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two kets with unknown coefficients\[|\phi\rangle=(\alpha_0|0\rangle+\alpha_1|1\rangle)\]\[|\psi\rangle=(\beta_0|0\rangle+\beta_1|1\rangle)\]their tensor products are\[|\phi\rangle\otimes|\phi\rangle=(\alpha_0|0\rangle+\alpha_1|1\rangle)(\alpha_0|0\rangle+\alpha_1|1\rangle)\]\[|\psi\rangle\otimes|\phi\rangle=(\beta_0|0\rangle+\beta_1|1\rangle)(\alpha_0|0\rangle+\alpha_1|1\rangle)\]
Hi Turing Are you still in Mexico?
why is it that the inner product of those two tensor products is\[\langle\phi|\psi\rangle^2=\langle\phi\phi|\psi\psi\rangle\]????
nevermind, problem solved :)
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