Taimur
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 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?