List questions from self-learning

Published on 02 Aug 2019 - 15:14

183

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Difficult to understand incomplete gamma function in the solution of 1st order Non-Homogeneous linear ODE.

Published on 25 Mar 2026 - 12:37

165

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$ (\cup_{n=1}^{\infty} A_n )^c= \cap _{n=1}^{\infty} (A_n) ^c $

Published on 08 Aug 2019 - 8:15

54

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To prove that $s= \sup (A)$

Published on 28 Mar 2026 - 3:53

81

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What would a long-term self-study track look like for functional analysis?

Published on 16 Aug 2019 - 7:42

50.7k

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How to check if a function is convex

Published on 16 Aug 2019 - 19:06

35

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$g(z)=z^2~$ What will $~g(y ̅_n )~$ converge to in probability?

Published on 17 Aug 2019 - 14:24

194

Views

How to choose k in Poisson distribution?

Published on 18 Aug 2019 - 15:12

69

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What is an interval estimator?

Published on 23 Feb 2026 - 21:44

459

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supremum inequality

Published on 21 Aug 2019 - 18:13

411

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Inequality on "supremum" of product of functions

Published on 22 Aug 2019 - 17:27

264

Views

"supremum" of function plus constant

Published on 22 Aug 2019 - 20:58

397

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Where to go after "olympiad math"?

Published on 28 Mar 2026 - 21:25

337

Views

$\sigma$-additivity of the limit

Published on 25 Aug 2019 - 22:25

19

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Probability distribution of $Y$ when $Y=\frac{a}{b+X}$, where $a,b>0$ and $\Pr(b+X\ne{0})=1$, $X\sim\mathcal{N}(0,\sigma^2)$

Published on 27 Aug 2019 - 18:13

List Question

Proof verification regarding $\epsilon>0$ being arbitrary.

Difficult to understand incomplete gamma function in the solution of 1st order Non-Homogeneous linear ODE.

$ (\cup_{n=1}^{\infty} A_n )^c= \cap _{n=1}^{\infty} (A_n) ^c $

To prove that $s= \sup (A)$

What would a long-term self-study track look like for functional analysis?

How to check if a function is convex

$g(z)=z^2~$ What will $~g(y ̅_n )~$ converge to in probability?

How to choose k in Poisson distribution?

What is an interval estimator?

supremum inequality

Inequality on "supremum" of product of functions

"supremum" of function plus constant

Where to go after "olympiad math"?

$\sigma$-additivity of the limit

Probability distribution of $Y$ when $Y=\frac{a}{b+X}$, where $a,b>0$ and $\Pr(b+X\ne{0})=1$, $X\sim\mathcal{N}(0,\sigma^2)$

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