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- etimología
Qué (quién) es A Choice of Magic - definición
A Choice of Magic
BOOK BY RUTH MANNING-SANDERS
A Choice of Magic is a 1971 anthology of 32 fairy tales from around the world that have been collected and retold by Ruth Manning-Sanders. In fact, the book is mostly a collection of tales published in previous Manning-Sanders anthologies.
Act of Free Choice
![A map showing [[Indonesia]] including [[Western New Guinea]].](https://commons.wikimedia.org/wiki/Special:FilePath/Indonesia 2002 CIA map.jpg?width=200 "A map showing [[Indonesia]] including [[Western New Guinea]].")
1969 REFERENDUM IN WESTERN NEW GUINEA
Pepera; Act of free choice; Act of no choice; Act of No Choice; Penentuan Pendapat Rakyat; The Act of Free Choice
The Act of Free Choice () was a poll held between 14 July and 2 August 1969 in which 1,025 people selected by the Indonesian military in Western New Guinea voted unanimously in favor of Indonesian control.
Axiom of countable choice
![uncountably infinite]]), number of elements. The axiom of countable choice allows us to arbitrarily select a single element from each set, forming a corresponding sequence of elements (''x''<sub>''i''</sub>) = ''x''<sub>1</sub>, ''x''<sub>2</sub>, ''x''<sub>3</sub>, ...](https://commons.wikimedia.org/wiki/Special:FilePath/Axiom of countable choice.svg?width=200 "uncountably infinite]]), number of elements. The axiom of countable choice allows us to arbitrarily select a single element from each set, forming a corresponding sequence of elements (''x''<sub>''i''</sub>) = ''x''<sub>1</sub>, ''x''<sub>2</sub>, ''x''<sub>3</sub>, ...")
AXIOM OF SET THEORY, ASSERTING THAT THE PRODUCT OF A COUNTABLE FAMILY OF NONEMPTY SETS IS NONEMPTY
Countable choice; Countable axiom of choice; ACω
The axiom of countable choice or axiom of denumerable choice, denoted ACω, is an axiom of set theory that states that every countable collection of non-empty sets must have a choice function. That is, given a function A with domain N (where N denotes the set of natural numbers) such that A(n) is a non-empty set for every n ∈ N, there exists a function f with domain N such that f(n) ∈ A(n) for every n ∈ N.
