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I am looking to find $n$ number of points around an ellipse. They don't necessarily have to be equidistant.

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I found several answers that are similar but I am having a hard time expressing it in code.

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  • $\begingroup$ Why not evaluate $(a\cos\,t,b\sin\,t)$ at $n$ equispaced values of $t$? $\endgroup$ – J. M. isn't a mathematician Aug 14 '12 at 12:25
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You can take the points $P_k=(x_k,y_k)$, with $$ x_k=a\cos(2k\pi/n)\\ y_k=b\sin(2k\pi/n) $$ for $k=0,\ldots,n-1$, and where $a,b$ are the semi-wight and the semi-heigth, respectively.

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