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Axiom of choice - Wikipedia, the free encyclopedia

In mathematics, the axiom of choice, or AC, is an axiom of set theory stating that for every family of nonempty sets there exists a family of elements with for every. The axiom that for any family A of sets there is a function that assigns to each set S of the family A a member of S The principle of set theory known as the Axiom of Choice has been hailed as “probably the most interesting and, in spite of its late appearance, the most discussed 

Axiom of choice

This page gives a brief explanation of the Axiom of Choice and links to other related websites.

  1. Axiom of choice: Definition from Answers.com
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  • Axiom of Choice Math. Let C be a collection of nonempty sets. Then we can choose a member from each set in that collection. In other words, there exists a function
  1. The Axiom of Choice (Stanford Encyclopedia of Philosophy)
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  1. An important and fundamental axiom in set theory sometimes called Zermelo\'s axiom of choice. It was formulated by Zermelo in 1904 and states that, given any set of
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Axiom of Choice\'s official profile including the latest music, albums, songs, music videos and more updates. noun Mathematics . the axiom of set theory that given any collection of disjoint sets, a set can be so constructed that it contains one element from each of the given

Axiom of Choice -- from Wolfram MathWorld

The Axiom of Choice AC in set theory states that \"for every set made of nonempty sets there is a function that chooses an element from each set\". Visit Amazon.com\'s Axiom Of Choice Store to shop for Axiom Of Choice albums CD, MP3, Vinyl, concert tickets, and other Axiom Of Choicerelated products DVDs, Books
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