arityn.

/ˈarɪti/

Etymology: < -ary suffix¹ (in binary n. and adj., ternary adj., etc.) + -ity suffix.

Mathematics.

The number of elements by virtue of which something is unary, binary, etc.

ΘΚΠ

the world > relative properties > number > algebra > [noun] > expression > consisting of specific number of terms

binomial1557

binomy1571

trinomy1571

quadrinomial1673

multinomiala1690

polynomiala1690

trinomiala1690

monomial1706

nomial1717

monome1736

infinitinomial1763

polynome1828

mononomial1844

quantic1854

form1859

Jacobi polynomial1882

Jacobi's function1882

ternariant1882

triquaternion1902

term1957

arity1968

1968 Fundamenta Mathematicae LXII. 191 E. Marczewski introduced..the order of enlargeability and the arity or the order of reducibility of abstract algebras.

1973 Colloquium Mathematicum XXVII. 175 (heading) On the arity of idempotent reduct of abelian groups.

1974 Encycl. Brit. Macropædia I. 554/2 With each member ω of Ω an integer n(ω) is associated, to indicate the arity of the resulting operation.

1979 Proc. IEEE Computer Soc. Conf. Pattern Recognition & Image Processing 202/1 Any heuristic for problem solving..is based on the recognition of a unary relation (subset) or a relation of higher arity on the set of states of the problem.

1983 Jrnl. Symbolic Logic 48 1231 (heading) Point-arity—the new cardinality index for ideals.

This entry has not yet been fully updated (first published 1989; most recently modified version published online June 2018).

单词	arity
释义	arityn. /ˈarɪti/ Etymology: < -ary suffix¹ (in binary n. and adj., ternary adj., etc.) + -ity suffix. Mathematics. The number of elements by virtue of which something is unary, binary, etc. ΘΚΠ the world > relative properties > number > algebra > [noun] > expression > consisting of specific number of terms binomial1557 binomy1571 trinomy1571 quadrinomial1673 multinomiala1690 polynomiala1690 trinomiala1690 monomial1706 nomial1717 monome1736 infinitinomial1763 polynome1828 mononomial1844 quantic1854 form1859 Jacobi polynomial1882 Jacobi's function1882 ternariant1882 triquaternion1902 term1957 arity1968 1968 Fundamenta Mathematicae LXII. 191 E. Marczewski introduced..the order of enlargeability and the arity or the order of reducibility of abstract algebras. 1973 Colloquium Mathematicum XXVII. 175 (heading) On the arity of idempotent reduct of abelian groups. 1974 Encycl. Brit. Macropædia I. 554/2 With each member ω of Ω an integer n(ω) is associated, to indicate the arity of the resulting operation. 1979 Proc. IEEE Computer Soc. Conf. Pattern Recognition & Image Processing 202/1 Any heuristic for problem solving..is based on the recognition of a unary relation (subset) or a relation of higher arity on the set of states of the problem. 1983 Jrnl. Symbolic Logic 48 1231 (heading) Point-arity—the new cardinality index for ideals. This entry has not yet been fully updated (first published 1989; most recently modified version published online June 2018). < n.1968
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