Image Result For Example Com E Ae E Ae B E E E B E B A E C E Be E Ba A E F A E

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  Is it true that how to prove that e A B =eAeBe[A,B] e A B = e A e B e [A, B] If not, what is the expression according to Wikipedia’s article on the Baker Campbell Hausdorff .

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  If $A$ and $B$ are $nimes n$ matrices such that $AB = BA$ that is, $A$ and $B$ commute , show that $$ e^ {A B}=e^A e^B$$ Note that $A$ and $B$ do NOT have to be diagonalizable..

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  Ation law to derive these implications. It follows that b = ba for all choices of a an We start with some general remarks. Let G be a group and let e denote the identity element of G. We have .

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