Question

Infimum of a Set Involving Probability

score 58 · Answer 1 · 2021-12-10 01:27:12

58

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Infimum of a Set Involving Probability

Published on 10 Dec 2021 - 1:27

score 64 · Answer 2 · 2021-12-12 19:35:47

64

Views

Prove that $\sup S \leq \inf T$.

Published on 12 Dec 2021 - 19:35

score 44 · Answer 3 · 2021-12-13 09:49:23

44

Views

Essential supremum of function in real line

Published on 13 Dec 2021 - 9:49

score 146 · Answer 4 · 2026-04-07 07:27:05

146

Views

Supremum, limit and limsup

Published on 07 Apr 2026 - 7:27

score 31 · Answer 5 · 2021-12-15 16:49:20

31

Views

Prove that if $T$ is the set of "true" numbers in $(0,1]$ and $t = supT$, $t$ is "true". True is a given condition described below.

Published on 15 Dec 2021 - 16:49

score 233 · Answer 6 · 2021-12-18 05:35:13

233

Views

When does an ordered set have a supremum?

Published on 18 Dec 2021 - 5:35

score 29 · Answer 7 · 2021-12-19 12:38:09

29

Views

Supremum inequality over a seperable space

Published on 19 Dec 2021 - 12:38

score 134 · Answer 8 · 2021-12-21 17:29:06

134

Views

Showing that $ \sup_{x \in A}(|f(x)|-|g(x)|)=\sup_{x\in A} |f(x)|-\inf_{x\in A}|g(x)|$

Published on 21 Dec 2021 - 17:29

score 608 · Answer 9 · 2021-12-22 10:34:08

608

Views

How can I find the sup and inf of $m/n$ such that m,n are natural numbers and $m<2n$?

Published on 22 Dec 2021 - 10:34

score 634 · Answer 10 · 2026-04-01 16:25:20

634

Views

Understanding supremum / infimum of a sequence of functions in context of sequences of measurable functions

Published on 01 Apr 2026 - 16:25

score 59 · Answer 11 · 2021-12-26 09:37:27

59

Views

I don't know if my solution to a supremum problem is correct

Published on 26 Dec 2021 - 9:37

score 78 · Answer 12 · 2021-12-26 12:33:07

78

Views

$\sup$ of a set of functions

Published on 26 Dec 2021 - 12:33

score 104 · Answer 13 · 2021-12-27 07:37:41

104

Views

Determine the $\sup(A)$ if $A = \{ \frac{(-1)^n}{n}: n \in \mathbb{N} \}$ and prove your result.

Published on 27 Dec 2021 - 7:37

score 72 · Answer 14 · 2021-12-30 18:19:53

72

Views

If $U$ is a real measurable function s.t. $\int_{B_1(x)}\frac{1}{U(y)} dy\to 0$, does $\int_{B_1(x)}\frac{1}{U(y)+a} dy\to 0$, too?

Published on 30 Dec 2021 - 18:19

score 144 · Answer 15 · 2026-04-03 18:35:25

144

Views

What is a relation of category of complete sublattices to category of lattices?

Published on 03 Apr 2026 - 18:35

List Question

Infimum of a Set Involving Probability

Prove that $\sup S \leq \inf T$.

Essential supremum of function in real line

Supremum, limit and limsup

Prove that if $T$ is the set of "true" numbers in $(0,1]$ and $t = supT$, $t$ is "true". True is a given condition described below.

When does an ordered set have a supremum?

Supremum inequality over a seperable space

Showing that $ \sup_{x \in A}(|f(x)|-|g(x)|)=\sup_{x\in A} |f(x)|-\inf_{x\in A}|g(x)|$

How can I find the sup and inf of $m/n$ such that m,n are natural numbers and $m<2n$?

Understanding supremum / infimum of a sequence of functions in context of sequences of measurable functions

I don't know if my solution to a supremum problem is correct

$\sup$ of a set of functions

Determine the $\sup(A)$ if $A = \{ \frac{(-1)^n}{n}: n \in \mathbb{N} \}$ and prove your result.

If $U$ is a real measurable function s.t. $\int_{B_1(x)}\frac{1}{U(y)} dy\to 0$, does $\int_{B_1(x)}\frac{1}{U(y)+a} dy\to 0$, too?

What is a relation of category of complete sublattices to category of lattices?

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