associativity's Usage Examples:

In propositional logic, associativity is a valid rule of replacement for expressions in logical proofs.

accesses of the program require high associativity.

The victim cache exploits this property by providing high associativity to only these accesses.

In programming languages, the associativity of an operator is a property that determines how operators of the same precedence are grouped in the absence.

specifically in abstract algebra, power associativity is a property of a binary operation that is a weak form of associativity.

This allows an easier use of associativity and commutativity.

However, commutativity does not imply associativity.

anticommutativity as well as various amounts of associativity.

Operads generalize the various associativity properties already observed in algebras and coalgebras.

While this use of non-associative means that associativity is not assumed, it does not mean that associativity is disallowed.

In mathematics, Light's associativity test is a procedure invented by F.

intuitionistic logic), such as weakening, contraction, exchange or associativity.

important in designing and choosing various parameters like cache size, associativity, replacement policy, etc.

addition of the natural numbers: the additive identity, commutativity, and associativity.

In algebra, n-ary associativity is a generalization of the associative law to n-ary operations.

Ternary associativity is (abc)de = a(bcd)e = ab(cde),.

)\oplus \mathrm {gyr} [\mathbf {u} ,\mathbf {v} ]\mathbf {w} } (left associativity) ( u ⊕ v ) ⊕ w = u ⊕ ( v ⊕ g y r [ v , u ] w ) {\displaystyle (\mathbf.

presynaptic cells stimulating a postsynaptic cell uncovered the property of associativity.

expresses associativity which is, although related, not identical to comitativity, which is expressed by using the comitative case.

However, Light's associativity test can determine associativity with less effort than brute force.