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soap
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The use of Schur's lemma for Lie algebras in physics (CFT)
@leibnewtz It depends where you read it. That's why I said "that version", which says that for finite dimensional irreducible modules one has that elements of the center are represented as multiples of the identity. You can see this as a corollary of the Schur's lemma you are thinking about. I am wondering if this corollary somehow extends to infinite-dimensional modules.
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The use of Schur's lemma for Lie algebras in physics (CFT)
@StevenLandsburg I added it explicitly.
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Physicists misuse the term "Kac Moody algebra". Does that bring problems?
@paulgarrett So in this case the assumption would be that the derivation extension does not affect the main properties, it seems. That seems to be about right: in Kerf's book (a mathematical physicist from what I gather) he says that the derivation extension is a "technicality".
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