Question

Derivative of Bernoulli random variable with respect to $p$

score 284 · Answer 1 · 2022-08-11 12:01:32

284

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Derivative of Bernoulli random variable with respect to $p$

Published on 11 Aug 2022 - 12:01

score 161 · Answer 2 · 2022-08-12 01:38:58

161

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Why is this coin-flip not memoryless and independent of past coin-flips for a fair coin, so we have to use bayes theorem and conditional probability?

Published on 12 Aug 2022 - 1:38

score 121 · Answer 3 · 2022-08-12 10:27:00

121

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Conditional probability involving sum of non-identical Bernoulli Trials

Published on 12 Aug 2022 - 10:27

score 34 · Answer 4 · 2022-08-29 11:16:23

34

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Determine the expected value of an estimator of a Bernoulli distribution $\hat p_{\alpha,\beta} = \frac{n\bar{X}+\alpha}{n+\beta}$

Published on 29 Aug 2022 - 11:16

score 167 · Answer 5 · 2022-08-31 21:02:15

167

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Clarifying a question on the number of Bernoulli trials

Published on 31 Aug 2022 - 21:02

score 218 · Answer 6 · 2022-09-12 09:58:35

218

Views

Sum of non i.i.d. Bernoulli and Le Cam's theorem

Published on 12 Sep 2022 - 9:58

score 64 · Answer 7 · 2022-09-20 07:16:36

64

Views

Borel-Cantelli and almost sure convergence: Both events occur infintely often

Published on 20 Sep 2022 - 7:16

score 175 · Answer 8 · 2022-09-26 22:55:27

175

Views

Sum of scaled i.i.d. Bernoulli random variables

Published on 26 Sep 2022 - 22:55

score 78 · Answer 9 · 2022-09-28 08:35:27

78

Views

An upper bound of $\mathbb{P}(|S_n - \log n| \geq C \log n)$, where $S_n$ is a sum of $n$ independent Bernoulli$-\frac{1}{i}$ random variables

Published on 28 Sep 2022 - 8:35

score 165 · Answer 10 · 2022-10-06 11:25:02

165

Views

Convolution of two independent Bernoulli distributions with parameter $p$

Published on 06 Oct 2022 - 11:25

score 46 · Answer 11 · 2022-10-12 13:12:29

46

Views

Finding the expected value and variance of binominal distribution with the help of Bernoulli distribution

Published on 12 Oct 2022 - 13:12

score 485 · Answer 12 · 2022-10-12 18:04:13

485

Views

Anti concentration inequality for sum of dependent Bernoulli random variables

Published on 12 Oct 2022 - 18:04

score 521 · Answer 13 · 2022-10-13 23:38:45

521

Views

Nonasymptotic confidence level of Bernoulli R.V.

Published on 13 Oct 2022 - 23:38

score 72 · Answer 14 · 2022-10-23 07:12:10

72

Views

Find the characteristic function of an experiment (random variable) involving a bernoulli distribution

Published on 23 Oct 2022 - 7:12

score 169 · Answer 15 · 2022-11-24 04:57:21

169

Views

Joint PMF of $X~$Bern$(p)$ and $Y~$Poisson$(\lambda)$, with $Z=XY$ and $X,Y$-iid.

Published on 24 Nov 2022 - 4:57

List Question

Derivative of Bernoulli random variable with respect to $p$

Why is this coin-flip not memoryless and independent of past coin-flips for a fair coin, so we have to use bayes theorem and conditional probability?

Conditional probability involving sum of non-identical Bernoulli Trials

Determine the expected value of an estimator of a Bernoulli distribution $\hat p_{\alpha,\beta} = \frac{n\bar{X}+\alpha}{n+\beta}$

Clarifying a question on the number of Bernoulli trials

Sum of non i.i.d. Bernoulli and Le Cam's theorem

Borel-Cantelli and almost sure convergence: Both events occur infintely often

Sum of scaled i.i.d. Bernoulli random variables

An upper bound of $\mathbb{P}(|S_n - \log n| \geq C \log n)$, where $S_n$ is a sum of $n$ independent Bernoulli$-\frac{1}{i}$ random variables

Convolution of two independent Bernoulli distributions with parameter $p$

Finding the expected value and variance of binominal distribution with the help of Bernoulli distribution

Anti concentration inequality for sum of dependent Bernoulli random variables

Nonasymptotic confidence level of Bernoulli R.V.

Find the characteristic function of an experiment (random variable) involving a bernoulli distribution

Joint PMF of $X~$Bern$(p)$ and $Y~$Poisson$(\lambda)$, with $Z=XY$ and $X,Y$-iid.

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