Set-builder notation (nonfiction): Difference between revisions
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[[File:Set-builder_notation_all_even_integers.png|thumb|The set of all even integers, expressed in set-builder notation.]]In [[Set theory (nonfiction)|set theory]] and its applications to [[Logic (nonfiction)|logic]], [[Mathematics (nonfiction)|mathematics]], and [[Computer science (nonfiction)|computer science]], '''set-builder notation''' is a mathematical notation for describing a set by enumerating its elements or stating the properties that its members must satisfy. | |||
In [[Set theory (nonfiction)|set theory]] and its applications to [[Logic (nonfiction)|logic]], [[Mathematics (nonfiction)|mathematics]], and [[Computer science (nonfiction)|computer science]], '''set-builder notation''' is a mathematical notation for describing a set by enumerating its elements or stating the properties that its members must satisfy. | |||
Defining sets by properties is also known as '''set comprehension''', '''set abstraction''', or as defining a set's '''intension'''. | Defining sets by properties is also known as '''set comprehension''', '''set abstraction''', or as defining a set's '''intension'''. |
Revision as of 17:52, 5 December 2017
In set theory and its applications to logic, mathematics, and computer science, set-builder notation is a mathematical notation for describing a set by enumerating its elements or stating the properties that its members must satisfy.
Defining sets by properties is also known as set comprehension, set abstraction, or as defining a set's intension.
Set-builder notation is sometimes simply referred to as set notation, although this phrase may be better reserved for the broader class of means of denoting sets.
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Fiction cross-reference
Nonfiction cross-reference
- Algorithm (nonfiction)
- Computer science (nonfiction)
- Logic (nonfiction)
- Mathematics (nonfiction)
- Set theory (nonfiction)
External links:
- Set-builder notation @ Wikipedia