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2017-04-03 21:57:16 +0200 | commented answer | sympy.physics.quantum Bra and Ket: orthonormal basis that looks good! thanks for the update! |
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2017-03-30 19:25:00 +0200 | commented answer | sympy.physics.quantum Bra and Ket: orthonormal basis well... i would very much like to demonstrate a basis change. the new basis vectors should have the same simple form as the original ones... in any case: thanks a lot for your effort! +1 anyway. should you find some other way, i'd be really happy! |
2017-03-30 14:45:54 +0200 | commented answer | sympy.physics.quantum Bra and Ket: orthonormal basis thanks, i saw that. but what if i want to rotate the basis vectors and create a new set of orthonormal vectors that are not in the computational basis? (something like |+> = n(|0> +|1>) ; |-> = n(|0>-|1> ; $n=1/\sqrt(2) $; how do i tell sage now that $|+\rangle $ and $|-\rangle $ are orthonormal)? |
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2017-03-29 08:52:02 +0200 | asked a question | sympy.physics.quantum Bra and Ket: orthonormal basis i would like to be able to tell is there a way to tell sage (or sympy in that case) that $\langle e_i|e_j \rangle = \delta_{ij}$? the best i could come up with is a substituion rule: isn't there something more elegant? |
2017-03-29 08:40:27 +0200 | commented answer | differences between .sage and .spyx in numerical evaluation thanks for the update. but then: how could i prevent this in .spyx mode? |
2017-03-29 08:39:17 +0200 | commented question | differences between .sage and .spyx in numerical evaluation @kcrisman : yes, the first time i posted the question it took hours for it to get approved (from stackoverflow i was used to higher speeds...), and i could no longer find any trace of it. so i re-posted, etc etc etc. sorry for the confusion. hope everything is correct now. and yes, after i could not find my question here i posted it over on stackoverflow... |
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2017-03-28 16:01:46 +0200 | asked a question | differences between .sage and .spyx in numerical evaluation the question seems very basic, i'm sorry but i could not find an answer in the documentation. the content of both files if i run i get but the outcome is different from if i run the file where i get how can i prevent sage from numerically evaluating $1/\sqrt(2)$ in |