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- Matrix representation of a composition of linear transformations is given by a matrix product#23862
- Matrix-scalar multiplication is commutative#23472
- Matrix transpose commutes with matrix inverse.#23526
- Matrix transpose is an involution.#23504
- Matrix-vector multiplication is a linear transformation.#23856
- Matrix-vector product is associative#23486
- Matrix-vector products#23482
- Multiplication#23487
- Multiplication by a change of coordinates matrix converts representations for different bases.#23997
- Multiplication by a Hermitian matrix commutes with the standard inner product on C^n.#23598
- Multiplication of block/partitioned matrices#23569
- Multiplicity#23695
- Multiplying a row by a scalar multiplies the determinant by that scalar.#23739
- Nested finite-dimensional subspaces of equal dimension are equal#24011
- Nilpotent matrices#23580
- Non-example of a linear transformation#23850
- Nonsingular matrices and equivalences#23640
- Nonzero rows of reduced row-echelon form give a basis for the row space#23879
- Normal matrices#23599
- Norm and length#23907
- Notation for entry of matrix#23450
- Notation for the set of m by n matrices#23453
- Null spaces are orthogonal complements of the corresponding row or column spaces#23924
- Operations on matrices#23460
- Orthogonality#23914