New posts in symmetric-matrices

Did I just discover a new way to calculate the signature of a matrix?

Let$A$ be a $3\times3$ real symmetric matrix such that $A^6=I$ . Then $A^2=I$

When is a complex symmetric matrix with only the last row and column being non zero diagonalizable?

Signature of Bilinear Form.

Do Real Symmetric Matrices have 'n' linearly independent eigenvectors? [duplicate]

Maximum number of Q-orthogonal vectors

Positive semidefinite cone is generated by all rank-$1$ matrices.

Is there a formula for the expansion coefficients of powers of an inner product?

Maximizing trace of mixed products of two real symmetric matrices

Interpretation of Symmetric Normalised Graph Adjacency Matrix?

If a symmetric PSD matrix has a zero entry on the main diagonal, its determinant is zero

Derivative of Symmetric Positive Definite Matrix w.r.t. to its Lower Triangular Cholesky Factor

show that symmetric and anti-symmetric matrices are eigenvectors for linear map

Determining if a symmetric matrix is positive definite

Quadratic matrix equation $XAX=B$

Over which fields (besides $\mathbb{R}$) is every symmetric matrix potentially diagonalizable?

Metric for how symmetric a matrix is

Is there any intuition why the following matrix is positive semidefinite?

Set of symmetric positive semidefinite matrices is a full dimensional convex cone.

How to prove that $A^2$ is a symmetric matrix?