User Peter O.

6 votes

What are ways to compute polynomials that converge from above and below to a continuous and bounded function on $[0,1]$?

answered Dec 12, 2020 at 5:16

6 votes

Accepted

On certain algebraic functions on the interval $[0, 1]$

answered May 21, 2021 at 15:01

5 votes

Obtaining irrational probabilities

answered Jul 4, 2021 at 12:24

5 votes

Bounding "Jensen's Gap": Elementary Approaches

answered Jun 21 at 9:09

3 votes

Variants of Bernoulli factory problems

answered Nov 11, 2020 at 3:12

2 votes

Biased Bernoulli random variable?

answered Nov 21, 2021 at 0:05

2 votes

Accepted

Expected number of samples to estimate the mode of categorical distribution

answered Jan 13, 2022 at 11:32

2 votes

Are expressions including radicals particularly difficult to integrate numerically?

answered Jun 4, 2021 at 17:08

1 vote

Accepted

Fastest way to generate random integer from fair dice rolls

answered Jun 11, 2021 at 11:35

1 vote

How many bits of randomness needed to sample from $\operatorname{Bernoulli}(1/3)$

answered Feb 9, 2021 at 14:44

1 vote

Getting useful distributions out of distributions with unknown probabilities

answered Feb 9, 2021 at 16:00

1 vote

Accepted

Given a coin that produces the probability $\lambda$, what is a constructive way to produce $f(\lambda)$, where $f$ is continuous non-Hölder?

answered Mar 25, 2021 at 18:18

1 vote

Accepted

Alternative to rejection sampling for product of probabilities

answered Apr 29, 2022 at 20:45

1 vote

Accepted

Can we generate the ratio of two unknown probabilities?

answered Jul 31, 2021 at 0:53

1 vote

Simulating bernoulli trials with unknown p

answered Nov 11, 2020 at 6:12

1 vote

"Simple" condition that would prove a function transcendental

answered Jun 3, 2021 at 2:21

1 vote

Determine sample size when the population distribution and variance is unknown in interval estimation?

answered Jun 3, 2021 at 3:27

0 votes

What is the best state-of-the-art numerical integral algorithm?

answered Sep 20, 2021 at 14:16

0 votes

Accepted

On random variables made up of independent random digits

answered Aug 6, 2021 at 3:27

0 votes

Accepted

The functional equation $\delta(n) = \delta(2n) + \kappa(n)$

answered Jan 21, 2021 at 5:25

0 votes

Generating normal distribution by random generation of each binary bit

answered Feb 9, 2021 at 11:06

Stack Exchange Network

21 Answers

What are ways to compute polynomials that converge from above and below to a continuous and bounded function on $[0,1]$?

On certain algebraic functions on the interval $[0, 1]$

Obtaining irrational probabilities

Bounding "Jensen's Gap": Elementary Approaches

Variants of Bernoulli factory problems

Biased Bernoulli random variable?

Expected number of samples to estimate the mode of categorical distribution

Are expressions including radicals particularly difficult to integrate numerically?

Fastest way to generate random integer from fair dice rolls

How many bits of randomness needed to sample from $\operatorname{Bernoulli}(1/3)$

Getting useful distributions out of distributions with unknown probabilities

Given a coin that produces the probability $\lambda$, what is a constructive way to produce $f(\lambda)$, where $f$ is continuous non-Hölder?

Alternative to rejection sampling for product of probabilities

Can we generate the ratio of two unknown probabilities?

Simulating bernoulli trials with unknown p

"Simple" condition that would prove a function transcendental

Determine sample size when the population distribution and variance is unknown in interval estimation?

What is the best state-of-the-art numerical integral algorithm?

On random variables made up of independent random digits

The functional equation $\delta(n) = \delta(2n) + \kappa(n)$

Generating normal distribution by random generation of each binary bit