I have an inner product ## \langle \alpha|f| \beta \rangle## where ##f## is an operator that is a function of position ##x## operator (1D). According to the book I read (and I'm sure in any other book as well), that inner product can be written in position representation as ## \int...
Expectation value of 1/(1+x)
Expectation value of 1/(1+x)
Expectation value of 1/(1+x)
Expectation value of 1/(1+x)
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