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Is there a definition of analogue Weyl group for Lie super algebra?I heard from some people working in Lie super algebra that there was no proper definition for Weyl group of Lie super algebra. I do not know Lie super algebra at all. But When I searched on Google, I found that it seems there still exists some definitions of Weyl group. I wonder whether there is a well-accepted definition for it. The reason I want to ask this question is that I need Weyl group for Lie super algebra to play with the geometry related to super Lie algebra. Another question is that I heard from some experts in Lie super algebra that there was no well-accepted super geometry related to Lie super algebra. However, It seems that one of the students of Manin, who is Dimitry Leites ever developed supergeometry.
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