Looking through some properties of my Linear Algebra textbook, I found out that even if a matrix $A$ is invertible, it is not always diagonalizable.
However, if now a matrix $A$ is not invertible, can it be diagonalizable ?
Looking through some properties of my Linear Algebra textbook, I found out that even if a matrix $A$ is invertible, it is not always diagonalizable.
However, if now a matrix $A$ is not invertible, can it be diagonalizable ?
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