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03E25 - Mathematical logic and foundations :: Set theory :: Axiom of choice and related propositions
an example of mathematical induction
owned by
CWoo
axiom of choice
owned by
GrafZahl
axiom of countable choice
owned by
yark
axiom of dependent choices
owned by
CWoo
Birkhoff prime ideal theorem
owned by
CWoo
Boolean prime ideal theorem
owned by
CWoo
choice function
owned by
yark
constructing well ordered sets
owned by
CWoo
a variant definition of well ordered set
owned by
yesitis
Zorn's lemma and the well-ordering theorem equivalence of Hausdorff's maximum principle
owned by
mathcam
equivalence of Kuratowski's lemma and Zorn's lemma
owned by
CWoo
equivalence of Zorn's lemma and the axiom of choice
owned by
Henry
Hausdorff paradox
owned by
GrafZahl
Hausdorff's maximum principle
owned by
CWoo
Hilbert's
-operator
owned by
gribskoff
Kuratowski's lemma
owned by
Koro
maximality principle
owned by
akrowne
one-to-one function from onto function
owned by
mathcam
ordering on cardinalities
owned by
CWoo
permutation model
owned by
ratboy
principle of finite induction
owned by
smw
principle of finite induction proven from the well-ordering principle for natural numbers
owned by
smw
proof of Banach-Tarski paradox
owned by
GrafZahl
proof of Hausdorff paradox
owned by
GrafZahl
proof of Tukey's lemma
owned by
Koro
proof of Zermelo's postulate
owned by
Wkbj79
proof of Zermelo's well-ordering theorem
owned by
Henry
proof that a relation is union of functions if and only if AC
owned by
ratboy
relation as union of functions
owned by
Mathprof
selector
owned by
porton
surjection and axiom of choice
owned by
CWoo
Tukey's lemma
owned by
Koro
Tychonoff's theorem implies AC
owned by
CWoo
variations on axiom of choice
owned by
CWoo
well ordered set
owned by
drini
well-ordering principle for natural numbers proven from the principle of finite induction
owned by
smw
well-ordering principle implies axiom of choice
owned by
Wkbj79
Zermelo's postulate
owned by
Koro
Zermelo's well-ordering theorem
owned by
yark
Zorn's lemma
owned by
yark
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