Category:Axioms of set theory

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This category is for axioms in the language of set theory; roughly speaking, ones that "talk about sets". Inclusion in this category does not necessarily imply that the axiom in question is an accepted axiom, or that it is believed to be true in the von Neumann universe of sets.

Subcategories

There is one subcategory to this category shown below (more may be shown on subsequent pages).

A

• Axiom of choice

Pages in category "Axioms of set theory"

There are 18 pages in this section of this category.

A AD+ Aczel's anti-foundation axiom Axiom of constructibility Axiom of determinacy Axiom of empty set Axiom of extensionality

A cont. Axiom of global choice Axiom of infinity Axiom of limitation of size Axiom of pairing Axiom of power set Axiom of real determinacy Axiom of regularity

A cont. Axiom of union Axiom schema of replacement Axiom schema of specification F Freiling's axiom of symmetry M Martin's axiom

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Categories: Set theory | Mathematical axioms

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• This page was last modified 22:22, 3 December 2006 by Wikipedia user Escarbot. Based on work by Wikipedia user(s) Poulpy, Vina-iwbot, Ffaarr, Trovatore and Charles Matthews and Anonymous user(s) of Wikipedia.
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