Gerardo Francisco Torres del Castillo
We consider the effect on the Hamilton equations of an arbitrary coordinate transformation in the extended configuration space, $q_{i}' = q_{i}'(q_{j}, t)$, $t' = t'(q_{j}, t)$ (which may not be canonical) and we show that when the Hamiltonian is invariant under a one-parameter family of these transformations, there is an associated nontrivial constant of motion.
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