res 📖 | CompOp | 70 mathmath: groupCohomology.cores₁_naturality, res_quotientToInvariantsFunctor'_ι_hom_hom_apply, shortExact_res, groupCohomology.cores_succ_naturality, resCoindAdjunction'_unit_app_hom_hom, split.TateTheorem_lemma_3, instLinearRes, full_res, TrivialHomology.res, split.FiniteClassFormation.isZero_H1, TrivialHomology.isZero, groupCohomology.cores_res₀, leftRegular.zeroι_res_norm, split.TateTheorem_lemma_4, resCoindAdjunction'_counit_app_hom_hom, split.FiniteClassFormation.hypothesis₂', cores₀_obj_apply_coe, aug.aug_isShortExact', groupCohomology.rest_comp, groupCohomology.injects_to_sylowCoh, groupCohomology.commSqₙ, aug.cohomology_aug_succ_iso', dimensionShift.isIso_δ_down_res, isZero_res_iff, TrivialCohomology.res_subtype, res_map_ShortComplex_Exact, TrivialTateCohomology.isZero, instFaithfulRes, dimensionShift.isIso_δ_up_res, instIsLeftAdjointRes, groupCohomology.cores_res, indResAdjunction'_counit_app_hom_hom, leftRegular.H0Iso_res_norm, trivialCohomology_iff_res, isZero_of_injective, trivialHomology_iff_res, groupCohomology.cores₀_app, leftRegular.res_span_norm, groupCohomology.rest_app, dimensionShift.epi_δ_down_res_zero, coe_res_obj_ρ', groupCohomology.commSq_cores₁, herbrandQuotient_isNonarchimedeanLocalField_units, indResAdjunction'_unit_app_hom_hom, TrivialCohomology.res, leftRegular.groupCoh_map_res_norm, dimensionShift.epi_δ_up_zero_res, TrivialHomology.of_injective, split.FiniteClassFormation.hypothesis₂, groupCohomology.rest_δ_naturality, TrivialTateCohomology.of_injective, dimensionShift.shortExact_downSES_res, split.res_isShortExact, instPreservesProjectiveObjectsSubtypeMemSubgroupResSubtype, instIsRightAdjointRes, res_obj_ρ', resEquiv_functor, groupCohomology.map_H0Iso_hom_f_apply', dimensionShift.shortExact_upSES_res, instAdditiveRes, TrivialHomology.res_subtype, res_map_hom, TrivialCohomology.isZero, groupCohomology.commSq_cores₁_assoc, split.TateTheorem_lemma_1, res_obj_V, leftRegular.res_span_norm', norm_hom_res, resEquiv_inverse, split.TateTheorem_lemma_2
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