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binary operations
noun
Plural of binary operation
Exact(60)
Moreover, we define s ⋄ t = − 1 2 ( a + b ) ( s + t ), s ⋆ t = 1 2 ( s + t ) for each s, t ∈ E. Then we can also see that the binary operations ⋄ and ⋆ on E are continuous and the square operator τ : s ↦ s ⋄ s is an automorphism of E with respect to ⋄ and ⋆.
Moreover, we define s ⋄ t = − 1 2 ( a + b ) ( s + t ), s ⋆ t = 1 2 ( s + t ) for each s, t ∈ E. Then we can also see that the binary operations ⋄ and ⋆ on E are continuous and the square operator s ↦ s ⋄ s is an endomorphism of E with respect to ⋄ and ⋆.
And finally there are binary operations, minimally \ \cdot\) and \.
(ii) The binary operations ⋄ and ⋆ on E are continuous.
Let ( E, d, ⋄, ⋆ ) be a complete metric space ( E, d ) with two binary operations ⋄ and ⋆.
GC requires less time to achieve low persistence thanks to its binary operations.
Let ( X, ∘, ∗ ) be a set X with two binary operations ∘ and ∗.
This greatly simplifies the implementation of the PLS, leading to binary operations only.
For more information on these and other binary operations between convex and star bodies, see [38 42].
On the other side, binary operations create a new graph from two initial graphs (mathcal {G}), (mathcal{H}).
This is important as binary operations like addition or multiplication of an array need a copy for returning the results.
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