Category:Matrices
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This category contains results about Matrices.
Definitions specific to this category can be found in Definitions/Matrices.
Let $S$ be a set.
Let $m, n \in \Z_{>0}$ be strictly positive integers.
An $m \times n$ matrix over $S$ (said $m$ times $n$ or $m$ by $n$) is a mapping from the cartesian product of two integer intervals $\closedint 1 m \times \closedint 1 n$ into $S$.
Subcategories
This category has the following 25 subcategories, out of 25 total.
A
- Antidiagonals (empty)
- Antisymmetric Matrices (empty)
B
- Bidiagonal Matrices (empty)
C
- Characteristic Matrices (empty)
- Column Matrices (empty)
- Conformable Matrices (empty)
D
- Diagonal Elements (empty)
- Diagonalizable Matrices (1 P)
H
- Hessian Matrices (empty)
M
- Main Antidiagonal (empty)
- Matrix Elements (empty)
O
- Orders of Matrices (empty)
R
- Row Matrices (empty)
S
- Scalar Matrices (empty)
- Subdiagonals (empty)
- Superdiagonals (empty)
T
- Tridiagonal Matrices (empty)
U
- Unit Diagonals (empty)
Z
Pages in category "Matrices"
The following 3 pages are in this category, out of 3 total.