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15
Math.TechQA.Club
2026-04-13 01:55:25
425
Views
A question regarding the status of CH in the Gitik model
Published on
13 Apr 2026 - 1:55
#set-theory
#axiom-of-choice
#forcing
#large-cardinals
274
Views
What are the fixed points of cardinal exponentiation?
Published on
10 Apr 2026 - 19:41
#set-theory
#cardinals
43
Views
Intermediate Extensions and Coding Sets by Ordinals
Published on
11 Apr 2026 - 16:08
#set-theory
#forcing
250
Views
Cardinality of all $\mathbf{\Sigma}^0_\alpha$-sets over Baire space without full choice
Published on
16 Apr 2026 - 10:55
#set-theory
#axiom-of-choice
#descriptive-set-theory
91
Views
Is it true that if $\kappa < \kappa^\nu$, then ${\mathrm{cf}(\kappa)} \leq \nu$?
Published on
16 Apr 2026 - 15:10
#set-theory
#cardinals
731
Views
How do I tell whether axiom of choice is used or not?
Published on
11 Apr 2026 - 16:39
#analysis
#set-theory
#axiom-of-choice
255
Views
Theorem of Galvin, Mycielski and Solovay
Published on
13 Apr 2026 - 8:06
#real-analysis
#reference-request
#set-theory
#descriptive-set-theory
275
Views
What is the value of $\beth_{\omega_1}^{\aleph_0}$?
Published on
10 Apr 2026 - 17:01
#set-theory
#cardinals
64
Views
A question about Choice Functions.
Published on
10 Apr 2026 - 1:01
#set-theory
#cardinals
523
Views
Can the consistency of ZF be proved in MK?
Published on
10 Apr 2026 - 19:23
#logic
#set-theory
506
Views
Is it possible to prove the axiom of infinity from the real number axioms?
Published on
12 Apr 2026 - 10:42
#set-theory
#model-theory
#axioms
381
Views
Unique ultrafilter on $\omega$
Published on
09 Apr 2026 - 7:04
#set-theory
#axiom-of-choice
#filters
99
Views
Is it true that for all infinite cardinal numbers $\nu,$ the set $\{\kappa \mid \kappa^\nu > \kappa\}$ is unbounded?
Published on
14 Apr 2026 - 10:55
#set-theory
#cardinals
2.3k
Views
Problem understanding the Axiom of Foundation
Published on
09 Apr 2026 - 4:00
#set-theory
#axioms
757
Views
Proof that $\omega_1$ is countable (where is the flaw?)
Published on
10 Apr 2026 - 6:13
#set-theory
#axiom-of-choice
#ordinals
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