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- * [[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 con43 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 r25 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 con46 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 nodes226 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 gener725 KB (109,715 words) - 18:09, 28 August 2014