User Elliot Glazer

5 votes

Accepted

The difference between Baire 2 and 'effectively Baire 2'

answered Dec 20, 2022 at 10:08

4 votes

Accepted

Strong form of $\mathtt{PSP}$ for $K_\sigma$ sets

answered May 16, 2022 at 5:25

4 votes

Consistency of embedding cardinals in linear orderings

answered Oct 21, 2019 at 21:27

4 votes

Accepted

Is there a maximal translation-invariant extension of Lebesgue measure?

answered Jan 27, 2021 at 8:30

4 votes

Sequential continuity and the Axiom of Choice

answered Oct 5 at 10:47

3 votes

Is there an elementary proof of a better result for the finite guessing-box puzzle?

answered Nov 12 at 20:47

3 votes

Surreals and NSA: some foundational issues

answered Nov 27 at 5:06

3 votes

Can a Vitali set be Lebesgue measurable? (ZF)

answered May 25, 2021 at 22:45

3 votes

If $X$ a subset of ordinals, is $M[X]$ a generic extension?

answered May 15, 2017 at 0:39

3 votes

Is "the purely probabilistic version of Freiling's axiom of symmetry" disprovable in ZFC?

answered Dec 4, 2023 at 16:56

2 votes

Extending the product measure on $2^\omega$

answered Mar 29, 2022 at 7:49

2 votes

Can a Vitali set be Lebesgue measurable? (ZF)

answered May 26, 2021 at 20:40

2 votes

Is "There exists an unbounded non-measurable set but no bounded non-measurable set" consistent with $\mathsf{ZF}$?

answered May 18, 2021 at 18:31

1 vote

Accepted

The existence of a maximal “cross-sectional” filter on the Boolean algebra of measurable subsets of [0, 1] modulo almost everywhere equivalence

answered Jun 4, 2023 at 8:12

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44 Answers

The difference between Baire 2 and 'effectively Baire 2'

Strong form of $\mathtt{PSP}$ for $K_\sigma$ sets

Consistency of embedding cardinals in linear orderings

Is there a maximal translation-invariant extension of Lebesgue measure?

Sequential continuity and the Axiom of Choice

Is there an elementary proof of a better result for the finite guessing-box puzzle?

Surreals and NSA: some foundational issues

Can a Vitali set be Lebesgue measurable? (ZF)

If $X$ a subset of ordinals, is $M[X]$ a generic extension?

Is "the purely probabilistic version of Freiling's axiom of symmetry" disprovable in ZFC?

Extending the product measure on $2^\omega$

Can a Vitali set be Lebesgue measurable? (ZF)

Is "There exists an unbounded non-measurable set but no bounded non-measurable set" consistent with $\mathsf{ZF}$?

The existence of a maximal “cross-sectional” filter on the Boolean algebra of measurable subsets of [0, 1] modulo almost everywhere equivalence