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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.

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  • Set-builder notation
  • 조건제시법
  • Нотація побудови множини
  • 集合建構式符號
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  • 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.
  • 조건제시법(條件提示法, set-builder notation)은 집합론과 그것을 적용시킨 수학, 논리학, 전산학에서 어떤 집합을 그 집합의 원소들이 만족하는 성질(조건)을 서술(제시)함으로써 나타내는 표기법이다.
  • 在數學裡,集合建構式符號(set-builder notation)是常用于描述集合的一種記號,這種描述集合的方式一般也稱為集合抽象化(set abstraction)或set comprehension。一般寫為或,分別只在於論域的不同,前者的元素恰好是那些符合謂詞P的集合,而後者的元素除了符合謂詞P,還得是S的元素。
  • Нотація побудови множини — математична нотація в теорії множин та її застосуваннях, зокрема в математиці, логіці та інформатиці, що описує множину заданням умови, яка повинна виконуватись для всіх її елементів.
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  • The set of all even integers,
  • expressed in set-builder notation.
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  • 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.
  • 조건제시법(條件提示法, set-builder notation)은 집합론과 그것을 적용시킨 수학, 논리학, 전산학에서 어떤 집합을 그 집합의 원소들이 만족하는 성질(조건)을 서술(제시)함으로써 나타내는 표기법이다.
  • 在數學裡,集合建構式符號(set-builder notation)是常用于描述集合的一種記號,這種描述集合的方式一般也稱為集合抽象化(set abstraction)或set comprehension。一般寫為或,分別只在於論域的不同,前者的元素恰好是那些符合謂詞P的集合,而後者的元素除了符合謂詞P,還得是S的元素。
  • Нотація побудови множини — математична нотація в теорії множин та її застосуваннях, зокрема в математиці, логіці та інформатиці, що описує множину заданням умови, яка повинна виконуватись для всіх її елементів.
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