binary operation

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binary operation

[′bīn·ə·rē äp·ə′rā·shən]
(computer science)
(mathematics)
A rule for combining two elements of a set to obtain a third element of that set, for example, addition and multiplication.
References in periodicals archive ?
f] into a quotient algebra by extending the binary operation [] to these equivalence classes.
b] - 1) for a, b [member of] [0, [infinity]) defines a normed binary operation.
We have the following simple observations about normed binary operation.
Henceforth, we assume that the normed binary operation [?
r] _ : Q x Q [right arrow] Q is a binary operation on Q, a [[right arrow].
Define the binary operation a&b = [(b [[right arrow].
Let [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] be a complete multi-space with a double binary operation set O([?
is also a multi-ring space with a double binary operation set O([?
For the case of finite groups, since there is only one binary operation "x" and |x[?
SNA-rings are non-associative structure on which are defined two binary operations one associative and other being non-associative and addition distributes over multiplication both from right and left.
binary operation * is non-associative)such that the distributive laws a * (b + c) = a * b + a * c and (a + b) * c = a * c + b * c for all a, b, c in R.