Talk:Slater determinant: Difference between revisions

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I copied this article from Wikipedia and removed  numerous errors and inaccuracies. For instance, Hartree did not use spinorbitals, but spatial orbitals. The crucial definition of '''x'''<sub>''i''</sub> is not given.  I entered in the Wiki article a reference to Slater's original 1929 paper in Physical Review. I noticed that some brilliant Wikipedian found it necessary to change it to Physics. Review. Somebody entered an expression with ''det'' in the Wiki version which is completely incomprehensible and wasn't there when I last looked. (If you read Wikipedia frustration in this comment you are right). --[[User:Paul Wormer|Paul Wormer]] 07:38, 18 August 2007 (CDT)
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I copied this article from Wikipedia and removed  numerous errors and inaccuracies. For instance, Hartree did not use spinorbitals, but spatial orbitals. The crucial definition of '''x'''<sub>''i''</sub> was not given.  I entered in the Wiki article a reference to Slater's original 1929 paper in Physical Review. I noticed that some Wikipedian changed it to Physics. Review. Somebody entered an expression with ''det'' in the Wiki version which is completely out of place and in wrong fonts. --[[User:Paul Wormer|Paul Wormer]] 07:38, 18 August 2007 (CDT)

Latest revision as of 17:32, 14 November 2007

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 Definition:  A form for the wavefunction of a multi-fermionic system that satisfies anti-symmetry requirements, and consequently the Pauli exclusion principle, by changing sign upon exchange of fermions. [d] [e]
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I copied this article from Wikipedia and removed numerous errors and inaccuracies. For instance, Hartree did not use spinorbitals, but spatial orbitals. The crucial definition of xi was not given. I entered in the Wiki article a reference to Slater's original 1929 paper in Physical Review. I noticed that some Wikipedian changed it to Physics. Review. Somebody entered an expression with det in the Wiki version which is completely out of place and in wrong fonts. --Paul Wormer 07:38, 18 August 2007 (CDT)

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