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Let E and H denote the exchange and Hamiltonian operators on a system of two particles moving in a potential which is symmetric under exchange
Let E and H denote the exchange and Hamiltonian operators on a system of two particles moving in a potential which is symmetric under exchange of the two particles: 1 2. Show that [ E, H] = 0 and d/dt E = 0, where E is the expectation value of E in an arbitrary state.
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