abelian đ | CompOp | 66 mathmath: CategoryTheory.ShortComplex.pOpcycles_comp_moduleCatOpcyclesIso_hom_apply, CategoryTheory.ShortComplex.Ï_moduleCatCyclesIso_hom, CategoryTheory.projectiveDimension_eq_of_semiLinearEquiv, CategoryTheory.ShortComplex.moduleCatCyclesIso_hom_i_apply, injectiveDimension_eq_iSup_localizedModule_prime, groupHomology.comap_coinvariantsKer_pOpcycles_range_subtype_pOpcycles_eq_top, groupCohomology.mapShortComplexâ_exact, hasInjectiveDimensionLE_iff_forall_maximalSpectrum, postcomp_extClass_surjective_of_projective_Xâ, imageIsoRange_hom_subtype, CategoryTheory.ShortComplex.pOpcycles_comp_moduleCatOpcyclesIso_hom, imageIsoRange_inv_image_Îč_apply, groupHomology.coinvariantsMk_comp_opcyclesIsoâ_inv_assoc, CategoryTheory.ShortComplex.moduleCatCyclesIso_hom_i_assoc, CategoryTheory.projectiveDimension_eq_of_linearEquiv, CategoryTheory.ShortComplex.moduleCat_pOpcycles_eq_zero_iff, groupHomology.mapShortComplexâ_exact, CategoryTheory.ShortComplex.moduleCatCyclesIso_inv_Ï_assoc_apply, localizedModule_hasProjectiveDimensionLE, CategoryTheory.ShortComplex.moduleCatCyclesIso_hom_i, precomp_extClass_surjective_of_projective_Xâ, groupHomology.pOpcycles_comp_opcyclesIso_hom_apply, instHasExtModuleCatOfSmall, imageIsoRange_hom_subtype_assoc, CategoryTheory.hasProjectiveDimensionLE_of_semiLinearEquiv, hasInjectiveDimensionLE_iff_forall_primeSpectrum, Rep.Tor_map, imageIsoRange_inv_image_Îč, CategoryTheory.ShortComplex.toCycles_moduleCatCyclesIso_hom, CategoryTheory.ShortComplex.Ï_moduleCatCyclesIso_hom_assoc_apply, groupHomology.coinvariantsMk_comp_opcyclesIsoâ_inv_apply, imageIsoRange_inv_image_Îč_assoc, CategoryTheory.ShortComplex.pOpcycles_comp_moduleCatOpcyclesIso_hom_assoc, CategoryTheory.ShortComplex.moduleCatCyclesIso_hom_i_assoc_apply, Rep.standardComplex.quasiIso_forgetâ_ΔToSingleâ, projectiveDimension_le_projectiveDimension_of_isLocalizedModule, groupCohomology.mapShortComplexâ_exact, hasProjectiveDimensionLE_iff_forall_primeSpectrum, groupHomology.pOpcycles_comp_opcyclesIso_hom, CategoryTheory.ShortComplex.Ï_moduleCatCyclesIso_hom_apply, groupHomology.coinvariantsMk_comp_opcyclesIsoâ_inv, hasProjectiveDimensionLE_iff_forall_maximalSpectrum, groupHomology.mapShortComplexâ_exact, injectiveDimension_le_injectiveDimension_of_isLocalizedModule, CategoryTheory.ShortComplex.moduleCatCyclesIso_inv_iCycles, projectiveDimension_eq_iSup_localizedModule_maximal, groupHomology.pOpcycles_comp_opcyclesIso_hom_assoc, CategoryTheory.ShortComplex.moduleCatCyclesIso_inv_Ï_assoc, finite_ext, CategoryTheory.ShortComplex.Ï_moduleCatCyclesIso_hom_assoc, CategoryTheory.ShortComplex.toCycles_moduleCatCyclesIso_hom_apply, CategoryTheory.ShortComplex.moduleCatCyclesIso_inv_iCycles_assoc_apply, CategoryTheory.ShortComplex.moduleCatCyclesIso_inv_Ï_apply, CategoryTheory.hasProjectiveDimensionLE_of_linearEquiv, CategoryTheory.ShortComplex.moduleCat_pOpcycles_eq_iff, CategoryTheory.ShortComplex.toCycles_moduleCatCyclesIso_hom_assoc_apply, instIsGrothendieckAbelianModuleCat, CategoryTheory.ShortComplex.toCycles_moduleCatCyclesIso_hom_assoc, projectiveDimension_eq_iSup_localizedModule_prime, imageIsoRange_hom_subtype_apply, CategoryTheory.ShortComplex.moduleCatCyclesIso_inv_Ï, injectiveDimension_eq_iSup_localizedModule_maximal, Rep.Tor_obj, CategoryTheory.ShortComplex.moduleCatCyclesIso_inv_iCycles_assoc, CategoryTheory.ShortComplex.moduleCatCyclesIso_inv_iCycles_apply, localizedModule_hasInjectiveDimensionLE
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