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# Set (mathematics)/Related Articles

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*See also changes related to Set (mathematics), or pages that link to Set (mathematics) or to this page or whose text contains "Set (mathematics)".*

## Parent topics

- Mathematics [r]: The study of quantities, structures, their relations, and changes thereof.
^{[e]} - Discrete matematics [r]:
*Add brief definition or description* - Set theory [r]: Mathematical theory that models collections of (mathematical) objects and studies their properties.
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## Subtopics

- Function (mathematics) [r]: A rule which maps each object in a given set to a uniquely defined object in another set.
^{[e]} - Linear map [r]: Function between two vector spaces that preserves the operations of vector addition and scalar multiplication.
^{[e]} - Mathematical logic [r]:
*Add brief definition or description* - Ordered set [r]: A set with an order relation
^{[e]} - Naive set theory [r]:
*Add brief definition or description* - Zermelo-Fraenkel axioms [r]: One of several possible formulations of axiomatic set theory.
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## Related topics

- Aleph-0 [r]: Cardinality (size) of the set of all natural numbers.
^{[e]} - Boolean algebra [r]: A form of logical calculus with two binary operations
*AND*(multiplication, •) and*OR*(addition, +) and one unary operation*NOT*(negation, ~) that reverses the truth value of any statement.^{[e]} - Cardinal number [r]: The generalization of natural numbers (as means to count the elements of a set) to infinite sets.
^{[e]} - Continuum hypothesis [r]: A statement about the size of the continuum, i.e., the number of elements in the set of real numbers.
^{[e]} - Ernst Zermelo [r]:
*Add brief definition or description* - Georg Cantor [r]: (1845-1918) Danish-German mathematician who introduced set theory and the concept of transcendental numbers
^{[e]} - Logic symbols [r]: A shorthand for logical constructions
^{[e]} - Peano axioms [r]:
*Add brief definition or description* - Transfinite algebra [r]:
*Add brief definition or description* - Venn diagram [r]: A visual representation of inclusion relations of sets or logical propositions by arrangements of regions in the plane.
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