Category:Distributive Operations
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This category contains results about Distributive Operations.
Definitions specific to this category can be found in Definitions/Distributive Operations.
Let $S$ be a set on which is defined two binary operations, defined on all the elements of $S \times S$, which we will denote as $\circ$ and $*$.
The operation $\circ$ is distributive over $*$, or distributes over $*$, if and only if:
- $\circ$ is right distributive over $*$
and:
- $\circ$ is left distributive over $*$.
Subcategories
This category has the following 15 subcategories, out of 15 total.
D
G
I
M
R
U
Pages in category "Distributive Operations"
The following 43 pages are in this category, out of 43 total.
C
E
I
L
M
- Matrix Multiplication Distributes over Matrix Addition
- Matrix Scalar Product Distributes over Number Addition
- Matrix Scalar Product with Zero gives Zero Matrix
- Max and Min Operations are Distributive over Each Other
- Modulo Multiplication Distributes over Modulo Addition
- Multiplication of Cuts Distributes over Addition
- Multiplication of Numbers Distributes over Addition
- Multiplication of Numbers is Left Distributive over Addition
- Multiplication of Numbers is Right Distributive over Addition
- Multiplication of Polynomials Distributes over Addition
- Multiplication of Real Numbers is Left Distributive over Subtraction
- Multiplication of Real Numbers is Right Distributive over Subtraction