Notes for AKT-170217/0:03:07: Difference between revisions
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(Created page with "<math>g_0</math> may be the 0th in the class of Lie algebras we're playing with but its enveloping algebra can be made simpler still. Consider the algebra H obtained from <ma...") |
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Consider the algebra H obtained from <math>U(g_0)</math> by inverting h and quotienting by the relation <math>l=-ef/h</math> |
Consider the algebra H obtained from <math>U(g_0)</math> by inverting h and quotienting by the relation <math>l=-ef/h</math> |
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(check that <math>l+ef/h</math> is a central element in <math>U(g_0)</math>). And while we're at it, why not scale out the h entirely? |
(check that <math>l+ef/h</math> is a central element in <math>U(g_0)</math>). And while we're at it, why not scale out the h entirely? |
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Does H reproduce the theory of <math>\Gamma</math> calculus? |
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Also, the screen is impossible to see on video but the accompanying mathematica file makes up for it twice. |
Also, the screen is impossible to see on video but the accompanying mathematica file makes up for it twice. |
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{{Roland}} |
{{Roland}} |
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Revision as of 18:17, 17 February 2017
may be the 0th in the class of Lie algebras we're playing with but its enveloping algebra can be made simpler still. Consider the algebra H obtained from by inverting h and quotienting by the relation (check that is a central element in ). And while we're at it, why not scale out the h entirely? Does H reproduce the theory of calculus? Also, the screen is impossible to see on video but the accompanying mathematica file makes up for it twice. Roland
