Newbetuts
.
New posts in cardinals
Why do we classify infinities in so many symbols and ideas?
cardinals
infinity
ordinals
Is $\alpha < \beta \to 2^\alpha < 2^\beta$ provable in ZF+V=HOD?
set-theory
cardinals
Is there a way to define the "size" of an infinite set that takes into account "intuitive" differences between sets?
set-theory
cardinals
Cantor-Bernstein-like theorem: If $f\colon A\to B$ is injection and $g\colon A\to B$ is surjective, can we prove there is a bijection as well?
set-theory
cardinals
Why the principle of counting does not match with our common sense
elementary-set-theory
intuition
cardinals
Show that an infinite set $C$ is equipotent to its cartesian product $C\times C$
elementary-set-theory
cardinals
Which set is unwell-orderable?
elementary-set-theory
cardinals
axiom-of-choice
ordinals
Cardinality of $\mathbb{R}$ and $\mathbb{R}^2$
elementary-set-theory
cardinals
The cardinality of a countable union of countable sets, without the axiom of choice
set-theory
cardinals
axiom-of-choice
ordinals
Godel's pairing function and proving c = c*c for aleph cardinals
set-theory
cardinals
ordinals
Cardinality != Density?
cardinals
Do $\omega^\omega=2^{\aleph_0}=\aleph_1$?
set-theory
cardinals
ordinals
Is there an infinite topological space with only countably many continuous maps to itself?
general-topology
cardinals
There's non-Aleph transfinite cardinals without the axiom of choice?
set-theory
cardinals
axiom-of-choice
Proving that for infinite $\kappa$, $|[\kappa]^\lambda|=\kappa^\lambda$
set-theory
cardinals
For any two sets $A,B$ , $|A|\leq|B|$ or $|B|\leq|A|$
set-theory
cardinals
axiom-of-choice
Cardinality of all cardinalities
set-theory
cardinals
Is symmetric group on natural numbers countable?
group-theory
elementary-set-theory
cardinals
Why do the rationals, integers and naturals all have the same cardinality?
elementary-set-theory
cardinals
infinity
How to formulate continuum hypothesis without the axiom of choice?
set-theory
cardinals
axiom-of-choice
Prev
Next