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space translation invariance in quantum mechanics if \psi is the wave function of a 1D system is it equivalent to say that translation invariance (symmetry under translations) is fulfilled if: a) \psi'(x+D)=\psi(x) and b) \psi and \psi' fulfil the same Schroedinger equation? (Which means that H=H') I use ' to denote the quantities related to the translated system.
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That seems right, unless there's a trick I'm missing
How could I show explicitly the equivalence between a) and b)?
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