Difference between revisions of "Multigrade operator"

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* [http://mathweb.org/wiki/Multigrade_operator Multigrade Operator @ MathWeb Wiki]
 
* [http://mathweb.org/wiki/Multigrade_operator Multigrade Operator @ MathWeb Wiki]
 
* [http://netknowledge.org/wiki/Multigrade_operator Multigrade Operator @ NetKnowledge]
 
* [http://netknowledge.org/wiki/Multigrade_operator Multigrade Operator @ NetKnowledge]
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* [http://wiki.oercommons.org/mediawiki/index.php/Multigrade_operator Multigrade Operator @ OER Commons]
 
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* [http://wiki.oercommons.org/mediawiki/index.php/Multigrade_operator Multigrade Operator @ OER Commons]
 
 
* [http://p2pfoundation.net/Multigrade_Operator Multigrade Operator @ P2P Foundation]
 
* [http://p2pfoundation.net/Multigrade_Operator Multigrade Operator @ P2P Foundation]
 
* [http://semanticweb.org/wiki/Multigrade_operator Multigrade Operator @ SemanticWeb]
 
* [http://semanticweb.org/wiki/Multigrade_operator Multigrade Operator @ SemanticWeb]
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* [http://ref.subwiki.org/wiki/Multigrade_operator Multigrade Operator @ Subject Wikis]
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* [http://beta.wikiversity.org/wiki/Multigrade_operator Multigrade Operator @ Wikiversity Beta]
 
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Revision as of 17:18, 20 June 2010

This page belongs to resource collections on Logic and Inquiry.

In logic and mathematics, a multigrade operator \(\Omega\) is a parametric operator with parameter k in the set N of non-negative integers.

The application of a multigrade operator \(\Omega\) to a finite sequence of operands (x1, …, xk) is typically denoted with the parameter k left tacit, as the appropriate application is implicit in the number of operands listed. Thus \(\Omega\)(x1, …, xk) may be taken for \(\Omega\)k(x1, …, xk).

Syllabus

Focal nodes

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Peer nodes

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Logical operators

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Portions of the above article were adapted from the following sources under the GNU Free Documentation License, under other applicable licenses, or by permission of the copyright holders.

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