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Can there be a number to the power of a matrix?
Can there be a matrix in the role of degree?
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Except for this, I have never encountered matrix exponentiation. In Hamiltonian systems of linear differential equations, it is possible to take a logarithm (at least by a natural logarithm) of a matrix, which means that there is an action of raising a matrix to a power. Actually it's the same as e^A.
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