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Let $M_1,...,M_r$ be a finite list of $n \times n$-matrices over a field $K$. Is there a way, using Sage, to obtain the centralizer algebra (or at least its vector space dimension) of those matrices?

In GAP there is the command FullMatrixAlgebraCentralizer that does this, but I generate the large matrices over sage, so it would be better to have a way to do it in Sage if possible.

Let $M_1,...,M_r$ be a finite list of $n \times n$-matrices over a field $K$. Is there a way, using Sage, to obtain the centralizer algebra (or at least its vector space dimension) of those matrices?

In GAP there is the command FullMatrixAlgebraCentralizer that does this, but I generate the large matrices over sage, so it would be better to have a way to do it in Sage if possible.directly.