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//doHttpPost('localhost', 8000, '/TestPost', 'string' , 'TestTestTestTest', false); | |
//doHttpPost('localhost', 8000, '/TestPost', 'file' , '/Users/chengwei/Downloads/grid1.png', true); | |
function doHttpPost(_host, _port, _path, name, value, isFile, fileEncoding) { | |
var http = require('http'), | |
fs = require('fs'), | |
path = require('path'), | |
boundary = Math.random(), | |
postData, postOptions, postRequest; |
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/* | |
* @param {String} filepath | |
* @param {function} callback function(err, data){} | |
*/ | |
function readJsonFileAsync(filepath, callback) { | |
var fs = require('fs'); | |
fs.readFile(filepath, 'utf-8', function(err, data) { | |
if (err) { callback(err, null); } | |
else { | |
result = JSON.parse(data); |
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#layout-main{ | |
left:0; | |
top:0; | |
margin:0; | |
border-radius:0; | |
box-shadow:none; | |
display:flex; | |
width:100%; | |
height:100%; | |
flex-flow: column nowrap; |
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//**dataURL to blob** | |
function dataURLtoBlob(dataurl) { | |
var arr = dataurl.split(','), mime = arr[0].match(/:(.*?);/)[1], | |
bstr = atob(arr[1]), n = bstr.length, u8arr = new Uint8Array(n); | |
while(n--){ | |
u8arr[n] = bstr.charCodeAt(n); | |
} | |
return new Blob([u8arr], {type:mime}); | |
} |
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var fs = require('fs'); | |
var path = require('path'); | |
var crypto = require('crypto'); | |
function walk(dir, done) { | |
var results = []; | |
fs.readdir(dir, function(err, list) { | |
if (err) return done(err); | |
var pending = list.length; | |
if (!pending) return done(null, results); |
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/* http://meyerweb.com/eric/tools/css/reset/ | |
v2.0 | 20110126 | |
License: none (public domain) | |
*/ | |
html, body, div, span, applet, object, iframe, | |
h1, h2, h3, h4, h5, h6, p, blockquote, pre, | |
a, abbr, acronym, address, big, cite, code, | |
del, dfn, em, img, ins, kbd, q, s, samp, | |
small, strike, strong, sub, sup, tt, var, |
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https://stackoverflow.com/a/1165943 | |
Some of the suggested methods will fail in the case of a non-convex polygon, such as a crescent. Here's a simple one that will work with non-convex polygons (it'll even work with a self-intersecting polygon like a figure-eight, telling you whether it's mostly clockwise). | |
Sum over the edges, (x2 − x1)(y2 + y1). If the result is positive the curve is clockwise, if it's negative the curve is counter-clockwise. (The result is twice the enclosed area, with a +/- convention.) | |
point[0] = (5,0) edge[0]: (6-5)(4+0) = 4 | |
point[1] = (6,4) edge[1]: (4-6)(5+4) = -18 | |
point[2] = (4,5) edge[2]: (1-4)(5+5) = -30 | |
point[3] = (1,5) edge[3]: (1-1)(0+5) = 0 |