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Update prob distributions

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Andrew Cumming 2023-09-25 08:28:23 -04:00
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generating_random.md
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@ -99,8 +99,8 @@ Try implementing one of the following:
- Power law distribution using transformation method
- Lorentzian distribution with ratio of uniforms
- Gaussian with ratio of uniforms
- The distribution $f(x) = \exp(-|x^3|)$ using the rejection method
- The distribution $f(x) = \exp(-|x^3|)$ using the rejection method but sampling from a Gaussian in $x$
- The distribution $f(x) = \exp(-|x^3|)$ ($-\infty<x<\infty$) using the rejection method with uniform sampling of $x$
- The distribution $f(x) = \exp(-|x^3|)$ ($-\infty<x<\infty$) using the rejection method sampling from a Gaussian in $x$
Again compare your answer with the analytic distribution, and in the last two examples, compare the acceptance fraction.