Given rotation matrices $A$, $B$, $C$ and knowing
$ ABA^{-1} = C $
is it possible to recover $A$ uniquely? I know that this is not possible for general matrices, but for rotations it feels like it should be.
Given rotation matrices $A$, $B$, $C$ and knowing
$ ABA^{-1} = C $
is it possible to recover $A$ uniquely? I know that this is not possible for general matrices, but for rotations it feels like it should be.
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