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Work in progress, exploring grid embedding of point clouds with Quasimondo.
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| #include "ofMain.h" | |
| #include <algorithm> | |
| template <class T> | |
| vector<T> zip(const vector<T>& x) { | |
| vector<T> results; | |
| int n = x.size(); | |
| int mid = n / 2; | |
| for(int i = 0; i < mid; i++) { | |
| results.push_back(x[i]); | |
| results.push_back(x[i + mid]); | |
| } | |
| return results; | |
| } | |
| class DataPoint { | |
| public: | |
| ofVec2f before, after; | |
| }; | |
| bool xcmp(const DataPoint& a, const DataPoint& b) { | |
| return a.after.x < b.after.x; | |
| } | |
| bool ycmp(const DataPoint& a, const DataPoint& b) { | |
| return a.after.y < b.after.y; | |
| } | |
| int side = 93; | |
| ofVec2f getRasterPoint(int i, int side) { | |
| return ofVec2f(i % side, i / side); | |
| } | |
| vector<ofVec2f> getSpiralPoints(int side) { | |
| vector<ofVec2f> points; | |
| int sides = 0; | |
| int which = 0; | |
| int len = side; | |
| int local = 0; | |
| int xd = 1; | |
| int yd = 0; | |
| int x = 0; | |
| int y = 0; | |
| int n = side * side; | |
| for(int i = 0; i < n; i++) { | |
| points.push_back(ofVec2f(x, y)); | |
| // ofLog() << "i" << i << " x" << x << " y" << y << " local" << local << " len" << len << " which" << which << " sides" << sides; | |
| if(local + 1 == len) { | |
| local = 0; | |
| which = (which + 1) % 4; | |
| switch(which) { | |
| case 0: | |
| xd = 1, yd = 0; | |
| break; | |
| case 1: | |
| xd = 0, yd = 1; | |
| break; | |
| case 2: | |
| xd = -1, yd = 0; | |
| break; | |
| case 3: | |
| xd = 0, yd = -1; | |
| break; | |
| } | |
| sides++; | |
| if(sides > 1 && (sides + 1) % 2 == 0) { | |
| len--; | |
| } | |
| } | |
| x += xd; | |
| y += yd; | |
| local++; | |
| } | |
| return points; | |
| } | |
| class ofApp : public ofBaseApp { | |
| public: | |
| vector<DataPoint> points; | |
| void setup() { | |
| ofBackground(0); | |
| int n = side * side; | |
| // for(int i = 0; i < n; i++) { | |
| // points.push_back(ofVec2f(ofRandom(side), ofRandom(side))); | |
| // } | |
| ofFile file("10.2d.tsne"); | |
| for(int i = 0; i < n; i++) { | |
| float x, y; | |
| file >> x; | |
| file >> y; | |
| ofVec2f point(x, y); | |
| point.rotate(45, ofVec2f(0.5, 0.5)); | |
| point *= side; | |
| DataPoint data; | |
| data.before = point; | |
| data.after = point; | |
| points.push_back(data); | |
| } | |
| // getSpiralPoint(16, 4); | |
| vector<ofVec2f> grid = getSpiralPoints(side); | |
| std::reverse(grid.begin(), grid.end()); | |
| // std::reverse(grid.begin(), grid.begin() + (grid.size() / 2)); | |
| // std::reverse(grid.begin() + (grid.size() / 2), grid.end()); | |
| // grid = zip(grid); | |
| vector<DataPoint> sorted; | |
| while(points.size()) { | |
| ofVec2f target = grid[points.size()]; | |
| float nearestDistance = numeric_limits<float>::infinity(); | |
| int nearestIndex = 0; | |
| for(int i = 0; i < points.size(); i++) { | |
| // float distance = points[i].before.distance(target); // euclidean | |
| float distance = fabs(points[i].before.x - target.x) + fabs(points[i].before.y - target.y); // manhattan | |
| if(distance < nearestDistance) { | |
| nearestDistance = distance; | |
| nearestIndex = i; | |
| } | |
| } | |
| DataPoint cur = points[nearestIndex]; | |
| points.erase(points.begin() + nearestIndex); | |
| cur.after = target; | |
| sorted.push_back(cur); | |
| } | |
| points = sorted; | |
| // float amt = 1; | |
| // for(int j = 0; j < 1000; j++) { | |
| // int x, y, i; | |
| // std::sort(points.begin(), points.end(), ycmp); | |
| // for(i = 0; i < side; i++) { | |
| // std::sort(points.begin() + i*side, points.begin() + (i+1)*side, xcmp); | |
| // } | |
| // | |
| // i = 0; | |
| // for(y = 0; y < side; y++) { | |
| // for(x = 0; x < side; x++) { | |
| // ofVec2f target(x, y); | |
| // ofVec2f direction = target - points[i].after; | |
| // if(direction.length() > amt) { | |
| // direction *= amt / direction.length(); | |
| // } | |
| // points[i].after += direction; | |
| // i++; | |
| // } | |
| // } | |
| // | |
| // std::sort(points.begin(), points.end(), xcmp); | |
| // for(i = 0; i < side; i++) { | |
| // std::sort(points.begin() + i*side, points.begin() + (i+1)*side, ycmp); | |
| // } | |
| // | |
| // i = 0; | |
| // for(x = 0; x < side; x++) { | |
| // for(y = 0; y < side; y++) { | |
| // ofVec2f target(x, y); | |
| // ofVec2f direction = target - points[i].after; | |
| // if(direction.length() > amt) { | |
| // direction *= amt / direction.length(); | |
| // } | |
| // points[i].after += direction; | |
| // i++; | |
| // } | |
| // } | |
| // } | |
| // another idea: | |
| // 1. sort by y axis, then by multiple chunks on the x axis | |
| // 2. move all points slightly closer to their destinations (x, y) | |
| // 3. sort by x axis, then by multiple chunks on the y axis | |
| // 4. move all points slightly closer to their destinations (y, x) | |
| // 5. go to 1 | |
| // for(int i = 0; i < n; i++) { | |
| // points[i].rotate(-45, ofVec2f(side / 2, side / 2)); | |
| // } | |
| } | |
| void update() { | |
| } | |
| void draw() { | |
| ofMesh mesh; | |
| mesh.setMode(OF_PRIMITIVE_POINTS); | |
| int i = 0; | |
| // float t = ofMap(mouseX, 0, ofGetWidth(), 0, 1); | |
| // float t = ofMap(sin(ofGetElapsedTimef()), -1, 1, 0, 1, true); | |
| int n = 300;//30; | |
| float t = ofMap(cos(ofMap(ofGetFrameNum() % n, 0, n, -PI, PI)), -1, 1, 0, 1, true); | |
| for(int y = 0; y < side; y++) { | |
| for(int x = 0; x < side; x++) { | |
| ofVec2f& before = points[i].before; | |
| ofVec2f& after = points[i].after; | |
| ofVec2f v = before.getInterpolated(after, t); | |
| mesh.addVertex(v); | |
| mesh.addColor(ofColor(int(8 * before.x * 255./side) % 255, int(8 * before.y * 255./side) % 255, 255)); | |
| i++; | |
| } | |
| } | |
| float scale = (float) ofGetWidth() / side; | |
| ofScale(scale, scale); | |
| ofSetColor(255); | |
| glPointSize(3); | |
| mesh.draw(); | |
| if(ofGetFrameNum() < n) { | |
| // ofSaveScreen("render/" + ofToString(ofGetFrameNum(), 3, '0') + ".tiff"); | |
| } | |
| } | |
| }; | |
| int main() { | |
| ofSetupOpenGL(512, 512, OF_WINDOW); | |
| ofRunApp(new ofApp()); | |
| } |
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| 0.47928839 0.98096579 | |
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| 0.69858251 0.31919030 | |
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| 0.58144336 0.19180653 | |
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| 0.28146865 0.87339272 | |
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| 0.52527127 0.57789165 | |
| 0.27668110 0.56646891 | |
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| 0.36299126 0.37516657 | |
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| 0.75016455 0.33825655 | |
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| 0.37874489 0.77642885 | |
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| 0.48076437 0.06143951 | |
| 0.56684892 0.06149095 | |
| 0.37027626 0.48361163 | |
| 0.59207908 0.73108367 | |
| 0.69580191 0.37100837 | |
| 0.41569081 0.34690768 | |
| 0.83435186 0.46043531 | |
| 0.49695224 0.19008815 | |
| 0.56383510 0.82652372 | |
| 0.66351864 0.38998835 | |
| 0.48759647 0.24145015 | |
| 0.64059577 0.74378096 | |
| 0.75564254 0.43011754 | |
| 0.12838193 0.53619240 | |
| 0.64784402 0.65590384 | |
| 0.05263107 0.48892794 | |
| 0.41025882 0.37947524 | |
| 0.46786145 0.94875233 | |
| 0.19312570 0.46881053 | |
| 0.14044698 0.63506384 | |
| 0.69310377 0.36344260 | |
| 0.72021811 0.37776313 | |
| 0.89199918 0.31824647 | |
| 0.79385202 0.42845091 | |
| 0.35906476 0.14095711 | |
| 0.22038820 0.27492301 | |
| 0.55910832 0.79259020 | |
| 0.53372095 0.20211494 | |
| 0.65362503 0.30508172 | |
| 0.54440402 0.23302395 | |
| 0.52828916 0.73284790 | |
| 0.76866807 0.25858139 | |
| 0.62877392 0.93975023 | |
| 0.36229888 0.23903708 | |
| 0.50768927 0.90491729 | |
| 0.22233031 0.73315204 | |
| 0.17914990 0.37637398 | |
| 0.52902406 0.23076534 | |
| 0.56494041 0.72862255 | |
| 0.65016795 0.74662055 | |
| 0.52582918 0.45013596 | |
| 0.23995372 0.38095369 | |
| 0.44772977 0.46435647 | |
| 0.04684772 0.53356162 | |
| 0.90857203 0.39599223 | |
| 0.61088877 0.26596388 | |
| 0.73492994 0.78551841 | |
| 0.51296353 0.09437110 | |
| 0.71067814 0.39435884 | |
| 0.77509323 0.49338435 | |
| 0.31151204 0.78630121 | |
| 0.20056476 0.25732477 | |
| 0.58691554 0.42728514 | |
| 0.53252379 0.26215755 | |
| 0.57822233 0.13364128 | |
| 0.65665155 0.76488175 | |
| 0.43775594 0.74652411 | |
| 0.30733029 0.53553700 | |
| 0.57426298 0.75917043 | |
| 0.54898809 0.90162299 | |
| 0.63294047 0.81255079 | |
| 0.18254382 0.51728706 | |
| 0.58282706 0.86053916 | |
| 0.42288677 0.14869788 | |
| 0.70118430 0.81776560 | |
| 0.53833830 0.53845695 | |
| 0.42518045 0.15045935 | |
| 0.39420175 0.68359183 | |
| 0.22661224 0.69242827 | |
| 0.46631071 0.81780208 | |
| 0.10848378 0.51114003 | |
| 0.19655231 0.38211770 | |
| 0.50064809 0.06210065 | |
| 0.03601133 0.43918907 | |
| 0.67978089 0.83898354 | |
| 0.83134084 0.38237275 | |
| 0.59854886 0.39190853 | |
| 0.38805066 0.22212410 | |
| 0.36309518 0.17074387 | |
| 0.75406936 0.66052515 | |
| 0.46310279 0.97866578 | |
| 0.14818406 0.71306536 | |
| 0.46745621 0.68599557 | |
| 0.34833860 0.47731815 | |
| 0.59180893 0.49977961 | |
| 0.40251116 0.27627914 | |
| 0.63715072 0.15492921 | |
| 0.34110796 0.32276685 | |
| 0.17267678 0.26932010 | |
| 0.46870885 0.69301481 | |
| 0.13799639 0.62391181 | |
| 0.34268911 0.56460736 | |
| 0.51111276 0.28058677 | |
| 0.66889844 0.27495099 | |
| 0.38145730 0.21565262 | |
| 0.06305518 0.49848375 | |
| 0.58018259 0.57209408 | |
| 0.65027539 0.14410889 | |
| 0.38992782 0.65717308 | |
| 0.29520520 0.63060618 | |
| 0.34323067 0.32415236 | |
| 0.74014685 0.64401536 | |
| 0.50596400 0.99931058 | |
| 0.25206993 0.81265055 | |
| 0.03606272 0.54347483 | |
| 0.15165461 0.65933110 | |
| 0.89288469 0.33257177 | |
| 0.22739514 0.73462305 | |
| 0.87833188 0.41359994 | |
| 0.49718280 0.68675972 | |
| 0.58475903 0.23226749 | |
| 0.28163459 0.26531369 | |
| 0.18511844 0.26148448 | |
| 0.48714293 0.24175279 | |
| 0.40666407 0.38255236 | |
| 0.26259709 0.51230637 | |
| 0.46451394 0.51604480 | |
| 0.18419463 0.26246074 | |
| 0.40732376 0.45948528 | |
| 0.55338769 0.48153562 | |
| 0.52309888 0.82553150 | |
| 0.39026278 0.52161194 | |
| 0.14680557 0.44996297 | |
| 0.90331092 0.57309912 | |
| 0.24954605 0.46411303 | |
| 0.59157022 0.16551388 | |
| 0.33034437 0.36485545 | |
| 0.29180972 0.39115243 | |
| 0.68949046 0.22042365 | |
| 0.30288773 0.06583721 | |
| 0.46147779 0.55142936 | |
| 0.49424467 0.61819459 | |
| 0.25430009 0.45528884 | |
| 0.45303824 0.24790192 | |
| 0.47847106 0.50937460 | |
| 0.48794256 0.15289716 | |
| 0.49608075 0.22079083 | |
| 0.49934074 0.79416515 | |
| 0.69005149 0.78954229 | |
| 0.91099925 0.46417479 | |
| 0.30202426 0.49273641 | |
| 0.40985654 0.75588078 | |
| 0.51599023 0.65098055 | |
| 0.21031563 0.27180366 | |
| 0.58846637 0.13478149 | |
| 0.69530711 0.59879379 | |
| 0.48313037 0.43977200 | |
| 0.49313379 0.93359856 | |
| 0.73442130 0.78557562 | |
| 0.88412376 0.39448516 | |
| 0.70771662 0.63603278 | |
| 0.31449106 0.38828447 | |
| 0.73719817 0.36885926 | |
| 0.94191147 0.52221657 | |
| 0.36539300 0.88930191 |
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