- #1
chemstudent09
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I'm really struggling on even getting started on this problem. I have read the chapter several times now and I have tried to understand the explanations in the chapter. But I can't even get this problem started. All I ask is if anyone knows how to do this, can you just get me started or point me in the right direction so I can then take it from there?
Thanks for any help.
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Prove the theorem <K|H|L> = (N!)1/2 <KHP|H|L>
where |KHP> is the Hartree product corresponding to the determinant |K>, i.e.
|K> = |Xm(X1)Xn(X2)...>
and
|KHP> = Xm(X1)Xn(X2)...
Prove this theorem
_______________
This problem is from "Modern Quantum Chemistry" by Szabo & Ostlund for anyone who is wondering.
Thanks for any help.
___________
Prove the theorem <K|H|L> = (N!)1/2 <KHP|H|L>
where |KHP> is the Hartree product corresponding to the determinant |K>, i.e.
|K> = |Xm(X1)Xn(X2)...>
and
|KHP> = Xm(X1)Xn(X2)...
Prove this theorem
_______________
This problem is from "Modern Quantum Chemistry" by Szabo & Ostlund for anyone who is wondering.