arities การใช้

• The number of arguments is called the term's arity.
• Each constructor may have a different arity ( number of parameters ).
• An atom can be regarded as a compound term with arity zero.
• This function associates a fixed arity to each symbol of the alphabet.
• In this formula p is a predicate of the same arity as P.
• A linear ( that is, arity-preserving ) tree homomorphism preserves recognizability.
• The value " n " is called the arity of the tuple.
• The number of variables in a constraint is called its " arity ".
• The number of arguments taken by each operation is called the arity of the operation.
• The number of arguments that a function takes is called the arity of the function.
• The following are the minimal functionally complete sets of logical connectives with arity d " 2:
• A binary ( or higher arity ) operation that commutes with itself is called medial or entropic.
• In formal logic, this number is called the " arity " of the predicate.
• The list order for the operations of a given arity is determined by the following two rules.
• :( ec ) The language has effectively two meanings for the 2-arity + operator.
• It is also possible to restrict the arities of function symbols and predicate symbols, in sufficiently expressive theories.
• These axioms license adding dummy arguments, and rearranging the order of arguments, in relations of any arity.
• Prefix and postfix operations can support any desired arity, however, such as 1 2 3 4 +.
• In this formula, x is a n-tuple of terms, where n is the arity of P.
• A conspicuous use of distributive numbers is in arity or adicity, to indicate how many parameters a function takes.