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15
Math.TechQA.Club
2017-11-20 00:00:45
115
Views
Problem about stationary set
Published on
20 Nov 2017 - 0:00
#set-theory
#ordinals
257
Views
A certain subset of a well-ordered uncountable set empty or not?
Published on
27 Mar 2026 - 14:10
#set-theory
#order-theory
#ordinals
#well-orders
151
Views
If $\lambda$ is a limit ordinal , $0\le n < \omega$, $1<m<\omega$ then prove the following
Published on
25 Mar 2026 - 15:43
#proof-verification
#set-theory
#ordinals
#transfinite-induction
212
Views
Proof involving transfinite induction on ordinals
Published on
25 Nov 2017 - 17:12
#proof-verification
#set-theory
#ordinals
513
Views
Ordinal is limit iff it is a multiple of omega
Published on
25 Mar 2026 - 15:41
#set-theory
#ordinals
#transfinite-induction
169
Views
Multiplication on ordinal number
Published on
30 Nov 2017 - 17:55
#set-theory
#ordinals
129
Views
Is the intersection of a set of cardinals contained in the set?
Published on
02 Dec 2017 - 1:44
#elementary-set-theory
#cardinals
#ordinals
474
Views
Ordinal comparison trichotomy
Published on
27 Mar 2026 - 7:57
#set-theory
#order-theory
#ordinals
#well-orders
194
Views
Better bounds on my ordinal hyperoperators
Published on
25 Mar 2026 - 15:39
#ordinals
#upper-lower-bounds
#hyperoperation
#transfinite-recursion
#transfinite-induction
1.7k
Views
Every well-ordering is isomorphic to the set of all lesser ordinals under ordinal comparison
Published on
26 Mar 2026 - 11:01
#set-theory
#order-theory
#ordinals
#motivation
#well-orders
64
Views
Set Theory: Ordinals Proof
Published on
09 Dec 2017 - 1:59
#set-theory
#ordinals
172
Views
Prove $\forall \alpha >2\, (\alpha+\alpha)<\alpha \cdot\alpha <\alpha^\alpha$
Published on
09 Dec 2017 - 15:40
#set-theory
#proof-explanation
#ordinals
60
Views
Prove that $<$ defined above on $\hat f$ is a well-ordering of order type $\epsilon_{0}$
Published on
09 Dec 2017 - 21:14
#set-theory
#order-theory
#ordinals
118
Views
Prove $\operatorname{cf}(\alpha)\leq|\alpha|$ if $\alpha$ is a limit ordinal
Published on
13 Dec 2017 - 6:07
#set-theory
#cardinals
#ordinals
136
Views
How do I prove that if $x \in V_\alpha$, then $\bigcup x \in V_{\alpha + 1}$, where $V_{\alpha+1} = P(V_\alpha)$ and $V$ is the von Neumann Universe?
Published on
15 Dec 2017 - 4:51
#set-theory
#ordinals
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