Outrageously Funny Word Dictionary :: Diagonalizable

👉 A matrix \( A \) is said to be diagonalizable if there exists a matrix \( B \) such that \( B^{-1}AB = I, \) where \( I \) is the identity matrix. This means that any square matrix can be written as a product of a diagonal matrix and an invertible matrix, where each diagonal entry in the diagonal corresponds to an eigenvalue of the matrix.

diagonalizable