Revision as of 19:59, 28 April 2013 editMathsci (talk | contribs)Autopatrolled, Extended confirmed users, Pending changes reviewers66,107 edits →Redirect to Composition algebra← Previous edit | Revision as of 20:02, 28 April 2013 edit undoMathsci (talk | contribs)Autopatrolled, Extended confirmed users, Pending changes reviewers66,107 edits →Redirect to Composition algebraNext edit → | ||
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==Redirect to ]== | ==Redirect to ]== | ||
I have changed the redirect as there was already an article on this topic. ] (]) 19:18, 28 April 2013 (UTC) | I have changed the redirect as there was already an article on this topic. ] (]) 19:18, 28 April 2013 (UTC) | ||
:I am aware of that article and aware that is inadequate. If it were rewritten to have some reasonable content, then it might be OK. In this case a number of |
:I am aware of that article and aware that is inadequate. If it were rewritten to have some reasonable content, then it might be OK. In this case a number of articles related to Jordan algebras have been produced. Many, perhaps most, are superficial, with inadequate content or sets of references. I made the decision to place the new content in ] (and elsewhere in ]). It is fairly complete and taken principally from 4 or 5 major sources. (Some of the material/reference are merged from another article.) As an application, it contains a complete proof of the construction of the ] for the octonions, i.e. the exceptional Jordan algebra. It contains 3 proofs of the 1, 2, 4, 8 theorem. The material was needed in this form so that it could be used for ]s and ]s, one of the main applications (due to ] and his school). ] (]) 19:48, 28 April 2013 (UTC) |
Revision as of 20:02, 28 April 2013
Redirect to Composition algebra
I have changed the redirect as there was already an article on this topic. Deltahedron (talk) 19:18, 28 April 2013 (UTC)
- I am aware of that article and aware that is inadequate. If it were rewritten to have some reasonable content, then it might be OK. In this case a number of articles related to Jordan algebras have been produced. Many, perhaps most, are superficial, with inadequate content or sets of references. I made the decision to place the new content in Hurwitz's theorem (composition algebras) (and elsewhere in Symmetric cone). It is fairly complete and taken principally from 4 or 5 major sources. (Some of the material/reference are merged from another article.) As an application, it contains a complete proof of the construction of the Albert algebra for the octonions, i.e. the exceptional Jordan algebra. It contains 3 proofs of the 1, 2, 4, 8 theorem. The material was needed in this form so that it could be used for Hermitian symmetric spaces and bounded symmetric domains, one of the main applications (due to Max Koecher and his school). Mathsci (talk) 19:48, 28 April 2013 (UTC)