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  • 0 posts edited
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  • 19 votes cast
Apr
21
revised Channel capacity of sum of symmetric channels
edited tags
Apr
21
asked Channel capacity of sum of symmetric channels
Nov
14
asked Expected hitting times of continuous time Markov chain
Nov
5
awarded  Tumbleweed
Nov
4
accepted Expectation of a statistic conditional on another statistic
Nov
3
asked Expectation of a statistic conditional on another statistic
Oct
29
asked Testing one variable against another in a linear model (F-test)
Oct
26
awarded  Critic
Oct
26
accepted Prove that $-(p_1+p_2)\log{p_1+p_2} \leq -p_1 \log{p_1} - p_2 \log{p_2}$ provided that $ p_1,p_2 > 0$
Oct
26
asked Prove that $-(p_1+p_2)\log{p_1+p_2} \leq -p_1 \log{p_1} - p_2 \log{p_2}$ provided that $ p_1,p_2 > 0$
Oct
11
awarded  Popular Question
Sep
24
awarded  Popular Question
Apr
23
accepted How to show that $\dfrac{\sin(x^2+y^2)}{(x^2 + y^2)^\alpha}$ integrable on $\mathbb{R}^2$
Apr
23
asked How to show that $\dfrac{\sin(x^2+y^2)}{(x^2 + y^2)^\alpha}$ integrable on $\mathbb{R}^2$
Feb
19
accepted How to show that this estimator is unbiased, and find its variance
Feb
16
revised How to show that this estimator is unbiased, and find its variance
added 58 characters in body
Feb
16
comment How to show that this estimator is unbiased, and find its variance
@Math1000 yup, with $\phi(X)$ having finite mean and variance
Feb
16
asked How to show that this estimator is unbiased, and find its variance
Feb
9
comment How many pairs of positive constants $a, b$ exist such that $P(a < X < b) = 0.95$, where $X$ has a chi-squared distribution?
Sorry yeah, my bad @drhab ! If you leave your comment as an answer I can mark it correct :)
Feb
9
asked How many pairs of positive constants $a, b$ exist such that $P(a < X < b) = 0.95$, where $X$ has a chi-squared distribution?