Initial Commit
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/**
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* Graphing 2D Equations
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* by Daniel Shiffman.
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*
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* Graphics the following equation:
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* sin(n*cos(r) + 5*theta)
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* where n is a function of horizontal mouse location.
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*/
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void setup() {
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size(640, 360);
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}
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void draw() {
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loadPixels();
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float n = (mouseX * 10.0) / width;
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float w = 16.0; // 2D space width
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float h = 16.0; // 2D space height
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float dx = w / width; // Increment x this amount per pixel
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float dy = h / height; // Increment y this amount per pixel
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float x = -w/2; // Start x at -1 * width / 2
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for (int i = 0; i < width; i++) {
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float y = -h/2; // Start y at -1 * height / 2
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for (int j = 0; j < height; j++) {
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float r = sqrt((x*x) + (y*y)); // Convert cartesian to polar
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float theta = atan2(y,x); // Convert cartesian to polar
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// Compute 2D polar coordinate function
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float val = sin(n*cos(r) + 5 * theta); // Results in a value between -1 and 1
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//float val = cos(r); // Another simple function
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//float val = sin(theta); // Another simple function
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// Map resulting vale to grayscale value
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pixels[i+j*width] = color((val + 1.0) * 255.0/2.0); // Scale to between 0 and 255
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y += dy; // Increment y
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}
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x += dx; // Increment x
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}
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updatePixels();
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}
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