -73.9 1930 | |
| 22.5 114.1 1930 | |
| 45.5 -73.6 1930 | |
| 48.8 37.6 1930 | |
| 45.5 -73.6 1930 | |
| 34.8 113.7 1930 | |
| 39.9 116.4 1930 | |
| 52.8 52.3 1930 | |
| 48.7 37.6 1930 | |
| 56.2 43.5 1930 | |
| 55.2 61.4 1930 | |
| 50.8 25.3 1931 | |
| 48.9 2.3 1931 | |
| 45.3 -73.9 1931 | |
| 30.3 120.2 1931 | |
| 50.3 28.7 1931 | |
| 22.6 88.4 1931 | |
| 48.5 32.3 1931 | |
| 32.1 118.8 1931 | |
| 20.2 85.8 1931 | |
| 30.7 104.1 1931 | |
| 56.2 47.3 1931 | |
| 28.1 -80.6 1931 | |
| 55.8 49.2 1931 | |
| 47.9 35.3 1931 | |
| 30.3 120.2 1931 | |
| 56.2 47.3 1931 | |
| 43.7 10.7 1931 | |
| 51.7 55.4 1931 | |
| 55.8 37.6 1931 | |
| 49.9 28.6 1931 | |
| 45.5 -73.6 1931 | |
| 48.6 39.3 1931 | |
| 32.1 118.8 1931 | |
| 23.5 121.0 1931 | |
| 19.7 -101.1 1932 | |
| 40.5 -74.2 1932 | |
| 45.5 -73.6 1932 | |
| 22.9 120.3 1932 | |
| 32.1 118.8 1932 | |
| 51.7 36.2 1932 | |
| 55.2 61.4 1932 | |
| 45.5 -73.6 1932 | |
| 23.1 113.3 1932 | |
| 45.5 -73.6 1932 | |
| 35.6 139.8 1932 | |
| 45.5 -73.6 1932 | |
| 51.7 36.2 1932 | |
| 37.5 127.0 1932 | |
| 51.7 39.2 1932 | |
| 43.1 131.6 1932 | |
| 30.9 120.1 1932 | |
| 53.5 49.3 1932 | |
| 45.3 -73.9 1932 | |
| 52.8 52.3 1932 | |
| 47.2 39.7 1932 | |
| 48.9 2.3 1933 | |
| 39.9 116.4 1933 | |
| 55.2 61.4 1933 | |
| 22.5 114.0 1933 | |
| 48.6 39.3 1933 | |
| 30.7 104.1 1933 | |
| 45.5 -73.6 1933 | |
| 55.8 49.2 1933 | |
| -22.9 -43.1 1933 | |
| 25.0 102.7 1933 | |
| 50.4 30.5 1933 | |
| 29.9 121.5 1933 | |
| 40.5 43.0 1933 | |
| 55.3 61.4 1933 | |
| 41.0 29.0 1933 | |
| 41.8 123.4 1933 | |
| 45.5 -73.6 1933 | |
| 57.8 40.9 1933 | |
| 51.5 -0.1 1933 | |
| 45.5 -73.6 1933 | |
| 23.1 113.3 1933 | |
| 50.9 12.1 1933 | |
| 52.2 20.8 1933 | |
| 56.2 47.3 1933 | |
| 48.9 2.3 1933 | |
| 58.5 31.3 1933 | |
| 30.3 120.2 1933 | |
| 45.5 -73.6 1934 | |
| 25.0 121.5 1934 | |
| 48.9 2.3 1934 | |
| 35.6 139.8 1934 | |
| 46.8 75.0 1934 | |
| 14.6 121.0 1934 | |
| 51.2 58.3 1934 | |
| 55.3 61.4 1934 | |
| 45.5 -73.6 1934 | |
| 25.0 121.5 1934 | |
| 49.4 32.1 1934 | |
| 25.0 102.7 1934 | |
| 51.5 -0.1 1934 | |
| 46.0 25.0 1934 | |
| 45.5 -73.6 1934 | |
| 23.1 113.3 1934 | |
| 48.0 68.0 1934 | |
| 55.3 61.4 1934 | |
| 55.6 51.8 1934 | |
| 30.3 120.2 1934 | |
| 45.5 -73.6 1934 | |
| 48.6 39.3 1934 | |
| 45.5 -73.6 1934 | |
| 23.5 121.0 1934 | |
| 31.8 120.0 1934 | |
| 13.0 77.6 1935 | |
| 48.9 2.3 1935 | |
| 48.5 35.0 1935 | |
| 32.1 118.8 1935 | |
| 51.3 58.2 1935 | |
| 22.3 114.2 1935 | |
| 54.8 32.0 1935 | |
| 58.1 52.7 1935 | |
| 45.5 -73.6 1935 | |
| 55.2 61.4 1935 | |
| 22.6 120.4 1935 | |
| 51.5 46.0 1935 | |
| 55.0 73.4 1935 | |
| 48.9 2.3 1935 | |
| 23.1 113.3 1935 | |
| 48.3 39.7 1935 | |
| 51.5 -0.1 1935 | |
| 55.2 61.4 1935 | |
| 53.8 91.4 1935 | |
| 52.9 40.5 1935 | |
| 53.5 -2.1 1935 | |
| 54.8 56.0 1936 | |
| -32.1 115.9 1936 | |
| 30.3 120.2 1936 | |
| 45.5 -73.6 1936 | |
| 32.1 118.8 1936 | |
| 49.8 30.1 1936 | |
| 57.1 24.3 1936 | |
| 51.3 9.5 1936 | |
| 49.6 34.5 1936 | |
| 38.6 68.8 1936 | |
| 49.8 73.1 1936 | |
| 37.5 127.0 1936 | |
| 23.1 113.3 1936 | |
| 23.1 113.3 1936 | |
| 55.8 38.0 1936 | |
| 51.7 55.4 1936 | |
| 55.7 37.6 1936 | |
| 25.8 -80.2 1936 | |
| 23.5 121.0 1936 | |
| 50.6 36.6 1936 | |
| 30.6 114.3 1936 | |
| 48.0 37.8 1937 | |
| 47.2 39.7 1937 | |
| 50.5 30.5 1937 | |
| 56.8 53.2 1937 | |
| 54.8 56.0 1937 | |
| 55.7 37.6 1937 | |
| 56.8 53.2 1937 | |
| 25.0 121.5 1937 | |
| 56.1 47.5 1937 | |
| 56.2 47.3 1937 | |
| 55.3 61.4 1937 | |
| 39.1 117.2 1937 | |
| 56.8 53.2 1937 | |
| 45.5 -73.6 1937 | |
| 49.8 24.9 1937 | |
| 55.2 61.4 1937 | |
| 55.0 73.4 1937 | |
| 40.5 -74.2 1937 | |
| 55.2 61.4 1937 | |
| 55.2 61.4 1937 | |
| 48.5 32.3 1937 | |
| 39.9 116.4 1937 | |
| 32.1 118.8 1938 | |
| 45.5 -73.6 1938 | |
| 30.3 120.2 1938 | |
| 56.2 47.3 1938 | |
| 52.7 41.4 1938 | |
| 23.1 113.3 1938 | |
| 54.2 45.2 1938 | |
| 23.1 113.3 1938 | |
| 39.9 116.4 1938 | |
| 48.9 2.3 1938 | |
| 25.8 -80.2 1938 | |
| 51.5 -0.1 1938 | |
| 55.8 37.6 1938 | |
| 21.9 112.0 1938 | |
| 30.3 120.2 1939 | |
| 45.5 -73.6 1939 | |
| 52.6 39.6 1939 | |
| 45.5 -73.6 1939 | |
| 48.9 2.3 1939 | |
| 45.5 -73.6 1939 | |
| 56.1 47.3 1939 | |
| 45.5 -73.6 1939 | |
| 34.8 113.7 1939 | |
| 22.3 114.2 1939 | |
| 39.9 116.4 1939 | |
| 23.1 113.3 1939 | |
| 45.5 -73.6 1939 | |
| 50.5 30.5 1939 | |
| 45.5 -73.6 1939 | |
| 48.9 2.3 1939 | |
| 1.4 103.8 1939 | |
| 37.5 127.0 1939 | |
| 23.1 113.3 1939 | |
| 57.2 65.5 1939 | |
| 40.6 22.9 1939 | |
| 51.7 36.2 1939 | |
| -21.2 -42.6 1940 | |
| 28.2 113.1 1940 | |
| 50.1 14.4 1940 | |
| 45.3 -73.9 1940 | |
| 25.0 121.5 1940 | |
| 45.5 -73.6 1940 | |
| 45.3 -73.9 1940 | |
| 56.1 47.3 1940 | |
| 48.9 2.3 1940 | |
| 55.2 61.4 1940 | |
| 56.1 47.3 1940 | |
| 23.1 113.3 1940 | |
| 53.5 49.3 1940 | |
| 45.5 -73.6 1940 | |
| -38.0 -57.5 1940 | |
| 37.2 -76.7 1940 | |
| 23.5 121.0 1940 | |
| 48.6 39.3 1940 | |
| -33.5 -70.7 1940 | |
| 55.2 61.4 1940 | |
| 45.5 -73.6 1940 | |
| 17.4 78.5 1940 | |
| 53.2 50.1 1940 | |
| 56.0 92.9 1940 | |
| 40.5 -74.2 1940 | |
| 55.7 37.6 1940 | |
| 32.1 118.8 1940 | |
| 37.3 -121.9 1941 | |
| 45.5 -73.6 1941 | |
| 45.5 -73.6 1941 | |
| 53.0 36.1 1941 | |
| 54.2 37.6 1941 | |
| 45.5 -73.6 1941 | |
| 48.5 32.3 1941 | |
| 56.1 40.4 1941 | |
| 48.9 2.3 1941 | |
| 30.6 114.3 1941 | |
| 21.5 86.9 1941 | |
| 23.1 113.3 1941 | |
| 55.2 61.4 1941 | |
| 55.2 61.4 1941 | |
| -40.6 -73.1 1941 | |
| 53.5 49.1 1941 | |
| 48.5 32.3 1941 | |
| 48.9 2.3 1941 | |
| 48.6 39.3 1941 | |
| 49.8 30.1 1941 | |
| 24.9 118.6 1942 | |
| 32.1 118.8 1942 | |
| 45.5 -73.6 1942 | |
| 56.2 47.3 1942 | |
| 22.6 120.4 1942 | |
| 56.9 60.6 1942 | |
| 45.5 -73.6 1942 | |
| 50.0 36.3 1942 | |
| 23.5 121.0 1942 | |
| 48.9 2.3 1942 | |
| 30.7 104.1 1942 | |
| 37.4 127.1 1942 | |
| 48.9 2.3 1942 | |
| 55.2 61.4 1942 | |
| 31.0 121.4 1942 | |
| 31.9 117.3 1942 | |
| 45.3 -73.9 1942 | |
| 28.6 115.9 1942 | |
| 30.3 120.2 1942 | |
| 23.5 121.0 1942 | |
| 45.1 16.3 1942 | |
| 51.7 55.4 1942 | |
| 51.6 -0.4 1943 | |
| 23.5 121.0 1943 | |
| 23.5 121.0 1943 | |
| -26.2 28.1 1943 | |
| 32.1 118.8 1943 | |
| 45.5 -73.6 1943 | |
| 55.2 61.4 1943 | |
| 23.5 121.0 1943 | |
| 30.3 120.2 1943 | |
| 45.5 -73.6 1943 | |
| 34.0 -117.9 1943 | |
| 56.1 47.3 1943 | |
| 52.8 52.3 1943 | |
| 54.8 61.3 1943 | |
| 55.2 59.7 1943 | |
| -40.6 -73.1 1943 | |
| 55.7 37.6 1943 | |
| 37.5 127.0 1943 | |
| 51.7 55.4 1943 | |
| 55.3 52.1 1943 | |
| 25.0 121.5 1944 | |
| 45.5 -73.6 1944 | |
| 31.0 121.4 1944 | |
| 45.3 -73.9 1944 | |
| 17.4 78.5 1944 | |
| 51.7 39.2 1944 | |
| 28.2 113.1 1944 | |
| 50.4 30.5 1944 | |
| 30.8 111.3 1944 | |
| 55.7 37.6 1944 | |
| 22.3 114.2 1944 | |
| 48.9 2.3 1944 | |
| 37.5 127.0 1944 | |
| 23.5 121.0 1944 | |
| 32.1 118.8 1944 | |
| 45.5 -73.6 1944 | |
| 35.6 139.8 1944 | |
| 50.9 34.8 1944 | |
| 53.5 49.3 1944 | |
| 25.0 121.5 1944 | |
| 22.3 114.2 1944 | |
| 55.2 61.4 1944 | |
| 22.8 108.3 1945 | |
| 56.8 53.2 1945 | |
| 45.0 35.4 1945 | |
| 36.7 117.0 1945 | |
| 32.1 118.8 1945 | |
| 55.9 26.5 1945 | |
| 36.7 117.0 1945 | |
| 51.8 55.1 1945 | |
| 23.1 113.3 1945 | |
| 55.3 61.4 1945 | |
| 55.9 37.7 1945 | |
| 45.5 -73.6 1945 | |
| 45.5 -73.6 1945 | |
| 25.0 121.5 1945 | |
| 44.2 42.1 1945 | |
| 45.0 9.3 1945 | |
| 58.6 49.7 1945 | |
| 52.3 104.3 1945 | |
| 54.6 39.7 1945 | |
| 55.0 50.1 1945 | |
| 7.0 124.9 1945 | |
| 35.6 139.7 1945 | |
| 54.6 52.5 1945 | |
| 45.0 39.0 1945 | |
| 50.9 34.8 1945 | |
| 30.7 104.1 1945 | |
| 45.5 -73.6 1946 | |
| 36.2 128.3 1946 | |
| 25.0 121.5 1946 | |
| 55.2 61.4 1946 | |
| 51.7 36.2 1946 | |
| 55.3 61.4 1946 | |
| 53.3 141.5 1946 | |
| 37.5 127.0 1946 | |
| 45.0 39.0 1946 | |
| -39.8 -73.2 1946 | |
| 30.3 120.2 1946 | |
| 26.1 119.3 1946 | |
| 17.4 78.5 1946 | |
| 45.0 34.1 1946 | |
| 48.9 2.3 1946 | |
| 55.6 51.8 1946 | |
| 56.9 53.2 1947 | |
| 55.4 43.8 1947 | |
| 30.3 120.2 1947 | |
| 25.0 121.5 1947 | |
| 25.0 121.5 1947 | |
| 48.0 37.8 1947 | |
| 23.5 121.0 1947 | |
| 25.6 85.1 1947 | |
| 57.2 24.9 1947 | |
| 23.5 121.0 1947 | |
| 48.6 39.3 1947 | |
| 54.3 48.4 1947 | |
| 33.7 -84.4 1947 | |
| 30.3 120.2 1947 | |
| 23.5 121.0 1947 | |
| 37.7 112.5 1947 | |
| 55.2 61.4 1947 | |
| 37.5 127.0 1947 | |
| 11.0 77.0 1947 | |
| 53.4 83.8 1947 | |
| 23.5 121.0 1948 | |
| 55.3 42.2 1948 | |
| 23.5 121.0 1948 | |
| 50.5 30.5 1948 | |
| 45.5 -73.6 1948 | |
| 34.3 108.9 1948 | |
| 60.2 24.7 1948 | |
| 47.6 -122.3 1948 | |
| 43.9 125.3 1948 | |
| 45.5 -73.6 1948 | |
| 53.4 83.8 1948 | |
| 52.3 21.0 1948 | |
| 48.9 2.3 1948 | |
| 55.3 42.2 1949 | |
| 55.2 61.4 1949 | |
| 22.3 114.2 1949 | |
| 26.1 119.3 1949 | |
| 45.5 -73.6 1949 | |
| 30.3 120.2 1949 | |
| 36.0 -115.1 1949 | |
| 45.5 -73.6 1949 | |
| 55.3 61.4 1949 | |
| 25.0 |
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