| Name | Category | Theorems |
averageMap ๐ | CompOp | 3 mathmath: isProj_averageMap, averageMap_invariant, averageMap_id
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invariants ๐ | CompOp | 44 mathmath: Rep.invariantsAdjunction_homEquiv_symm_apply_hom, groupCohomology.cocyclesIsoโ_hom_comp_f, groupCohomology.ฯ_comp_H0Iso_hom, groupCohomology.H0IsoOfIsTrivial_hom, groupCohomology.map_H0Iso_hom_f_apply, groupCohomology.H0IsoOfIsTrivial_inv_apply, card_inv_mul_sum_char_eq_finrank, instIsTrivialSubtypeMemSubgroupSubmoduleInvariantsCompLinearMapIdSubtypeToInvariants, groupCohomology.cocyclesIsoโ_inv_comp_iCocycles, groupCohomology.shortComplexH0_f, isProj_averageMap, Rep.invariantsAdjunction_unit_app, groupCohomology.subtype_comp_dโโ_apply, mem_invariants_iff_of_forall_mem_zpowers, groupCohomology.map_H0Iso_hom_f, mem_invariants, FDRep.average_char_eq_finrank_invariants, groupCohomology.ฯ_comp_H0Iso_hom_apply, groupCohomology.cocyclesIsoโ_inv_comp_iCocycles_assoc, groupCohomology.ฯ_comp_H0Iso_hom_assoc, groupCohomology.dโโ_ker_eq_invariants, linHom.invariantsEquivRepHom_apply, groupCohomology.ฯ_comp_H0IsoOfIsTrivial_hom_apply, groupCohomology.cocyclesMap_cocyclesIsoโ_hom_f_assoc, averageMap_invariant, groupCohomology.map_id_comp_H0Iso_hom_apply, groupCohomology.subtype_comp_dโโ_assoc, groupCohomology.map_id_comp_H0Iso_hom, linHom.invariantsEquivRepHom_symm_apply_coe, groupCohomology.cocyclesIsoโ_hom_comp_f_assoc, groupCohomology.cocyclesMap_cocyclesIsoโ_hom_f, le_comap_invariants, invariants_eq_inter, groupCohomology.ฮดโ_apply, Rep.invariantsAdjunction_homEquiv_apply_hom, Rep.invariantsFunctor_map_hom, Rep.invariantsAdjunction_counit_app, groupCohomology.cocyclesIsoโ_hom_comp_f_apply, groupCohomology.subtype_comp_dโโ, groupCohomology.cocyclesIsoโ_inv_comp_iCocycles_apply, groupCohomology.cocyclesMkโ_eq, groupCohomology.map_H0Iso_hom_f_assoc, invariants_eq_top, groupCohomology.map_id_comp_H0Iso_hom_assoc
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invariantsEquivIntertwiningMap ๐ | CompOp | โ |
quotientToInvariants ๐ | CompOp | โ |
quotientToInvariants_lift ๐ | CompOp | 2 mathmath: groupCohomology.infNatTrans_app, groupCohomology.H1InfRes_f
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toInvariants ๐ | CompOp | 1 mathmath: instIsTrivialSubtypeMemSubgroupSubmoduleInvariantsCompLinearMapIdSubtypeToInvariants
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