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Convolution is a commutative, [[associativity|associative]] operation on sequences which is [[distributivity|distributive

;[[Associativity]]

'''[[Associativity]]''': Addition of integers has a property called associativity. That is, the grouping of the numbers to be added does not affect the sum. ...ent is 0 and the inverse of any element ''a'' is its negation, -''a''. The associativity requirement is met, because for any integers ''a'', ''b'' and ''c'', (''a''

...e thought of as a single motion following the flip: (S∘R)∘F. Associativity simply means that S∘(R∘F) = (S∘R)∘F, which is t

...in sequence). This defines a product between the transpositions that is [[associativity|associative]].

| [[associativity]]: || ''a'' + (''b'' + ''c'')  =  (

* [[Associativity]]: <math>x \vee (y \vee z) = (x \vee y) \vee z;~ x \wedge (y \wedge z) = (x

...and the existence of inverse follow from the definition. The proof of the associativity of this operation is more delicate.

...in sequence). This defines a product between the transpositions that is [[associativity|associative]].

and [[associativity|associative]]:

...er of operations ('we can suppress the parentheses');<ref>This is called [[associativity]]</ref> the product of a complex number with a sum of two other numbers exp

...er of operations ('we can suppress the parentheses');<ref>This is called [[associativity]]</ref> the product of a complex number with a sum of two other numbers exp