Additive 📖 | CompOp | 315 mathmath: nndist_ofMul, Additive.instNontrivial, nhds_ofMul, NumberField.Units.logEmbedding_fundSystem, MonoidHom.toAdditive_apply_apply, Additive.ofMul_eq_top, Additive.ofMul_bot, NumberField.Units.fun_eq_repr, AddEquiv.piAdditive_apply, Additive.existsAddOfLe, AddMonoidHom.toMultiplicativeRight_apply_apply, AddAutAdditive_apply_symm_apply, isAddRightRegular_ofMul, Submonoid.fg_iff_add_fg, AddSubgroup.mem_toSubgroup', ComplexShape.eulerCharSignsDownNat_χ, toMul_uzpow, even_ofMul_iff, isSquare_toMul_iff, MulEquiv.toAdditive_apply_apply, AddEquiv.toMultiplicativeRight_apply_apply, AddEquiv.additiveMultiplicative_apply, Additive.toMul_symm_eq, Additive.vaddCommClass, toMul_ofMul, uzpow_natCast, toMul_neg, AddChar.directSum_apply, AddAction.stabilizer_vadd_eq_stabilizer_map_conj, groupCohomology.isMulCoboundary₁_of_mem_coboundaries₁, WeierstrassCurve.Affine.Point.toClass_zero, groupCohomology.mem_cocycles₁_of_addMonoidHom, norm_ofMul, Additive.ofMul_top, ofMul_list_prod, AddAutAdditive_apply_apply, AddMonoidHom.coe_toMultiplicativeRight, nnnorm_toMul, AddAutAdditive_symm_apply_symm_apply, uzpow_coe_nat, nndist_toMul, Additive.toMul_le, MonoidHom.toAdditive_symm_apply_apply, groupCohomology.H1IsoOfIsTrivial_inv_apply, AddSubsemigroup.toSubsemigroup'_closure, groupCohomology.cocycles₁IsoOfIsTrivial_hom_hom_apply_apply, uniformContinuous_toMul, AddEquiv.toMultiplicativeLeft_apply_symm_apply, ComplexShape.ε_down_ℕ, AddMonCat.equivalence_inverse_map, groupCohomology.isMulCoboundary₂_of_mem_coboundaries₂, AddMonCat.equivalence_counitIso, Submonoid.toAddSubmonoid_closure, Additive.isIsIsometricVAdd, uniformContinuous_ofMul, ofMul_multiset_prod, Order.pred_toMul, AddAut.conj_symm_apply, NumberField.Units.span_basisOfIsMaxRank, AddEquiv.toMultiplicativeRight_apply_symm_apply, instInfiniteAdditive, NumberField.Units.logEmbeddingQuot_apply, Cardinal.mk_additive, NumberField.Units.basisOfIsMaxRank_apply, AddMonoidHom.toMultiplicativeRight_symm_apply_apply, instProperSpaceAdditive, groupCohomology.H1IsoOfIsTrivial_H1π_apply_apply, instCompactSpaceAdditive, isLeftRegular_toMul, groupCohomology.isMulCocycle₁_of_mem_cocycles₁, ofMul_vadd, AddEquiv.toAdditive_toMultiplicative_symm_apply, NumberField.Units.instFiniteIntAdditiveUnitsRingOfIntegers, Subgroup.fg_iff_add_fg, Additive.isCancelAdd, ofMul_zpow, GrpCat.toAddGrp_map, ofMul_pow, Additive.isLeftCancelAdd, ofMul_inv, Order.succ_ofMul, monoidEndToAdditive_apply_apply, addOrderOf_ofMul_eq_orderOf, Fintype.card_additive, AddMonoidHom.coe_toMultiplicativeLeft, Additive.instTwoUniqueSumsOfTwoUniqueProds, MonoidHom.toAdditiveLeft_apply_apply, Rep.toAdditive_symm_apply, AddChar.coe_toAddMonoidHom, NumberField.Units.fundSystem_mk, Additive.instUniqueSumsOfUniqueProds, toMul_zero, exists_prime_addEquiv_ZMod, NumberField.Units.dirichletUnitTheorem.map_logEmbedding_sup_torsion, Pi.single_additiveOfMul_eq, Rep.ofMulDistribMulAction_ρ_apply_apply, toMul_add, toMul_sum, isClosedMap_ofMul, NumberField.InfinitePlace.ComplexEmbedding.conjugate_sign, Representation.norm_ofMulDistribMulAction_eq, NumberField.Units.rank_modTorsion, isAddCyclic_additive, Valuation.ofAddValuation_apply, toMul_sub, AddAction.stabilizerEquivStabilizer_symm_apply, IsPrimitiveRoot.zmodEquivZPowers_symm_apply_pow', Subsemigroup.toAddSubsemigroup_closure, NumberField.Units.dirichletUnitTheorem.sum_logEmbedding_component, MonoidHom.coe_toAdditive_map, AddMonoid.fg_of_monoid_fg, GroupFG.iff_add_fg, ofMul_image_powers_eq_multiples_ofMul, Valuation.toAddValuation_apply, AddMonCat.equivalence_inverse_obj_coe, Additive.toMul_lt, Subgroup.coe_toAddSubgroup_symm_apply, ofMul_image_zpowers_eq_zmultiples_ofMul, Additive.isOrderedCancelAddMonoid, AddAut.conj_inv_apply, AddChar.coe_toAddMonoidHomEquiv, instContinuousAddAdditiveOfContinuousMul, Additive.isIsIsometricVAdd', AddEquiv.toMultiplicativeLeft_symm_apply_symm_apply, Additive.ofMul_strictMono, groupCohomology.norm_ofAlgebraAutOnUnits_eq, Additive.ofMul_mono, instDenselyOrderedAdditive, MulEquiv.toMultiplicative_toAdditive_symm_apply, AddChar.toAddMonoidHomEquiv_symm_zero, groupCohomology.isMulCocycle₂_of_mem_cocycles₂, Rep.toAdditive_apply, instIsAddKleinFourAdditiveOfIsKleinFour, NumberField.mixedEmbedding.logMap_eq_logEmbedding, AddEquiv.toMultiplicativeRight_symm_apply_apply, edist_toMul, AddEquiv.piAdditive_symm_apply, toMul_zsmul, Additive.isRightCancelAdd, groupHomology.H1AddEquivOfIsTrivial_single, instDiscreteTopologyAdditive, instIsSuccArchimedeanAdditive, AddMonoidHom.coe_toMultiplicative', instNoncompactSpaceAdditive, Additive.ofMul_le, Valuation.ofAddValuation_toAddValuation, instFiniteAdditive, Int.negOnePow_def, MulEquiv.multiplicativeAdditive_apply, Additive.toMul_bot, AddChar.toAddMonoidHomEquiv_symm_apply, Monoid.fg_iff_add_fg, AddAction.IsBlock.of_addSubgroup_of_conjugate, AddMonoid.exponent_additive, MonoidHom.coe_toAdditiveLeft, instIsTopologicalAddGroupAdditiveOfIsTopologicalGroup, AddEquiv.prodAdditive_apply, Additive.ext_iff, IsPrimitiveRoot.zmodEquivZPowers_symm_apply_pow, NumberField.Units.dirichletUnitTheorem.logEmbedding_eq_zero_iff, Additive.canonicallyOrderedAdd, groupCohomology.cocycles₁IsoOfIsTrivial_inv_hom_apply_coe, Additive.instArchimedean, AddCommMonCat.equivalence_inverse_obj_coe, AddEquiv.prodAdditive_symm_apply, groupCohomology.cocyclesOfIsMulCocycle₂_coe, Valuation.toAddValuation_symm_eq, Subgroup.toAddSubgroup_closure, MonoidHom.toAdditiveRight_symm_apply_apply, isRightRegular_toMul, AddMonoidHom.toMultiplicativeLeft_symm_apply_apply, groupCohomology.coboundariesOfIsMulCoboundary₁_coe, instLocallyCompactSpaceAdditive, Subgroup.coe_toAddSubgroup_apply, monoidEndToAdditive_symm_apply_apply, groupHomology.H1AddEquivOfIsTrivial_symm_apply, AddEquiv.toMultiplicativeRight_symm_apply_symm_apply, groupHomology.H1ToTensorOfIsTrivial_H1π_single, Order.succ_toMul, MulEquiv.toAdditive_symm_apply_apply, Subgroup.index_toAddSubgroup, MulEquiv.multiplicativeAdditive_symm_apply, groupCohomology.H1π_comp_H1IsoOfIsTrivial_hom_apply, ofMul_one, groupCohomology.cocyclesOfIsMulCocycle₁_coe, AddAction.toPermHom_apply_symm_apply, AddAut.conj_apply, NumberField.mixedEmbedding.logMap_unit_smul, Additive.toMul_top, dist_toMul, isOfFinAddOrder_ofMul_iff, toMul_nsmul, MonoidHom.coe_toAdditive_range, MonoidHom.toAdditive_id, MulEquiv.toMultiplicative_toAdditive_apply, WeierstrassCurve.Affine.Point.toClass_some, continuous_ofMul, isOpenMap_ofMul, Additive.ofMul_eq_bot, IsPrimitiveRoot.zmodEquivZPowers_symm_apply_zpow', ZMod.natCast_smul_units, instLipschitzAddAdditiveOfLipschitzMul, WeierstrassCurve.Affine.Point.toClass_injective, Additive.forall, isAddRegular_ofMul, instSubsingletonAdditive, groupHomology.H1AddEquivOfIsTrivial_apply, ComplexShape.eulerCharSignsUpNat_χ, MonoidHom.coe_toAdditive, Subsemigroup.coe_toAddSubsemigroup_symm_apply, NumberField.Units.dirichletUnitTheorem.logEmbedding_component, Additive.ofMul_lt, toMul_smul, NumberField.Units.logEmbeddingQuot_injective, AddEquiv.additiveMultiplicative_symm_apply, nnnorm_ofMul, Subgroup.toAddSubgroup_comap, instTotallyDisconnectedSpaceAdditive, ofMul_mul, instIsPredArchimedeanAdditive, AddChar.toAddMonoidHom_apply, AddAction.stabilizerEquivStabilizer_apply, MulEquiv.toAdditive_symm_apply_symm_apply, edist_ofMul, denselyOrdered_additive_iff, AddEquiv.toAdditive_toMultiplicative_apply, MulEquiv.toAdditive_apply_symm_apply, instWeaklyLocallyCompactSpaceAdditive, isAddLeftRegular_ofMul, toMul_eq_one, instBoundedSpaceAdditive, ofMul_prod, toMul_multiset_sum, Submonoid.coe_toAddSubmonoid_symm_apply, Submonoid.coe_toAddSubmonoid_apply, uzpow_intCast, Additive.toMul_eq_bot, AddAction.toPermHom_apply_apply, GrpCat.toAddGrp_obj_coe, AddChar.toAddMonoidHomEquiv_zero, AddSubgroup.toSubgroup'_closure, AddAction.coe_toPermHom, AddCommMonCat.equivalence_counitIso, NumberField.Units.logEmbeddingEquiv_apply, AddEquiv.toMultiplicativeLeft_symm_apply_apply, Additive.isIsIsometricVAdd'', Circle.expHom_apply, AddMonoidHom.toMultiplicativeLeft_apply_apply, toMul_list_sum, isRegular_toMul, norm_toMul, groupHomology.mkH1OfIsTrivial_apply, Representation.ofMulDistribMulAction_apply_apply, isAddCyclic_additive_iff, IsPrimitiveRoot.zmodEquivZPowers_apply_coe_nat, groupCohomology.H1π_comp_H1IsoOfIsTrivial_hom, ofMul_toMul, WeierstrassCurve.Affine.Point.toClass_eq_zero, Order.pred_ofMul, MonoidHom.coe_toAdditiveRight, instIsAddTorsionFreeAdditiveOfIsMulTorsionFree, Additive.exists, isClosedMap_toMul, MulEquiv.Monoid.End_apply, FreeAbelianGroup.liftAddEquiv_apply_apply, MonoidHom.toAdditiveLeft_symm_apply_apply, Valuation.toValuation_ofValuation, NumberField.Units.instFiniteIntAdditiveQuotientUnitsRingOfIntegersSubgroupTorsion, dist_ofMul, AddCommMonCat.equivalence_inverse_map, MonoidHom.coe_toAdditive'', AddChar.toAddMonoidHomEquiv_apply, CommGrpCat.toAddCommGrp_obj_coe, Multiplicative.monoidHom_ext_iff, NumberField.Units.regulator_eq_det', continuous_toMul, NumberField.Units.dirichletUnitTheorem.logEmbedding_ker, AddAut.neg_conj_apply, MonoidHom.coe_toMultiplicative, AddMonoidHom.coe_toMultiplicative'', Additive.addMonoidHom_ext_iff, groupHomology.H1AddEquivOfIsTrivial_symm_tmul, Additive.addAction_isPretransitive, IsPrimitiveRoot.zmodEquivZPowers_apply_coe_int, NumberField.Units.regOfFamily_eq_det', AddSubgroup.coe_toSubgroup_symm_apply, AddGroup.fg_of_group_fg, MonoidHom.toAdditiveRight_apply_apply, ZMod.smul_units_def, ofMul_eq_zero, AddAutAdditive_symm_apply_apply, Valuation.ofAddValuation_symm_eq, groupCohomology.H1π_comp_H1IsoOfIsTrivial_hom_assoc, Additive.toMul_eq_top, WeierstrassCurve.Affine.Point.toClass_apply, CommGrpCat.toAddCommGrp_map, Additive.foMul_strictMono, Additive.ofMul_symm_eq, AddSubmonoid.toSubmonoid'_closure, MonoidHom.coe_toAdditive', MonoidHom.coe_toAdditive_ker, Additive.mem_toAddSubgroup, AddEquiv.toMultiplicativeLeft_apply_apply, IsPrimitiveRoot.zmodEquivZPowers_symm_apply_zpow, NumberField.Units.instFreeIntAdditiveQuotientUnitsRingOfIntegersSubgroupTorsion, nhds_toMul, instContinuousNegAdditiveOfContinuousInv, Subgroup.relIndex_toAddSubgroup, Subsemigroup.coe_toAddSubsemigroup_apply, isOpenMap_toMul, AddChar.coe_toAddMonoidHomEquiv_symm, ofMul_uzpow, Additive.isOrderedAddMonoid, uniformity_additive, ofMul_div
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