How To Prove that $v=r\cdot z\ $ is Distributed Uniformly at Random
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Is $v=\ (r_i)^{-1}\cdot z $, a uniformly random value of a field?
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Generate three correlated uniformly-distributed random variables
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If $X$ and $Y$ are independent random variables, with $Z = \min(X,Y),$ prove that $Z^2\sim\chi^2(1),$
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Uniform PDF of the difference of two r.v
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Distribution of a difference of two Uniform random variables?
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About logistic distribution and showing $Y=\frac{1}{1+e^{-X}}$ has an uniform distribution over (0,1)
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Sufficient statistics for Uniform $(-\theta,\theta)$
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Why is the CDF of a sample uniformly distributed
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Let $\mathbf{Y}$ be a random vector. Are $k$th moments of $\mathbf{Y}$ considered?
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Probabilistic Proof of Kraft-Mcmillan Inequality
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Proving the sum of two independent Cauchy Random Variables is Cauchy
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Prove that $Y=-2\sum_{i=1}^n \ln F_{X_i}(X_i)$ have distribution $\chi^2(2n)$
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Show that if $X$ and $Y$ are independent with the same exponential distribution, then $Z= |X - Y|$ has the same exponential distribution
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Uniform distribution on the surface of unit sphere
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Distribution of $(XY)^Z$ if $(X,Y,Z)$ is i.i.d. uniform on $[0,1]$
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Distribution of $-\log X$ if $X$ is uniform.
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density of $X^2$ when $X$ has uniform $[-1, 2]$ distribution