proposition A.348 Symmetrization identifies the invariants

open in the book · appendices/A-long-proofs.tex:16953 · p. 2960

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proposition A.348: Symmetrization identifies the invariantsA.348definition A.325: Symmetric algebra and symbolA.325lemma A.347: Central is the same as invariantA.347proposition A.327: Symmetrization is an isomorphism of g-modulesA.327lemma A.349: Lifting generators through the filtrationA.349proof : app:A-long-proofs@proof-214proofdefinition A.320: Filtration by degreeA.320theorem A.319: Poincaré–Birkhoff–WittA.319corollary A.328: The Casimir elements are not accidentally zeroA.328definition A.326: SymmetrizationA.326definition 14.8: Casimir element14.8definition 14.5: Universal enveloping algebra14.5proof : app:A-long-proofs@proof-213proofproof : app:A-long-proofs@proof-199proofproof : app:A-long-proofs@proof-215proof

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typedirectionnode provenancewhere
depends_on Symmetric algebra and symbol declared appendices/A-long-proofs.tex:16971
depends_on Central is the same as invariant declared appendices/A-long-proofs.tex:16971
depends_on Symmetrization is an isomorphism of $\mathfrak{g}$-modules declared appendices/A-long-proofs.tex:16971
depends_on Lifting generators through the filtration declared appendices/A-long-proofs.tex:17012
proves app:A-long-proofs@proof-214 declared appendices/A-long-proofs.tex:16974