Category:Basic concepts in set theory

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This category is for the foundational concepts of naive set theory, in terms of which contemporary mathematics is typically expressed.

Subcategories

There are 4 subcategories to this category shown below (more may be shown on subsequent pages).

B

• Basic concepts in infinite set theory

G

• Graphical concepts in set theory

M

• Mathematical relations

S

• Set families

Pages in category "Basic concepts in set theory"

There are 44 pages in this section of this category.

A Algebra of sets B Bijection Binary set C Cartesian product Category of sets Choice function Codomain Complement (set theory) D Disjoint sets Disjoint union Domain (mathematics) E Element (mathematics) Empty function Empty set

F Finite set Function (mathematics) Function (set theory) Function composition H Horizontal line test I Identity function Image (mathematics) Inclusion map Index set Indexed family Indicator function Injective function Intersection (set theory) Inverse function M Map (mathematics)

M cont. Multiset N Non-empty set O Ordered pair P Partition of a set Pointed set Power set Projection (set theory) R Range (mathematics) S Simple theorems in the algebra of sets Singleton (mathematics) Subset Surjective function Symmetric difference T Tuple U Union (set theory)

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Category: Set theory

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• This page was last modified 16:23, 14 January 2007 by Anonymous user(s) of Wikipedia. Based on work by Wikipedia user(s) Kilva and Charles Matthews.
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