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<th scope="row">Name</th>
<td><h3>randomGaussian()</h3></td>
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<tr class="">
<tr class=""><th scope="row">Examples</th><td><div class="example"><img src="images/randomGaussian_0.png" alt="example pic" /><pre class="margin">
for (int y = 0; y < 100; y++) {
float x = randomGaussian() * 15;
line(50, y, 50 + x, y);
}
</pre></div>
<div class="example"><img src="images/randomGaussian_1.png" alt="example pic" /><pre class="margin">
float[] distribution = new float[360];
void setup() {
size(100, 100);
for (int i = 0; i < distribution.length; i++) {
distribution[i] = int(randomGaussian() * 15);
}
}
void draw() {
background(204);
translate(width/2, width/2);
for (int i = 0; i < distribution.length; i++) {
rotate(TWO_PI/distribution.length);
stroke(0);
float dist = abs(distribution[i]);
line(0, 0, dist, 0);
}
}
</pre></div>
</td></tr>
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<th scope="row">Description</th>
<td>
Returns a float from a random series of numbers having a mean of 0 and standard deviation of 1. Each time the <b>randomGaussian()</b> function is called, it returns a number fitting a Gaussian, or normal, distribution. There is theoretically no minimum or maximum value that <b>randomGaussian()</b> might return. Rather, there is just a very low probability that values far from the mean will be returned; and a higher probability that numbers near the mean will be returned.
</td>
</tr>
<tr class=""><th scope="row">Syntax</th><td><pre>randomGaussian()</pre></td></tr>
<tr class=""><th scope="row">Returns</th><td class="code">float</td></tr>
<tr class=""><th scope="row">Related</th><td><a class="code" href="random_.html">random()</a><br />
<a class="code" href="noise_.html">noise()</a><br /></td></tr>
</table>
Updated on April 30, 2017 02:33:17pm EDT<br /><br />
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