Question

Is there a partition $\pi$ of $\mathbb{R}$ such that $\lvert \pi \rvert = \mathfrak{c}$ and $\forall X \in \pi~ \lvert X \rvert = \mathfrak{c}$?

score 76 · Answer 1 · 2022-08-24 22:34:57

Is there a partition $\pi$ of $\mathbb{R}$ such that $\lvert \pi \rvert = \mathfrak{c}$ and $\forall X \in \pi~ \lvert X \rvert = \mathfrak{c}$?

score 96 · Answer 2 · 2026-03-29 08:15:03

96

Views

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score 173 · Answer 3 · 2022-09-11 23:08:08

173

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score 90 · Answer 4 · 2022-09-20 19:05:05

90

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score 24 · Answer 5 · 2022-09-22 14:09:35

24

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score 50 · Answer 6 · 2026-02-23 13:45:54

50

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score 71 · Answer 7 · 2022-09-30 20:59:59

71

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score 155 · Answer 8 · 2022-10-07 13:43:11

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score 126 · Answer 9 · 2022-10-12 04:07:05

126

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score 373 · Answer 10 · 2022-10-12 16:23:43

373

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score 81 · Answer 11 · 2022-10-16 10:50:12

81

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score 84 · Answer 12 · 2022-10-17 23:32:38

84

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score 154 · Answer 13 · 2022-10-19 03:10:08

154

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score 63 · Answer 14 · 2022-10-28 15:37:40

63

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score 120 · Answer 15 · 2022-11-03 16:02:04

120

Views

Count number of ways to distribute n distinct positive integers into $r$ identical bins such that the product of integers in each bin is $\le M$

Published on 03 Nov 2022 - 16:02

List Question

Is there a partition $\pi$ of $\mathbb{R}$ such that $\lvert \pi \rvert = \mathfrak{c}$ and $\forall X \in \pi~ \lvert X \rvert = \mathfrak{c}$?

Partitioning antidirected trees such that the induced graph by the partition is also an antidirected tree of constant size

Do equivalence classes partition all of the elements of the set that are in the relation or does it partition the entire set?

Partitions homework question (Probability course)

Does all the possible unions of (no) countable element from a no countable partition of a set define a $\sigma$ algebra

Defining the length of an interval in the Riemann sums

Floor function equivalence relation and partition

About Disjoint union of a set and partition

Finding a closed form for this sequence ((A080416))

Puzzle: Coloring the Real number line

Constructing partitions of $\mathcal P(\Bbb R)$ under certain constraints.

Computable partitions of the $\omega$-dimensional vector space over the field $\{0,1\}$

Partition Theorem for expectations - why only dependent on value of X and not Y?

Partition $\mathbb{N}_0$ into two sets where each set must have the same number of ways to add to m

Count number of ways to distribute n distinct positive integers into $r$ identical bins such that the product of integers in each bin is $\le M$

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