* [[Arity|Arity, Adicity]]
 847 bytes (100 words) - 17:20, 19 May 2007
...a predicate into an extra subject, upping the ''arity'', also called the ''adicity'', of the main predicate in the process.
 7 KB (915 words) - 18:58, 10 November 2015
...elation''' when the [[parameter]] ''k'', called the ''[[arity]]'', the ''[[adicity]]'', or the ''[[dimension]]'' of the relation, is known to apply — is con
...elation''' when the [[parameter]] ''k'', called the ''[[arity]]'', the ''[[adicity]]'', or the ''[[dimension]]'' of the relation, is known to apply — is con
 43 KB (6,715 words) - 13:25, 22 June 2009
...ch leads to the integer <math>k\!</math> being called the ''dimension'', ''adicity'', or ''arity'' of the relation <math>L.\!</math>
The number of relational domains may be referred to as the ''adicity'', ''arity'', or ''dimension'' of the relation.  Accordingly, one finds a r
 25 KB (3,665 words) - 21:04, 16 November 2015
...elation''' when the [[parameter]] ''k'', called the ''[[arity]]'', the ''[[adicity]]'', or the ''[[dimension]]'' of the relation, is known to apply — is con
...elation''' when the [[parameter]] ''k'', called the ''[[arity]]'', the ''[[adicity]]'', or the ''[[dimension]]'' of the relation, is known to apply — is con
 46 KB (7,067 words) - 04:10, 22 May 2010
...ion.  The number <math>k\!</math> is then called the ''arity'', the ''adicity'', or the ''dimension'' of the relation, respectively.
 20 KB (2,925 words) - 17:08, 14 November 2015
...ons.  It will also link up with the statements that Peirce makes about his adicity-augmenting comma operation.
...xistential Graphs, a relation is represented by a node whose degree is the adicity of that relation, and which is adjacent via lines of identity to the nodes 
 226 KB (33,992 words) - 16:22, 29 December 2017
...that last picture, will naturally ask, "What happened to the irreducible 3-adicity of sign relations in this portrayal of logical graphs?"
 168 KB (21,027 words) - 12:41, 6 August 2017
...e elements are called the ''domains'' of the relation.  The ''arity'' or ''adicity'' of an elementary relation is the cardinality of this index set.  In gener
 725 KB (109,715 words) - 18:09, 28 August 2014