List questions from measurable-sets

Published on 14 Feb 2022 - 13:30

75

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Showing that $(0,\infty)$ is measurable by hand

Published on 07 Mar 2022 - 0:03

155

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Is the continuous image of a Borel subset Lebesgue measurable?

Published on 08 Mar 2022 - 14:32

103

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Why distinguish between a $\sigma$-algebra and a measurable space?

Published on 09 Apr 2022 - 1:22

107

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Let $E$ be a subset of $X\times Y$ and every section of $E$ is measurable then is $E$ measurable in the product sigma algebra of $X\times Y$??

Published on 18 Apr 2022 - 19:49

25

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If $f(x)$ is measurable function for $x\in\mathbb{R}$, then if $h(x,t)=f(x+t)$ also measurable in $<x,t>\in\mathbb{R}^2$

Published on 19 Apr 2022 - 15:38

80

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Cantor-Schröder-Bernstein theorem for rings of sets

Published on 24 Apr 2022 - 10:33

144

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commonness of non measurable sets

Published on 09 Jul 2022 - 13:43

185

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An Almost Everywhere Measurable Function is Not Almost Everywhere Equal to a Measurable Function

Published on 25 Jul 2022 - 22:00

19

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Is measurability of Stochastic Transition Kernels preserved by intersections

Published on 31 Jul 2022 - 16:22

67

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Can we say that $|\operatorname{supp}u\cap \{u=0\}|=0$?

Published on 23 Feb 2026 - 15:16

129

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Papa Rudin theorem 1.7

Published on 26 Aug 2022 - 10:41

38

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How can I prove that these two statements relating to a measurable function are equivalent?

Published on 07 Sep 2022 - 15:02

137

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Papa Rudin abstract integration exercise $1$

Published on 14 Sep 2022 - 12:10

72

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Why would after a finite number of steps we will end up with disjoint sets?

Published on 22 Sep 2022 - 13:25

List Question

Understanding an intersection-union for a specific set

Showing that $(0,\infty)$ is measurable by hand

Is the continuous image of a Borel subset Lebesgue measurable?

Why distinguish between a $\sigma$-algebra and a measurable space?

Let $E$ be a subset of $X\times Y$ and every section of $E$ is measurable then is $E$ measurable in the product sigma algebra of $X\times Y$??

If $f(x)$ is measurable function for $x\in\mathbb{R}$, then if $h(x,t)=f(x+t)$ also measurable in $<x,t>\in\mathbb{R}^2$

Cantor-Schröder-Bernstein theorem for rings of sets

commonness of non measurable sets

An Almost Everywhere Measurable Function is Not Almost Everywhere Equal to a Measurable Function

Is measurability of Stochastic Transition Kernels preserved by intersections

Can we say that $|\operatorname{supp}u\cap \{u=0\}|=0$?

Papa Rudin theorem 1.7

How can I prove that these two statements relating to a measurable function are equivalent?

Papa Rudin abstract integration exercise $1$

Why would after a finite number of steps we will end up with disjoint sets?

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