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January 24, 2023 12:36
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to additive dictionary of mathlib3
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| antitone.const_mul' ← antitone.const_add, | |
| finset.prod_powerset_insert ← finset.sum_powerset_insert, | |
| dist_eq_norm_div' ← dist_eq_norm_sub', | |
| units.is_unit_mul_units ← add_units.is_add_unit_add_add_units, | |
| Group.filtered_colimits.colimit_has_inv ← AddGroup.filtered_colimits.colimit_has_neg, | |
| unique_mul.exists_iff_exists_exists_unique ← unique_add.exists_iff_exists_exists_unique, | |
| subsemigroup.mem_map ← add_subsemigroup.mem_map, | |
| free_group.norm ← free_add_group.norm, | |
| finset.prod_ite_index ← finset.sum_ite_index, | |
| monoid_hom.to_localization_map ← add_monoid_hom.to_localization_map, | |
| lattice_ordered_comm_group.inf_eq_div_pos_div ← lattice_ordered_comm_group.inf_eq_sub_pos_sub, | |
| group_filter_basis.nhds_one_has_basis ← add_group_filter_basis.nhds_zero_has_basis, | |
| filter.inv_eq_bot_iff ← filter.neg_eq_bot_iff, | |
| finprod_mem_finset_product' ← finsum_mem_finset_product', | |
| subgroup.has_inf.inf.finite_index ← add_subgroup.has_inf.inf.finite_index, | |
| subsemigroup.mem_map_iff_mem ← add_subsemigroup.mem_map_iff_mem, | |
| monoid_hom.map_one₂ ← add_monoid_hom.map_one₂, | |
| subgroup.top_prod ← add_subgroup.top_prod, | |
| canonically_linear_ordered_monoid.npow_succ' ← canonically_linear_ordered_add_monoid.nsmul_succ', | |
| pi.mul_action' ← pi.add_action', | |
| canonically_linear_ordered_monoid.one_mul ← canonically_linear_ordered_add_monoid.zero_add, | |
| function.injective.ordered_comm_group ← function.injective.ordered_add_comm_group, | |
| group.rank_le_of_surjective ← add_group.rank_le_of_surjective, | |
| subsemigroup.map_id ← add_subsemigroup.map_id, | |
| subgroup.map_comap_eq_self_of_surjective ← add_subgroup.map_comap_eq_self_of_surjective, | |
| filter.covariant_smul ← filter.covariant_vadd, | |
| set.image_mul ← set.image_add, | |
| smooth_on_finset_prod' ← smooth_on_finset_sum', | |
| function.mul_support_inf ← function.support_inf, | |
| mul_le_iff_le_one_left' ← add_le_iff_nonpos_left, | |
| measure_theory.is_fundamental_domain.measure_eq_tsum_of_ac ← measure_theory.is_add_fundamental_domain.measure_eq_tsum_of_ac, | |
| measure_theory.measure_preimage_mul ← measure_theory.measure_preimage_add, | |
| exists_order_of_eq_prime_pow_iff ← exists_add_order_of_eq_prime_pow_iff, | |
| one_div_pow ← nsmul_zero_sub, | |
| pi.semigroup ← pi.add_semigroup, | |
| freiman_hom.cancel_right ← add_freiman_hom.cancel_right, | |
| monoid_hom.ker_to_hom_units ← add_monoid_hom.ker_to_hom_add_units, | |
| adjoin_one_adj ← adjoin_zero_adj, | |
| Group.of_hom ← AddGroup.of_hom, | |
| pi.has_faithful_smul ← pi.has_faithful_vadd, | |
| submonoid.localization_map.map ← add_submonoid.localization_map.map, | |
| map_mul_left_nhds ← map_add_left_nhds, | |
| filter.germ.coe_pow ← filter.germ.coe_smul, | |
| monoid_hom.has_coe_to_mul_hom ← add_monoid_hom.has_coe_to_add_hom, | |
| con.lift_apply_mk' ← add_con.lift_apply_mk', | |
| Group.group_obj ← AddGroup.add_group_obj, | |
| filter.smul_mem_smul ← filter.vadd_mem_vadd, | |
| submonoid.from_left_inv_eq_inv ← add_submonoid.from_left_neg_eq_neg, | |
| monoid_hom.map_zpow' ← add_monoid_hom.map_zsmul', | |
| order_dual.has_one ← order_dual.has_zero, | |
| norm_nonneg' ← norm_nonneg, | |
| group_seminorm.has_inf ← add_group_seminorm.has_inf, | |
| filter.div_eq_bot_iff ← filter.sub_eq_bot_iff, | |
| zpow_coe_nat ← coe_nat_zsmul, | |
| one_mem_class.one_mem ← zero_mem_class.zero_mem, | |
| monoid.one ← add_monoid.zero, | |
| mul_equiv.to_Semigroup_iso_inv ← add_equiv.to_AddSemigroup_iso_neg, | |
| uniform_group.ext ← uniform_add_group.ext, | |
| finset.prod_dite_eq ← finset.sum_dite_eq, | |
| submonoid.mem_closure_inv ← add_submonoid.mem_closure_neg, | |
| continuous.bdd_above_range_of_has_compact_mul_support ← continuous.bdd_above_range_of_has_compact_support, | |
| mul_equiv.Pi_congr_right ← add_equiv.Pi_congr_right, | |
| submonoid.inv_top ← add_submonoid.neg_top, | |
| con.trans ← add_con.trans, | |
| subgroup.prod_mem ← add_subgroup.sum_mem, | |
| cmp_div_one' ← cmp_sub_zero, | |
| measure_theory.measure.measure_preserving_div_left ← measure_theory.measure.measure_preserving_sub_left, | |
| finprod_mem_finset_product ← finsum_mem_finset_product, | |
| function.extend_mul ← function.extend_add, | |
| is_unit.mul_mul_div ← is_add_unit.add_add_sub, | |
| sigma.smul_mk ← sigma.vadd_mk, | |
| submonoid_class.coe_subtype ← add_submonoid_class.coe_subtype, | |
| is_unit.mul_left_injective ← is_add_unit.add_left_injective, | |
| is_cyclic.card_pow_eq_one_le ← is_add_cyclic.card_pow_eq_one_le, | |
| finset.prod_range ← finset.sum_range, | |
| freiman_hom.comp_id ← add_freiman_hom.comp_id, | |
| commute.mul_pow ← add_commute.add_nsmul, | |
| submonoid.comap_injective_of_surjective ← add_submonoid.comap_injective_of_surjective, | |
| submonoid.mem_Inf ← add_submonoid.mem_Inf, | |
| quotient_group.eq' ← quotient_add_group.eq', | |
| finprod_subtype_eq_finprod_cond ← finsum_subtype_eq_finsum_cond, | |
| inv_mul_cancel_right ← neg_add_cancel_right, | |
| Group.mono_iff_ker_eq_bot ← AddGroup.mono_iff_ker_eq_bot, | |
| CommGroup.of_hom_apply ← AddCommGroup.of_hom_apply, | |
| finset.has_smul_finset ← finset.has_vadd_finset, | |
| submonoid.top_prod_top ← add_submonoid.top_prod_top, | |
| is_unit.of_left_inverse ← is_add_unit.of_left_inverse, | |
| order_of_dvd_iff_pow_eq_one ← add_order_of_dvd_iff_nsmul_eq_zero, | |
| subgroup.left_transversals.inhabited ← add_subgroup.left_transversals.inhabited, | |
| subsemigroup.closure_induction ← add_subsemigroup.closure_induction, | |
| has_measurable_mul₂.measurable_mul ← has_measurable_add₂.measurable_add, | |
| pow_mul_pow_eq_one ← nsmul_add_nsmul_eq_zero, | |
| finset.inter_mul_singleton ← finset.inter_add_singleton, | |
| mul_one_class.one_mul ← add_zero_class.zero_add, | |
| order_monoid_hom_class.to_order_hom_class ← order_add_monoid_hom_class.to_order_hom_class, | |
| is_submonoid.preimage ← is_add_submonoid.preimage, | |
| subgroup.smul_opposite_mul ← add_subgroup.vadd_opposite_add, | |
| subgroup.mem_supr_of_directed ← add_subgroup.mem_supr_of_directed, | |
| finset.smul_finset_eq_empty ← finset.vadd_finset_eq_empty, | |
| group.ext ← add_group.ext, | |
| subsemigroup.coe_bot ← add_subsemigroup.coe_bot, | |
| with_one.coe_unone ← with_zero.coe_unzero, | |
| continuous_map.zpow_comp ← continuous_map.zsmul_comp, | |
| submonoid.coe_Sup_of_directed_on ← add_submonoid.coe_Sup_of_directed_on, | |
| mul_inv_le_mul_inv_iff' ← add_neg_le_add_neg_iff, | |
| subgroup.range_mem_right_transversals ← add_subgroup.range_mem_right_transversals, | |
| left_inverse_inv_mul_mul_right ← left_inverse_neg_add_add_right, | |
| smul_one_mul ← vadd_zero_add, | |
| filter.le_smul_iff ← filter.le_vadd_iff, | |
| lattice_ordered_comm_group.inv_le_abs ← lattice_ordered_comm_group.neg_le_abs, | |
| fin.partial_prod_right_inv ← fin.partial_sum_right_neg, | |
| div_inv_one_monoid.mul ← sub_neg_zero_monoid.add, | |
| map_prod_eq_map_prod_of_le ← map_sum_eq_map_sum_of_le, | |
| lt_mul_of_inv_mul_lt ← lt_add_of_neg_add_lt, | |
| is_group_hom.inv_iff_ker ← is_add_group_hom.neg_iff_ker, | |
| submonoid.localization_map.of_mul_equiv_of_localizations_eq ← add_submonoid.localization_map.of_add_equiv_of_localizations_eq, | |
| exists_inv_mem_iff_exists_mem ← exists_neg_mem_iff_exists_mem, | |
| uniform_fun.has_basis_nhds_one ← uniform_fun.has_basis_nhds_zero, | |
| order_iso.inv_symm_apply ← order_iso.neg_symm_apply, | |
| is_group_hom.injective_of_trivial_ker ← is_add_group_hom.injective_of_trivial_ker, | |
| linear_ordered_cancel_comm_monoid.npow_succ' ← linear_ordered_cancel_add_comm_monoid.nsmul_succ', | |
| subgroup_class ← add_subgroup_class, | |
| measure_theory.is_fundamental_domain.measure_eq_tsum ← measure_theory.is_add_fundamental_domain.measure_eq_tsum, | |
| filter.tendsto.const_mul ← filter.tendsto.const_add, | |
| submonoid.le_topological_closure ← add_submonoid.le_topological_closure, | |
| ae_measurable.div_const ← ae_measurable.sub_const, | |
| CommMon.coe_of ← AddCommMon.coe_of, | |
| subgroup.is_complement_top_singleton ← add_subgroup.is_complement_top_singleton, | |
| localization.mul_equiv_of_quotient ← add_localization.add_equiv_of_quotient, | |
| to_dual_smul' ← to_dual_vadd', | |
| filter.eventually_le.mul_le_mul' ← eventually_le.add_le_add, | |
| localization.ind ← add_localization.ind, | |
| ordered_cancel_comm_monoid.one_mul ← ordered_cancel_add_comm_monoid.zero_add, | |
| finset.card_mul_singleton ← finset.card_add_singleton, | |
| continuous_map.to_ae_eq_fun_mul_hom ← continuous_map.to_ae_eq_fun_add_hom, | |
| le_mul_iff_one_le_left' ← le_add_iff_nonneg_left, | |
| nnnorm_le_pi_nnnorm' ← nnnorm_le_pi_nnnorm, | |
| monoid_hom.map_mul' ← add_monoid_hom.map_add', | |
| measure_theory.measure_inv_null ← measure_theory.measure_neg_null, | |
| ordered_cancel_comm_monoid.to_ordered_comm_monoid ← ordered_cancel_add_comm_monoid.to_ordered_add_comm_monoid, | |
| has_involutive_inv.inv ← has_involutive_neg.neg, | |
| monoid_hom.single_apply ← add_monoid_hom.single_apply, | |
| mul_mem_class ← add_mem_class, | |
| continuous_map.smul_apply ← continuous_map.vadd_apply, | |
| finprod_mem_inter_mul_diff ← finsum_mem_inter_add_diff, | |
| covariant_swap_mul_le_of_covariant_mul_le ← covariant_swap_add_le_of_covariant_add_le, | |
| mul_smul_comm ← add_vadd_comm, | |
| mul_salem_spencer.decidable ← add_salem_spencer.decidable, | |
| set.smul_Union₂ ← set.vadd_Union₂, | |
| tactic.group.zpow_trick ← tactic.group.zsmul_trick, | |
| submonoid.from_left_inv_one ← add_submonoid.from_left_neg_zero, | |
| measurable_set_mul_support ← measurable_set_support, | |
| div_inv_eq_mul ← sub_neg_eq_add, | |
| edist_mul_mul_le ← edist_add_add_le, | |
| monoid_hom.ker_range_restrict ← add_monoid_hom.ker_range_restrict, | |
| left_cancel_monoid.to_monoid ← add_left_cancel_monoid.to_add_monoid, | |
| set.smul_comm_class_set ← set.vadd_comm_class_set, | |
| lattice_ordered_comm_group.has_one_lattice_has_neg_part ← lattice_ordered_comm_group.has_zero_lattice_has_neg_part, | |
| submonoid.coe_set_mk ← add_submonoid.coe_set_mk, | |
| measure_theory.map_div_right_eq_self ← measure_theory.map_sub_right_eq_self, | |
| free_monoid.prod_aux_eq ← free_add_monoid.sum_aux_eq, | |
| mul_equiv.simps.symm_apply ← add_equiv.simps.symm_apply, | |
| submonoid.to_subsemigroup ← add_submonoid.to_add_subsemigroup, | |
| equiv.mul_left ← equiv.add_left, | |
| submonoid.unique ← add_submonoid.unique, | |
| units.inv_mul_cancel_right ← add_units.neg_add_cancel_right, | |
| prod.pow_fst ← prod.smul_fst, | |
| pow_of_dual ← of_dual_smul', | |
| mul_le_cancellable.injective_left ← add_le_cancellable.injective_left, | |
| submultiplicative_hom_class.map_mul_le_mul ← subadditive_hom_class.map_add_le_add, | |
| one_le_finprod' ← finsum_nonneg, | |
| seminormed_comm_group.to_has_lipschitz_mul ← seminormed_add_comm_group.to_has_lipschitz_add, | |
| subsemigroup.closure_induction₂ ← add_subsemigroup.closure_induction₂, | |
| set.image_op_inv ← set.image_op_neg, | |
| eckmann_hilton.comm_monoid ← eckmann_hilton.add_comm_monoid, | |
| canonically_linear_ordered_monoid ← canonically_linear_ordered_add_monoid, | |
| discrete_topology_of_open_singleton_one ← discrete_topology_of_open_singleton_zero, | |
| pi.has_smul' ← pi.has_vadd', | |
| smooth_on_finset_prod ← smooth_on_finset_sum, | |
| is_unit.inv_mul_eq_one ← is_add_unit.neg_add_eq_zero, | |
| submonoid.from_comm_left_inv_apply ← add_submonoid.from_comm_left_neg_apply, | |
| mul_opposite.op_one ← add_opposite.op_zero, | |
| free_group.to_word ← free_add_group.to_word, | |
| subgroup.card_subgroup_dvd_card ← add_subgroup.card_add_subgroup_dvd_card, | |
| monoid.closure ← add_monoid.closure, | |
| div_le_div_right' ← sub_le_sub_right, | |
| has_measurable_smul_opposite_of_mul ← has_measurable_vadd_opposite_of_add, | |
| normal_iff_eq_cosets ← normal_iff_eq_add_cosets, | |
| Group ← AddGroup, | |
| lt_of_lt_mul_of_le_one_left ← lt_of_lt_add_of_nonpos_left, | |
| units.ordered_comm_group ← add_units.ordered_add_comm_group, | |
| one_le_of_le_mul_left ← nonneg_of_le_add_left, | |
| filter.eventually_eq.inv ← filter.eventually_eq.neg, | |
| equiv.has_div ← equiv.has_sub, | |
| isometry.norm_map_of_map_one ← isometry.norm_map_of_map_zero, | |
| ulift.comm_monoid ← ulift.add_comm_monoid, | |
| one_div_zpow ← zsmul_zero_sub, | |
| pi.has_continuous_smul ← pi.has_continuous_vadd, | |
| con.con_gen_idem ← add_con.add_con_gen_idem, | |
| smul_comm_class ← vadd_comm_class, | |
| mul_opposite.comap_unop_nhds ← add_opposite.comap_unop_nhds, | |
| group.fintype_of_dom_of_coker ← add_group.fintype_of_dom_of_coker, | |
| quotient_group ← quotient_add_group, | |
| free_group.red.antisymm ← free_add_group.red.antisymm, | |
| subgroup.mem_prod ← add_subgroup.mem_prod, | |
| submonoid.localization_map.to_map_injective ← add_submonoid.localization_map.to_map_injective, | |
| cancel_monoid.to_left_cancel_monoid ← add_cancel_monoid.to_add_left_cancel_monoid, | |
| compact_open_separated_mul_right ← compact_open_separated_add_right, | |
| set.comm_semigroup ← set.add_comm_semigroup, | |
| mul_opposite.semiconj_by_op ← add_opposite.semiconj_by_op, | |
| continuous_map.monoid ← continuous_map.add_monoid, | |
| equiv.mul_def ← equiv.add_def, | |
| measure_theory.is_fundamental_domain.mk_of_measure_univ_le ← measure_theory.is_add_fundamental_domain.mk_of_measure_univ_le, | |
| filter.coe_pure_mul_hom ← filter.coe_pure_add_hom, | |
| submonoid.localization_map.lift_of_comp ← add_submonoid.localization_map.lift_of_comp, | |
| measure_theory.smul_ae_eq_self_of_mem_zpowers ← measure_theory.vadd_ae_eq_self_of_mem_zmultiples, | |
| normed_comm_group.of_separation ← normed_add_comm_group.of_separation, | |
| subgroup.coe_pi ← add_subgroup.coe_pi, | |
| subgroup.mem_normalizer_iff ← add_subgroup.mem_normalizer_iff, | |
| quotient_group.coe_inv ← quotient_add_group.coe_neg, | |
| set.mul_singleton ← set.add_singleton, | |
| function.injective.mul_one_class ← function.injective.add_zero_class, | |
| _private.2758160445.inv_eq_of_mul ← _private.2758160445.neg_eq_of_add, | |
| interval.has_inv ← interval.has_neg, | |
| mul_opposite.has_mul ← add_opposite.has_add, | |
| part.left_dom_of_mul_dom ← part.left_dom_of_add_dom, | |
| free_group.lift_eq_prod_map ← free_add_group.lift_eq_sum_map, | |
| monoid_hom.map_one ← add_monoid_hom.map_zero, | |
| inv_zpow' ← zsmul_neg', | |
| filter.tendsto.coe_units ← filter.tendsto.coe_add_units, | |
| smul_comm_class.of_mclosure_eq_top ← vadd_comm_class.of_mclosure_eq_top, | |
| subgroup_class.subtype_comp_inclusion ← add_subgroup_class.subtype_comp_inclusion, | |
| subgroup.quotient_equiv_prod_of_le_apply ← add_subgroup.quotient_equiv_sum_of_le_apply, | |
| nonempty_interval.snd_inv ← nonempty_interval.snd_neg, | |
| dist_mul_mul_le ← dist_add_add_le, | |
| div_right_injective ← sub_right_injective, | |
| set.smul_subset_smul_right ← set.vadd_subset_vadd_right, | |
| monoid_hom.of_mclosure_eq_top_left ← add_monoid_hom.of_mclosure_eq_top_left, | |
| right.mul_lt_one' ← right.add_neg', | |
| part.inv_mem_inv ← part.neg_mem_neg, | |
| le_inv_iff_mul_le_one_right ← le_neg_iff_add_nonpos_right, | |
| subgroup_class.to_linear_ordered_comm_group ← add_subgroup_class.to_linear_ordered_add_comm_group, | |
| is_subgroup.mem_trivial ← is_add_subgroup.mem_trivial, | |
| subgroup.quotient_equiv_prod_of_le'_apply ← add_subgroup.quotient_equiv_sum_of_le'_apply, | |
| lipschitz_with_one_nnnorm' ← lipschitz_with_one_nnnorm, | |
| subgroup.comap_comap ← add_subgroup.comap_comap, | |
| nonempty_interval.pure_mul_pure ← nonempty_interval.pure_add_pure, | |
| nonarchimedean_group.nonarchimedean_of_emb ← nonarchimedean_add_group.nonarchimedean_of_emb, | |
| free_magma.to_free_semigroup ← free_add_magma.to_free_add_semigroup, | |
| nonempty_interval.has_mul ← nonempty_interval.has_add, | |
| Magma.has_coe_to_sort ← AddMagma.has_coe_to_sort, | |
| subgroup.index_bot_eq_card ← add_subgroup.index_bot_eq_card, | |
| is_normal_subgroup ← is_normal_add_subgroup, | |
| finset.image_mul_right' ← finset.image_add_right', | |
| CommMon.has_forget_to_Mon ← AddCommMon.has_forget_to_AddMon, | |
| submonoid.prod_top ← add_submonoid.prod_top, | |
| is_square.pow ← even.nsmul, | |
| submonoid.coe_prod ← add_submonoid.coe_prod, | |
| filter.smul_set_mem_smul_filter ← filter.vadd_set_mem_vadd_filter, | |
| function.injective.div_inv_monoid ← function.injective.sub_neg_monoid, | |
| prod.mk_mul_mk ← prod.mk_add_mk, | |
| singleton_mul_ball_one ← singleton_add_ball_zero, | |
| measure_theory.measure_mul_right_ne_zero ← measure_theory.measure_add_right_ne_zero, | |
| pow_bit1 ← bit1_nsmul, | |
| measure_theory.is_open_pos_measure_of_mul_left_invariant_of_compact ← measure_theory.is_open_pos_measure_of_add_left_invariant_of_compact, | |
| is_add_cyclic_of_card_pow_eq_one_le ← is_cyclic_of_card_pow_eq_one_le, | |
| right_cancel_semigroup.to_semigroup ← add_right_cancel_semigroup.to_add_semigroup, | |
| is_subgroup.trivial_eq_closure ← is_add_subgroup.trivial_eq_closure, | |
| is_compact.inv ← is_compact.neg, | |
| is_scalar_tower.of_smul_one_mul ← vadd_assoc_class.of_vadd_zero_add, | |
| cancel_monoid.one ← add_cancel_monoid.zero, | |
| filter.germ.has_pow ← filter.germ.has_smul, | |
| zpowers_equiv_zpowers ← zmultiples_equiv_zmultiples, | |
| zpowers_equiv_zpowers_apply ← zmultiples_equiv_zmultiples_apply, | |
| is_of_fin_order_iff_coe ← is_of_fin_add_order_iff_coe, | |
| localization.has_one ← add_localization.has_zero, | |
| subgroup.relindex_ne_zero_trans ← add_subgroup.relindex_ne_zero_trans, | |
| localization.mul_equiv_of_quotient_mk' ← add_localization.add_equiv_of_quotient_mk', | |
| prod.left_cancel_semigroup ← prod.left_cancel_add_semigroup, | |
| finset.map_one ← finset.map_zero, | |
| finset.prod_bij' ← finset.sum_bij', | |
| pow_monoid_hom_apply ← nsmul_add_monoid_hom_apply, | |
| fin_equiv_powers_symm_apply ← fin_equiv_multiples_symm_apply, | |
| set.union_inv ← set.union_neg, | |
| with_one.coe_mul_hom ← with_zero.coe_add_hom, | |
| submonoid.left_inv_equiv_symm_from_left_inv ← add_submonoid.left_neg_equiv_symm_from_left_neg, | |
| continuous_map.has_one ← continuous_map.has_zero, | |
| subgroup.card_dvd_of_injective ← add_subgroup.card_dvd_of_injective, | |
| group_norm.has_sup ← add_group_norm.has_sup, | |
| finsupp.prod_div_prod_filter ← finsupp.sum_sub_sum_filter, | |
| inv_mul_eq_div ← neg_add_eq_sub, | |
| pi.mul_single_eq_of_ne ← pi.single_eq_of_ne, | |
| group.div ← add_group.sub, | |
| subgroup.center_eq_infi ← add_subgroup.center_eq_infi, | |
| prod.mul_action ← prod.add_action, | |
| mul_hom.inhabited ← add_hom.inhabited, | |
| measure_theory.ae_eq_fun.monoid ← measure_theory.ae_eq_fun.add_monoid, | |
| filter.map_inv' ← filter.map_neg', | |
| is_unit_pow_succ_iff ← is_add_unit_nsmul_succ_iff, | |
| subgroup.closure_induction_left ← add_subgroup.closure_induction_left, | |
| lex.left_cancel_monoid ← lex.left_cancel_add_monoid, | |
| monoid_hom.eq_of_eq_on_mdense ← add_monoid_hom.eq_of_eq_on_mdense, | |
| set.pow_mem_pow ← set.nsmul_mem_nsmul, | |
| subgroup.pi_empty ← add_subgroup.pi_empty, | |
| zpow_strict_mono_right ← zsmul_strict_mono_left, | |
| CommGroup.mono_iff_injective ← AddCommGroup.mono_iff_injective, | |
| finset.multiplicative_energy_mono_left ← finset.additive_energy_mono_left, | |
| is_square_inv ← even_neg, | |
| free_semigroup.mk_mul_mk ← free_add_semigroup.mk_add_mk, | |
| finset.noncomm_prod_congr ← finset.noncomm_sum_congr, | |
| equiv.inv_mul_right ← equiv.inv_add_right, | |
| mul_action.right_quotient_action ← add_action.right_quotient_action, | |
| continuous_map.prod_apply ← continuous_map.sum_apply, | |
| free_group.prod.of ← free_add_group.sum.of, | |
| mul_opposite.has_lipschitz_mul ← add_opposite.has_lipschitz_add, | |
| Magma.has_mul ← AddMagma.has_add, | |
| monoid_hom.eq_mlocus_same ← add_monoid_hom.eq_mlocus_same, | |
| dist_div_div_le_of_le ← dist_sub_sub_le_of_le, | |
| equiv.pow_mul_left ← equiv.pow_add_left, | |
| subgroup.is_complement_singleton_right ← add_subgroup.is_complement_singleton_right, | |
| group_norm.partial_order ← add_group_norm.partial_order, | |
| subsemigroup.comap_supr_map_of_injective ← add_subsemigroup.comap_supr_map_of_injective, | |
| submonoid.localization_map.mul_inv_left ← add_submonoid.localization_map.add_neg_left, | |
| subgroup.mem_left_transversals.inv_mul_to_fun_mem ← add_subgroup.mem_left_transversals.neg_add_to_fun_mem, | |
| homeomorph.shear_mul_right_symm_coe ← homeomorph.shear_add_right_symm_coe, | |
| semiconj_by.one_right ← add_semiconj_by.zero_right, | |
| div_div_div_eq ← sub_sub_sub_eq, | |
| units.coe_mul ← add_units.coe_add, | |
| continuous_monoid_hom.swap_to_monoid_hom ← continuous_add_monoid_hom.swap_to_add_monoid_hom, | |
| locally_constant.comm_group ← locally_constant.add_comm_group, | |
| cauchy_seq.const_mul ← cauchy_seq.const_add, | |
| CommGroup.forget_preserves_limits_of_size ← AddCommGroup.forget_preserves_limits, | |
| le_mul_iff_one_le_right' ← le_add_iff_nonneg_right, | |
| list.prod_is_unit ← list.sum_is_add_unit, | |
| is_regular.and_of_mul_of_mul ← is_add_regular.and_of_add_of_add, | |
| fintype.prod_strict_mono' ← fintype.sum_strict_mono, | |
| div_mul_cancel' ← sub_add_cancel, | |
| monoid_hom.map_mul₂ ← add_monoid_hom.map_mul₂, | |
| group_topology.continuous_mul' ← add_group_topology.continuous_add', | |
| nnnorm_multiset_prod_le ← nnnorm_multiset_sum_le, | |
| finset.prod_erase_eq_div ← finset.sum_erase_eq_sub, | |
| is_subgroup.mem_center ← is_add_subgroup.mem_add_center, | |
| smooth_monoid_morphism.has_coe_to_fun ← smooth_add_monoid_morphism.has_coe_to_fun, | |
| order_monoid_hom.order_monoid_hom_class ← order_add_monoid_hom.order_add_monoid_hom_class, | |
| set.mul_inter_subset ← set.add_inter_subset, | |
| div_lt_iff_lt_mul' ← sub_lt_iff_lt_add', | |
| quotient_group.left_rel ← quotient_add_group.left_rel, | |
| Mon.filtered_colimits.colimit_mul_mk_eq ← AddMon.filtered_colimits.colimit_add_mk_eq, | |
| div_le_comm ← sub_le_comm, | |
| finset.preimage_inv ← finset.preimage_neg, | |
| finset.smul_finset_card_le ← finset.vadd_finset_card_le, | |
| left.pow_lt_one_of_lt ← left.pow_neg, | |
| commute.pow_right ← add_commute.nsmul_right, | |
| finset.has_zpow ← finset.has_zsmul, | |
| cont_mdiff_within_at_finset_prod ← cont_mdiff_within_at_finset_sum, | |
| subgroup.comap_le_comap_of_surjective ← add_subgroup.comap_le_comap_of_surjective, | |
| filter.tendsto.op_one_is_bounded_under_le' ← filter.tendsto.op_zero_is_bounded_under_le', | |
| free_magma.has_mul ← free_add_magma.has_add, | |
| mul_equiv.submonoid_map ← add_equiv.add_submonoid_map, | |
| strict_mono_on.mul_const' ← strict_mono_on.add_const, | |
| submonoid.left_inv ← add_submonoid.left_neg, | |
| subsemigroup.apply_coe_mem_map ← add_subsemigroup.apply_coe_mem_map, | |
| order_embedding.mul_left_apply ← order_embedding.add_left_apply, | |
| mul_hom.eq_mlocus ← add_hom.eq_mlocus, | |
| map_mul_right_nhds ← map_add_right_nhds, | |
| mul_equiv.congr_arg ← add_equiv.congr_arg, | |
| semiconj_by.function_semiconj_mul_right_swap ← add_semiconj_by.function_semiconj_add_right_swap, | |
| measure_theory.lintegral_div_right_eq_self ← measure_theory.lintegral_sub_right_eq_self, | |
| units.has_coe ← add_units.has_coe, | |
| monoid.fg_of_surjective ← add_monoid.fg_of_surjective, | |
| Group.forget_preserves_limits_of_size ← AddGroup.forget_preserves_limits_of_size, | |
| free_group.quot_mk_eq_mk ← free_add_group.quot_mk_eq_mk, | |
| group_norm.to_normed_group ← add_group_norm.to_normed_add_group, | |
| finset.prod_mul_prod_compl ← finset.sum_add_sum_compl, | |
| function.injective.ordered_cancel_comm_monoid ← function.injective.ordered_cancel_add_comm_monoid, | |
| measurable_const_smul_iff ← measurable_const_vadd_iff, | |
| submonoid_class.coe_finset_prod ← add_submonoid_class.coe_finset_sum, | |
| free_group.red.cons_cons ← free_add_group.red.cons_cons, | |
| multiset.le_prod_of_mem ← multiset.le_sum_of_mem, | |
| free_group.map_inv ← free_add_group.map_neg, | |
| is_subgroup.center ← is_add_subgroup.add_center, | |
| group.npow ← add_group.nsmul, | |
| subgroup.topological_group ← add_subgroup.topological_add_group, | |
| norm_lt_of_mem_ball' ← norm_lt_of_mem_ball, | |
| units.mul_inv_cancel_right ← add_units.add_neg_cancel_right, | |
| finset.pow_subset_pow ← finset.nsmul_subset_nsmul, | |
| le_iff_forall_one_lt_le_mul ← le_iff_forall_pos_le_add, | |
| set.inv_empty ← set.neg_empty, | |
| locally_constant.to_continuous_map_monoid_hom_apply ← locally_constant.to_continuous_map_add_monoid_hom_apply, | |
| zpow_eq_pow ← zsmul_eq_smul, | |
| set.inv_univ ← set.neg_univ, | |
| subgroup.finite_quotient_of_finite_index ← add_subgroup.finite_quotient_of_finite_index, | |
| measure_theory.measure.haar.is_left_invariant_index ← measure_theory.measure.haar.is_left_invariant_add_index, | |
| con.group ← add_con.add_group, | |
| dist_self_div_left ← dist_self_sub_left, | |
| free_magma.pure_seq ← free_add_magma.pure_seq, | |
| subgroup.map_subtype_le_map_subtype ← add_subgroup.map_subtype_le_map_subtype, | |
| nnnorm_le_nnnorm_add_nnnorm_div' ← nnnorm_le_nnnorm_add_nnnorm_sub', | |
| commute.symm_iff ← add_commute.symm_iff, | |
| contravariant_swap_mul_le_of_contravariant_mul_le ← contravariant_swap_add_le_of_contravariant_add_le, | |
| subgroup.closure_to_submonoid ← add_subgroup.closure_to_add_submonoid, | |
| quotient_group.subgroup.has_quotient ← quotient_add_group.subgroup.has_quotient, | |
| cauchy_seq.mul ← cauchy_seq.add, | |
| lex.left_cancel_semigroup ← lex.left_cancel_add_semigroup, | |
| sigma.has_faithful_smul' ← sigma.has_faithful_vadd', | |
| pow_mul_pow_sub ← nsmul_add_sub_nsmul, | |
| Group.has_limits_of_size ← AddGroup.has_limits_of_size, | |
| monoid_hom.to_opposite ← add_monoid_hom.to_opposite, | |
| con.hrec_on₂ ← add_con.hrec_on₂, | |
| inv_pow_sub ← sub_nsmul_neg, | |
| strict_anti_on.mul_const' ← strict_anti_on.add_const, | |
| to_lex_div ← to_lex_sub, | |
| pi.monoid ← pi.add_monoid, | |
| quotient_group.quotient_mul_equiv_of_eq ← quotient_add_group.quotient_add_equiv_of_eq, | |
| pi.group ← pi.add_group, | |
| monoid_hom.fst_comp_prod ← add_monoid_hom.fst_comp_prod, | |
| free_group.red.sublist ← free_add_group.red.sublist, | |
| measure_theory.ae_strongly_measurable.mul_const ← measure_theory.ae_strongly_measurable.add_const, | |
| submonoid.mem_powers_iff ← add_submonoid.mem_multiples_iff, | |
| con.div ← add_con.sub, | |
| monoid_hom.noncomm_pi_coprod_mrange ← add_monoid_hom.noncomm_pi_coprod_mrange, | |
| finset.eventually_constant_prod ← finset.eventually_constant_sum, | |
| of_dual_div ← of_dual_sub, | |
| has_measurable_div.measurable_const_div ← has_measurable_sub.measurable_const_sub, | |
| set.mul_Union ← set.add_Union, | |
| submonoid.equiv_map_of_injective_coe_mul_equiv ← add_submonoid.equiv_map_of_injective_coe_add_equiv, | |
| ordered_comm_group.to_contravariant_class_left_le ← ordered_add_comm_group.to_contravariant_class_left_le, | |
| order_of_dvd_of_mem_zpowers ← add_order_of_dvd_of_mem_zmultiples, | |
| free_group.red.append_append_left_iff ← free_add_group.red.append_append_left_iff, | |
| has_continuous_smul_infi ← has_continuous_vadd_infi, | |
| con.con_gen_mono ← add_con.add_con_gen_mono, | |
| submonoid.mem_center_iff ← add_submonoid.mem_center_iff, | |
| continuous_at.const_smul ← continuous_at.const_vadd, | |
| CommMon.filtered_colimits.colimit_cocone_is_colimit ← AddCommMon.filtered_colimits.colimit_cocone_is_colimit, | |
| prod_mem ← sum_mem, | |
| inv_mul_lt_iff_lt_mul' ← neg_add_lt_iff_lt_add', | |
| subsemigroup.coe_supr_of_directed ← add_subsemigroup.coe_supr_of_directed, | |
| order_monoid_hom.coe_one ← order_add_monoid_hom.coe_zero, | |
| function.injective.cancel_comm_monoid ← function.injective.add_cancel_comm_monoid, | |
| monoid_hom.flip_hom ← add_monoid_hom.flip_hom, | |
| order_dual.has_continuous_mul ← order_dual.has_continuous_add, | |
| measure_theory.quasi_measure_preserving_div ← measure_theory.quasi_measure_preserving_sub, | |
| measure_theory.smul_invariant_measure.smul ← measure_theory.vadd_invariant_measure.vadd, | |
| monoid_hom.inverse_apply ← add_monoid_hom.inverse_apply, | |
| finset.prod_disj_union ← finset.sum_disj_union, | |
| submonoid.has_bot ← add_submonoid.has_bot, | |
| quotient_group.mk_out'_eq_mul ← quotient_add_group.mk_out'_eq_mul, | |
| pi_nnnorm_lt_iff' ← pi_nnnorm_lt_iff, | |
| group_filter_basis ← add_group_filter_basis, | |
| con.ker_lift ← add_con.ker_lift, | |
| filter.covariant_swap_mul ← filter.covariant_swap_add, | |
| filter.germ.coe_coe_mul_hom ← filter.germ.coe_coe_add_hom, | |
| map_mul_left_nhds_one ← map_add_left_nhds_zero, | |
| exists_nhds_one_split ← exists_nhds_zero_half, | |
| filter.smul_bot ← filter.vadd_bot, | |
| continuous_div_left' ← continuous_sub_left, | |
| measure_theory.null_measurable_set.fundamental_frontier ← measure_theory.null_measurable_set.add_fundamental_frontier, | |
| left.inv_le_one_iff ← left.neg_nonpos_iff, | |
| linear_ordered_comm_monoid.mul_assoc ← linear_ordered_add_comm_monoid.add_assoc, | |
| finset.support_mul_antidiagonal_subset_mul ← finset.support_add_antidiagonal_subset_add, | |
| monotone_on.mul_strict_mono' ← monotone_on.add_strict_mono, | |
| mul_opposite.has_measurable_mul₂ ← add_opposite.has_measurable_mul₂, | |
| Group.filtered_colimits.G.mk_eq ← AddGroup.filtered_colimits.G.mk_eq, | |
| submonoid_class.to_ordered_cancel_comm_monoid ← add_submonoid_class.to_ordered_cancel_add_comm_monoid, | |
| set.smul_singleton ← set.vadd_singleton, | |
| mul_equiv.ulift ← add_equiv.ulift, | |
| group.fg_iff ← add_group.fg_iff, | |
| submonoid.smul_comm_class_left ← add_submonoid.vadd_comm_class_left, | |
| canonically_ordered_monoid.mul_comm ← canonically_ordered_add_monoid.add_comm, | |
| function.range_subset_insert_image_mul_support ← function.range_subset_insert_image_support, | |
| subgroup.index_map ← add_subgroup.index_map, | |
| measure_theory.measure.is_mul_left_invariant.map_mul_left_eq_self ← measure_theory.measure.is_add_left_invariant.map_add_left_eq_self, | |
| locally_constant.const_monoid_hom ← locally_constant.const_add_monoid_hom, | |
| smooth_map.coe_one ← smooth_map.coe_zero, | |
| of_lex_one ← of_lex_zero, | |
| filter.mul_eq_bot_iff ← filter.add_eq_bot_iff, | |
| canonically_linear_ordered_monoid.mul_assoc ← canonically_linear_ordered_add_monoid.add_assoc, | |
| mul_le_cancellable.le_mul_iff_one_le_right ← add_le_cancellable.le_add_iff_nonneg_right, | |
| is_closed_map_mul_left ← is_closed_map_add_left, | |
| set.centralizer_eq_univ ← set.add_centralizer_eq_univ, | |
| right.inv_lt_self ← right.neg_lt_self, | |
| submonoid.localization_map.map_mk' ← add_submonoid.localization_map.map_mk', | |
| subgroup.bot_subgroup_of ← add_subgroup.bot_add_subgroup_of, | |
| ordered_comm_group.to_covariant_class_left_le ← ordered_add_comm_group.to_covariant_class_left_le, | |
| order_dual.division_comm_monoid ← order_dual.subtraction_comm_monoid, | |
| measure_theory.measure.measure_preserving.zpow ← measure_theory.measure.measure_preserving.zsmul, | |
| controlled_prod_of_mem_closure_range ← controlled_sum_of_mem_closure_range, | |
| finset.prod_list_count ← finset.sum_list_count, | |
| div_eq_div_iff_mul_eq_mul ← sub_eq_sub_iff_add_eq_add, | |
| has_compact_mul_support_iff_eventually_eq ← has_compact_support_iff_eventually_eq, | |
| commute.map ← add_commute.map, | |
| inv_mul_eq_iff_eq_mul ← neg_add_eq_iff_eq_add, | |
| set.range_smul_range ← set.range_vadd_range, | |
| Group.Mon.has_coe ← AddGroup.Mon.has_coe, | |
| is_group_hom.inv_iff_ker' ← is_add_group_hom.neg_iff_ker', | |
| semiconj_by.units_coe_iff ← add_semiconj_by.add_units_coe_iff, | |
| finprod_mem_range' ← finsum_mem_range', | |
| linear_ordered_comm_monoid.npow ← linear_ordered_add_comm_monoid.nsmul, | |
| canonically_linear_ordered_monoid.le_self_mul ← canonically_linear_ordered_add_monoid.le_self_add, | |
| function.injective.monoid ← function.injective.add_monoid, | |
| inv_eq_one_div ← neg_eq_zero_sub, | |
| uniform_space.completion.has_uniform_continuous_const_smul ← uniform_space.completion.has_uniform_continuous_const_vadd, | |
| ordered_comm_monoid.mul_assoc ← ordered_add_comm_monoid.add_assoc, | |
| div_div_self' ← sub_sub_self, | |
| tactic.norm_num.list.prod_congr ← tactic.norm_num.list.sum_congr, | |
| pempty ← pempty, | |
| continuous_monoid_hom_class ← continuous_add_monoid_hom_class, | |
| with_bot.coe_lt_one ← with_bot.coe_lt_zero, | |
| measurable_equiv.to_equiv_mul_right ← measurable_equiv.to_equiv_add_right, | |
| mul_hom.eq_on_mclosure ← add_hom.eq_on_mclosure, | |
| lattice_ordered_comm_group.m_pos_part_def ← lattice_ordered_comm_group.pos_part_def, | |
| division_comm_monoid.mul_comm ← subtraction_comm_monoid.add_comm, | |
| group.mul ← add_group.add, | |
| category_theory.iso.Group_iso_to_mul_equiv_symm_apply ← category_theory.iso.AddGroup_iso_to_add_equiv_symm_apply, | |
| topological_group.exists_antitone_basis_nhds_one ← topological_add_group.exists_antitone_basis_nhds_zero, | |
| le_one_of_mul_le_left ← nonpos_of_add_le_left, | |
| adjoin_one_obj ← adjoin_zero_obj, | |
| smul_mem_class ← vadd_mem_class, | |
| mul_equiv.map_mul ← add_equiv.map_add, | |
| mul_salem_spencer_mul_left_iff ← add_salem_spencer_add_left_iff, | |
| mul_hom.subsemigroup_map_surjective ← add_hom.subsemigroup_map_surjective, | |
| min_one ← min_zero, | |
| set.mul_indicator_le_mul_indicator_of_subset ← set.indicator_le_indicator_of_subset, | |
| monoid_hom.eval ← add_monoid_hom.eval, | |
| subsemigroup.monotone_map ← add_subsemigroup.monotone_map, | |
| mul_hom.to_fun_eq_coe ← add_hom.to_fun_eq_coe, | |
| submonoid.localization_map.of_mul_equiv_of_localizations ← add_submonoid.localization_map.of_add_equiv_of_localizations, | |
| finset.mem_prod_list_of_fn ← finset.mem_sum_list_of_fn, | |
| mul_opposite.semigroup ← add_opposite.add_semigroup, | |
| div_inv_monoid.to_has_inv ← sub_neg_monoid.to_has_neg, | |
| measure_theory.measure.haar.cl_prehaar ← measure_theory.measure.haar.cl_add_prehaar, | |
| pi.smul_const ← pi.vadd_const, | |
| nnnorm_prod_le_of_le ← nnnorm_sum_le_of_le, | |
| inv_le_inv' ← neg_le_neg, | |
| finset.prod_apply_ite_of_false ← finset.sum_apply_ite_of_false, | |
| units.coe_pow ← add_units.coe_nsmul, | |
| has_continuous_const_smul.second_countable_topology ← has_continuous_const_vadd.second_countable_topology, | |
| subgroup.prod_mono ← add_subgroup.prod_mono, | |
| group_seminorm.has_add ← add_group_seminorm.has_add, | |
| mul_action.pow_smul_mod_minimal_period ← add_action.nsmul_vadd_mod_minimal_period, | |
| free_semigroup.inhabited ← free_add_semigroup.inhabited, | |
| set.mul_action_set ← set.add_action_set, | |
| dist_self_div_right ← dist_self_sub_right, | |
| Mon.filtered_colimits.colimit ← AddMon.filtered_colimits.colimit, | |
| subgroup_class.inclusion_mk ← add_subgroup_class.inclusion_mk, | |
| with_one.map_id ← with_zero.map_id, | |
| units.max_coe ← add_units.max_coe, | |
| right_coset_equivalence_rel ← right_add_coset_equivalence_rel, | |
| set.has_inv ← set.has_neg, | |
| mul_action.to_perm_apply ← add_action.to_perm_apply, | |
| subgroup.pi_mem_of_mul_single_mem ← add_subgroup.pi_mem_of_single_mem, | |
| is_group_hom.to_is_monoid_hom ← is_add_group_hom.to_is_add_monoid_hom, | |
| measure_theory.measure.prod.measure.is_mul_left_invariant ← measure_theory.measure.prod.measure.is_add_left_invariant, | |
| uniform_continuous.mul ← uniform_continuous.add, | |
| finset.prod_sum_elim ← finset.sum_sum_elim, | |
| zpow_one_add ← one_add_zsmul, | |
| finset.empty_div ← finset.empty_sub, | |
| monoid_hom.mul_apply ← add_monoid_hom.add_apply, | |
| pi.is_central_scalar ← pi.is_central_vadd, | |
| monoid.is_torsion.torsion_mul_equiv_symm_apply_coe ← add_monoid.is_torsion.torsion_add_equiv_symm_apply_coe, | |
| is_group_hom.map_div ← is_add_group_hom.map_sub, | |
| monoid_hom.monoid_hom_class ← add_monoid_hom.add_monoid_hom_class, | |
| finsupp.prod_map_domain_index ← finsupp.sum_map_domain_index, | |
| le_iff_exists_mul' ← le_iff_exists_add', | |
| one_hom.copy ← zero_hom.copy, | |
| monoid_hom.prod_comp_prod_map ← add_monoid_hom.prod_comp_prod_map, | |
| is_open.closure_div ← is_open.closure_sub, | |
| mul_hom.snd ← add_hom.snd, | |
| units.embed_product_injective ← add_units.embed_product_injective, | |
| set.coe_singleton_mul_hom ← set.coe_singleton_add_hom, | |
| monoid.exponent_eq_zero_of_order_zero ← add_monoid.exponent_eq_zero_of_order_zero, | |
| mul_hom.op_apply_apply ← add_hom.op_apply_apply, | |
| subgroup.closure_preimage_eq_top ← add_subgroup.closure_preimage_eq_top, | |
| equiv.comm_group ← equiv.add_comm_group, | |
| map_list_prod ← map_list_sum, | |
| ordered_comm_monoid ← ordered_add_comm_monoid, | |
| measure_theory.ae_eq_fun.comm_group ← measure_theory.ae_eq_fun.add_comm_group, | |
| finset.smul_subset_smul_right ← finset.vadd_subset_vadd_right, | |
| subgroup.coe_mk ← add_subgroup.coe_mk, | |
| submonoid.is_closed_topological_closure ← add_submonoid.is_closed_topological_closure, | |
| finset.nonempty.one_mem_div ← finset.nonempty.zero_mem_sub, | |
| prod.fst_inv ← prod.fst_neg, | |
| subgroup.map_mono ← add_subgroup.map_mono, | |
| one_mem_class.coe_eq_one ← zero_mem_class.coe_eq_zero, | |
| function.mul_support_nonempty_iff ← function.support_nonempty_iff, | |
| units.inv_unique ← add_units.neg_unique, | |
| mul_opposite.comm_monoid ← add_opposite.add_comm_monoid, | |
| subgroup.mem_sup' ← add_subgroup.mem_sup', | |
| set.nonempty_inv ← set.nonempty_neg, | |
| set.smul_inter_subset ← set.vadd_inter_subset, | |
| group_separation_rel ← add_group_separation_rel, | |
| has_mul.mul ← has_add.add, | |
| continuous_monoid_hom.one ← continuous_add_monoid_hom.zero, | |
| linear_ordered_comm_group.to_linear_ordered_cancel_comm_monoid ← linear_ordered_add_comm_group.to_linear_ordered_cancel_add_comm_monoid, | |
| units.coe_lt_coe ← add_units.coe_lt_coe, | |
| subgroup.coe_to_submonoid ← add_subgroup.coe_to_add_submonoid, | |
| group_filter_basis.one ← add_group_filter_basis.zero, | |
| function.mul_support_eq_iff ← function.support_eq_iff, | |
| submonoid.inv_order_iso ← add_submonoid.neg_order_iso, | |
| mul_roth_number_lt_of_forall_not_mul_salem_spencer ← add_roth_number_lt_of_forall_not_add_salem_spencer, | |
| group.to_div_inv_monoid ← add_group.to_sub_neg_monoid, | |
| set.singleton_div_singleton ← set.singleton_sub_singleton, | |
| equiv.zpow_mul_right ← equiv.zpow_add_right, | |
| multiset.prod_eq_prod_to_enum_finset ← multiset.sum_eq_sum_to_enum_finset, | |
| free_group.red.step.to_red ← free_add_group.red.step.to_red, | |
| submonoid.localization_map ← add_submonoid.localization_map, | |
| tendsto_mul ← tendsto_add, | |
| comm_monoid.npow ← add_comm_monoid.nsmul, | |
| CommGroup.forget₂_CommMon_preserves_limits_aux ← AddCommGroup.forget₂_AddCommMon_preserves_limits_aux, | |
| totally_bounded_iff_subset_finite_Union_nhds_one ← totally_bounded_iff_subset_finite_Union_nhds_zero, | |
| singleton_mul_ball ← singleton_add_ball, | |
| localization.r ← add_localization.r, | |
| one_hom.has_coe_t ← zero_hom.has_coe_t, | |
| subgroup.index_map_eq ← add_subgroup.index_map_eq, | |
| mul_inf ← add_inf, | |
| finset.prod_coe_sort ← finset.sum_coe_sort, | |
| cont_mdiff_at_finset_prod ← cont_mdiff_at_finset_sum, | |
| finset.prod_image ← finset.sum_image, | |
| _private.3971722801.normal_mul_aux ← _private.3971722801.normal_add_aux, | |
| subgroup.rank_closure_finite_le_nat_card ← add_subgroup.rank_closure_finite_le_nat_card, | |
| pow_le_pow_of_le_one' ← nsmul_le_nsmul_of_nonpos, | |
| mul_hom.eq_of_eq_on_mdense ← add_hom.eq_of_eq_on_mdense, | |
| subgroup.relindex_sup_right ← add_subgroup.relindex_sup_right, | |
| set.smul_set_Inter_subset ← set.vadd_set_Inter_subset, | |
| finset.subset_div ← finset.subset_sub, | |
| continuous_monoid_hom.id ← continuous_add_monoid_hom.id, | |
| map_ne_one_iff ← map_ne_zero_iff, | |
| seminormed_comm_group.to_topological_group ← seminormed_add_comm_group.to_topological_add_group, | |
| nonempty_interval.one_mem_one ← nonempty_interval.zero_mem_zero, | |
| finprod_mem_eq_prod ← finsum_mem_eq_sum, | |
| quotient_group.continuous_smul₁ ← quotient_add_group.continuous_smul₁, | |
| subsemigroup.subset_closure ← add_subsemigroup.subset_closure, | |
| submonoid.has_involutive_inv ← add_submonoid.has_involutive_neg, | |
| measure_theory.is_mul_left_invariant_map ← measure_theory.is_add_left_invariant_map, | |
| set.mul_one_class ← set.add_zero_class, | |
| filter.pure_mul_hom ← filter.pure_add_hom, | |
| subsemigroup.mk_le_mk ← add_subsemigroup.mk_le_mk, | |
| subsemigroup.closure_induction' ← add_subsemigroup.closure_induction', | |
| subgroup.prod_top ← add_subgroup.prod_top, | |
| subsemigroup.has_inf ← add_subsemigroup.has_inf, | |
| CommMon.of ← AddCommMon.of, | |
| units.inv_mul_eq_one ← add_units.neg_add_eq_zero, | |
| group_filter_basis.is_topological_group ← add_group_filter_basis.is_topological_add_group, | |
| free_group.map.id' ← free_add_group.map.id', | |
| subgroup.prod_normal ← add_subgroup.sum_normal, | |
| subgroup.card_eq_card_quotient_mul_card_subgroup ← add_subgroup.card_eq_card_quotient_add_card_add_subgroup, | |
| is_unit.mul_eq_mul_of_div_eq_div ← is_add_unit.add_eq_add_of_sub_eq_sub, | |
| dist_mul_left ← dist_add_left, | |
| mul_action.is_pretransitive.exists_smul_eq ← add_action.is_pretransitive.exists_vadd_eq, | |
| part.some_mul_some ← part.some_add_some, | |
| order_monoid_hom.to_order_hom ← order_add_monoid_hom.to_order_hom, | |
| div_le_inv_mul_iff ← sub_le_neg_add_iff, | |
| zpow_le_zpow_iff ← zsmul_le_zsmul_iff, | |
| mem_closure_iff_nhds_one ← mem_closure_iff_nhds_zero, | |
| canonically_linear_ordered_monoid.npow ← canonically_linear_ordered_add_monoid.nsmul, | |
| Mon.concrete_category ← AddMon.concrete_category, | |
| even.is_square_zpow ← even.zsmul', | |
| mul_equiv.with_one_congr ← add_equiv.with_zero_congr, | |
| quotient_group.quotient_quotient_equiv_quotient_aux ← quotient_add_group.quotient_quotient_equiv_quotient_aux, | |
| submonoid.left_inv_equiv_mul ← add_submonoid.left_neg_equiv_add, | |
| dfinsupp.prod_eq_prod_fintype ← dfinsupp.sum_eq_sum_fintype, | |
| ulift.right_cancel_monoid ← ulift.add_right_cancel_monoid, | |
| submonoid.decidable_mem_center ← add_submonoid.decidable_mem_center, | |
| infinite_not_is_of_fin_order ← infinite_not_is_of_fin_add_order, | |
| set.smul_subset_iff ← set.vadd_subset_iff, | |
| is_square_op_iff ← even_op_iff, | |
| set.singleton_monoid_hom_apply ← set.singleton_add_monoid_hom_apply, | |
| eq_mul_of_mul_inv_eq ← eq_add_of_add_neg_eq, | |
| submonoid.powers_subset ← add_submonoid.multiples_subset, | |
| submonoid.mrange_inl' ← add_submonoid.mrange_inl', | |
| monoid_hom.to_opposite_apply ← add_monoid_hom.to_opposite_apply, | |
| finset.smul_comm_class_finset'' ← finset.vadd_comm_class_finset'', | |
| subgroup.characteristic_iff_le_map ← add_subgroup.characteristic_iff_le_map, | |
| subgroup.index_ker ← add_subgroup.index_ker, | |
| one_hom.with_bot_map_apply ← zero_hom.with_bot_map_apply, | |
| free_group.eqv_gen_step_iff_join_red ← free_add_group.eqv_gen_step_iff_join_red, | |
| set.mul_indicator_eq_self_of_superset ← set.indicator_eq_self_of_superset, | |
| set.pow_subset_pow ← set.nsmul_subset_nsmul, | |
| ordered_cancel_comm_monoid.lt_of_mul_lt_mul_left ← ordered_cancel_add_comm_monoid.lt_of_add_lt_add_left, | |
| locally_constant.coe_fn_monoid_hom_apply ← locally_constant.coe_fn_add_monoid_hom_apply, | |
| units.mul_eq_one_iff_eq_inv ← add_units.add_eq_zero_iff_eq_neg, | |
| division_comm_monoid.mul_inv_rev ← subtraction_comm_monoid.neg_add_rev, | |
| pi.is_scalar_tower'' ← pi.vadd_assoc_class'', | |
| one_hom.coe_copy_eq ← zero_hom.coe_copy_eq, | |
| list.prod_concat ← list.sum_concat, | |
| free_group.reduce.step.eq ← free_add_group.reduce.step.eq, | |
| has_measurable_inv ← has_measurable_neg, | |
| fintype.prod_eq_single ← fintype.sum_eq_single, | |
| subgroup.has_Inf ← add_subgroup.has_Inf, | |
| monoid_hom.has_inv ← add_monoid_hom.has_neg, | |
| mul_equiv.prod_unique ← add_equiv.prod_unique, | |
| right_cancel_semigroup.covariant_swap_mul_lt_of_covariant_swap_mul_le ← add_right_cancel_semigroup.covariant_swap_add_lt_of_covariant_swap_add_le, | |
| filter.inv_mem_inv ← filter.neg_mem_neg, | |
| prod.mk_one_mul_mk_one ← prod.mk_zero_add_mk_zero, | |
| mul_action.disjoint_image_image_iff ← add_action.disjoint_image_image_iff, | |
| monoid.fg_iff_submonoid_fg ← add_monoid.fg_iff_add_submonoid_fg, | |
| subgroup.subtype_range ← add_subgroup.subtype_range, | |
| left.one_le_inv_iff ← left.nonneg_neg_iff, | |
| subgroup.exists_zpowers ← add_subgroup.exists_zmultiples, | |
| finprod_mem_finset_product₃ ← finsum_mem_finset_product₃, | |
| mul_csupr ← add_csupr, | |
| pow_monoid_hom ← nsmul_add_monoid_hom, | |
| one_le_pow_iff ← nsmul_nonneg_iff, | |
| function.periodic.div ← function.periodic.sub, | |
| set.preimage_mul_left_one' ← set.preimage_add_left_zero', | |
| subsemigroup.map_sup ← add_subsemigroup.map_sup, | |
| monoid_hom.comp_coprod ← add_monoid_hom.comp_coprod, | |
| units ← add_units, | |
| subgroup.subgroup_of_bot_eq_bot ← add_subgroup.add_subgroup_of_bot_eq_bot, | |
| subgroup.fintype ← add_subgroup.fintype, | |
| subsemigroup.monotone_comap ← add_subsemigroup.monotone_comap, | |
| submonoid.mem_Sup_of_mem ← add_submonoid.mem_Sup_of_mem, | |
| lt_mul_of_one_lt_of_le ← lt_add_of_pos_of_le, | |
| finset.smul_finset_subset_smul_finset ← finset.vadd_finset_subset_vadd_finset, | |
| well_approximable ← add_well_approximable, | |
| right.mul_lt_mul ← right.add_lt_add, | |
| finset.prod_subset_one_on_sdiff ← finset.sum_subset_zero_on_sdiff, | |
| cancel_comm_monoid.to_left_cancel_monoid ← add_cancel_comm_monoid.to_add_left_cancel_monoid, | |
| list.strongly_measurable_prod' ← list.strongly_measurable_sum', | |
| group.fg_range ← add_group.fg_range, | |
| set.comp_mul_indicator_const ← set.comp_indicator_const, | |
| ordered_comm_group.to_ordered_cancel_comm_monoid ← ordered_add_comm_group.to_ordered_cancel_add_comm_monoid, | |
| free_semigroup.of_tail ← free_add_semigroup.of_tail, | |
| subgroup.is_normal_topological_closure ← add_subgroup.is_normal_topological_closure, | |
| subgroup.index_infi_le ← add_subgroup.index_infi_le, | |
| le_div_self_iff ← le_sub_self_iff, | |
| monoid_hom.iterate_map_pow ← add_monoid_hom.iterate_map_nsmul, | |
| submonoid.comap_map_comap ← add_submonoid.comap_map_comap, | |
| prod.group ← prod.add_group, | |
| mul_mul_mul_comm ← add_add_add_comm, | |
| free_group.has_inv ← free_add_group.has_neg, | |
| subgroup.to_submonoid_le ← add_subgroup.to_add_submonoid_le, | |
| monoid_hom.prod ← add_monoid_hom.prod, | |
| with_one.has_repr ← with_zero.has_repr, | |
| mul_action.is_minimal ← add_action.is_minimal, | |
| group_filter_basis.nhds_eq ← add_group_filter_basis.nhds_eq, | |
| list.prod_erase ← list.sum_erase, | |
| con.quotient_ker_equiv_of_right_inverse ← add_con.quotient_ker_equiv_of_right_inverse, | |
| topological_group.continuous_conj ← topological_add_group.continuous_conj, | |
| filter.comap_mul_comap_le ← filter.comap_add_comap_le, | |
| mul_le_cancellable.is_left_regular ← add_le_cancellable.is_add_left_regular, | |
| CommMon.filtered_colimits.forget₂_Mon_preserves_filtered_colimits ← AddCommMon.filtered_colimits.forget₂_AddMon_preserves_filtered_colimits, | |
| measure_theory.measure.haar.is_left_invariant_haar_content ← measure_theory.measure.haar.is_left_invariant_add_haar_content, | |
| list.prod_reverse ← list.sum_reverse, | |
| set.div_empty ← set.sub_empty, | |
| group_seminorm.coe_comp ← add_group_seminorm.coe_comp, | |
| mul_equiv.congr_fun ← add_equiv.congr_fun, | |
| finset.prod ← finset.sum, | |
| mul_action.is_pretransitive_quotient ← add_action.is_pretransitive_quotient, | |
| set.has_mul ← set.has_add, | |
| orbit_subgroup_eq_self_of_mem ← orbit_add_subgroup_eq_self_of_mem, | |
| mul_opposite.unop_div ← add_opposite.unop_sub, | |
| monoid.exponent_eq_max'_order_of ← add_monoid.exponent_eq_max'_order_of, | |
| left_cancel_monoid.mul_one ← add_left_cancel_monoid.add_zero, | |
| localization.induction_on₃ ← add_localization.induction_on₃, | |
| seminormed_group.of_mul_dist ← seminormed_add_group.of_add_dist, | |
| prod.rootable_by ← prod.divisible_by, | |
| continuous_monoid_hom.one_to_monoid_hom ← continuous_add_monoid_hom.zero_to_add_monoid_hom, | |
| right_cancel_monoid.to_right_cancel_semigroup ← add_right_cancel_monoid.to_add_right_cancel_semigroup, | |
| tendsto_uniformly_on.mul ← tendsto_uniformly_on.add, | |
| free_group.free_group_congr_symm ← free_add_group.free_add_group_congr_symm, | |
| finset.prod_coe_sort_eq_attach ← finset.sum_coe_sort_eq_attach, | |
| equiv.div_right_eq_mul_right_inv ← equiv.sub_right_eq_add_right_neg, | |
| mul_opposite.op_surjective ← add_opposite.op_surjective, | |
| mul_equiv ← add_equiv, | |
| commute.pow_pow_self ← add_commute.nsmul_nsmul_self, | |
| order_of_pow'' ← add_order_of_nsmul'', | |
| subgroup.closure_univ ← add_subgroup.closure_univ, | |
| mul_action.orbit_equiv_quotient_stabilizer ← add_action.orbit_equiv_quotient_stabilizer, | |
| units.coe_unop_op_equiv ← add_units.coe_unop_op_equiv, | |
| exists_open_nhds_one_mul_subset ← exists_open_nhds_zero_add_subset, | |
| cSup_inv ← cSup_neg, | |
| subgroup_class.coe_pow ← add_subgroup_class.coe_smul, | |
| function.disjoint_mul_support_iff ← function.disjoint_support_iff, | |
| mul_le_cancellable.le_mul_iff_one_le_left ← add_le_cancellable.le_add_iff_nonneg_left, | |
| monoid_hom.map_prod ← add_monoid_hom.map_sum, | |
| finset.prod_filter_ne_one ← finset.sum_filter_ne_zero, | |
| fintype.prod_apply ← fintype.sum_apply, | |
| zpow_lt_zpow ← zsmul_lt_zsmul, | |
| is_glb_inv' ← is_glb_neg', | |
| quotient_group.measurable_space ← quotient_add_group.measurable_space, | |
| pow_zero ← zero_nsmul, | |
| prod.lie_group ← prod.lie_add_group, | |
| of_lex_mul ← of_lex_add, | |
| set.mul_indicator_mul ← set.indicator_add, | |
| CommGroup.comm_group_obj ← AddCommGroup.add_comm_group_obj, | |
| filter.top_pow ← filter.nsmul_top, | |
| division_comm_monoid.mul ← subtraction_comm_monoid.add, | |
| mul_mem_ball_iff_norm ← add_mem_ball_iff_norm, | |
| nhds_one_mul_nhds ← nhds_zero_add_nhds, | |
| submonoid.closure_mul_le ← add_submonoid.closure_add_le, | |
| measure_theory.map_mul_right_ae ← measure_theory.map_add_right_ae, | |
| submonoid_class.to_mul_mem_class ← add_submonoid_class.to_add_mem_class, | |
| monoid_hom.mul_comp ← add_monoid_hom.add_comp, | |
| is_unit_of_pow_eq_one ← is_add_unit_of_nsmul_eq_zero, | |
| subsemigroup.coe_infi ← add_subsemigroup.coe_infi, | |
| comap_norm_nhds_one ← comap_norm_nhds_zero, | |
| smul_pi_subset ← vadd_pi_subset, | |
| topological_group.to_uniform_space ← topological_add_group.to_uniform_space, | |
| subsemigroup.comap_inf_map_of_injective ← add_subsemigroup.comap_inf_map_of_injective, | |
| CommGroup ← AddCommGroup, | |
| filter.germ.mul_action ← filter.germ.add_action, | |
| freiman_hom.const_comp ← add_freiman_hom.const_comp, | |
| quotient_group.forall_coe ← quotient_add_group.forall_coe, | |
| mul_opposite.op_inv ← add_opposite.op_neg, | |
| subsemigroup.simps.coe ← add_subsemigroup.simps.coe, | |
| is_unit.pow ← is_add_unit.nsmul, | |
| right_cancel_monoid.mul_right_cancel ← add_right_cancel_monoid.add_right_cancel, | |
| set.smul_univ ← set.vadd_univ, | |
| nnnorm_div_le ← nnnorm_sub_le, | |
| monoid_hom.submonoid_comap ← add_monoid_hom.add_submonoid_comap, | |
| finset.prod_union_inter ← finset.sum_union_inter, | |
| strict_mono.mul_const' ← strict_mono.add_const, | |
| one_lt_inv' ← neg_pos, | |
| con.ker_apply_eq_preimage ← add_con.ker_apply_eq_preimage, | |
| finset.prod_piecewise ← finset.sum_piecewise, | |
| antilipschitz_with.le_mul_norm_div ← antilipschitz_with.le_add_norm_sub, | |
| CommMon ← AddCommMon, | |
| norm_div_rev ← norm_sub_rev, | |
| open_subgroup.semilattice_inf ← open_add_subgroup.semilattice_inf, | |
| sym_alg.has_one ← sym_alg.has_zero, | |
| freiman_hom.inhabited ← add_freiman_hom.inhabited, | |
| mul_action.zpow_smul_mod_minimal_period ← add_action.zsmul_vadd_mod_minimal_period, | |
| finset.prod_compl_mul_prod ← finset.sum_compl_add_sum, | |
| open_subgroup.mem_coe_opens ← open_add_subgroup.mem_coe_opens, | |
| right.one_lt_mul ← right.add_pos, | |
| subgroup.relindex_mul_index ← add_subgroup.relindex_mul_index, | |
| submonoid.localization_map.map_id ← add_submonoid.localization_map.map_id, | |
| quotient_group.fintype ← quotient_add_group.fintype, | |
| monoid_hom.to_freiman_hom_injective ← add_monoid_hom.to_freiman_hom_injective, | |
| commute.smul_right ← add_commute.vadd_right, | |
| is_torsion.group ← is_torsion.add_group, | |
| finset.inter_div_subset ← finset.inter_sub_subset, | |
| part.right_dom_of_div_dom ← part.right_dom_of_sub_dom, | |
| left_coset_assoc ← left_add_coset_assoc, | |
| Group.one_apply ← AddGroup.zero_apply, | |
| subgroup.top_equiv_apply ← add_subgroup.top_equiv_apply, | |
| monoid_hom.comp_hom'_apply_apply ← add_monoid_hom.comp_hom'_apply_apply, | |
| mul_action.sigma_fixed_by_equiv_orbits_prod_group ← add_action.sigma_fixed_by_equiv_orbits_sum_add_group, | |
| filter.mem_one ← filter.mem_zero, | |
| monoid_hom.range ← add_monoid_hom.range, | |
| nhds_mul_hom ← nhds_add_hom, | |
| zpow_le_zpow_iff' ← zsmul_le_zsmul_iff', | |
| has_measurable_mul₂ ← has_measurable_add₂, | |
| mul_action.quotient.smul_coe ← add_action.quotient.vadd_coe, | |
| is_simple_group.subgroup.is_simple_order ← is_simple_add_group.subgroup.is_simple_order, | |
| set.Union_smul ← set.Union_vadd, | |
| mul_equiv.map_dfinsupp_prod ← add_equiv.map_dfinsupp_sum, | |
| multiset.strongly_measurable_prod ← multiset.strongly_measurable_sum, | |
| function.update_div ← function.update_sub, | |
| set.mul_indicator_eq_one_or_self ← set.indicator_eq_zero_or_self, | |
| nat.prod_div_divisors ← nat.sum_div_divisors, | |
| monoid_hom.map_closure ← add_monoid_hom.map_closure, | |
| free_group.free_group_congr_refl ← free_add_group.free_add_group_congr_refl, | |
| zpow_sub ← sub_zsmul, | |
| smul_pi ← vadd_pi, | |
| Inf_inv ← Inf_neg, | |
| filter.germ.const_div ← filter.germ.const_sub, | |
| smooth_finprod_cond ← smooth_finsum_cond, | |
| subsemigroup.top_equiv_apply ← add_subsemigroup.top_equiv_apply, | |
| one_lt_div' ← sub_pos, | |
| filter.germ.right_cancel_semigroup ← filter.germ.add_right_cancel_semigroup, | |
| continuous_monoid_hom.continuous_comp_right ← continuous_add_monoid_hom.continuous_comp_right, | |
| finset.prod_subset ← finset.sum_subset, | |
| mul_hom.copy ← add_hom.copy, | |
| uniform_continuous.inv ← uniform_continuous.neg, | |
| monoid_hom.map_finprod_Prop ← add_monoid_hom.map_finsum_Prop, | |
| inv_of_one_lt_inv ← neg_of_neg_pos, | |
| localization.mul_equiv_of_quotient_mk ← add_localization.add_equiv_of_quotient_mk, | |
| inv_lt' ← neg_lt, | |
| continuous_at.zpow ← continuous_at.zsmul, | |
| to_lex_mul ← to_lex_add, | |
| smooth_on.div ← smooth_on.sub, | |
| le_map_add_map_div ← le_map_add_map_sub, | |
| mul_hom.comp_apply ← add_hom.comp_apply, | |
| mul_mem_cancel_right ← add_mem_cancel_right, | |
| order_dual.has_inv ← order_dual.has_neg, | |
| submonoid.mul_mem' ← add_submonoid.add_mem', | |
| lipschitz_with_iff_norm_div_le ← lipschitz_with_iff_norm_sub_le, | |
| is_open.exists_smul_mem ← is_open.exists_vadd_mem, | |
| has_compact_mul_support.comp_left ← has_compact_support.comp_left, | |
| punit.one_eq ← punit.zero_eq, | |
| mem_zpowers_iff_mem_range_order_of ← mem_zmultiples_iff_mem_range_add_order_of, | |
| mul_equiv.map_prod ← add_equiv.map_sum, | |
| monoid_hom.prod_map_def ← add_monoid_hom.prod_map_def, | |
| filter.has_div ← filter.has_sub, | |
| con.refl ← add_con.refl, | |
| measure_theory.measure.haar.index_empty ← measure_theory.measure.haar.add_index_empty, | |
| mul_hom.comp_coprod ← add_hom.comp_coprod, | |
| set.is_scalar_tower'' ← set.vadd_assoc_class'', | |
| finset.mul_eq_one_iff ← finset.add_eq_zero_iff, | |
| mul_opposite.comap_op_nhds ← add_opposite.comap_op_nhds, | |
| finset.prod_finset_product ← finset.sum_finset_product, | |
| units.inv_eq_of_mul_eq_one_right ← add_units.neg_eq_of_add_eq_zero_right, | |
| of_lex_div ← of_lex_sub, | |
| nnnorm_prod_le ← nnnorm_sum_le, | |
| abs_sub_map_le_div ← abs_sub_map_le_sub, | |
| abs_norm_sub_norm_le' ← abs_norm_sub_norm_le, | |
| list.prod_eq_one ← list.sum_eq_zero, | |
| mul_action.exists_smul_eq ← add_action.exists_vadd_eq, | |
| one_hom_class.map_one ← zero_hom_class.map_zero, | |
| subgroup.card_comap_dvd_of_injective ← add_subgroup.card_comap_dvd_of_injective, | |
| filter.map₂_div ← filter.map₂_sub, | |
| measure_theory.map_div_right_ae ← measure_theory.map_sub_right_ae, | |
| antitone.mul' ← antitone.add, | |
| measure_theory.ae_eq_fun.div_to_germ ← measure_theory.ae_eq_fun.sub_to_germ, | |
| locally_constant.comm_semigroup ← locally_constant.add_comm_semigroup, | |
| subsemigroup.comap_sup_map_of_injective ← add_subsemigroup.comap_sup_map_of_injective, | |
| group_filter_basis.N ← add_group_filter_basis.N, | |
| smooth_monoid_morphism.has_one ← smooth_add_monoid_morphism.has_zero, | |
| finset.nonempty.of_div_left ← finset.nonempty.of_sub_left, | |
| set.image_div_prod ← set.add_image_prod, | |
| Mon.assoc_monoid_hom ← AddMon.assoc_add_monoid_hom, | |
| continuous_within_at.mul ← continuous_within_at.add, | |
| Group.coe_of ← AddGroup.coe_of, | |
| mul_opposite.unop_inj ← add_opposite.unop_inj, | |
| monoid_hom.uniform_continuous_of_continuous_at_one ← add_monoid_hom.uniform_continuous_of_continuous_at_zero, | |
| continuous_on_const_smul_iff ← continuous_on_const_vadd_iff, | |
| left_inverse_mul_left_div ← left_inverse_add_left_sub, | |
| monoid_hom.mker_inl ← add_monoid_hom.mker_inl, | |
| multiset.prod_map_zpow ← multiset.sum_map_zsmul, | |
| smooth_map.has_mul ← smooth_map.has_add, | |
| mem_well_approximable_iff ← mem_add_well_approximable_iff, | |
| group_seminorm.has_coe_to_fun ← add_group_seminorm.has_coe_to_fun, | |
| mul_hom.eq_of_eq_on_mtop ← add_hom.eq_of_eq_on_mtop, | |
| ae_measurable_const_smul_iff ← ae_measurable_const_vadd_iff, | |
| inv_thickening ← neg_thickening, | |
| fintype.prod_bijective ← fintype.sum_bijective, | |
| mul_action.orbit_rel.quotient.mem_orbit ← add_action.orbit_rel.quotient.mem_orbit, | |
| to_lex_one ← to_lex_zero, | |
| mul_action.mul_smul ← add_action.add_vadd, | |
| has_measurable_smul₂.measurable_smul ← has_measurable_vadd₂.measurable_vadd, | |
| div_eq_inv_mul ← sub_eq_neg_add, | |
| strict_anti.inv ← strict_anti.neg, | |
| finset.div_empty ← finset.sub_empty, | |
| option.smul_some ← option.vadd_some, | |
| is_compact.mul ← is_compact.add, | |
| subgroup.supr_comap_le ← add_subgroup.supr_comap_le, | |
| zpow_mul' ← mul_zsmul, | |
| continuous_monoid_hom.to_monoid_hom ← continuous_add_monoid_hom.to_add_monoid_hom, | |
| equiv.prod_comp' ← equiv.sum_comp', | |
| finset.prod_of_empty ← finset.sum_of_empty, | |
| lower_set.coe_div ← lower_set.coe_sub, | |
| free_monoid.of_list_nil ← free_add_monoid.of_list_nil, | |
| finset.prod_eq_one ← finset.sum_eq_zero, | |
| prod.comm_semigroup ← prod.add_comm_semigroup, | |
| free_semigroup.traverse ← free_add_semigroup.traverse, | |
| mul_left_inj ← add_left_inj, | |
| group.closure ← add_group.closure, | |
| subsemigroup.closure_singleton_le_iff_mem ← add_subsemigroup.closure_singleton_le_iff_mem, | |
| pi.smul_apply' ← pi.vadd_apply', | |
| measure_theory.map_mul_right_eq_self ← measure_theory.map_add_right_eq_self, | |
| set.mul_eq_empty ← set.add_eq_empty, | |
| submonoid.from_comm_left_inv ← add_submonoid.from_comm_left_neg, | |
| group.one_mul ← add_group.zero_add, | |
| linear_ordered_comm_monoid.one ← linear_ordered_add_comm_monoid.zero, | |
| subgroup.quotient_infi_subgroup_of_embedding_apply_mk ← add_subgroup.quotient_infi_add_subgroup_of_embedding_apply_mk, | |
| canonically_ordered_monoid.mul_one ← canonically_ordered_add_monoid.add_zero, | |
| CommMon.limit_comm_monoid ← AddCommMon.limit_add_comm_monoid, | |
| div_inv_one_monoid.inv_one ← sub_neg_zero_monoid.neg_zero, | |
| submonoid.localization_map.of_mul_equiv_of_localizations_apply ← add_submonoid.localization_map.of_add_equiv_of_localizations_apply, | |
| magma.assoc_quotient.lift ← add_magma.free_add_semigroup.lift, | |
| comm_group.to_group_injective ← add_comm_group.to_add_group_injective, | |
| pi.mul_support_mul_single_subset ← pi.support_single_subset, | |
| free_semigroup.map_of ← free_add_semigroup.map_of, | |
| inv_mul_eq_of_eq_mul ← neg_add_eq_of_eq_add, | |
| mul_lt_mul_left' ← add_lt_add_left, | |
| eq_one_iff_eq_one_of_mul_eq_one ← eq_zero_iff_eq_zero_of_add_eq_zero, | |
| monoid_hom.pi_ext ← add_monoid_hom.pi_ext, | |
| CommGroup.of_unique ← AddCommGroup.of_unique, | |
| Semigroup.inhabited ← AddSemigroup.inhabited, | |
| continuous_within_at.const_smul ← continuous_within_at.const_vadd, | |
| inv_eq_iff_mul_eq_one ← neg_eq_iff_add_eq_zero, | |
| free_monoid.of_list_append ← free_add_monoid.of_list_append, | |
| uniform_space.completion.mul_action ← uniform_space.completion.add_action, | |
| finset.prod_le_univ_prod_of_one_le' ← finset.sum_le_univ_sum_of_nonneg, | |
| finset.preimage_mul_left_one' ← finset.preimage_add_left_zero', | |
| continuous_div_right' ← continuous_sub_right, | |
| measure_theory.is_mul_left_invariant.is_mul_right_invariant ← is_add_left_invariant.is_add_right_invariant, | |
| mul_lt_of_lt_one_right' ← add_lt_of_neg_right, | |
| subgroup.is_complement_iff_exists_unique ← add_subgroup.is_complement_iff_exists_unique, | |
| subgroup.subgroup_of_inj ← add_subgroup.add_subgroup_of_inj, | |
| subgroup.subgroup_of_sup ← add_subgroup.add_subgroup_of_sup, | |
| submonoid.localization_map.mul_equiv_of_mul_equiv_eq_map_apply ← add_submonoid.localization_map.add_equiv_of_add_equiv_eq_map_apply, | |
| free_semigroup.lift_of_mul ← free_add_semigroup.lift_of_add, | |
| submonoid.left_inv_le_is_unit ← add_submonoid.left_neg_le_is_add_unit, | |
| submonoid.fg.map_injective ← add_submonoid.fg.map_injective, | |
| free_group.red.not_step_singleton ← free_add_group.red.not_step_singleton, | |
| uniform_group_comap ← uniform_add_group_comap, | |
| measure_theory.is_fundamental_domain.map_restrict_quotient ← measure_theory.is_add_fundamental_domain.map_restrict_quotient, | |
| set.nonempty.of_mul_left ← set.nonempty.of_add_left, | |
| finprod_pow ← finsum_nsmul, | |
| linear_ordered_comm_group.mul_one ← linear_ordered_add_comm_group.add_zero, | |
| div_left_injective ← sub_left_injective, | |
| monoid_hom.mker_one ← add_monoid_hom.mker_zero, | |
| eq_inv_of_mul_eq_one_left ← eq_neg_of_add_eq_zero_left, | |
| filter.has_basis.nhds_of_one ← filter.has_basis.nhds_of_zero, | |
| measure_theory.ae_eq_fun.has_div ← measure_theory.ae_eq_fun.has_sub, | |
| subgroup.mem_closure_singleton ← add_subgroup.mem_closure_singleton, | |
| monoid_hom.snd_comp_prod ← add_monoid_hom.snd_comp_prod, | |
| monoid_hom.inv_comp ← add_monoid_hom.neg_comp, | |
| quotient_group.induction_on ← quotient_add_group.induction_on, | |
| measure_theory.measure.is_inv_invariant ← measure_theory.measure.is_neg_invariant, | |
| finset.card_mul_le ← finset.card_add_le, | |
| one_hom.id ← zero_hom.id, | |
| monoid_hom.is_closed_range_coe ← add_monoid_hom.is_closed_range_coe, | |
| is_group_hom.map_one ← is_add_group_hom.map_zero, | |
| equiv.semigroup ← equiv.add_semigroup, | |
| measure_theory.is_open_pos_measure_of_mul_left_invariant_of_regular ← measure_theory.is_open_pos_measure_of_add_left_invariant_of_regular, | |
| is_submonoid.list_prod_mem ← is_add_submonoid.list_sum_mem, | |
| is_normal_subgroup_of_comm_group ← is_normal_add_subgroup_of_add_comm_group, | |
| pi_norm_le_iff_of_nonneg' ← pi_norm_le_iff_of_nonneg, | |
| continuous_within_at.pow ← continuous_within_at.nsmul, | |
| order_monoid_hom.ext ← order_add_monoid_hom.ext, | |
| mul_equiv.inv_apply ← add_equiv.neg_apply, | |
| finprod_eventually_eq_prod ← finsum_eventually_eq_sum, | |
| is_unit.unit' ← is_add_unit.add_unit', | |
| set.subset_mul_right ← set.subset_add_right, | |
| subgroup.is_complement_top_right ← add_subgroup.is_complement_top_right, | |
| mul_equiv.unique ← add_equiv.unique, | |
| finset.measurable_prod' ← finset.measurable_sum', | |
| measure_theory.measure.haar.prehaar_sup_le ← measure_theory.measure.haar.add_prehaar_sup_le, | |
| submonoid.mem_supr_of_directed ← add_submonoid.mem_supr_of_directed, | |
| set.mem_smul_set ← set.mem_vadd_set, | |
| measure_theory.prog_measurable.finset_prod ← measure_theory.prog_measurable.finset_sum, | |
| freiman_hom.comm_monoid ← add_freiman_hom.add_comm_monoid, | |
| measure_theory.ae_strongly_measurable.smul_const ← measure_theory.ae_strongly_measurable.vadd_const, | |
| filter.le_one_iff ← filter.nonpos_iff, | |
| quotient_group.measurable_from_quotient ← quotient_add_group.measurable_from_quotient, | |
| submonoid.comap_comap ← add_submonoid.comap_comap, | |
| mul_salem_spencer ← add_salem_spencer, | |
| filter.ne_bot.of_mul_left ← filter.ne_bot.of_add_left, | |
| commute.function_commute_mul_right ← add_commute.function_commute_add_right, | |
| finprod_eq_dif ← finsum_eq_dif, | |
| subgroup.mem_inf ← add_subgroup.mem_inf, | |
| with_one.comm_monoid ← with_zero.add_comm_monoid, | |
| measure_theory.integral_eq_zero_of_mul_left_eq_neg ← measure_theory.integral_eq_zero_of_add_left_eq_neg, | |
| order_monoid_hom.comp ← order_add_monoid_hom.comp, | |
| filter.tendsto.const_div' ← filter.tendsto.const_sub, | |
| Group.filtered_colimits.colimit_inv_aux_eq_of_rel ← AddGroup.filtered_colimits.colimit_neg_aux_eq_of_rel, | |
| submonoid_class.coe_list_prod ← add_submonoid_class.coe_list_sum, | |
| continuous_map.smul_comm_class ← continuous_map.vadd_comm_class, | |
| set.one_le_mul_indicator_apply ← set.indicator_apply_nonneg, | |
| subgroup.gc_map_comap ← add_subgroup.gc_map_comap, | |
| group_seminorm.coe_add ← add_group_seminorm.coe_add, | |
| finset.image_mul_left' ← finset.image_add_left', | |
| free_magma.traverse ← free_add_magma.traverse, | |
| subsemigroup.coe_inf ← add_subsemigroup.coe_inf, | |
| set.mul_indicator_univ ← set.indicator_univ, | |
| finset.prod_range_sub_prod_range ← finset.sum_range_sub_sum_range, | |
| inv_closed_ball ← neg_closed_ball, | |
| multiset.prod_hom' ← multiset.sum_hom', | |
| free_group.inv_rev_involutive ← free_add_group.neg_rev_involutive, | |
| set.singleton_mul_hom_apply ← set.singleton_add_hom_apply, | |
| mul_opposite.unique ← add_opposite.unique, | |
| con.comm_semigroup ← add_con.add_comm_semigroup, | |
| mul_hom.to_opposite ← add_hom.to_opposite, | |
| inv_le_of_inv_le' ← neg_le_of_neg_le, | |
| antitone_on.mul_const' ← antitone_on.add_const, | |
| right.one_le_mul ← right.add_nonneg, | |
| mul_div_right_comm ← add_sub_right_comm, | |
| CommMon.filtered_colimits.colimit ← AddCommMon.filtered_colimits.colimit, | |
| subgroup.map_id ← add_subgroup.map_id, | |
| measurable_mul_op ← measurable_add_op, | |
| units.topological_group ← add_units.topological_add_group, | |
| division_comm_monoid.to_division_monoid ← subtraction_comm_monoid.to_subtraction_monoid, | |
| topological_group_of_lie_group ← topological_add_group_of_lie_add_group, | |
| con.lift_range ← add_con.lift_range, | |
| comm_monoid.primary_component_coe ← add_comm_monoid.primary_component_coe, | |
| set.preimage_mul_right_one' ← set.preimage_add_right_zero', | |
| monoid_hom.ker_cod_restrict ← add_monoid_hom.ker_cod_restrict, | |
| set.is_pwo.submonoid_closure ← set.is_pwo.add_submonoid_closure, | |
| finset.smul_mem_smul_finset_iff ← finset.vadd_mem_vadd_finset_iff, | |
| cancel_monoid.mul_assoc ← add_cancel_monoid.add_assoc, | |
| isometry_equiv.inv_symm ← isometry_equiv.neg_symm, | |
| dfinsupp.prod_add_index ← dfinsupp.sum_add_index, | |
| mul_equiv.apply_eq_iff_eq ← add_equiv.apply_eq_iff_eq, | |
| mul_one_class.one ← add_zero_class.zero, | |
| measure_theory.measure.haar.prehaar_mono ← measure_theory.measure.haar.add_prehaar_mono, | |
| finset.nonempty.of_mul_right ← finset.nonempty.of_add_right, | |
| subgroup.disjoint_def ← add_subgroup.disjoint_def, | |
| free_group.red.reduce_left ← free_add_group.red.reduce_left, | |
| closure_smul ← closure_vadd, | |
| equiv.has_inv ← equiv.has_neg, | |
| finprod_congr_Prop ← finsum_congr_Prop, | |
| submonoid.closure_inv ← add_submonoid.closure_neg, | |
| list.prod_eq_foldr ← list.sum_eq_foldr, | |
| submonoid.fg ← add_submonoid.fg, | |
| finset.one_le_prod' ← finset.sum_nonneg, | |
| set.mul_indicator_one ← set.indicator_zero, | |
| continuous_at_pow ← continuous_at_nsmul, | |
| interval.division_comm_monoid ← interval.subtraction_comm_monoid, | |
| ordered_cancel_comm_monoid.mul ← ordered_cancel_add_comm_monoid.add, | |
| subgroup.has_mul ← add_subgroup.has_add, | |
| continuous.nnnorm' ← continuous.nnnorm, | |
| nonempty_interval.to_prod_mul ← nonempty_interval.to_prod_add, | |
| subgroup.relindex_dvd_of_le_left ← add_subgroup.relindex_dvd_of_le_left, | |
| prod.has_continuous_inv ← prod.has_continuous_neg, | |
| list.prod_lt_prod_of_ne_nil ← list.sum_lt_sum_of_ne_nil, | |
| decidable_zpowers ← decidable_zmultiples, | |
| filter.map_monoid_hom ← filter.map_add_monoid_hom, | |
| is_upper_set.smul_subset ← is_upper_set.vadd_subset, | |
| monoid.mul ← add_monoid.add, | |
| mul_inv_cancel_right ← add_neg_cancel_right, | |
| order_monoid_hom.id ← order_add_monoid_hom.id, | |
| has_continuous_smul_inf ← has_continuous_vadd_inf, | |
| uniform_space.completion.coe_smul ← uniform_space.completion.coe_vadd, | |
| has_measurable_inv.measurable_inv ← has_measurable_neg.measurable_neg, | |
| filter.bot_pow ← filter.nsmul_bot, | |
| measure_theory.measure.haar.chaar_nonneg ← measure_theory.measure.haar.add_chaar_nonneg, | |
| mul_action.stabilizer_quotient ← add_action.stabilizer_quotient, | |
| continuous_monoid_hom.prod_to_monoid_hom ← continuous_add_monoid_hom.sum_to_add_monoid_hom, | |
| filter.monoid ← filter.add_monoid, | |
| bounded_continuous_function.coe_one ← bounded_continuous_function.coe_zero, | |
| subgroup.t3_quotient_of_is_closed ← add_subgroup.t3_quotient_of_is_closed, | |
| measure_theory.ae_eq_fun.comm_monoid ← measure_theory.ae_eq_fun.add_comm_monoid, | |
| is_group_hom.inv_ker_one' ← is_add_group_hom.neg_ker_zero', | |
| units.has_smul ← add_units.has_vadd, | |
| mul_hom.snd_comp_prod ← add_hom.snd_comp_prod, | |
| quotient_group.quotient.comm_group ← quotient_add_group.quotient.add_comm_group, | |
| singleton_div_ball ← singleton_sub_ball, | |
| monoid_hom.to_one_hom_injective ← add_monoid_hom.to_zero_hom_injective, | |
| list.prod_singleton ← list.sum_singleton, | |
| monoid_hom.comp_one ← add_monoid_hom.comp_zero, | |
| free_group.of_injective ← free_add_group.of_injective, | |
| pow_bit1' ← bit1_nsmul', | |
| ulift.mul_down ← ulift.add_down, | |
| is_upper_set.mul_left ← is_upper_set.add_left, | |
| map_prod_eq_map_prod ← map_sum_eq_map_sum, | |
| left_cancel_monoid.mul ← add_left_cancel_monoid.add, | |
| set.nonempty.of_mul_right ← set.nonempty.of_add_right, | |
| submonoid.localization_map.map_mul_left ← add_submonoid.localization_map.map_add_left, | |
| quotient_group.ker_lift ← quotient_add_group.ker_lift, | |
| subsemigroup.prod_mono ← add_subsemigroup.prod_mono, | |
| with_bot.map_one ← with_bot.map_zero, | |
| mul_equiv.symm_apply_eq ← add_equiv.symm_apply_eq, | |
| commute.self_zpow ← add_commute.self_zsmul, | |
| continuous.mul ← continuous.add, | |
| free_magma.map ← free_add_magma.map, | |
| homeomorph.inv ← homeomorph.neg, | |
| mul_one_class.to_has_mul ← add_zero_class.to_has_add, | |
| mul_hom.cancel_right ← add_hom.cancel_right, | |
| subsemigroup.subsingleton_of_subsingleton ← add_subsemigroup.subsingleton_of_subsingleton, | |
| ae_measurable.const_smul' ← ae_measurable.const_vadd', | |
| monoid_hom.to_mul_equiv_symm_apply ← add_monoid_hom.to_add_equiv_symm_apply, | |
| filter.covariant_mul ← filter.covariant_add, | |
| con.symm ← add_con.symm, | |
| normed_linear_ordered_group ← normed_linear_ordered_add_group, | |
| group_seminorm.has_zero ← add_group_seminorm.has_zero, | |
| subgroup.has_bot.bot.unique ← add_subgroup.has_bot.bot.unique, | |
| prod.mul_def ← prod.add_def, | |
| multiset.prod_eq_one_iff ← multiset.sum_eq_zero_iff, | |
| subsemigroup.map_supr ← add_subsemigroup.map_supr, | |
| div_inv_one_monoid.inv ← sub_neg_zero_monoid.neg, | |
| order_of_pow_dvd ← add_order_of_smul_dvd, | |
| isometry_equiv.mul_left_to_equiv ← isometry_equiv.add_left_to_equiv, | |
| is_group_hom.trivial_ker_of_injective ← is_add_group_hom.trivial_ker_of_injective, | |
| finset.inv_smul_mem_iff ← finset.neg_vadd_mem_iff, | |
| mul_opposite.division_comm_monoid ← add_opposite.subtraction_comm_monoid, | |
| free_monoid.cases_on ← free_add_monoid.cases_on, | |
| order_monoid_hom.has_coe_to_fun ← order_add_monoid_hom.has_coe_to_fun, | |
| nonarchimedean_group.prod_self_subset ← nonarchimedean_add_group.prod_self_subset, | |
| monoid_hom.has_div ← add_monoid_hom.has_sub, | |
| finset.mul_def ← finset.add_def, | |
| subgroup.relindex_subgroup_of ← add_subgroup.relindex_add_subgroup_of, | |
| submonoid.mem_comap ← add_submonoid.mem_comap, | |
| prod.division_comm_monoid ← prod.subtraction_comm_monoid, | |
| tendsto_multiset_prod ← tendsto_multiset_sum, | |
| one_hom.one_apply ← zero_hom.zero_apply, | |
| units.preorder ← add_units.preorder, | |
| measure_theory.measure.regular_of_is_mul_left_invariant ← measure_theory.measure.regular_of_is_add_left_invariant, | |
| is_scalar_tower ← vadd_assoc_class, | |
| submonoid.closure_induction' ← add_submonoid.closure_induction', | |
| tendsto_norm' ← tendsto_norm, | |
| localization.mul_equiv_of_quotient_monoid_of ← add_localization.add_equiv_of_quotient_add_monoid_of, | |
| mul_hom.prod_apply ← add_hom.prod_apply, | |
| submonoid.localization_map.mul_equiv_of_localizations_symm_apply ← add_submonoid.localization_map.add_equiv_of_localizations_symm_apply, | |
| subgroup.mem_normalizer_iff'' ← add_subgroup.mem_normalizer_iff'', | |
| monoid_hom.to_mul_hom ← add_monoid_hom.to_add_hom, | |
| div_inv_one_monoid.to_inv_one_class ← sub_neg_zero_monoid.to_neg_zero_class, | |
| set.multiset_prod_mem_multiset_prod ← set.multiset_sum_mem_multiset_sum, | |
| monoid_hom.map_finsupp_prod ← add_monoid_hom.map_finsupp_sum, | |
| finsupp.prod_filter_index ← finsupp.sum_filter_index, | |
| eq_one_of_one_le_mul_left ← eq_zero_of_add_nonneg_left, | |
| unique_of_surjective_one ← unique_of_surjective_zero, | |
| monoid_hom.prod_map_comap_prod ← add_monoid_hom.sum_map_comap_sum, | |
| mul_le_iff_le_one_right' ← add_le_iff_nonpos_right, | |
| smul_comm_class_self ← vadd_comm_class_self, | |
| norm_to_nnreal' ← norm_to_nnreal, | |
| has_measurable_smul₂ ← has_measurable_vadd₂, | |
| finset.le_prod_nonempty_of_submultiplicative_on_pred ← finset.le_sum_nonempty_of_subadditive_on_pred, | |
| is_unit.div_self ← is_add_unit.sub_self, | |
| subgroup.eq_one_of_noncomm_prod_eq_one_of_independent ← add_subgroup.eq_zero_of_noncomm_sum_eq_zero_of_independent, | |
| div_mem_comm_iff ← sub_mem_comm_iff, | |
| CommGroup.forget_CommGroup_preserves_mono ← AddCommGroup.forget_CommGroup_preserves_mono, | |
| Semigroup.large_category ← AddSemigroup.large_category, | |
| is_unit.mul_coe_inv ← is_add_unit.add_coe_neg, | |
| is_closed_map_inv ← is_closed_map_neg, | |
| subgroup.coe_eq_univ ← add_subgroup.coe_eq_univ, | |
| continuous_of_continuous_at_one ← continuous_of_continuous_at_zero, | |
| pow_succ ← succ_nsmul, | |
| monoid.fg_range ← add_monoid.fg_range, | |
| finset.div_singleton ← finset.sub_singleton, | |
| prod.canonically_ordered_monoid ← prod.canonically_ordered_add_monoid, | |
| mem_powers_iff_mem_range_order_of ← mem_multiples_iff_mem_range_add_order_of, | |
| finset.prod_induction ← finset.sum_induction, | |
| submonoid_class.to_mul_one_class ← add_submonoid_class.to_add_zero_class, | |
| is_unit.div_mul_right ← is_add_unit.sub_add_right, | |
| isometry_equiv.inv ← isometry_equiv.neg, | |
| pi.eval_monoid_hom_apply ← pi.eval_add_monoid_hom_apply, | |
| has_compact_mul_support.comp_closed_embedding ← has_compact_support.comp_closed_embedding, | |
| freiman_hom ← add_freiman_hom, | |
| continuous_on.zpow ← continuous_on.zsmul, | |
| mul_aut ← add_aut, | |
| list.prod_to_finset ← list.sum_to_finset, | |
| ulift.div_down ← ulift.sub_down, | |
| right.inv_le_self ← right.neg_le_self, | |
| finset.noncomm_prod_commute ← finset.noncomm_sum_add_commute, | |
| locally_constant.has_mul ← locally_constant.has_add, | |
| list.prod_map_erase ← list.sum_map_erase, | |
| mul_opposite.div_inv_monoid ← add_opposite.sub_neg_monoid, | |
| subgroup.mul_mem' ← add_subgroup.add_mem', | |
| mul_right_injective ← add_right_injective, | |
| zpow_mono_right ← zsmul_mono_left, | |
| units.continuous_embed_product ← add_units.continuous_embed_product, | |
| mul_equiv_class.map_mul ← add_equiv_class.map_add, | |
| finset.prod_Ico_succ_top ← finset.sum_Ico_succ_top, | |
| linear_ordered_cancel_comm_monoid ← linear_ordered_cancel_add_comm_monoid, | |
| mul_monoid_hom ← add_add_monoid_hom, | |
| mul_opposite.topological_group ← add_opposite.topological_add_group, | |
| measure_theory.null_iff_of_is_mul_left_invariant ← measure_theory.null_iff_of_is_add_left_invariant, | |
| left_inverse_div_mul_left ← left_inverse_sub_add_left, | |
| map_div_rev ← map_sub_rev, | |
| mul_salem_spencer.le_mul_roth_number ← add_salem_spencer.le_add_roth_number, | |
| set.mul_empty ← set.add_empty, | |
| pow_mul_comm' ← nsmul_add_comm', | |
| measure_theory.is_fundamental_domain.lintegral_eq_tsum_of_ac ← measure_theory.is_add_fundamental_domain.lintegral_eq_tsum_of_ac, | |
| mul_action.mem_stabilizer_iff ← add_action.mem_stabilizer_iff, | |
| list.prod_inv ← list.sum_neg, | |
| subgroup_class.to_group ← add_subgroup_class.to_add_group, | |
| units.mul_inv_eq_one ← add_units.add_neg_eq_zero, | |
| canonically_ordered_monoid ← canonically_ordered_add_monoid, | |
| finset.prod_eq_one_iff_of_le_one' ← finset.sum_eq_zero_iff_of_nonneg, | |
| lattice_ordered_comm_group.pos_of_le_one ← lattice_ordered_comm_group.pos_of_nonpos, | |
| submonoid.centralizer_to_subsemigroup ← add_submonoid.centralizer_to_add_subsemigroup, | |
| contravariant.mul_le_cancellable ← contravariant.add_le_cancellable, | |
| quotient_group.nhds_eq ← quotient_add_group.nhds_eq, | |
| has_smul ← has_vadd, | |
| div_ball ← sub_ball, | |
| monoid_hom.mk' ← add_monoid_hom.mk', | |
| finset.smul_finset_union ← finset.vadd_finset_union, | |
| finset.mul_empty ← finset.add_empty, | |
| empty ← empty, | |
| order_dual.semigroup ← order_dual.add_semigroup, | |
| zpow_eq_mod_order_of ← zsmul_eq_mod_add_order_of, | |
| semiconj_by.pow_right ← add_semiconj_by.nsmul_right, | |
| finprod_eq_prod ← finsum_eq_sum, | |
| mul_action.card_eq_sum_card_group_div_card_stabilizer ← add_action.card_eq_sum_card_add_group_sub_card_stabilizer, | |
| subsemigroup.comap_map_comap ← add_subsemigroup.comap_map_comap, | |
| mul_action.surjective ← add_action.surjective, | |
| mul_hom.fst_comp_prod ← add_hom.fst_comp_prod, | |
| subgroup.quotient_equiv_prod_of_le ← add_subgroup.quotient_equiv_sum_of_le, | |
| topological_group.t2_space_of_one_sep ← topological_add_group.t2_space_of_zero_sep, | |
| subgroup.quotient_subgroup_of_embedding_of_le ← add_subgroup.quotient_add_subgroup_of_embedding_of_le, | |
| isometry_equiv.inv_to_equiv ← isometry_equiv.neg_to_equiv, | |
| Group.forget₂.creates_limit ← AddGroup.forget₂.creates_limit, | |
| measure_theory.is_fundamental_domain.measure_le_of_pairwise_disjoint ← measure_theory.is_add_fundamental_domain.measure_le_of_pairwise_disjoint, | |
| monoid_hom.comp_left ← add_monoid_hom.comp_left, | |
| subgroup.is_complement_top_left ← add_subgroup.is_complement_top_left, | |
| monoid_hom.lift_of_right_inverse_comp ← add_monoid_hom.lift_of_right_inverse_comp, | |
| measure_theory.ae_eq_fun.inv_mk ← measure_theory.ae_eq_fun.neg_mk, | |
| multiset.prod_le_prod_of_rel_le ← multiset.sum_le_sum_of_rel_le, | |
| quotient_group.has_measurable_smul ← quotient_add_group.has_measurable_vadd, | |
| finset.prod_ite_eq' ← finset.sum_ite_eq', | |
| submonoid.map_infi_comap_of_surjective ← add_submonoid.map_infi_comap_of_surjective, | |
| pow_inj_mod ← nsmul_inj_mod, | |
| filter.coe_pure_monoid_hom ← filter.coe_pure_add_monoid_hom, | |
| one_lt_of_lt_mul_left ← pos_of_lt_add_left, | |
| commute.left_comm ← add_commute.left_comm, | |
| right_cancel_monoid.npow_succ' ← add_right_cancel_monoid.nsmul_succ', | |
| group_seminorm.group_seminorm_class ← add_group_seminorm.add_group_seminorm_class, | |
| function.mul_support_mul ← function.support_add, | |
| set.one_mem_one ← set.zero_mem_zero, | |
| is_compact.div_closed_ball ← is_compact.sub_closed_ball, | |
| subgroup.map_bot ← add_subgroup.map_bot, | |
| monoid_hom.map_div₂ ← add_monoid_hom.map_div₂, | |
| submonoid.inhabited ← add_submonoid.inhabited, | |
| finset.mul_prod_erase ← finset.add_sum_erase, | |
| Magma.bundled_hom ← AddMagma.bundled_hom, | |
| ae_measurable.div ← ae_measurable.sub, | |
| group_topology.complete_lattice ← add_group_topology.complete_lattice, | |
| ite_one_mul ← ite_zero_add, | |
| continuous_mul_left ← continuous_add_left, | |
| submonoid.center_to_subsemigroup ← add_submonoid.center_to_add_subsemigroup, | |
| mul_hom.map_mul' ← add_hom.map_add', | |
| finset.prod_map ← finset.sum_map, | |
| order_of_dvd_nat_card ← add_order_of_dvd_nat_card, | |
| finset.prod_lt_one' ← finset.sum_neg', | |
| con.Inf_to_setoid ← add_con.Inf_to_setoid, | |
| Semigroup.of_hom ← AddSemigroup.of_hom, | |
| order_dual.linear_ordered_comm_monoid ← order_dual.linear_ordered_add_comm_monoid, | |
| pi.smul_comm_class'' ← pi.vadd_comm_class'', | |
| subgroup.mem_comap ← add_subgroup.mem_comap, | |
| mul_roth_number ← add_roth_number, | |
| group_seminorm.comp_zero ← add_group_seminorm.comp_zero, | |
| filter.mul_one_class ← filter.add_zero_class, | |
| prod.has_inv ← prod.has_neg, | |
| measurable.div' ← measurable.sub', | |
| has_continuous_mul.to_has_continuous_smul_op ← has_continuous_add.to_has_continuous_vadd_op, | |
| nonempty_interval.snd_one ← nonempty_interval.snd_zero, | |
| submonoid.coe_multiset_prod ← add_submonoid.coe_multiset_sum, | |
| map_eq_one_iff ← map_eq_zero_iff, | |
| punit.is_central_scalar ← punit.is_central_vadd, | |
| function.mul_support_infi ← function.support_infi, | |
| subset_interior_mul_right ← subset_interior_add_right, | |
| semigroup ← add_semigroup, | |
| group_seminorm.smul_sup ← add_group_seminorm.smul_sup, | |
| seminormed_group.induced ← seminormed_add_group.induced, | |
| canonically_ordered_monoid.npow_zero' ← canonically_ordered_add_monoid.nsmul_zero', | |
| pi.right_cancel_monoid ← pi.add_right_cancel_monoid, | |
| finset.prod_mem_multiset ← finset.sum_mem_multiset, | |
| cont_mdiff_one ← cont_mdiff_zero, | |
| finset.prod_mono_set' ← finset.sum_mono_set, | |
| cSup_mul ← cSup_add, | |
| CommMon.filtered_colimits.colimit_comm_monoid ← AddCommMon.filtered_colimits.colimit_add_comm_monoid, | |
| strict_anti_on.const_mul' ← strict_anti_on.const_add, | |
| mul_equiv.map_inv ← add_equiv.map_neg, | |
| order_dual.has_continuous_const_smul ← order_dual.has_continuous_const_vadd, | |
| units.decidable_eq ← add_units.decidable_eq, | |
| ulift.has_inv ← ulift.has_neg, | |
| finset.nonempty.of_smul_left ← finset.nonempty.of_vadd_left, | |
| ae_measurable.mul ← ae_measurable.add, | |
| monoid_hom.map_mul_indicator ← add_monoid_hom.map_indicator, | |
| subsemigroup.not_mem_bot ← add_subsemigroup.not_mem_bot, | |
| subgroup.top_characteristic ← add_subgroup.top_characteristic, | |
| left.one_lt_mul' ← left.add_pos', | |
| Semigroup.of ← AddSemigroup.of, | |
| set.mul_antidiagonal.eq_of_fst_eq_fst ← set.add_antidiagonal.eq_of_fst_eq_fst, | |
| antitone_on.const_mul' ← antitone_on.const_add, | |
| mul_opposite.op_homeomorph ← add_opposite.op_homeomorph, | |
| lattice_ordered_comm_group.neg_le_one_iff ← lattice_ordered_comm_group.neg_nonpos_iff, | |
| topological_group.of_comm_of_nhds_one ← topological_add_group.of_comm_of_nhds_zero, | |
| seminormed_comm_group.mem_closure_iff ← seminormed_add_comm_group.mem_closure_iff, | |
| mul_left_embedding_apply ← add_left_embedding_apply, | |
| is_unit.smul_left_cancel ← is_add_unit.vadd_left_cancel, | |
| mul_mem_ball_mul_iff ← add_mem_ball_add_iff, | |
| list.prod_of_fn ← list.sum_of_fn, | |
| continuous_monoid_hom.inv ← continuous_add_monoid_hom.neg, | |
| is_subgroup_Union_of_directed ← is_add_subgroup_Union_of_directed, | |
| pi.nnnorm_def' ← pi.nnnorm_def, | |
| list.monotone_prod_take ← list.monotone_sum_take, | |
| subgroup_class.has_zpow ← add_subgroup_class.has_zsmul, | |
| semigroup_pempty ← add_semigroup_pempty, | |
| subsemigroup.mem_inf ← add_subsemigroup.mem_inf, | |
| subgroup ← add_subgroup, | |
| left_coset_equivalence_rel ← left_add_coset_equivalence_rel, | |
| function.mul_support_disjoint_iff ← function.support_disjoint_iff, | |
| uniform_space.completion.smul_def ← uniform_space.completion.vadd_def, | |
| function.surjective.comm_monoid ← function.surjective.add_comm_monoid, | |
| subsemigroup.srange_fst ← add_subsemigroup.srange_fst, | |
| monoid.one_mul ← add_monoid.zero_add, | |
| set.mem_smul ← set.mem_vadd, | |
| order_of_pos ← add_order_of_pos, | |
| commute.inv_inv_iff ← add_commute.neg_neg_iff, | |
| submonoid.monotone_map ← add_submonoid.monotone_map, | |
| monoid_hom.mrange_top_iff_surjective ← add_monoid_hom.mrange_top_iff_surjective, | |
| subsemigroup.coe_copy ← add_subsemigroup.coe_copy, | |
| is_subgroup.mem_norm_comm ← is_add_subgroup.mem_norm_comm, | |
| submonoid.map_comap_eq_of_surjective ← add_submonoid.map_comap_eq_of_surjective, | |
| nat.prod_divisors_prime_pow ← nat.sum_divisors_prime_pow, | |
| is_central_scalar ← is_central_vadd, | |
| continuous_at.div' ← continuous_at.sub, | |
| function.mul_support_one ← function.support_zero, | |
| prod.mk_div_mk ← prod.mk_sub_mk, | |
| is_right_regular_of_mul_eq_one ← is_add_right_regular_of_add_eq_zero, | |
| submonoid.localization_map.lift_comp ← add_submonoid.localization_map.lift_comp, | |
| set.bUnion_op_smul_set ← set.bUnion_op_vadd_set, | |
| finset.noncomm_prod_to_finset ← finset.noncomm_sum_to_finset, | |
| comm_monoid.primary_component.exists_order_of_eq_prime_pow ← add_comm_monoid.primary_component.exists_order_of_eq_prime_nsmul, | |
| division_comm_monoid.mul_assoc ← subtraction_comm_monoid.add_assoc, | |
| one_le_div' ← sub_nonneg, | |
| measure_theory.is_fundamental_domain.measure_zero_of_invariant ← measure_theory.is_add_fundamental_domain.measure_zero_of_invariant, | |
| finset.pow_card_le_prod ← finset.card_nsmul_le_sum, | |
| with_top.one_lt_coe ← with_top.coe_pos, | |
| units.mul_right_inj ← add_units.add_right_inj, | |
| orbit_subgroup_one_eq_self ← orbit_add_subgroup_zero_eq_self, | |
| group.image_closure ← add_group.image_closure, | |
| continuous.const_smul ← continuous.const_vadd, | |
| pi.pow_def ← pi.smul_def, | |
| function.surjective.comm_semigroup ← function.surjective.add_comm_semigroup, | |
| CommGroup.inhabited ← AddCommGroup.inhabited, | |
| set.has_npow ← set.has_nsmul, | |
| mul_action.mem_fixed_points_iff_card_orbit_eq_one ← add_action.mem_fixed_points_iff_card_orbit_eq_zero, | |
| set.is_unit_singleton ← set.is_add_unit_singleton, | |
| mul_equiv.op_apply_apply ← add_equiv.op_apply_apply, | |
| smooth_at_one ← smooth_at_zero, | |
| inv_smul_eq_iff ← neg_vadd_eq_iff, | |
| linear_ordered_cancel_comm_monoid.mul ← linear_ordered_cancel_add_comm_monoid.add, | |
| subgroup.bot_characteristic ← add_subgroup.bot_characteristic, | |
| dfinsupp.prod_mul ← dfinsupp.sum_add, | |
| subgroup.mul_mem_cancel_right ← add_subgroup.add_mem_cancel_right, | |
| subsemigroup.decidable_mem_center ← add_subsemigroup.decidable_mem_center, | |
| pi.const_mul ← pi.const_add, | |
| is_simple_group.is_cyclic ← is_simple_add_group.is_add_cyclic, | |
| zero_lt_one_add_norm_sq' ← zero_lt_one_add_norm_sq, | |
| has_compact_mul_support ← has_compact_support, | |
| finset.is_scalar_tower'' ← finset.vadd_assoc_class'', | |
| continuous_monoid_hom.continuous_comp ← continuous_add_monoid_hom.continuous_comp, | |
| mul_left_cancel'' ← add_left_cancel'', | |
| filter.coe_pure_one_hom ← filter.coe_pure_zero_hom, | |
| mul_opposite.continuous_op ← add_opposite.continuous_op, | |
| is_square.inv ← even.neg, | |
| CommMon.filtered_colimits.forget_preserves_filtered_colimits ← AddCommMon.filtered_colimits.forget_preserves_filtered_colimits, | |
| mul_opposite.division_monoid ← add_opposite.subtraction_monoid, | |
| prod.fst_one ← prod.fst_zero, | |
| monoid_hom.closure_preimage_le ← add_monoid_hom.closure_preimage_le, | |
| subgroup.map_inf_le ← add_subgroup.map_inf_le, | |
| seminormed_group.uniform_cauchy_seq_on_filter_iff_tendsto_uniformly_on_filter_one ← seminormed_add_group.uniform_cauchy_seq_on_filter_iff_tendsto_uniformly_on_filter_zero, | |
| continuous_map.coe_prod ← continuous_map.coe_sum, | |
| le_mul_inv_iff_le ← le_add_neg_iff_le, | |
| mul_equiv.bijective ← add_equiv.bijective, | |
| submonoid.map_sup_comap_of_surjective ← add_submonoid.map_sup_comap_of_surjective, | |
| commute.order_of_mul_dvd_lcm ← add_commute.order_of_add_dvd_lcm, | |
| list.eq_of_prod_take_eq ← list.eq_of_sum_take_eq, | |
| submonoid.localization_map.mk'_sec ← add_submonoid.localization_map.mk'_sec, | |
| mul_lt_mul_of_lt_of_le ← add_lt_add_of_lt_of_le, | |
| free_group.red.step.cons_bnot ← free_add_group.red.step.cons_bnot, | |
| set.list_prod_mem_list_prod ← set.list_sum_mem_list_sum, | |
| division_comm_monoid.zpow_zero' ← subtraction_comm_monoid.zsmul_zero', | |
| strict_mono_on.mul_monotone' ← strict_mono_on.add_monotone, | |
| order_monoid_hom.one_comp ← order_add_monoid_hom.zero_comp, | |
| ae_measurable.inv ← ae_measurable.neg, | |
| equiv.div_right_symm_apply ← equiv.sub_right_symm_apply, | |
| Group.filtered_colimits.colimit_inv_mk_eq ← AddGroup.filtered_colimits.colimit_neg_mk_eq, | |
| separable_locally_compact_group.sigma_compact_space ← separable_locally_compact_add_group.sigma_compact_space, | |
| closed_ball_one_div_singleton ← closed_ball_zero_sub_singleton, | |
| free_monoid.prod_aux ← free_add_monoid.sum_aux, | |
| set.is_wf.min_mul ← set.is_wf.min_add, | |
| submonoid.prod_mem ← add_submonoid.sum_mem, | |
| monoid_hom.id_comp ← add_monoid_hom.id_comp, | |
| subgroup.index_eq_two_iff ← add_subgroup.index_eq_two_iff, | |
| measure_theory.measure.haar.chaar_self ← measure_theory.measure.haar.add_chaar_self, | |
| finset.mul_subset_mul_right ← finset.add_subset_add_right, | |
| smul_inv_smul ← vadd_neg_vadd, | |
| finset.smul_finset_nonempty ← finset.vadd_finset_nonempty, | |
| nonempty_interval.fst_div ← nonempty_interval.fst_sub, | |
| monoid_hom.map_exists_left_inv ← add_monoid_hom.map_exists_left_neg, | |
| finset.exists_lt_of_prod_lt' ← finset.exists_lt_of_sum_lt, | |
| equiv.inv_symm ← equiv.neg_symm, | |
| commute.order_of_mul_eq_right_of_forall_prime_mul_dvd ← add_commute.add_order_of_add_eq_right_of_forall_prime_mul_dvd, | |
| finset.prod_val ← finset.sum_val, | |
| subsemigroup.has_Inf ← add_subsemigroup.has_Inf, | |
| subsemigroup.map_surjective_of_surjective ← add_subsemigroup.map_surjective_of_surjective, | |
| measure_theory.ae_eq_fun.mul_to_germ ← measure_theory.ae_eq_fun.add_to_germ, | |
| finset.pow_mem_pow ← finset.nsmul_mem_nsmul, | |
| pi.const_div ← pi.const_sub, | |
| subgroup.map_comap_le ← add_subgroup.map_comap_le, | |
| equiv.mul_left_mul ← equiv.add_left_add, | |
| quotient_group.quotient_ker_equiv_of_surjective ← quotient_add_group.quotient_ker_equiv_of_surjective, | |
| fin_equiv_zpowers_symm_apply ← fin_equiv_zmultiples_symm_apply, | |
| is_lower_set.smul_subset ← is_lower_set.vadd_subset, | |
| finprod_def ← finsum_def, | |
| bdd_above.inv ← bdd_above.neg, | |
| mul_hom.subsemigroup_map_apply_coe ← add_hom.subsemigroup_map_apply_coe, | |
| pi.eval_monoid_hom ← pi.eval_add_monoid_hom, | |
| list.alternating_prod_eq_finset_prod ← list.alternating_sum_eq_finset_sum, | |
| lt_mul_of_le_of_one_lt ← lt_add_of_le_of_pos, | |
| filter.is_scalar_tower'' ← filter.vadd_assoc_class'', | |
| is_open.smul ← is_open.vadd, | |
| nonarchimedean_group ← nonarchimedean_add_group, | |
| set.list_prod_subset_list_prod ← set.list_sum_subset_list_sum, | |
| submonoid.closure_univ ← add_submonoid.closure_univ, | |
| is_unit.mul_eq_one_iff_inv_eq ← is_add_unit.add_eq_zero_iff_neg_eq, | |
| free_magma.mul_seq ← free_add_magma.add_seq, | |
| order_iso.mul_right ← order_iso.add_right, | |
| one_hom.congr_fun ← zero_hom.congr_fun, | |
| CommMon.forget₂_Mon_preserves_limits ← AddCommMon.forget₂_Mon_preserves_limits, | |
| subgroup.map_le_iff_le_comap ← add_subgroup.map_le_iff_le_comap, | |
| range_eq_image_mul_tsupport_or ← range_eq_image_tsupport_or, | |
| filter.germ.comm_group ← filter.germ.add_comm_group, | |
| continuous_at_inv ← continuous_at_neg, | |
| finset.coe_singleton_one_hom ← finset.coe_singleton_zero_hom, | |
| monoid_hom.map_range ← add_monoid_hom.map_range, | |
| submonoid.comap_map_eq_of_injective ← add_submonoid.comap_map_eq_of_injective, | |
| lattice_ordered_comm_group.inv_le_neg ← lattice_ordered_comm_group.neg_le_neg, | |
| uniform_cauchy_seq_on.mul ← uniform_cauchy_seq_on.add, | |
| interval.mul_eq_one_iff ← interval.add_eq_zero_iff, | |
| mul_equiv_class.map_eq_one_iff ← add_equiv_class.map_eq_zero_iff, | |
| subgroup.mem_Sup_of_directed_on ← add_subgroup.mem_Sup_of_directed_on, | |
| unique_mul.iff_exists_unique ← unique_add.iff_exists_unique, | |
| group.mul_assoc ← add_group.add_assoc, | |
| submonoid.coe_list_prod ← add_submonoid.coe_list_sum, | |
| is_open.mul_right ← is_open.add_right, | |
| is_torsion_free.subgroup ← is_torsion_free.add_subgroup, | |
| is_unit_pow_iff ← is_add_unit_nsmul_iff, | |
| open_subgroup.mem_coe_subgroup ← open_add_subgroup.mem_coe_add_subgroup, | |
| finset.nonempty_of_prod_ne_one ← finset.nonempty_of_sum_ne_zero, | |
| con.lift_mk' ← add_con.lift_mk', | |
| comm_group.primary_component_coe ← add_comm_group.primary_component_coe, | |
| monoid_hom.coe_prod ← add_monoid_hom.coe_prod, | |
| subgroup.subgroup_of_bot_eq_top ← add_subgroup.add_subgroup_of_bot_eq_top, | |
| order_monoid_hom.comp_id ← order_add_monoid_hom.comp_id, | |
| one_hom.id_comp ← zero_hom.id_comp, | |
| filter.mem_mul ← filter.mem_add, | |
| finset.prod_Ico_add ← finset.sum_Ico_add, | |
| filter.germ.coe_one ← filter.germ.coe_zero, | |
| measure_theory.ae_strongly_measurable_one ← measure_theory.ae_strongly_measurable_zero, | |
| norm_one' ← norm_zero, | |
| filter.pure_smul ← filter.pure_vadd, | |
| group_topology.continuous_inv' ← add_group_topology.continuous_neg', | |
| mul_equiv.coe_subgroup_map_apply ← add_equiv.coe_add_subgroup_map_apply, | |
| smul_ite ← vadd_ite, | |
| dfinsupp.prod_sum_index ← dfinsupp.sum_sum_index, | |
| div_le_div_iff' ← sub_le_sub_iff, | |
| pi.left_cancel_semigroup ← pi.add_left_cancel_semigroup, | |
| prod.is_central_scalar ← prod.is_central_vadd, | |
| monoid_hom.coe_fn_apply ← add_monoid_hom.coe_fn_apply, | |
| left_cancel_semigroup ← add_left_cancel_semigroup, | |
| quotient_group.mk'_surjective ← quotient_add_group.mk'_surjective, | |
| lt_mul_of_one_lt_left' ← lt_add_of_pos_left, | |
| is_of_fin_order.zpow ← is_of_fin_add_order.zsmul, | |
| fin_equiv_zpowers ← fin_equiv_zmultiples, | |
| category_theory.discrete.monoidal_functor_to_lax_monoidal_functor_to_functor_map ← discrete.add_monoidal_functor_to_lax_monoidal_functor_to_functor_map, | |
| subsemigroup.has_bot ← add_subsemigroup.has_bot, | |
| is_unit.inv_mul_cancel_left ← is_add_unit.neg_add_cancel_left, | |
| is_unit.mul_div_cancel' ← is_add_unit.add_sub_cancel', | |
| subgroup.saturated_iff_zpow ← add_subgroup.saturated_iff_zsmul, | |
| free_group.norm_inv_eq ← free_add_group.norm_neg_eq, | |
| finset.div_card_le ← finset.sub_card_le, | |
| option.smul_none ← option.vadd_none, | |
| prod.has_continuous_mul ← prod.has_continuous_add, | |
| smul_closed_ball'' ← vadd_closed_ball'', | |
| measure_theory.ae_measure_preimage_mul_right_lt_top ← measure_theory.ae_measure_preimage_add_right_lt_top, | |
| mul_equiv.to_Magma_iso_hom ← add_equiv.to_AddMagma_iso_hom, | |
| mul_ball ← add_ball, | |
| pi.mul_single_inv ← pi.single_neg, | |
| subsemigroup.comap_comap ← add_subsemigroup.comap_comap, | |
| mul_hom.cod_restrict_apply_coe ← add_hom.cod_restrict_apply_coe, | |
| lt_mul_of_one_lt_of_lt' ← lt_add_of_pos_of_lt', | |
| function.injective.comm_monoid ← function.injective.add_comm_monoid, | |
| mul_mem_closed_ball_mul_iff ← add_mem_closed_ball_add_iff, | |
| cancel_monoid ← add_cancel_monoid, | |
| monoid_hom.comp_mul ← add_monoid_hom.comp_add, | |
| CommGroup.concrete_category ← AddCommGroup.concrete_category, | |
| right.one_le_inv_iff ← right.nonneg_neg_iff, | |
| subgroup.card_dvd_of_surjective ← add_subgroup.card_dvd_of_surjective, | |
| finset.periodic_prod ← finset.periodic_sum, | |
| mul_hom.coe_fn_apply ← add_hom.coe_fn_apply, | |
| subgroup.characteristic_iff_comap_eq ← add_subgroup.characteristic_iff_comap_eq, | |
| monoid.pow_eq_mod_exponent ← add_monoid.nsmul_eq_mod_exponent, | |
| isometry_equiv.mul_left_symm ← isometry_equiv.add_left_symm, | |
| mul_left_cancel_iff ← add_left_cancel_iff, | |
| free_group.red.step.cons_cons_iff ← free_add_group.red.step.cons_cons_iff, | |
| localization.lift_on₂ ← add_localization.lift_on₂, | |
| measure_theory.measure_preserving_prod_div_swap ← measure_theory.measure_preserving_prod_sub_swap, | |
| norm_pow_le_mul_norm ← norm_nsmul_le, | |
| finprod_mem_union_inter ← finsum_mem_union_inter, | |
| ordered_comm_monoid.mul ← ordered_add_comm_monoid.add, | |
| submonoid.localization_map.lift_spec ← add_submonoid.localization_map.lift_spec, | |
| CommMon.has_coe_to_sort ← AddCommMon.has_coe_to_sort, | |
| normed_group.of_mul_dist' ← normed_add_group.of_add_dist', | |
| quotient_group.monoid_hom_ext ← quotient_add_group.add_monoid_hom_ext, | |
| mul_hom.map_srange ← add_hom.map_srange, | |
| normed_comm_group.uniformity_basis_dist ← normed_add_comm_group.uniformity_basis_dist, | |
| free_magma.traverse_mul ← free_add_magma.traverse_add, | |
| mul_hom.srange_top_iff_surjective ← add_hom.srange_top_iff_surjective, | |
| prod.seminormed_group ← prod.seminormed_add_group, | |
| le_mul_of_le_mul_left ← le_add_of_le_add_left, | |
| mul_mem_class.mul_def ← add_mem_class.add_def, | |
| multiset.noncomm_prod_empty ← multiset.noncomm_sum_empty, | |
| equiv.div_left ← equiv.sub_left, | |
| finset.smul_singleton ← finset.vadd_singleton, | |
| lattice_ordered_comm_group.pos_eq_self_of_one_lt_pos ← lattice_ordered_comm_group.pos_eq_self_of_pos_pos, | |
| monoid_hom.comm_monoid ← add_monoid_hom.add_comm_monoid, | |
| pi.has_measurable_div₂ ← pi.has_measurable_sub₂, | |
| Mon.filtered_colimits.M.mk_eq ← AddMon.filtered_colimits.M.mk_eq, | |
| subgroup.relindex_self ← add_subgroup.relindex_self, | |
| subgroup.opposite_equiv_apply_coe ← add_subgroup.opposite_equiv_apply_coe, | |
| subgroup.map_is_commutative ← add_subgroup.map_is_commutative, | |
| function.update_smul ← function.update_vadd, | |
| set.mul_indicator_of_not_mem ← set.indicator_of_not_mem, | |
| free_group.lift.aux ← free_add_group.lift.aux, | |
| free_monoid.to_list_one ← free_add_monoid.to_list_zero, | |
| submonoid.left_inv_left_inv_eq ← add_submonoid.left_neg_left_neg_eq, | |
| subset_interior_mul ← subset_interior_add, | |
| submonoid.localization_map.exists_of_sec_mk' ← add_submonoid.localization_map.exists_of_sec_mk', | |
| monoid_hom.map_mclosure ← add_monoid_hom.map_mclosure, | |
| ulift.has_mul ← ulift.has_add, | |
| measure_theory.measure.haar.index_elim ← measure_theory.measure.haar.add_index_elim, | |
| is_of_fin_order ← is_of_fin_add_order, | |
| finprod_mem_insert_of_eq_one_if_not_mem ← finsum_mem_insert_of_eq_zero_if_not_mem, | |
| with_one.monad ← with_zero.monad, | |
| submonoid.localization_map.ext ← add_submonoid.localization_map.ext, | |
| set.mul_indicator_union_mul_inter_apply ← set.indicator_union_add_inter_apply, | |
| monoid_hom.unop ← add_monoid_hom.unop, | |
| monoid_hom.coe_comp ← add_monoid_hom.coe_comp, | |
| con.lift_surjective_of_surjective ← add_con.lift_surjective_of_surjective, | |
| units.eq_mul_inv_iff_mul_eq ← add_units.eq_add_neg_iff_add_eq, | |
| subgroup.closure_mono ← add_subgroup.closure_mono, | |
| measure_theory.simple_func.mul_eq_map₂ ← measure_theory.simple_func.add_eq_map₂, | |
| is_square_iff_exists_sq ← even_iff_exists_two_nsmul, | |
| group_seminorm.inv' ← add_group_seminorm.neg', | |
| eq_one_div_of_mul_eq_one_left ← eq_zero_sub_of_add_eq_zero_left, | |
| group_norm_class.to_group_seminorm_class ← add_group_norm_class.to_add_group_seminorm_class, | |
| set.div_subset_div_right ← set.sub_subset_sub_right, | |
| has_continuous_div ← has_continuous_sub, | |
| finset.prod_subtype_map_embedding ← finset.sum_subtype_map_embedding, | |
| mul_action.pow_smul_eq_iff_minimal_period_dvd ← add_action.nsmul_vadd_eq_iff_minimal_period_dvd, | |
| pi.list_prod_apply ← pi.list_sum_apply, | |
| monoid_hom.lift_of_right_inverse_aux ← add_monoid_hom.lift_of_right_inverse_aux, | |
| freiman_hom.has_div ← add_freiman_hom.has_sub, | |
| cancel_comm_monoid.mul_assoc ← add_cancel_comm_monoid.add_assoc, | |
| set.preimage_mul_right_one ← set.preimage_add_right_zero, | |
| tendsto_uniformly_on_filter.div ← tendsto_uniformly_on_filter.sub, | |
| list.prod_nil ← list.sum_nil, | |
| finset.prod_list_count_of_subset ← finset.sum_list_count_of_subset, | |
| finsupp.prod_subtype_domain_index ← finsupp.sum_subtype_domain_index, | |
| exists_disjoint_smul_of_is_compact ← exists_disjoint_vadd_of_is_compact, | |
| measure_theory.simple_func.map_mul ← measure_theory.simple_func.map_add, | |
| units.coe_le_coe ← add_units.coe_le_coe, | |
| submonoid.closure_mono ← add_submonoid.closure_mono, | |
| finset.div_subset_div ← finset.sub_subset_sub, | |
| finprod_cond_ne ← finsum_cond_ne, | |
| subgroup.coe_finset_prod ← add_subgroup.coe_finset_sum, | |
| submonoid.powers_eq_closure ← add_submonoid.multiples_eq_closure, | |
| measure_theory.measure.measure_inv ← measure_theory.measure.measure_neg, | |
| free_semigroup.traversable ← free_add_semigroup.traversable, | |
| con.ext_iff ← add_con.ext_iff, | |
| le_of_forall_one_lt_lt_mul' ← le_of_forall_pos_lt_add', | |
| subgroup.inf_subgroup_of_left ← add_subgroup.inf_add_subgroup_of_left, | |
| mul_equiv.map_finprod_mem ← add_equiv.map_finsum_mem, | |
| ulift.has_one ← ulift.has_zero, | |
| mul_hom.coe_srange_restrict ← add_hom.coe_srange_restrict, | |
| prod.has_faithful_smul_left ← prod.has_faithful_vadd_left, | |
| mul_equiv.refl_apply ← add_equiv.refl_apply, | |
| compact_open_separated_mul_left ← compact_open_separated_add_left, | |
| filter.ne_bot.smul_filter ← filter.ne_bot.vadd_filter, | |
| subgroup.copy_eq ← add_subgroup.copy_eq, | |
| pow_sub_mul_pow ← sub_nsmul_nsmul_add, | |
| monoid.exponent_eq_zero_iff_range_order_of_infinite ← add_monoid.exponent_eq_zero_iff_range_order_of_infinite, | |
| mul_action.orbit_eq_univ ← add_action.orbit_eq_univ, | |
| one_hom.with_top_map_apply ← zero_hom.with_top_map_apply, | |
| subgroup.coe_norm ← add_subgroup.coe_norm, | |
| submonoid.localization_map.mk'_mul_cancel_left ← add_submonoid.localization_map.mk'_add_cancel_left, | |
| apply_abs_le_mul_of_one_le ← apply_abs_le_add_of_nonneg, | |
| ae_measurable.smul_const ← ae_measurable.vadd_const, | |
| submonoid.localization_map.mul_mk'_eq_mk'_of_mul ← add_submonoid.localization_map.add_mk'_eq_mk'_of_add, | |
| is_right_regular_of_right_cancel_semigroup ← is_add_right_regular_of_right_cancel_add_semigroup, | |
| measure_theory.simple_func.mul_apply ← measure_theory.simple_func.add_apply, | |
| has_inv ← has_neg, | |
| le_of_mul_le_of_one_le_right ← le_of_add_le_of_nonneg_right, | |
| subgroup.coe_one ← add_subgroup.coe_zero, | |
| is_group_hom.injective_iff_trivial_ker ← is_add_group_hom.injective_iff_trivial_ker, | |
| function.update_one ← function.update_zero, | |
| subgroup.index_eq_one ← add_subgroup.index_eq_one, | |
| monoid.fg ← add_monoid.fg, | |
| mul_le_cancellable_one ← add_le_cancellable_zero, | |
| is_left_cancel_mul.mul_left_cancel ← is_left_cancel_add.add_left_cancel, | |
| measure_theory.measure.haar_measure_apply ← measure_theory.measure.add_haar_measure_apply, | |
| localization.mk_one_eq_monoid_of_mk ← add_localization.mk_zero_eq_add_monoid_of_mk, | |
| one_left_coset ← zero_left_add_coset, | |
| is_submonoid.pow_mem ← is_add_submonoid.smul_mem, | |
| right.one_lt_mul' ← right.add_pos', | |
| mul_left_inv ← add_left_neg, | |
| subsemigroup.map_bot ← add_subsemigroup.map_bot, | |
| finset.inv_nonempty_iff ← finset.neg_nonempty_iff, | |
| has_measurable_mul.measurable_mul_const ← has_measurable_add.measurable_add_const, | |
| nonempty_interval.snd_div ← nonempty_interval.snd_sub, | |
| topological_group.tendsto_uniformly_on_iff ← topological_add_group.tendsto_uniformly_on_iff, | |
| monoid_hom.mrange_restrict_surjective ← add_monoid_hom.mrange_restrict_surjective, | |
| is_square_one ← even_zero, | |
| mul_opposite.metric_space ← add_opposite.metric_space, | |
| exists_compact_iff_has_compact_mul_support ← exists_compact_iff_has_compact_support, | |
| submonoid_class.has_pow ← add_submonoid_class.has_nsmul, | |
| finset.prod_div_distrib ← finset.sum_sub_distrib, | |
| pi.smul_apply ← pi.vadd_apply, | |
| is_unit.ae_measurable_const_smul_iff ← is_add_unit.ae_measurable_const_vadd_iff, | |
| open_subgroup.coe_subgroup_le ← open_add_subgroup.coe_add_subgroup_le, | |
| commute.units_of_coe ← add_commute.add_units_of_coe, | |
| CommGroup.of ← AddCommGroup.of, | |
| subgroup.mul_normal ← add_subgroup.add_normal, | |
| le_div_iff_mul_le' ← le_sub_iff_add_le', | |
| prod.has_exists_mul_of_le ← prod.has_exists_add_of_le, | |
| ordered_cancel_comm_monoid.npow_zero' ← ordered_cancel_add_comm_monoid.nsmul_zero', | |
| finset.division_comm_monoid ← finset.subtraction_comm_monoid, | |
| finset.noncomm_prod_insert_of_not_mem ← finset.noncomm_sum_insert_of_not_mem, | |
| subgroup.map_comap_eq_self ← add_subgroup.map_comap_eq_self, | |
| CommGroup.filtered_colimits.forget_preserves_filtered_colimits ← AddCommGroup.filtered_colimits.forget_preserves_filtered_colimits, | |
| list.prod_join ← list.sum_join, | |
| set.image_smul_prod ← set.add_image_prod, | |
| continuous_monoid_hom.inl_to_monoid_hom ← continuous_add_monoid_hom.inl_to_add_monoid_hom, | |
| function.extend_by_one.hom ← function.extend_by_zero.hom, | |
| monoid_hom.coe_mk ← add_monoid_hom.coe_mk, | |
| finset.prod_comm' ← finset.sum_comm', | |
| fin.prod_univ_six ← fin.sum_univ_six, | |
| one_lt_of_lt_mul_right ← pos_of_lt_add_right, | |
| lower_set.has_one ← lower_set.has_zero, | |
| cont_mdiff_finset_prod' ← cont_mdiff_finset_sum', | |
| subgroup.exists_mem_zpowers ← add_subgroup.exists_mem_zmultiples, | |
| con.quotient ← add_con.quotient, | |
| continuous_at_zpow ← continuous_at_zsmul, | |
| prod.pow_snd ← prod.smul_snd, | |
| finset.prod_inv_distrib ← finset.sum_neg_distrib, | |
| pi.has_involutive_inv ← pi.has_involutive_neg, | |
| multiset.periodic_prod ← multiset.periodic_sum, | |
| mul_support_comp_inv_smul₀ ← support_comp_inv_smul₀, | |
| group_seminorm.sup_apply ← add_group_seminorm.sup_apply, | |
| is_unit_mul_self_iff ← is_add_unit_add_self_iff, | |
| cInf_inv ← cInf_neg, | |
| subgroup.eq_top_iff' ← add_subgroup.eq_top_iff', | |
| submonoid.localization_map.map_spec ← add_submonoid.localization_map.map_spec, | |
| subgroup.normal.subgroup_of ← add_subgroup.normal.add_subgroup_of, | |
| submonoid.has_inv ← add_submonoid.has_neg, | |
| filter.germ.coe_mul ← filter.germ.coe_add, | |
| subgroup.mem_pi ← add_subgroup.mem_pi, | |
| upper_set.coe_one ← upper_set.coe_zero, | |
| subgroup.finite_index_of_finite_quotient ← add_subgroup.finite_index_of_finite_quotient, | |
| left_inv_eq_right_inv ← left_neg_eq_right_neg, | |
| subgroup.relindex_top_left ← add_subgroup.relindex_top_left, | |
| monoid_hom.submonoid_map_apply_coe ← add_monoid_hom.add_submonoid_map_apply_coe, | |
| is_submonoid.finset_prod_mem ← is_add_submonoid.finset_sum_mem, | |
| localization.away.mk_eq_monoid_of_mk' ← add_localization.away.mk_eq_add_monoid_of_mk', | |
| monoid_hom.submonoid_map_surjective ← add_monoid_hom.add_submonoid_map_surjective, | |
| is_group_hom.inv_ker_one ← is_add_group_hom.neg_ker_zero, | |
| div_lt_div_iff_right ← sub_lt_sub_iff_right, | |
| magma.assoc_quotient.lift_comp_of' ← add_magma.free_add_semigroup.lift_comp_of', | |
| Mon.filtered_colimits.colimit_has_one ← AddMon.filtered_colimits.colimit_has_zero, | |
| subgroup.has_top ← add_subgroup.has_top, | |
| homeomorph.mul_left_symm ← homeomorph.add_left_symm, | |
| order_of_eq_card_of_forall_mem_zpowers ← add_order_of_eq_card_of_forall_mem_zmultiples, | |
| equiv.perm.prod_comp ← equiv.perm.sum_comp, | |
| continuous_map.smul_comp ← continuous_map.vadd_comp, | |
| set.mem_mul_antidiagonal ← set.mem_add_antidiagonal, | |
| pi.smul_def ← pi.vadd_def, | |
| monoid_hom.map_inv ← add_monoid_hom.map_neg, | |
| free_group.pure_bind ← free_add_group.pure_bind, | |
| finset.noncomm_prod_empty ← finset.noncomm_sum_empty, | |
| mul_mul_hom ← add_add_hom, | |
| right_cancel_semigroup.mul_right_cancel ← add_right_cancel_semigroup.add_right_cancel, | |
| continuous_map.has_div ← continuous_map.has_sub, | |
| with_top.one_eq_coe ← with_top.zero_eq_coe, | |
| free_monoid.decidable_eq ← free_add_monoid.decidable_eq, | |
| smooth_finset_prod' ← smooth_finset_sum', | |
| lt_mul_of_one_lt_right' ← lt_add_of_pos_right, | |
| CommGroup.filtered_colimits.colimit ← AddCommGroup.filtered_colimits.colimit, | |
| uniform_group.uniformity_countably_generated ← uniform_add_group.uniformity_countably_generated, | |
| open_subgroup ← open_add_subgroup, | |
| submonoid.comap_sup_map_of_injective ← add_submonoid.comap_sup_map_of_injective, | |
| subgroup.subtype_injective ← add_subgroup.subtype_injective, | |
| submonoid.localization_map.map_comp ← add_submonoid.localization_map.map_comp, | |
| mul_opposite.right_cancel_monoid ← add_opposite.right_cancel_add_monoid, | |
| mul_inv_le_iff_le_mul' ← add_neg_le_iff_le_add', | |
| discrete_topology_iff_open_singleton_one ← discrete_topology_iff_open_singleton_zero, | |
| is_closed_set_of_map_inv ← is_closed_set_of_map_neg, | |
| is_open.mul_left ← is_open.add_left, | |
| set.union_mul ← set.union_add, | |
| is_submonoid.multiset_prod_mem ← is_add_submonoid.multiset_sum_mem, | |
| finset.strongly_measurable_prod' ← finset.strongly_measurable_sum', | |
| subgroup_class.inclusion_self ← add_subgroup_class.inclusion_self, | |
| units.coe_lift_right ← add_units.coe_lift_right, | |
| seminormed_comm_group.to_seminormed_group ← seminormed_add_comm_group.to_seminormed_add_group, | |
| pi.has_measurable_mul₂ ← pi.has_measurable_add₂, | |
| finset.prod_fiberwise_le_prod_of_one_le_prod_fiber' ← finset.sum_fiberwise_le_sum_of_sum_fiber_nonneg, | |
| is_group_hom.preimage_normal ← is_add_group_hom.preimage_normal, | |
| upper_closure_smul ← upper_closure_vadd, | |
| prod.right_cancel_monoid ← prod.right_cancel_add_monoid, | |
| lt_inv_of_lt_inv ← lt_neg_of_lt_neg, | |
| free_group.reduce.eq_of_red ← free_add_group.reduce.eq_of_red, | |
| has_continuous_smul_Inf ← has_continuous_vadd_Inf, | |
| homeomorph.coe_mul_right ← homeomorph.coe_add_right, | |
| group.subset_closure ← add_group.subset_closure, | |
| subsemigroup.center.comm_semigroup ← add_subsemigroup.center.add_comm_semigroup, | |
| ball_eq' ← ball_eq, | |
| finset.measurable_prod ← finset.measurable_sum, | |
| ordered_comm_group.one_mul ← ordered_add_comm_group.zero_add, | |
| list.exists_lt_of_prod_lt' ← list.exists_lt_of_sum_lt, | |
| smooth_mul_left ← smooth_add_left, | |
| subgroup_class.coe_zpow ← add_subgroup_class.coe_zsmul, | |
| lex.comm_group ← lex.add_comm_group, | |
| has_compact_mul_support_comp_left ← has_compact_support_comp_left, | |
| measure_theory.measure.haar.prehaar ← measure_theory.measure.haar.add_prehaar, | |
| submonoid.coe_finset_prod ← add_submonoid.coe_finset_sum, | |
| finset.prod_sigma' ← finset.sum_sigma', | |
| submonoid.coe_inf ← add_submonoid.coe_inf, | |
| pi.mul_hom_injective ← pi.add_hom_injective, | |
| div_le_iff_le_mul ← sub_le_iff_le_add, | |
| Sup_inv ← Sup_neg, | |
| has_lipschitz_mul.has_continuous_mul ← has_lipschitz_add.has_continuous_add, | |
| mul_action.quotient ← add_action.quotient, | |
| equiv.mul_equiv_symm_apply ← equiv.add_equiv_symm_apply, | |
| is_group_hom.image_subgroup ← is_add_group_hom.image_add_subgroup, | |
| lie_group ← lie_add_group, | |
| right_cancel_semigroup ← add_right_cancel_semigroup, | |
| normed_group ← normed_add_group, | |
| submonoid.has_one ← add_submonoid.has_zero, | |
| left.one_lt_mul_of_le_of_lt ← left.add_pos_of_nonneg_of_pos, | |
| monoid_hom.to_hom_units ← add_monoid_hom.to_hom_add_units, | |
| eq_of_one_div_eq_one_div ← eq_of_zero_sub_eq_zero_sub, | |
| filter.smul_filter_bot ← filter.vadd_filter_bot, | |
| set.has_zpow ← set.has_zsmul, | |
| lattice_ordered_comm_group.pos_eq_one_iff ← lattice_ordered_comm_group.pos_eq_zero_iff, | |
| multiset.noncomm_prod_add ← multiset.noncomm_sum_add, | |
| order_monoid_hom.to_order_hom_eq_coe ← order_add_monoid_hom.to_order_hom_eq_coe, | |
| fintype.prod_unique ← fintype.sum_unique, | |
| lower_set.has_mul ← lower_set.has_add, | |
| inv_mul_lt_iff_lt_mul ← neg_add_lt_iff_lt_add, | |
| CommGroup.limit_cone_is_limit ← AddCommGroup.limit_cone_is_limit, | |
| mul_opposite.has_continuous_inv ← add_opposite.has_continuous_neg, | |
| is_cyclic.exponent_eq_card ← is_add_cyclic.exponent_eq_card, | |
| filter.has_involutive_inv ← filter.has_involutive_neg, | |
| uniform_on_fun.group ← uniform_on_fun.add_group, | |
| set.is_unit_iff_singleton ← set.is_add_unit_iff_singleton, | |
| submonoid.coe_mul_self_eq ← add_submonoid.coe_add_self_eq, | |
| pi.div_def ← pi.sub_def, | |
| equiv.div_right ← equiv.sub_right, | |
| mul_opposite.has_continuous_const_smul ← add_opposite.has_continuous_const_vadd, | |
| mul_le_mul' ← add_le_add, | |
| mul_equiv.to_Group_iso_inv ← add_equiv.to_AddGroup_iso_neg, | |
| freiman_hom.comp_assoc ← add_freiman_hom.comp_assoc, | |
| quotient_group.subsingleton_quotient_top ← quotient_add_group.subsingleton_quotient_top, | |
| topological_group_infi ← topological_add_group_infi, | |
| finsupp.prod_antidiagonal_swap ← finsupp.sum_antidiagonal_swap, | |
| is_unit.mul_inv_cancel_left ← is_add_unit.add_neg_cancel_left, | |
| has_compact_mul_support.mono ← has_compact_support.mono, | |
| finset.smul_mem_smul ← finset.vadd_mem_vadd, | |
| eq_iff_eq_of_div_eq_div ← eq_iff_eq_of_sub_eq_sub, | |
| subgroup.norm_coe ← add_subgroup.norm_coe, | |
| free_group.red.to_append_iff ← free_add_group.red.to_append_iff, | |
| pow_le_one_iff ← nsmul_nonpos_iff, | |
| subgroup.coe_multiset_prod ← add_subgroup.coe_multiset_sum, | |
| submonoid.apply_coe_mem_map ← add_submonoid.apply_coe_mem_map, | |
| subgroup.comap_normalizer_eq_of_surjective ← add_subgroup.comap_normalizer_eq_of_surjective, | |
| monoid_hom.coprod_comp_inl ← add_monoid_hom.coprod_comp_inl, | |
| CommMon.has_limits_of_size ← AddCommMon.has_limits_of_size, | |
| uniform_continuous.pow_const ← uniform_continuous.const_nsmul, | |
| order_of_dvd_card_univ ← add_order_of_dvd_card_univ, | |
| multiset.prod_map_mul ← multiset.sum_map_add, | |
| mul_equiv.to_equiv_eq_coe ← add_equiv.to_equiv_eq_coe, | |
| mul_hom.srange_restrict_surjective ← add_hom.srange_restrict_surjective, | |
| mul_equiv.subgroup_map_symm_apply ← add_equiv.add_subgroup_map_symm_apply, | |
| comm_group.to_comm_monoid ← add_comm_group.to_add_comm_monoid, | |
| prod.has_faithful_smul_right ← prod.has_faithful_vadd_right, | |
| finset.multiplicative_energy_empty_right ← finset.additive_energy_empty_right, | |
| rootable_by.root_zero ← divisible_by.div_zero, | |
| mul_hom.coe_prod ← add_hom.coe_prod, | |
| group_seminorm.has_one ← add_group_seminorm.has_one, | |
| fintype.decidable_eq_monoid_hom_fintype ← fintype.decidable_eq_add_monoid_hom_fintype, | |
| hindman.FP.singleton ← hindman.FS.singleton, | |
| is_unit.submonoid ← is_add_unit.add_submonoid, | |
| ball_div ← ball_sub, | |
| continuous_of_mul_tsupport ← continuous_of_tsupport, | |
| subgroup.le_centralizer ← add_subgroup.le_centralizer, | |
| map_mul ← map_add, | |
| measure_theory.strongly_measurable.smul_const ← measure_theory.strongly_measurable.vadd_const, | |
| measure_theory.prog_measurable.finset_prod' ← measure_theory.prog_measurable.finset_sum', | |
| zpow_lt_zpow' ← zsmul_lt_zsmul', | |
| probability_theory.ident_distrib.div_const ← probability_theory.ident_distrib.sub_const, | |
| submonoid.localization_map.mul_equiv_of_mul_equiv_mk' ← add_submonoid.localization_map.add_equiv_of_add_equiv_mk', | |
| monoid.exponent_eq_supr_order_of ← add_monoid.exponent_eq_supr_order_of, | |
| quotient_group.eq_iff_div_mem ← quotient_add_group.eq_iff_sub_mem, | |
| set.Union_mul_right_image ← set.Union_add_right_image, | |
| subgroup.mem_left_transversals_iff_exists_unique_inv_mul_mem ← add_subgroup.mem_left_transversals_iff_exists_unique_neg_add_mem, | |
| free_group.map.id ← free_add_group.map.id, | |
| finset.is_unit_iff ← finset.is_add_unit_iff, | |
| Group.concrete_category ← AddGroup.concrete_category, | |
| lt_of_mul_lt_mul_left' ← lt_of_add_lt_add_left, | |
| set.univ_mul_univ ← set.univ_add_univ, | |
| mul_opposite.uniform_space ← add_opposite.uniform_space, | |
| ordered_comm_group.one ← ordered_add_comm_group.zero, | |
| finset.prod_range_div ← finset.sum_range_sub, | |
| inv_le' ← neg_le, | |
| nonarchimedean_group.to_topological_group ← nonarchimedean_add_group.to_topological_add_group, | |
| mul_hom.fst ← add_hom.fst, | |
| is_unit_of_mul_is_unit_right ← is_add_unit_of_add_is_add_unit_right, | |
| measure_theory.ae_eq_fun.one_to_germ ← measure_theory.ae_eq_fun.zero_to_germ, | |
| monoid.exponent_min' ← add_monoid.exponent_min', | |
| function.embedding.smul_def ← function.embedding.vadd_def, | |
| units.of_pow_eq_one ← add_units.of_nsmul_eq_zero, | |
| set.smul_eq_empty ← set.vadd_eq_empty, | |
| mul_action.card_orbit_mul_card_stabilizer_eq_card_group ← add_action.card_orbit_add_card_stabilizer_eq_card_add_group, | |
| mul_equiv.to_Group_iso_hom ← add_equiv.to_AddGroup_iso_hom, | |
| monoid_hom.eq_on_closure ← add_monoid_hom.eq_on_closure, | |
| subgroup.comap_sup_comap_le ← add_subgroup.comap_sup_comap_le, | |
| preimage_mul_ball ← preimage_add_ball, | |
| order_monoid_hom.mk' ← order_add_monoid_hom.mk', | |
| pow_gcd_eq_one ← gcd_nsmul_eq_zero, | |
| eckmann_hilton.mul_one_class.is_unital ← eckmann_hilton.add_zero_class.is_unital, | |
| mul_hom.coe_comp ← add_hom.coe_comp, | |
| with_one.lift ← with_zero.lift, | |
| free_group.lift.unique ← free_add_group.lift.unique, | |
| submonoid.submonoid_class ← add_submonoid.add_submonoid_class, | |
| prod.swap_inv ← prod.swap_neg, | |
| div_inv_one_monoid.one_mul ← sub_neg_zero_monoid.zero_add, | |
| pi.cancel_monoid ← pi.add_cancel_monoid, | |
| mul_equiv.mul_equiv_of_unique ← add_equiv.add_equiv_of_unique, | |
| canonically_linear_ordered_monoid.semilattice_sup ← canonically_linear_ordered_add_monoid.semilattice_sup, | |
| mul_equiv.arrow_congr_apply ← add_equiv.arrow_congr_apply, | |
| monoid_hom.has_coe_to_one_hom ← add_monoid_hom.has_coe_to_zero_hom, | |
| submonoid.is_submonoid ← add_submonoid.is_add_submonoid, | |
| free_monoid.lift_comp_of ← free_add_monoid.lift_comp_of, | |
| is_submonoid_Union_of_directed ← is_add_submonoid_Union_of_directed, | |
| subgroup.mul_action ← add_subgroup.add_action, | |
| set.inter_mul_subset ← set.inter_add_subset, | |
| mul_action.orbit_rel.quotient.orbit ← add_action.orbit_rel.quotient.orbit, | |
| finset.prod_congr ← finset.sum_congr, | |
| cancel_monoid.to_is_cancel_mul ← add_cancel_monoid.to_is_cancel_add, | |
| mul_action.is_minimal_of_pretransitive ← add_action.is_minimal_of_pretransitive, | |
| le_mul_cinfi ← le_add_cinfi, | |
| measure_theory.measure.haar.index_union_eq ← measure_theory.measure.haar.add_index_union_eq, | |
| subgroup.normalizer_eq_top ← add_subgroup.normalizer_eq_top, | |
| continuous_monoid_hom.closed_embedding_to_continuous_map ← continuous_add_monoid_hom.closed_embedding_to_continuous_map, | |
| con.zpow ← add_con.zsmul, | |
| pow_le_pow_of_le_left' ← nsmul_le_nsmul_of_le_right, | |
| set.mul_indicator_image ← set.indicator_image, | |
| uniform_group.ext_iff ← uniform_add_group.ext_iff, | |
| measure_theory.measure.haar.prehaar_sup_eq ← measure_theory.measure.haar.add_prehaar_sup_eq, | |
| cancel_monoid.one_mul ← add_cancel_monoid.zero_add, | |
| group_topology.to_topological_space_injective ← add_group_topology.to_topological_space_injective, | |
| units.is_regular ← add_units.is_add_regular, | |
| localization.mk ← add_localization.mk, | |
| monoid_hom.to_one_hom_coe ← add_monoid_hom.to_zero_hom_coe, | |
| mem_closed_ball_one_iff ← mem_closed_ball_zero_iff, | |
| right_cancel_monoid.ext ← add_right_cancel_monoid.ext, | |
| finset.prod_apply_ite_of_true ← finset.sum_apply_ite_of_true, | |
| Semigroup.concrete_category ← AddSemigroup.concrete_category, | |
| mul_opposite.commute.unop ← add_opposite.commute.unop, | |
| mul_opposite.pseudo_emetric_space ← add_opposite.pseudo_emetric_space, | |
| homeomorph.div_right ← homeomorph.sub_right, | |
| finset.prod_dite_of_true ← finset.sum_dite_of_true, | |
| submonoid.localization_map.lift_surjective_iff ← add_submonoid.localization_map.lift_surjective_iff, | |
| lattice_ordered_comm_group.mul_inf_eq_mul_inf_mul ← lattice_ordered_comm_group.add_inf_eq_add_inf_add, | |
| eq_inv_mul_of_mul_eq ← eq_neg_add_of_add_eq, | |
| free_monoid.map ← free_add_monoid.map, | |
| set.mem_centralizer_iff ← set.mem_add_centralizer, | |
| order_dual.has_involutive_inv ← order_dual.has_involutive_neg, | |
| submonoid.top_equiv_apply ← add_submonoid.top_equiv_apply, | |
| smooth_map.semigroup ← smooth_map.add_semigroup, | |
| mul_equiv.to_Magma_iso_inv ← add_equiv.to_AddMagma_iso_neg, | |
| free_semigroup.pure_seq ← free_add_semigroup.pure_seq, | |
| multiset.noncomm_prod_eq_prod ← multiset.noncomm_sum_eq_sum, | |
| subgroup.map_map ← add_subgroup.map_map, | |
| units.coe_div ← add_units.coe_sub, | |
| order_iso.mul_right_symm ← order_iso.add_right_symm, | |
| card_dvd_exponent_pow_rank' ← card_dvd_exponent_nsmul_rank', | |
| pi.has_one ← pi.has_zero, | |
| commute.order_of_mul_eq_mul_order_of_of_coprime ← add_commute.add_order_of_add_eq_mul_add_order_of_of_coprime, | |
| mul_action.fixed_by ← add_action.fixed_by, | |
| ordered_comm_group.div_eq_mul_inv ← ordered_add_comm_group.sub_eq_add_neg, | |
| topological_group.regular_space ← topological_add_group.regular_space, | |
| set.mul_indicator_compl ← set.indicator_compl', | |
| normed_group.to_group ← normed_add_group.to_add_group, | |
| subgroup.comap_inf ← add_subgroup.comap_inf, | |
| freiman_hom.to_fun_eq_coe ← add_freiman_hom.to_fun_eq_coe, | |
| free_group.red.step_inv_rev_iff ← free_add_group.red.step_neg_rev_iff, | |
| prod.pow_mk ← prod.smul_mk, | |
| equiv.perm.prod_comp' ← equiv.perm.sum_comp', | |
| function.injective.right_cancel_semigroup ← function.injective.add_right_cancel_semigroup, | |
| mul_one_div ← add_zero_sub, | |
| dfinsupp.prod_comm ← dfinsupp.sum_comm, | |
| mul_action.of_quotient_stabilizer_mk ← add_action.of_quotient_stabilizer_mk, | |
| uniform_on_fun.comm_monoid ← uniform_on_fun.add_comm_monoid, | |
| con.Sup_def ← add_con.Sup_def, | |
| filter.mem_div ← filter.mem_sub, | |
| continuous_monoid_hom.prod_map_to_monoid_hom ← continuous_add_monoid_hom.sum_map_to_add_monoid_hom, | |
| order_dual.right_cancel_monoid ← order_dual.right_cancel_add_monoid, | |
| tendsto_finset_prod ← tendsto_finset_sum, | |
| cSup_one ← cSup_zero, | |
| lex.semigroup ← lex.add_semigroup, | |
| free_group.red.step.append_right ← free_add_group.red.step.append_right, | |
| division_monoid.to_has_involutive_inv ← subtraction_monoid.to_has_involutive_neg, | |
| norm_le_norm_add_const_of_dist_le' ← norm_le_norm_add_const_of_dist_le, | |
| free_magma.pure_bind ← free_add_magma.pure_bind, | |
| localization.mk_pow ← add_localization.mk_nsmul, | |
| magma.assoc_quotient.lift_symm_apply ← add_magma.free_add_semigroup.lift_symm_apply, | |
| cont_mdiff.mul ← cont_mdiff.add, | |
| eq_of_div_eq_one ← eq_of_sub_eq_zero, | |
| mul_equiv.to_CommMon_iso_hom ← add_equiv.to_AddCommMon_iso_hom, | |
| list.prod_le_prod' ← list.sum_le_sum, | |
| is_upper_set.smul ← is_upper_set.vadd, | |
| set.preimage_mul_left_one ← set.preimage_add_left_zero, | |
| le_of_mul_le_mul_right' ← le_of_add_le_add_right, | |
| continuous_monoid_hom.comm_group ← continuous_add_monoid_hom.add_comm_group, | |
| ae_measurable.const_mul ← ae_measurable.const_add, | |
| continuous_map.group ← continuous_map.add_group, | |
| linear_ordered_cancel_comm_monoid.to_ordered_cancel_comm_monoid ← linear_ordered_cancel_add_comm_monoid.to_ordered_cancel_add_comm_monoid, | |
| subgroup.le_prod_iff ← add_subgroup.le_prod_iff, | |
| antitone_on.inv ← antitone_on.neg, | |
| smooth_map.group ← smooth_map.add_group, | |
| con.of_submonoid ← add_con.of_add_submonoid, | |
| freiman_hom.comm_group ← add_freiman_hom.add_comm_group, | |
| continuous.is_open_mul_support ← continuous.is_open_support, | |
| left_inverse_inv ← left_inverse_neg, | |
| Inf_mul ← Inf_add, | |
| function.mul_support_subset_iff ← function.support_subset_iff, | |
| pi.mul_single_mul_mul_single_eq_mul_single_mul_mul_single ← pi.single_add_single_eq_single_add_single, | |
| subgroup.inhabited ← add_subgroup.inhabited, | |
| submonoid_class.mk_pow ← add_submonoid_class.mk_nsmul, | |
| quotient_group.mk_mul_of_mem ← quotient_add_group.mk_add_of_mem, | |
| set.Union_mul ← set.Union_add, | |
| free_group.norm_mul_le ← free_add_group.norm_add_le, | |
| one_hom.cancel_right ← zero_hom.cancel_right, | |
| measure_theory.is_fundamental_domain.ess_sup_measure_restrict ← measure_theory.is_add_fundamental_domain.ess_sup_measure_restrict, | |
| Mon.forget_reflects_isos ← AddMon.forget_reflects_isos, | |
| subgroup.inf_relindex_right ← add_subgroup.inf_relindex_right, | |
| part.has_one ← part.has_zero, | |
| measure_theory.integral_inv_eq_self ← measure_theory.integral_neg_eq_self, | |
| is_group_hom.comp ← is_add_group_hom.comp, | |
| eq_of_norm_div_le_zero ← eq_of_norm_sub_le_zero, | |
| finset.prod_dite_eq' ← finset.sum_dite_eq', | |
| monoid_hom.subgroup_comap_apply_coe ← add_monoid_hom.add_subgroup_comap_apply_coe, | |
| set.mem_pow ← set.mem_nsmul, | |
| group_filter_basis.one' ← add_group_filter_basis.zero', | |
| commute.is_refl ← add_commute.is_refl, | |
| set.Inter_div_subset ← set.Inter_sub_subset, | |
| has_smooth_mul.smooth_mul ← has_smooth_add.smooth_add, | |
| list.ae_measurable_prod ← list.ae_measurable_sum, | |
| is_compact.closed_ball_mul ← is_compact.closed_ball_add, | |
| filter.one_le_div_iff ← filter.nonneg_sub_iff, | |
| submonoid.bot_prod_bot ← add_submonoid.bot_sum_bot, | |
| locally_constant.coe_div ← locally_constant.coe_sub, | |
| finset.prod_ite_eq ← finset.sum_ite_eq, | |
| subgroup_class.has_inv ← add_subgroup_class.has_neg, | |
| linear_ordered_comm_monoid.mul ← linear_ordered_add_comm_monoid.add, | |
| free_monoid.to_list_prod ← free_add_monoid.to_list_sum, | |
| comm_group.div ← add_comm_group.sub, | |
| subgroup.div_mem_comm_iff ← add_subgroup.sub_mem_comm_iff, | |
| group_seminorm.comp_mono ← add_group_seminorm.comp_mono, | |
| one_hom.id_apply ← zero_hom.id_apply, | |
| group.zpow_zero' ← add_group.zsmul_zero', | |
| one_hom_class ← zero_hom_class, | |
| semiconj_by ← add_semiconj_by, | |
| coe_comp_nnnorm' ← coe_comp_nnnorm, | |
| lt_iff_exists_mul ← lt_iff_exists_add, | |
| free_semigroup.of_head ← free_add_semigroup.of_head, | |
| div_inv_monoid.zpow_zero' ← sub_neg_monoid.zsmul_zero', | |
| measure_theory.smul_invariant_measure.smul_nnreal ← measure_theory.vadd_invariant_measure.vadd_nnreal, | |
| submonoid.mem_inf ← add_submonoid.mem_inf, | |
| mul_equiv.symm_comp_eq ← add_equiv.symm_comp_eq, | |
| units.mul_inv_of_eq ← add_units.add_neg_of_eq, | |
| filter.pure_one ← filter.pure_zero, | |
| commute.units_inv_right_iff ← add_commute.add_units_neg_right_iff, | |
| finset.prod_disj_sum ← finset.sum_disj_sum, | |
| one_le_of_inv_le_one ← nonneg_of_neg_nonpos, | |
| finset.prod_le_pow_card ← finset.sum_le_card_nsmul, | |
| ordered_cancel_comm_monoid ← ordered_cancel_add_comm_monoid, | |
| finset.card_pow_le' ← finset.card_nsmul_le', | |
| fixing_submonoid ← fixing_add_submonoid, | |
| measure_theory.measure.haar.haar_content_self ← measure_theory.measure.haar.add_haar_content_self, | |
| group_norm.coe_add ← add_group_norm.coe_add, | |
| con.map_of_surjective_eq_map_gen ← add_con.map_of_surjective_eq_map_gen, | |
| has_mul.to_has_smul ← has_add.to_has_vadd, | |
| monoid.subset_closure ← add_monoid.subset_closure, | |
| submonoid.mem_map ← add_submonoid.mem_map, | |
| is_unit.can_lift ← is_add_unit.can_lift, | |
| set.div_mem_div ← set.sub_mem_sub, | |
| measure_theory.measure_is_open_pos_of_smul_invariant_of_compact_ne_zero ← measure_theory.measure_is_open_pos_of_vadd_invariant_of_compact_ne_zero, | |
| units.map_comp ← add_units.map_comp, | |
| subgroup.nat_card_dvd_of_surjective ← add_subgroup.nat_card_dvd_of_surjective, | |
| subgroup.characteristic ← add_subgroup.characteristic, | |
| subsemigroup.comap_le_comap_iff_of_surjective ← add_subsemigroup.comap_le_comap_iff_of_surjective, | |
| subgroup.quotient_infi_embedding ← add_subgroup.quotient_infi_embedding, | |
| inv_closure ← neg_closure, | |
| continuous_map.coe_mul ← continuous_map.coe_add, | |
| set.smul_inter_ne_empty_iff ← set.vadd_inter_ne_empty_iff, | |
| with_one.unone ← with_zero.unzero, | |
| group_filter_basis_of_comm ← add_group_filter_basis_of_comm, | |
| commute.inv_left ← add_commute.neg_left, | |
| free_monoid.to_list_symm ← free_add_monoid.to_list_symm, | |
| filter.smul_comm_class_filter'' ← filter.vadd_comm_class_filter'', | |
| function.embedding.smul_comm_class ← function.embedding.vadd_comm_class, | |
| commute.symm ← add_commute.symm, | |
| subgroup.normal.map ← add_subgroup.normal.map, | |
| lattice_ordered_comm_group.sup_sq_eq_mul_mul_abs_div ← lattice_ordered_comm_group.two_sup_eq_add_add_abs_sub, | |
| measure_theory.ae_eq_fun.has_one ← measure_theory.ae_eq_fun.has_zero, | |
| monoid_hom.is_of_fin_order ← add_monoid_hom.is_of_fin_order, | |
| left.mul_le_one ← left.add_nonpos, | |
| continuous_map.coe_zpow ← continuous_map.coe_zsmul, | |
| mul_opposite.nndist_op ← add_opposite.nndist_op, | |
| cancel_comm_monoid.ext ← add_cancel_comm_monoid.ext, | |
| measure_theory.strongly_measurable.smul ← measure_theory.strongly_measurable.vadd, | |
| division_monoid.mul ← subtraction_monoid.add, | |
| mul_hom.mk_coe ← add_hom.mk_coe, | |
| mul_ite ← add_ite, | |
| has_compact_mul_support.is_compact_range ← has_compact_support.is_compact_range, | |
| lt_div_iff_mul_lt ← lt_sub_iff_add_lt, | |
| quotient_group.has_quotient.quotient.has_coe_t ← quotient_add_group.has_quotient.quotient.has_coe_t, | |
| is_cyclic.comm_group ← is_add_cyclic.add_comm_group, | |
| norm_div_sub_norm_div_le_norm_div ← norm_sub_sub_norm_sub_le_norm_sub, | |
| mul_equiv.to_equiv_symm ← add_equiv.to_equiv_symm, | |
| submonoid.set_like ← add_submonoid.set_like, | |
| monoid_hom.inr ← add_monoid_hom.inr, | |
| is_monoid_hom.id ← is_add_monoid_hom.id, | |
| monoid_hom.to_one_hom ← add_monoid_hom.to_zero_hom, | |
| finset.prod_Ico_eq_prod_range ← finset.sum_Ico_eq_sum_range, | |
| ulift.mul_one_class ← ulift.add_zero_class, | |
| local_is_compact_is_closed_nhds_of_group ← local_is_compact_is_closed_nhds_of_add_group, | |
| mul_hom.coe_srange ← add_hom.coe_srange, | |
| inducing.has_continuous_inv ← inducing.has_continuous_neg, | |
| ordered_comm_monoid.to_covariant_class_left ← ordered_add_comm_monoid.to_covariant_class_left, | |
| set.inv_subset_inv ← set.neg_subset_neg, | |
| bdd_below.mul ← bdd_below.add, | |
| quotient_group.eq ← quotient_add_group.eq, | |
| submonoid.centralizer ← add_submonoid.centralizer, | |
| order_of_inv ← order_of_neg, | |
| commute.mul_inv_cancel_assoc ← add_commute.add_neg_cancel_assoc, | |
| measurable_mul_unop ← measurable_add_unop, | |
| subsemigroup.comap_inf ← add_subsemigroup.comap_inf, | |
| set.mul_indicator_apply_eq_self ← set.indicator_apply_eq_self, | |
| subgroup.bot_to_submonoid ← add_subgroup.bot_to_add_submonoid, | |
| set.mul_indicator_apply_le_one ← set.indicator_apply_nonpos, | |
| free_magma.rec_on_mul ← free_add_magma.rec_on_add, | |
| monoid_hom.restrict_mker ← add_monoid_hom.restrict_mker, | |
| le_iff_forall_lt_one_mul_le ← le_iff_forall_neg_add_le, | |
| mul_action.image_inter_image_iff ← add_action.image_inter_image_iff, | |
| dfinsupp.prod_map_range_index ← dfinsupp.sum_map_range_index, | |
| free_group.inv_rev_bijective ← free_add_group.neg_rev_bijective, | |
| units.mul_right_bijective ← add_units.add_right_bijective, | |
| monoid.order_dvd_exponent ← add_monoid.add_order_dvd_exponent, | |
| one_lt_pow_iff ← nsmul_pos_iff, | |
| map_multiset_prod ← map_multiset_sum, | |
| order_monoid_hom.comp_mul ← order_add_monoid_hom.comp_add, | |
| uniform_fun.comm_monoid ← uniform_fun.add_comm_monoid, | |
| free_group.red.red_iff_irreducible ← free_add_group.red.red_iff_irreducible, | |
| filter.smul_le_smul_left ← filter.vadd_le_vadd_left, | |
| eq_one_div_of_mul_eq_one_right ← eq_zero_sub_of_add_eq_zero_right, | |
| subgroup.fg ← add_subgroup.fg, | |
| cont_mdiff_at_one ← cont_mdiff_at_zero, | |
| measure_theory.measure.pi.is_mul_left_invariant ← measure_theory.measure.pi.is_add_left_invariant, | |
| left.one_lt_mul_of_lt_of_le ← left.add_pos_of_pos_of_nonneg, | |
| smul_univ_pi ← vadd_univ_pi, | |
| zpow_left_inj ← zsmul_right_inj, | |
| mul_equiv.Pi_congr_right_trans ← add_equiv.Pi_congr_right_trans, | |
| ulift.cancel_comm_monoid ← ulift.add_cancel_monoid, | |
| list.nth_zero_mul_tail_prod ← list.nth_zero_add_tail_sum, | |
| finset.inv_mem_inv ← finset.neg_mem_neg, | |
| measurable_equiv.mul_left ← measurable_equiv.add_left, | |
| mul_hom.mul_hom_class ← add_hom.add_hom_class, | |
| seminormed_comm_group.to_comm_group ← seminormed_add_comm_group.to_add_comm_group, | |
| mul_equiv.refl ← add_equiv.refl, | |
| mul_rotate ← add_rotate, | |
| measure_theory.measure_univ_of_is_mul_left_invariant ← measure_theory.measure_univ_of_is_add_left_invariant, | |
| filter.inv_le_inv_iff ← filter.neg_le_neg_iff, | |
| mul_action.self_equiv_sigma_orbits' ← add_action.self_equiv_sigma_orbits', | |
| finset.mul_action_finset ← finset.add_action_finset, | |
| one_hom.one_hom_class ← zero_hom.zero_hom_class, | |
| monoid_hom.mrange_restrict ← add_monoid_hom.mrange_restrict, | |
| subgroup.map_eq_range_iff ← add_subgroup.map_eq_range_iff, | |
| bdd_below_inv ← bdd_below_neg, | |
| uniform_group.to_uniform_space_eq ← uniform_add_group.to_uniform_space_eq, | |
| finset.coe_singleton_monoid_hom ← finset.coe_singleton_add_monoid_hom, | |
| measure_theory.forall_measure_preimage_mul_iff ← measure_theory.forall_measure_preimage_add_iff, | |
| le_mul_right ← le_add_right, | |
| upper_set.comm_semigroup ← upper_set.add_comm_semigroup, | |
| list.prod_cons ← list.sum_cons, | |
| Group.large_category ← AddGroup.large_category, | |
| monoid_hom.coe_eq_to_one_hom ← add_monoid_hom.coe_eq_to_zero_hom, | |
| magma.assoc_quotient.induction_on ← add_magma.free_add_semigroup.induction_on, | |
| mul_lt_of_lt_of_le_one ← add_lt_of_lt_of_nonpos, | |
| finset.prod_range_succ_div_prod ← finset.sum_range_succ_sub_sum, | |
| tactic.norm_num.multiset.prod_congr ← tactic.norm_num.multiset.sum_congr, | |
| inf_edist_inv ← inf_edist_neg, | |
| set.div_Union₂ ← set.sub_Union₂, | |
| free_group.red.inv_of_red_of_ne ← free_add_group.red.neg_of_red_of_ne, | |
| finset.le_prod_of_submultiplicative_on_pred ← finset.le_sum_of_subadditive_on_pred, | |
| submonoid.coe_equiv_map_of_injective_apply ← add_submonoid.coe_equiv_map_of_injective_apply, | |
| measure_theory.is_fundamental_domain.mk'' ← measure_theory.is_add_fundamental_domain.mk'', | |
| prod.uniform_group ← prod.uniform_add_group, | |
| finset.singleton_one_hom ← finset.singleton_zero_hom, | |
| Magma.coe_of ← AddMagma.coe_of, | |
| one_le_inv_of_le_one ← neg_nonneg_of_nonpos, | |
| subgroup.nontrivial_iff_exists_ne_one ← add_subgroup.nontrivial_iff_exists_ne_zero, | |
| left.inv_le_self ← left.neg_le_self, | |
| dfinsupp.prod_subtype_domain_index ← dfinsupp.sum_subtype_domain_index, | |
| strict_mono.mul_monotone' ← strict_mono.add_monotone, | |
| finset.mul_pluennecke_petridis ← finset.add_pluennecke_petridis, | |
| smooth_map.coe_div ← smooth_map.coe_sub, | |
| has_continuous_mul.of_nhds_one ← has_continuous_add.of_nhds_zero, | |
| inv_le_div_iff_le_mul ← neg_le_sub_iff_le_add, | |
| freiman_hom.cancel_right_on ← add_freiman_hom.cancel_right_on, | |
| multiset.le_prod_nonempty_of_submultiplicative ← multiset.le_sum_nonempty_of_subadditive, | |
| subgroup.quotient_equiv_of_eq ← add_subgroup.quotient_equiv_of_eq, | |
| hindman.FP ← hindman.FS, | |
| submonoid.inv_le ← add_submonoid.neg_le, | |
| subgroup.top_equiv ← add_subgroup.top_equiv, | |
| isometry_equiv.mul_left ← isometry_equiv.add_left, | |
| continuous_on.smul ← continuous_on.vadd, | |
| free_group.red.cons_cons_iff ← free_add_group.red.cons_cons_iff, | |
| has_measurable_smul_of_mul ← has_measurable_vadd_of_add, | |
| right_cancel_monoid.one ← add_right_cancel_monoid.zero, | |
| con.coe_mul ← add_con.coe_add, | |
| cancel_comm_monoid.mul_comm ← add_cancel_comm_monoid.add_comm, | |
| Group.sections_subgroup ← AddGroup.sections_add_subgroup, | |
| set.bUnion_smul_set ← set.bUnion_vadd_set, | |
| normed_comm_group.to_comm_group ← normed_add_comm_group.to_add_comm_group, | |
| continuous_on.div' ← continuous_on.sub, | |
| mul_opposite.semiconj_by_unop ← add_opposite.semiconj_by_unop, | |
| mul_roth_number_empty ← add_roth_number_empty, | |
| units.inv_val ← add_units.neg_val, | |
| is_submonoid.mul_mem ← is_add_submonoid.add_mem, | |
| set.piecewise_mul ← set.piecewise_add, | |
| finprod_mem_image' ← finsum_mem_image', | |
| topological_group.of_nhds_aux ← topological_add_group.of_nhds_aux, | |
| filter.mul_bot ← filter.add_bot, | |
| units.partial_order ← add_units.partial_order, | |
| mul_inv_lt_mul_inv_iff' ← add_neg_lt_add_neg_iff, | |
| subsemigroup.comap_id ← add_subsemigroup.comap_id, | |
| monoid_hom.coe_copy ← add_monoid_hom.coe_copy, | |
| topological_group.t2_space_iff_one_closed ← topological_add_group.t2_space_iff_zero_closed, | |
| prod.pow_swap ← prod.smul_swap, | |
| submonoid.gci_map_comap ← add_submonoid.gci_map_comap, | |
| div_one ← sub_zero, | |
| pi_norm_const_le' ← pi_norm_const_le, | |
| continuous_one ← continuous_zero, | |
| mul_action.orbit_equiv_quotient_stabilizer_symm_apply ← add_action.orbit_equiv_quotient_stabilizer_symm_apply, | |
| group.in_closure.mul ← add_group.in_closure.add, | |
| uniformity_translate_mul ← uniformity_translate_add, | |
| submonoid.map_inf_comap_of_surjective ← add_submonoid.map_inf_comap_of_surjective, | |
| set.inter_inv ← set.inter_neg, | |
| subgroup.quotient_subgroup_of_map_of_le ← add_subgroup.quotient_add_subgroup_of_map_of_le, | |
| eq_inv_of_mul_eq_one_right ← eq_neg_of_add_eq_zero_right, | |
| linear_ordered_comm_group.zpow_neg' ← linear_ordered_add_comm_group.zsmul_neg', | |
| is_subgroup.mul_mem_cancel_left ← is_add_subgroup.add_mem_cancel_left, | |
| subgroup.closure_induction₂ ← add_subgroup.closure_induction₂, | |
| set.singleton_mul ← set.singleton_add, | |
| ordered_cancel_comm_monoid.one ← ordered_cancel_add_comm_monoid.zero, | |
| mul_hom.comp_left_apply ← add_hom.comp_left_apply, | |
| subgroup.mem_mk ← add_subgroup.mem_mk, | |
| mul_action.injective ← add_action.injective, | |
| pow_eq_mod_card ← nsmul_eq_mod_card, | |
| subgroup.card_le_one_iff_eq_bot ← add_subgroup.card_nonpos_iff_eq_bot, | |
| monoid_hom_of_tendsto ← add_monoid_hom_of_tendsto, | |
| edist_mul_right ← edist_add_right, | |
| self_le_mul_left ← self_le_add_left, | |
| pi.mul_single_commute ← pi.single_commute, | |
| set.smul_set_Union ← set.vadd_set_Union, | |
| zpow_of_nat ← of_nat_zsmul, | |
| div_right_inj ← sub_right_inj, | |
| left_cancel_semigroup.covariant_mul_lt_of_covariant_mul_le ← add_left_cancel_semigroup.covariant_add_lt_of_covariant_add_le, | |
| option.smul_comm_class ← option.vadd_comm_class, | |
| measure_theory.measure.haar.index_pos ← measure_theory.measure.haar.add_index_pos, | |
| smul_mul_assoc ← vadd_add_assoc, | |
| one_hom.to_fun_eq_coe ← zero_hom.to_fun_eq_coe, | |
| mul_roth_number_map_mul_right ← add_roth_number_map_add_right, | |
| finset.smul_finset_empty ← finset.vadd_finset_empty, | |
| has_mul.to_covariant_class_left ← has_add.to_covariant_class_left, | |
| con.induction_on₂ ← add_con.induction_on₂, | |
| subgroup.relindex_le_of_le_right ← add_subgroup.relindex_le_of_le_right, | |
| mul_action.orbit_zpowers_equiv_symm_apply' ← add_action.orbit_zmultiples_equiv_symm_apply', | |
| measurable.mul' ← measurable.add', | |
| right.inv_le_one_iff ← right.neg_nonpos_iff, | |
| finprod_mem_mul_diff ← finsum_mem_add_diff, | |
| is_submonoid.inter ← is_add_submonoid.inter, | |
| monoid_hom.independent_range_of_coprime_order ← add_monoid_hom.independent_range_of_coprime_order, | |
| freiman_hom.ext ← add_freiman_hom.ext, | |
| set.mul_indicator_inv' ← set.indicator_neg', | |
| fin.partial_prod_succ ← fin.partial_sum_succ, | |
| one_mem_class.coe_one ← zero_mem_class.coe_zero, | |
| filter.ne_bot.of_smul_filter ← filter.ne_bot.of_vadd_filter, | |
| list.prod_range_succ' ← list.sum_range_succ', | |
| subgroup.left_transversals ← add_subgroup.left_transversals, | |
| subsemigroup.gi ← add_subsemigroup.gi, | |
| group_seminorm.comp ← add_group_seminorm.comp, | |
| continuous_monoid_hom.mk' ← continuous_add_monoid_hom.mk', | |
| mul_equiv.inhabited ← add_equiv.inhabited, | |
| order_monoid_hom.coe_comp_order_hom ← order_add_monoid_hom.coe_comp_order_hom, | |
| zpow_mul ← mul_zsmul', | |
| units.mul_lift_right_inv ← add_units.add_lift_right_neg, | |
| submonoid.localization_map.epic_of_localization_map ← add_submonoid.localization_map.epic_of_localization_map, | |
| finset.is_unit_singleton ← finset.is_add_unit_singleton, | |
| list.sublist_forall₂.prod_le_prod' ← list.sublist_forall₂.sum_le_sum, | |
| uniform_continuous.zpow_const ← uniform_continuous.const_zsmul, | |
| of_lex_smul' ← of_lex_vadd', | |
| with_one.some_eq_coe ← with_zero.some_eq_coe, | |
| lattice_ordered_comm_group.neg_of_one_le_inv ← lattice_ordered_comm_group.neg_of_inv_nonneg, | |
| finset.noncomm_prod_union_of_disjoint ← finset.noncomm_sum_union_of_disjoint, | |
| locally_constant.mul_indicator_of_not_mem ← locally_constant.indicator_of_not_mem, | |
| continuous_map.comm_group ← continuous_map.add_comm_group, | |
| free_group.red.exact ← free_add_group.red.exact, | |
| dist_mul_self_left ← dist_add_self_left, | |
| finprod_mem_induction ← finsum_mem_induction, | |
| mul_salem_spencer_pi ← add_salem_spencer_pi, | |
| finset.coe_pow ← finset.coe_nsmul, | |
| submonoid.map_strict_mono_of_injective ← add_submonoid.map_strict_mono_of_injective, | |
| pi.apply_mul_single₂ ← pi.apply_single₂, | |
| CommMon.comm_monoid_obj ← AddCommMon.add_comm_monoid_obj, | |
| finset.one_lt_prod' ← finset.sum_pos', | |
| semiconj_by.one_left ← add_semiconj_by.zero_left, | |
| dist_eq_norm_div ← dist_eq_norm_sub, | |
| le_max_of_sq_le_mul ← le_max_of_two_nsmul_le_add, | |
| set.is_wf.mul ← set.is_wf.add, | |
| submonoid.map_surjective_of_surjective ← add_submonoid.map_surjective_of_surjective, | |
| localization.mk_eq_mk_iff ← add_localization.mk_eq_mk_iff, | |
| pow_iterate ← nsmul_iterate, | |
| finprod_eq_prod_plift_of_mul_support_subset ← finsum_eq_sum_plift_of_support_subset, | |
| is_open_map_inv ← is_open_map_neg, | |
| canonically_ordered_monoid.exists_mul_of_le ← canonically_ordered_add_monoid.exists_add_of_le, | |
| subgroup_class.subtype ← add_subgroup_class.subtype, | |
| freiman_hom.to_freiman_hom_injective ← add_freiman_hom.to_freiman_hom_injective, | |
| free_monoid.of_list_cons ← free_add_monoid.of_list_cons, | |
| measure_theory.measure.haar.nonempty_Inter_cl_prehaar ← measure_theory.measure.haar.nonempty_Inter_cl_add_prehaar, | |
| mul_singleton_mem_nhds_of_nhds_one ← add_singleton_mem_nhds_of_nhds_zero, | |
| finset.prod_eq_single ← finset.sum_eq_single, | |
| filter.eventually_eq.mul ← filter.eventually_eq.add, | |
| inf_edist_inv_inv ← inf_edist_neg_neg, | |
| subsemigroup.centralizer ← add_subsemigroup.centralizer, | |
| free_monoid.lift ← free_add_monoid.lift, | |
| filter.germ.mul_action' ← filter.germ.add_action', | |
| subgroup.normal_subgroup_of ← add_subgroup.normal_add_subgroup_of, | |
| group_seminorm.is_scalar_tower ← add_group_seminorm.is_scalar_tower, | |
| continuous_on_pow ← continuous_on_nsmul, | |
| inv_inv ← neg_neg, | |
| set.nonempty.smul_set ← set.nonempty.vadd_set, | |
| submonoid.mem_top ← add_submonoid.mem_top, | |
| mul_equiv.op_apply_symm_apply ← add_equiv.op_apply_symm_apply, | |
| has_uniform_continuous_const_smul.uniform_continuous_const_smul ← has_uniform_continuous_const_vadd.uniform_continuous_const_vadd, | |
| pi.has_continuous_inv' ← pi.has_continuous_neg', | |
| subgroup.center ← add_subgroup.center, | |
| filter.germ.has_smul ← filter.germ.has_vadd, | |
| finset.prod_eq_one_iff_of_one_le' ← finset.sum_eq_zero_iff_of_nonneg, | |
| lex.right_cancel_semigroup ← lex.right_cancel_add_semigroup, | |
| list.prod_replicate ← list.sum_replicate, | |
| div_le_div'' ← sub_le_sub, | |
| submonoid.has_smul ← add_submonoid.has_vadd, | |
| submonoid.localization_map.mul_inv ← add_submonoid.localization_map.add_neg, | |
| subgroup.le_normalizer ← add_subgroup.le_normalizer, | |
| measure_theory.measure.haar.chaar_sup_le ← measure_theory.measure.haar.add_chaar_sup_le, | |
| CommGroup.comm_group.to_group.category_theory.bundled_hom.parent_projection ← AddCommGroup.comm_group.to_group.category_theory.bundled_hom.parent_projection, | |
| con.mk'_ker ← add_con.mk'_ker, | |
| measure_theory.simple_func.comm_group ← measure_theory.simple_func.add_comm_group, | |
| free_semigroup.lift_comp_of ← free_add_semigroup.lift_comp_of, | |
| subgroup.coe_mul ← add_subgroup.coe_add, | |
| nat.prod_factors_gcd_mul_prod_factors_mul ← nat.sum_factors_gcd_add_sum_factors_mul, | |
| commute.op ← add_commute.op, | |
| cmp_mul_right' ← cmp_add_right, | |
| finset.prod_insert_one ← finset.sum_insert_zero, | |
| mul_equiv.of_bijective_apply ← add_equiv.of_bijective_apply, | |
| set.mul_indicator_rel_mul_indicator ← set.indicator_rel_indicator, | |
| continuous_on_finset_prod ← continuous_on_finset_sum, | |
| function.mul_support_prod_mk ← function.support_prod_mk, | |
| monoid_hom.subgroup_map_surjective ← add_monoid_hom.add_subgroup_map_surjective, | |
| group_norm.ext ← add_group_norm.ext, | |
| set.div_singleton ← set.sub_singleton, | |
| bot.is_cyclic ← bot.is_add_cyclic, | |
| subgroup_class.to_ordered_comm_group ← add_subgroup_class.to_ordered_add_comm_group, | |
| div_div ← sub_sub, | |
| group_norm.to_fun_eq_coe ← add_group_norm.to_fun_eq_coe, | |
| continuous_on_multiset_prod ← continuous_on_multiset_sum, | |
| le_inv' ← le_neg, | |
| mul_inv_eq_of_eq_mul ← add_neg_eq_of_eq_add, | |
| submonoid.of ← add_submonoid.of, | |
| to_dual_smul ← to_dual_vadd, | |
| is_locally_constant.inv ← is_locally_constant.neg, | |
| open_subgroup.one_mem ← open_add_subgroup.zero_mem, | |
| is_unit.filter ← is_add_unit.filter, | |
| finsupp.prod_add_index' ← finsupp.sum_add_index', | |
| inv_mem_class.inv_mem ← neg_mem_class.neg_mem, | |
| semiconj_by.inv_symm_left_iff ← add_semiconj_by.neg_symm_left_iff, | |
| is_unit.div_eq_iff ← is_add_unit.sub_eq_iff, | |
| free_group.has_mul ← free_add_group.has_add, | |
| units.val_inv ← add_units.val_neg, | |
| subgroup.map_injective ← add_subgroup.map_injective, | |
| measure_theory.measure.is_haar_measure_eq_smul_is_haar_measure ← measure_theory.measure.is_add_haar_measure_eq_smul_is_add_haar_measure, | |
| ulift.seminormed_group ← ulift.seminormed_add_group, | |
| continuous_map.semigroup ← continuous_map.add_semigroup, | |
| is_closed.right_coset ← is_closed.right_add_coset, | |
| finset.one_mem_one ← finset.zero_mem_zero, | |
| finset.exists_subset_mul_div ← finset.exists_subset_add_sub, | |
| subgroup.nat_card_dvd_of_injective ← add_subgroup.nat_card_dvd_of_injective, | |
| ultrafilter.continuous_mul_left ← ultrafilter.continuous_add_left, | |
| group_seminorm.comp_id ← add_group_seminorm.comp_id, | |
| continuous_map.has_zpow ← continuous_map.has_zsmul, | |
| fin.prod_cons ← fin.sum_cons, | |
| function.bijective.prod_comp ← function.bijective.sum_comp, | |
| subgroup.index_dvd_of_le ← add_subgroup.index_dvd_of_le, | |
| mul_opposite.has_one ← add_opposite.has_zero, | |
| submonoid.coe_copy ← add_submonoid.coe_copy, | |
| mul_action.of_quotient_stabilizer_mem_orbit ← add_action.of_quotient_stabilizer_mem_orbit, | |
| subgroup.finite_index_of_finite ← add_subgroup.finite_index_of_finite, | |
| hindman.FP.mul ← hindman.FS.add, | |
| submonoid.localization_map.mul_equiv_of_localizations_symm_eq_mul_equiv_of_localizations ← add_submonoid.localization_map.add_equiv_of_localizations_symm_eq_add_equiv_of_localizations, | |
| quotient_group.subgroup_eq_top_of_subsingleton ← quotient_add_group.add_subgroup_eq_top_of_subsingleton, | |
| set.Union₂_mul ← set.Union₂_add, | |
| subgroup.npow_mem_zpowers ← add_subgroup.nsmul_mem_zmultiples, | |
| set.mul_indicator_eq_one ← set.indicator_eq_zero, | |
| one_le_pow_of_one_le' ← nsmul_nonneg, | |
| finset.prod_bij_ne_one ← finset.sum_bij_ne_zero, | |
| uniform_fun.group ← uniform_fun.add_group, | |
| order_iso.mul_left ← order_iso.add_left, | |
| finset.noncomm_prod_eq_pow_card ← finset.noncomm_sum_eq_card_nsmul, | |
| finset.comm_monoid ← finset.add_comm_monoid, | |
| function.mul_support_inv ← function.support_neg, | |
| measure_theory.lintegral_mul_right_eq_self ← measure_theory.lintegral_add_right_eq_self, | |
| free_magma.map_mul' ← free_add_magma.map_add', | |
| list.prod_hom ← list.sum_hom, | |
| canonically_ordered_monoid.mul_le_mul_left ← canonically_ordered_add_monoid.add_le_add_left, | |
| set.compl_inv ← set.compl_neg, | |
| has_uniform_continuous_const_smul ← has_uniform_continuous_const_vadd, | |
| topological_group.tendsto_locally_uniformly_iff ← topological_add_group.tendsto_locally_uniformly_iff, | |
| inv_div_left ← neg_sub_left, | |
| is_compact.div_closed_ball_one ← is_compact.sub_closed_ball_zero, | |
| finset.nat.prod_antidiagonal_subst ← finset.nat.sum_antidiagonal_subst, | |
| subset_upper_bounds_mul ← subset_upper_bounds_add, | |
| order_dual.comm_monoid ← order_dual.add_comm_monoid, | |
| filter.tendsto.inv ← filter.tendsto.neg, | |
| has_involutive_inv.inv_inv ← has_involutive_neg.neg_neg, | |
| submonoid.coe_mul ← add_submonoid.coe_add, | |
| has_compact_mul_support.comp_smul ← has_compact_support.comp_smul, | |
| mul_action.mem_orbit_smul ← add_action.mem_orbit_vadd, | |
| set.empty_smul ← set.empty_vadd, | |
| function.compl_mul_support ← function.compl_support, | |
| finset.prod_le_one' ← finset.sum_nonpos, | |
| exists_pow_eq_self_of_coprime ← exists_nsmul_eq_self_of_coprime, | |
| free_monoid.map_id ← free_add_monoid.map_id, | |
| division_monoid.zpow ← subtraction_monoid.zsmul, | |
| isometry_equiv.coe_mul_left ← isometry_equiv.coe_add_left, | |
| submonoid.localization_map.lift_unique ← add_submonoid.localization_map.lift_unique, | |
| mul_hom.subsemigroup_comap ← add_hom.subsemigroup_comap, | |
| pow_le_pow_iff' ← nsmul_le_nsmul_iff, | |
| mul_equiv.unique_prod ← add_equiv.unique_prod, | |
| submonoid.localization_map.mul_equiv_of_localizations ← add_submonoid.localization_map.add_equiv_of_localizations, | |
| quotient_group.right_rel_eq ← quotient_add_group.right_rel_eq, | |
| measurable.mul_const ← measurable.add_const, | |
| subsemigroup.prod_top ← add_subsemigroup.prod_top, | |
| submonoid.unit_mem_left_inv ← add_submonoid.add_unit_mem_left_neg, | |
| monoid_hom.comp_hom' ← add_monoid_hom.comp_hom', | |
| left.pow_lt_one_iff ← left.nsmul_neg_iff, | |
| subset_interior_div ← subset_interior_sub, | |
| monoid_hom.copy ← add_monoid_hom.copy, | |
| finset.prod_attach_univ ← finset.sum_attach_univ, | |
| continuous_map.has_inv ← continuous_map.has_neg, | |
| max_one_div_max_inv_one_eq_self ← max_zero_sub_max_neg_zero_eq_self, | |
| submonoid.mem_sup ← add_submonoid.mem_sup, | |
| one_div_one_div ← zero_sub_zero_sub, | |
| subgroup.inv_mem_iff ← add_subgroup.neg_mem_iff, | |
| is_open.div_closure ← is_open.sub_closure, | |
| is_torsion_free.not_torsion ← add_monoid.is_torsion_free.not_torsion, | |
| submonoid.one_mem' ← add_submonoid.zero_mem', | |
| measure_theory.measure.haar.haar_content_outer_measure_self_pos ← measure_theory.measure.haar.add_haar_content_outer_measure_self_pos, | |
| cauchy_seq.mul_const ← cauchy_seq.add_const, | |
| ne_one_of_mem_sphere ← ne_zero_of_mem_sphere, | |
| free_semigroup.hom_ext ← free_add_semigroup.hom_ext, | |
| quotient_group.mk_surjective ← quotient_add_group.mk_surjective, | |
| function.mem_mul_support ← function.mem_support, | |
| free_group.red.length ← free_add_group.red.length, | |
| Mon.filtered_colimits.colimit_monoid ← AddMon.filtered_colimits.colimit_add_monoid, | |
| unique_mul.subsingleton ← unique_add.subsingleton, | |
| finsupp.mul_prod_erase' ← finsupp.add_sum_erase', | |
| cmp_mul_left' ← cmp_add_left, | |
| le_map_mul_map_div ← le_map_add_map_sub, | |
| set.mul_indicator_apply_ne_one ← set.indicator_apply_ne_zero, | |
| submonoid_class.to_ordered_comm_monoid ← add_submonoid_class.to_ordered_add_comm_monoid, | |
| of_real_norm_eq_coe_nnnorm' ← of_real_norm_eq_coe_nnnorm, | |
| quotient_group.quotient_map_subgroup_of_of_le ← quotient_add_group.quotient_map_add_subgroup_of_of_le, | |
| is_group_hom.is_normal_subgroup_ker ← is_add_group_hom.is_normal_add_subgroup_ker, | |
| comm_group.npow_zero' ← add_comm_group.nsmul_zero', | |
| order_monoid_hom.to_monoid_hom_injective ← order_add_monoid_hom.to_add_monoid_hom_injective, | |
| group_seminorm.zero_apply ← add_group_seminorm.zero_apply, | |
| continuous_at.mul ← continuous_at.add, | |
| quotient_group.equiv_quotient_zpow_of_equiv ← quotient_add_group.equiv_quotient_zsmul_of_equiv, | |
| le_div_comm ← le_sub_comm, | |
| function.const_lt_one ← function.const_neg, | |
| finprod_eq_finset_prod_of_mul_support_subset ← finsum_eq_finset_sum_of_support_subset, | |
| singleton_mul_mem_nhds_of_nhds_one ← singleton_add_mem_nhds_of_nhds_zero, | |
| submonoid.localization_map.mul_equiv_of_localizations_right_inv ← add_submonoid.localization_map.add_equiv_of_localizations_right_inv, | |
| uniform_continuous_norm' ← uniform_continuous_norm, | |
| set.smul_mem_smul_set_iff ← set.vadd_mem_vadd_set_iff, | |
| units.mk_of_mul_eq_one ← add_units.mk_of_add_eq_zero, | |
| submonoid.coe_top ← add_submonoid.coe_top, | |
| measurable_embedding_mul_left ← measurable_embedding_add_left, | |
| multiset.noncomm_prod_cons' ← multiset.noncomm_sum_cons', | |
| division_comm_monoid.div ← subtraction_comm_monoid.sub, | |
| magma.assoc_quotient.quot_mk_assoc ← add_magma.free_add_semigroup.quot_mk_assoc, | |
| group.npow_succ' ← add_group.nsmul_succ', | |
| normed_comm_group.induced ← normed_add_comm_group.induced, | |
| con.quotient_ker_equiv_of_right_inverse_symm_apply ← add_con.quotient_ker_equiv_of_right_inverse_symm_apply, | |
| monoid_hom.comp_apply ← add_monoid_hom.comp_apply, | |
| filter.not_one_le_div_iff ← filter.not_nonneg_sub_iff, | |
| subgroup.equiv_map_of_injective_coe_mul_equiv ← add_subgroup.equiv_map_of_injective_coe_add_equiv, | |
| smul_eq_mul ← vadd_eq_add, | |
| mul_equiv.ext ← add_equiv.ext, | |
| submonoid.localization_map.symm_comp_of_mul_equiv_of_localizations_apply ← add_submonoid.localization_map.symm_comp_of_add_equiv_of_localizations_apply, | |
| subgroup.is_closed_of_discrete ← add_subgroup.is_closed_of_discrete, | |
| pi.mul_single_eq_same ← pi.single_eq_same, | |
| open_subgroup.has_coe_subgroup ← open_add_subgroup.has_coe_add_subgroup, | |
| free_magma.traverse_mul' ← free_add_magma.traverse_add', | |
| filter.div_pure ← filter.sub_pure, | |
| subgroup.one_mem ← add_subgroup.zero_mem, | |
| submonoid.closure_empty ← add_submonoid.closure_empty, | |
| open_subgroup.to_subgroup ← open_add_subgroup.to_add_subgroup, | |
| subgroup.subgroup_of ← add_subgroup.add_subgroup_of, | |
| subgroup.mem_zpowers_iff ← add_subgroup.mem_zmultiples_iff, | |
| measure_theory.prog_measurable.inv ← measure_theory.prog_measurable.neg, | |
| Group.inhabited ← AddGroup.inhabited, | |
| fin.partial_prod_zero ← fin.partial_sum_zero, | |
| measure_theory.measure_is_open_pos_of_smul_invariant_of_ne_zero ← measure_theory.measure_is_open_pos_of_vadd_invariant_of_ne_zero, | |
| measurable.div ← measurable.sub, | |
| set.has_div ← set.has_sub, | |
| subgroup.center_eq_infi' ← add_subgroup.center_eq_infi', | |
| submonoid.map ← add_submonoid.map, | |
| lattice_ordered_comm_group.has_one_lattice_has_pos_part ← lattice_ordered_comm_group.has_zero_lattice_has_pos_part, | |
| category_theory.discrete.monoidal ← discrete.add_monoidal, | |
| group_seminorm.zero_comp ← add_group_seminorm.zero_comp, | |
| monoid_hom.congr_fun ← add_monoid_hom.congr_fun, | |
| uniform_embedding_translate_mul ← uniform_embedding_translate_add, | |
| filter.is_scalar_tower ← filter.vadd_assoc_class, | |
| finset.singleton_div_singleton ← finset.singleton_sub_singleton, | |
| mul_salem_spencer_empty ← add_salem_spencer_empty, | |
| mul_salem_spencer.mono ← add_salem_spencer.mono, | |
| inv_mul_le_one_iff ← neg_add_nonpos_iff, | |
| free_semigroup.tail_mul ← free_add_semigroup.tail_add, | |
| right.one_lt_mul_of_le_of_lt ← right.add_pos_of_nonneg_of_pos, | |
| subsemigroup.coe_center ← add_subsemigroup.coe_center, | |
| mul_opposite.t2_space ← add_opposite.t2_space, | |
| pi.inv_apply ← pi.neg_apply, | |
| subgroup.inf_relindex_left ← add_subgroup.inf_relindex_left, | |
| group_norm.map_one' ← add_group_norm.map_zero', | |
| mul_hom.unop ← add_hom.unop, | |
| group.closure_subset ← add_group.closure_subset, | |
| subsemigroup.inclusion ← add_subsemigroup.inclusion, | |
| mul_comm ← add_comm, | |
| free_semigroup.mul_map_seq ← free_add_semigroup.add_map_seq, | |
| tactic.group.zpow_trick_sub ← tactic.group.zsmul_trick_sub, | |
| finset.prod_multiset_count_of_subset ← finset.sum_multiset_count_of_subset, | |
| free_semigroup.traverse_mul' ← free_add_semigroup.traverse_add', | |
| mem_powers_iff_mem_zpowers ← mem_multiples_iff_mem_zmultiples, | |
| set.not_one_mem_div_iff ← set.not_zero_mem_sub_iff, | |
| finprod_mem_mul_distrib' ← finsum_mem_add_distrib', | |
| topological_comm_group_is_uniform ← topological_add_comm_group_is_uniform, | |
| free_group.red.reduce_right ← free_add_group.red.reduce_right, | |
| continuous_on_inv ← continuous_on_neg, | |
| nnnorm_le_nnnorm_add_nnnorm_div ← nnnorm_le_nnnorm_add_nnnorm_sub, | |
| set.mul_indicator_union_mul_inter ← set.indicator_union_add_inter, | |
| right_coset_assoc ← right_add_coset_assoc, | |
| finprod_mem_Union ← finsum_mem_Union, | |
| Group.filtered_colimits.G ← AddGroup.filtered_colimits.G, | |
| quotient_group.quotient_lift_on_coe ← quotient_add_group.quotient_lift_on_coe, | |
| map_div' ← map_sub', | |
| lt_mul_of_inv_mul_lt_left ← lt_add_of_neg_add_lt_left, | |
| lt_of_mul_lt_mul_right' ← lt_of_add_lt_add_right, | |
| set.one_mem_centralizer ← set.zero_mem_add_centralizer, | |
| filter.map_inv ← filter.map_neg, | |
| has_compact_mul_support.is_compact ← has_compact_support.is_compact, | |
| finset.image_mul_right ← finset.image_add_right, | |
| measure_theory.simple_func.inv_apply ← measure_theory.simple_func.neg_apply, | |
| is_regular_mul_and_mul_iff ← is_add_regular_add_and_add_iff, | |
| subsemigroup.not_mem_of_not_mem_closure ← add_subsemigroup.not_mem_of_not_mem_closure, | |
| order_of_pow_coprime ← add_order_of_nsmul_coprime, | |
| filter.germ.has_div ← filter.germ.has_sub, | |
| Group.of_unique ← AddGroup.of_unique, | |
| smooth_within_at_finset_prod ← smooth_within_at_finset_sum, | |
| cont_mdiff_on_finset_prod ← cont_mdiff_on_finset_sum, | |
| finset.smul_finset_mem_smul_finset ← finset.vadd_finset_mem_vadd_finset, | |
| finset.coe_singleton_mul_hom ← finset.coe_singleton_add_hom, | |
| filter.tendsto.nnnorm' ← filter.tendsto.nnnorm, | |
| filter.germ.has_one ← filter.germ.has_zero, | |
| has_continuous_div.continuous_div' ← has_continuous_sub.continuous_sub, | |
| filter.mul_action_filter ← filter.add_action_filter, | |
| filter.has_one ← filter.has_zero, | |
| pow_bit0 ← bit0_nsmul, | |
| subgroup.comap_inclusion_subgroup_of ← add_subgroup.comap_inclusion_add_subgroup_of, | |
| finset.single_le_prod' ← finset.single_le_sum, | |
| subgroup.map_eq_bot_iff ← add_subgroup.map_eq_bot_iff, | |
| mul_action.orbit_rel ← add_action.orbit_rel, | |
| free_magma.map_of ← free_add_magma.map_of, | |
| units.inv_mk ← add_units.neg_mk, | |
| submonoid.inv_infi ← add_submonoid.neg_infi, | |
| set.semigroup ← set.add_semigroup, | |
| subgroup.mem_Inf ← add_subgroup.mem_Inf, | |
| prod.has_smul ← prod.has_vadd, | |
| open_subgroup.inv_mem ← open_add_subgroup.neg_mem, | |
| exists_prime_order_of_dvd_card ← exists_prime_add_order_of_dvd_card, | |
| finsupp.prod_add_index_of_disjoint ← finsupp.sum_add_index_of_disjoint, | |
| subsemigroup.dense_induction ← add_subsemigroup.dense_induction, | |
| free_monoid.of_injective ← free_add_monoid.of_injective, | |
| finset.coe_smul ← finset.coe_vadd, | |
| has_measurable_mul ← has_measurable_add, | |
| smul_one_hom ← vadd_zero_hom, | |
| subgroup.prod_equiv ← add_subgroup.prod_equiv, | |
| lattice_ordered_comm_group.sup_eq_mul_pos_div ← lattice_ordered_comm_group.sup_eq_add_pos_sub, | |
| group_topology.to_topological_group ← add_group_topology.to_topological_add_group, | |
| mul_equiv.coe_monoid_hom_refl ← add_equiv.coe_add_monoid_hom_refl, | |
| measure_theory.ae_eq_fun.coe_fn_one ← measure_theory.ae_eq_fun.coe_fn_zero, | |
| subgroup.characteristic_iff_comap_le ← add_subgroup.characteristic_iff_comap_le, | |
| finset.multiplicative_energy_comm ← finset.additive_energy_comm, | |
| monoid_hom.to_mul_hom_coe ← add_monoid_hom.to_add_hom_coe, | |
| subgroup.coe_inv ← add_subgroup.coe_neg, | |
| free_monoid.cases_on_of_mul ← free_add_monoid.cases_on_of_add, | |
| disjoint.one_not_mem_div_set ← disjoint.zero_not_mem_sub_set, | |
| finsupp.prod_mul ← finsupp.sum_add, | |
| mul_action.minimal_period_eq_card ← add_action.minimal_period_eq_card, | |
| edist_mul_left ← edist_add_left, | |
| finset.exists_ne_one_of_prod_ne_one ← finset.exists_ne_zero_of_sum_ne_zero, | |
| set.div_Inter_subset ← set.sub_Inter_subset, | |
| measure_theory.measure_preserving_mul_prod ← measure_theory.measure_preserving_add_prod, | |
| is_compact.closed_ball_one_div ← is_compact.closed_ball_zero_sub, | |
| subsemigroup.closure_Union ← add_subsemigroup.closure_Union, | |
| with_one.coe_inv ← with_zero.coe_neg, | |
| monoid_hom.coprod_apply ← add_monoid_hom.coprod_apply, | |
| monoid_hom.eq_locus_same ← add_monoid_hom.eq_locus_same, | |
| finset.noncomm_prod_insert_of_not_mem' ← finset.noncomm_sum_insert_of_not_mem', | |
| measure_theory.measure_eq_div_smul ← measure_theory.measure_eq_sub_vadd, | |
| unique_mul ← unique_add, | |
| subgroup.prod ← add_subgroup.prod, | |
| cancel_comm_monoid.mul_left_cancel ← add_cancel_comm_monoid.add_left_cancel, | |
| smooth_map.coe_fn_monoid_hom_apply ← smooth_map.coe_fn_add_monoid_hom_apply, | |
| monoid_hom.prod_unique ← add_monoid_hom.prod_unique, | |
| norm_le_pi_norm' ← norm_le_pi_norm, | |
| cInf_mul ← cInf_add, | |
| submonoid.gi ← add_submonoid.gi, | |
| subgroup.opposite.countable ← add_subgroup.opposite.countable, | |
| Group.is_zero_of_subsingleton ← AddGroup.is_zero_of_subsingleton, | |
| prod.snd_inv ← prod.snd_neg, | |
| strict_anti_on.mul_antitone' ← strict_anti_on.add_antitone, | |
| dist_self_mul_left ← dist_self_add_left, | |
| pi.has_inv ← pi.has_neg, | |
| free_group.reduce.cons ← free_add_group.reduce.cons, | |
| mul_equiv.Pi_congr_right_apply ← add_equiv.Pi_congr_right_apply, | |
| homeomorph.div_left_apply ← homeomorph.sub_left_apply, | |
| mul_opposite.op_div ← add_opposite.op_sub, | |
| punit.is_scalar_tower ← punit.vadd_assoc_class, | |
| monoid_hom.prod_map_comap_prod' ← add_monoid_hom.sum_map_comap_sum', | |
| topological_group.t1_space ← topological_add_group.t1_space, | |
| set.one_nonempty ← set.zero_nonempty, | |
| norm_zpow_le_mul_norm ← norm_zsmul_le, | |
| semiconj_by.units_inv_symm_left ← add_semiconj_by.add_units_neg_symm_left, | |
| submonoid.localization_map.of_mul_equiv_of_localizations_eq_iff_eq ← add_submonoid.localization_map.of_add_equiv_of_localizations_eq_iff_eq, | |
| submonoid.localization_map.inv_unique ← add_submonoid.localization_map.neg_unique, | |
| ulift.comm_semigroup ← ulift.add_comm_semigroup, | |
| units.mul_left_bijective ← add_units.add_left_bijective, | |
| submonoid.closure_le ← add_submonoid.closure_le, | |
| monoid_hom.coprod_inl_inr ← add_monoid_hom.coprod_inl_inr, | |
| subgroup.subgroup.centralizer.characteristic ← add_subgroup.subgroup.centralizer.characteristic, | |
| smooth_at_finset_prod ← smooth_at_finset_sum, | |
| monoid_hom.coe_to_hom_units ← add_monoid_hom.coe_to_hom_add_units, | |
| has_one ← has_zero, | |
| free_monoid.hom_map_lift ← free_add_monoid.hom_map_lift, | |
| submonoid.closure_Union ← add_submonoid.closure_Union, | |
| division_monoid.inv ← subtraction_monoid.neg, | |
| comm_monoid.npow_succ' ← add_comm_monoid.nsmul_succ', | |
| Group.filtered_colimits.forget₂_Mon_preserves_filtered_colimits ← AddGroup.filtered_colimits.forget₂_AddMon_preserves_filtered_colimits, | |
| subgroup.le_comap_map ← add_subgroup.le_comap_map, | |
| lt_mul_of_lt_of_one_lt ← lt_add_of_lt_of_pos, | |
| set.image2_div ← set.image2_sub, | |
| Magma.forget_reflects_isos ← AddMagma.forget_reflects_isos, | |
| div_inv_one_monoid.zpow_neg' ← sub_neg_zero_monoid.zsmul_neg', | |
| function.update_inv ← function.update_neg, | |
| max_mul_mul_left ← max_add_add_left, | |
| subgroup.eq_bot_of_card_eq ← add_subgroup.eq_bot_of_card_eq, | |
| freiman_hom.inv_comp ← add_freiman_hom.neg_comp, | |
| lipschitz_with.norm_div_le ← lipschitz_with.norm_sub_le, | |
| smul_left_injective' ← vadd_left_injective', | |
| finset.coe_monoid_hom_apply ← finset.coe_add_monoid_hom_apply, | |
| inv_mul_self ← neg_add_self, | |
| submonoid.localization_map.mk'_eq_of_eq ← add_submonoid.localization_map.mk'_eq_of_eq, | |
| comm_monoid.mul_one ← add_comm_monoid.add_zero, | |
| measurable_equiv.symm_inv ← measurable_equiv.symm_neg, | |
| uniform_continuous_mul ← uniform_continuous_add, | |
| CommGroup.filtered_colimits.G ← AddCommGroup.filtered_colimits.G, | |
| finset.prod_mono_set_of_one_le' ← finset.sum_mono_set_of_nonneg, | |
| finset.smul_comm_class_finset' ← finset.vadd_comm_class_finset', | |
| Sup_one ← Sup_zero, | |
| free_group.red.singleton_iff ← free_add_group.red.singleton_iff, | |
| nonempty_interval.snd_pow ← nonempty_interval.snd_nsmul, | |
| comm_semigroup.to_semigroup ← add_comm_semigroup.to_add_semigroup, | |
| measure_theory.measure.is_mul_left_invariant_haar_measure ← measure_theory.measure.is_add_left_invariant_add_haar_measure, | |
| subsemigroup.closure_mono ← add_subsemigroup.closure_mono, | |
| zpow_neg_succ_of_nat ← zsmul_neg_succ_of_nat, | |
| con.quotient_ker_equiv_range ← add_con.quotient_ker_equiv_range, | |
| subsemigroup.map_equiv_top ← add_subsemigroup.map_equiv_top, | |
| monoid_hom.coe_dfinsupp_prod ← add_monoid_hom.coe_dfinsupp_sum, | |
| is_subgroup.inv_mem_iff ← is_add_subgroup.neg_mem_iff, | |
| continuous_monoid_hom.diag ← continuous_add_monoid_hom.diag, | |
| comm_group.mul_left_inv ← add_comm_group.add_left_neg, | |
| free_monoid.lift_symm_apply ← free_add_monoid.lift_symm_apply, | |
| submonoid.mem_closure_pair ← add_submonoid.mem_closure_pair, | |
| sum.elim_one_one ← sum.elim_zero_zero, | |
| is_of_fin_order.of_mem_zpowers ← is_of_fin_add_order.of_mem_zmultiples, | |
| has_smul.comp.smul_comm_class ← has_vadd.comp.vadd_comm_class, | |
| monoid_hom.mem_range ← add_monoid_hom.mem_range, | |
| measurable.smul_const ← measurable.vadd_const, | |
| eq_mul_of_inv_mul_eq ← eq_add_of_neg_add_eq, | |
| quotient_group.measurable_coe ← quotient_add_group.measurable_coe, | |
| div_monoid_hom ← sub_add_monoid_hom, | |
| function.mul_support_subset_iff' ← function.support_subset_iff', | |
| filter.top_mul_of_one_le ← filter.top_add_of_nonneg, | |
| finprod_eq_prod_plift_of_mul_support_to_finset_subset ← finsum_eq_sum_plift_of_support_to_finset_subset, | |
| monoid_hom.snd_comp_inr ← add_monoid_hom.snd_comp_inr, | |
| subsemigroup.top_equiv ← add_subsemigroup.top_equiv, | |
| hindman.exists_FP_of_finite_cover ← hindman.exists_FS_of_finite_cover, | |
| monoid_hom.prod_map ← add_monoid_hom.prod_map, | |
| finprod_mem_insert' ← finsum_mem_insert', | |
| comm_group.mul_one ← add_comm_group.add_zero, | |
| set.div_mem_centralizer ← set.sub_mem_add_centralizer, | |
| free_monoid.map_of ← free_add_monoid.map_of, | |
| order_eq_card_zpowers ← add_order_eq_card_zmultiples, | |
| units.mul_left_apply ← add_units.add_left_apply, | |
| subsemigroup.range_subtype ← add_subsemigroup.range_subtype, | |
| monoid_hom.comp_left_continuous_apply ← add_monoid_hom.comp_left_continuous_apply, | |
| linear_ordered_comm_group.zpow_zero' ← linear_ordered_add_comm_group.zsmul_zero', | |
| finset.smul_comm_class ← finset.vadd_comm_class, | |
| mv_polynomial.eval_prod ← mv_polynomial.eval_sum, | |
| is_group_hom.id ← is_add_group_hom.id, | |
| norm_of_subsingleton' ← norm_of_subsingleton, | |
| nonarchimedean_group.prod.nonarchimedean_group ← nonarchimedean_add_group.prod.nonarchimedean_add_group, | |
| division_comm_monoid ← subtraction_comm_monoid, | |
| free_group.lift.mk ← free_add_group.lift.mk, | |
| semiconj_by.inv_inv_symm ← add_semiconj_by.neg_neg_symm, | |
| is_unit.mul_right_injective ← is_add_unit.add_right_injective, | |
| is_closed_set_of_map_one ← is_closed_set_of_map_zero, | |
| ite_smul ← ite_vadd, | |
| singleton_mul_closed_ball ← singleton_add_closed_ball, | |
| mul_equiv.of_bijective ← add_equiv.of_bijective, | |
| mul_zpow ← zsmul_add, | |
| monoid ← add_monoid, | |
| mul_left_iterate ← add_left_iterate, | |
| monoid_hom.comp_hom ← add_monoid_hom.comp_hom, | |
| subgroup.to_linear_ordered_comm_group ← add_subgroup.to_linear_ordered_add_comm_group, | |
| group.covariant_swap_iff_contravariant_swap ← add_group.covariant_swap_iff_contravariant_swap, | |
| submonoid.mul_left_inv_equiv ← add_submonoid.add_left_neg_equiv, | |
| ordered_comm_group.zpow_zero' ← ordered_add_comm_group.zsmul_zero', | |
| ulift.group ← ulift.add_group, | |
| con.correspondence ← add_con.correspondence, | |
| Mon.monoid_obj ← AddMon.add_monoid_obj, | |
| filter.tendsto.op_one_is_bounded_under_le ← filter.tendsto.op_zero_is_bounded_under_le, | |
| con.inf_iff_and ← add_con.inf_iff_and, | |
| list.prod_reverse_noncomm ← list.sum_reverse_noncomm, | |
| finset.nonempty.of_smul_right ← finset.nonempty.of_vadd_right, | |
| subgroup.list_prod_mem ← add_subgroup.list_sum_mem, | |
| group.in_closure.one ← add_group.in_closure.zero, | |
| finset.pow_subset_pow_of_one_mem ← finset.nsmul_subset_nsmul_of_zero_mem, | |
| pi.comm_group ← pi.add_comm_group, | |
| order_monoid_hom.inhabited ← order_add_monoid_hom.inhabited, | |
| with_one.can_lift ← with_zero.can_lift, | |
| commute.units_inv_right ← add_commute.add_units_neg_right, | |
| inv_mul_lt_of_lt_mul ← neg_add_lt_of_lt_add, | |
| subgroup.map_injective_of_ker_le ← add_subgroup.map_injective_of_ker_le, | |
| subgroup.coe_supr_of_directed ← add_subgroup.coe_supr_of_directed, | |
| mul_equiv.to_Mon_iso_hom ← add_equiv.to_AddMon_iso_hom, | |
| mul_action.to_perm_injective ← add_action.to_perm_injective, | |
| submonoid.map_equiv_eq_comap_symm ← add_submonoid.map_equiv_eq_comap_symm, | |
| submonoid.smul_comm_class_right ← add_submonoid.vadd_comm_class_right, | |
| subgroup.to_submonoid ← add_subgroup.to_add_submonoid, | |
| finset.nonempty.div ← finset.nonempty.sub, | |
| uniformity_eq_comap_nhds_one_swapped ← uniformity_eq_comap_nhds_zero_swapped, | |
| inv_one ← neg_zero, | |
| finset.univ_pow ← finset.nsmul_univ, | |
| measure_theory.ae_eq_fun.has_inv ← measure_theory.ae_eq_fun.has_neg, | |
| mul_hom.comp_left ← add_hom.comp_left, | |
| pi.const_inv ← pi.const_neg, | |
| one_le_inv' ← neg_nonneg, | |
| mul_lt_mul_iff_left ← add_lt_add_iff_left, | |
| measure_theory.quasi_measure_preserving_inv_of_right_invariant ← measure_theory.quasi_measure_preserving_neg_of_right_invariant, | |
| con.comap_quotient_equiv ← add_con.comap_quotient_equiv, | |
| pow_to_dual ← to_dual_smul', | |
| list.exists_le_of_prod_le' ← list.exists_le_of_sum_le, | |
| submonoid.localization_map.mk'_spec ← add_submonoid.localization_map.mk'_spec, | |
| free_group.red.nil_iff ← free_add_group.red.nil_iff, | |
| Magma ← AddMagma, | |
| pi.rootable_by ← pi.divisible_by, | |
| pow_of_lex ← of_lex_smul, | |
| filter.is_central_scalar ← filter.is_central_vadd, | |
| option.is_scalar_tower ← option.vadd_assoc_class, | |
| prod.mk_eq_one ← prod.mk_eq_zero, | |
| bdd_above.mul ← bdd_above.add, | |
| freiman_hom.one_comp ← add_freiman_hom.zero_comp, | |
| free_group.reduce.not ← free_add_group.reduce.not, | |
| set.list_prod_singleton ← set.list_sum_singleton, | |
| continuous_within_at.div' ← continuous_within_at.sub, | |
| group.closure_mono ← add_group.closure_mono, | |
| prod.is_scalar_tower ← prod.vadd_assoc_class, | |
| monoid_hom.mrange_top_of_surjective ← add_monoid_hom.mrange_top_of_surjective, | |
| con_gen.rel.mul ← add_con_gen.rel.add, | |
| is_monoid_hom.comp ← is_add_monoid_hom.comp, | |
| ordered_comm_monoid.npow_succ' ← ordered_add_comm_monoid.nsmul_succ', | |
| locally_constant.one_apply ← locally_constant.zero_apply, | |
| is_mul_hom.comp ← is_add_hom.comp, | |
| measure_theory.adapted.mul ← measure_theory.adapted.add, | |
| submonoid.subset_closure ← add_submonoid.subset_closure, | |
| coe_to_units ← coe_to_add_units, | |
| part.mul_mem_mul ← part.add_mem_add, | |
| punit.comm_group ← punit.add_comm_group, | |
| monoid_hom.map_mul_inv ← add_monoid_hom.map_add_neg, | |
| free_semigroup.map_mul' ← free_add_semigroup.map_add', | |
| finprod_of_infinite_mul_support ← finsum_of_infinite_support, | |
| Group.forget₂_Mon_preserves_limits ← AddGroup.forget₂_Mon_preserves_limits, | |
| continuous_on.norm' ← continuous_on.norm, | |
| finset.div_union ← finset.sub_union, | |
| subgroup.mem_map_iff_mem ← add_subgroup.mem_map_iff_mem, | |
| is_subgroup.univ_subgroup ← is_add_subgroup.univ_add_subgroup, | |
| is_upper_set.div_right ← is_upper_set.sub_right, | |
| mul_left_surjective ← add_left_surjective, | |
| submonoid_class ← add_submonoid_class, | |
| continuous_zpow ← continuous_zsmul, | |
| finset.one_lt_prod ← finset.sum_pos, | |
| monoid_hom.eq_mlocus ← add_monoid_hom.eq_mlocus, | |
| set.mul_support_mul_indicator_subset ← set.support_indicator_subset, | |
| submonoid_class.to_one_mem_class ← add_submonoid_class.to_zero_mem_class, | |
| div_lt_iff_lt_mul ← sub_lt_iff_lt_add, | |
| mul_hom.ext_iff ← add_hom.ext_iff, | |
| submonoid_class.to_linear_ordered_comm_monoid ← add_submonoid_class.to_linear_ordered_add_comm_monoid, | |
| is_of_fin_order_one ← is_of_fin_order_zero, | |
| finprod_cond_eq_prod_of_cond_iff ← finsum_cond_eq_sum_of_cond_iff, | |
| prod.cancel_monoid ← prod.cancel_add_monoid, | |
| set.mul_indicator_const_preimage ← set.indicator_const_preimage, | |
| subgroup.properly_discontinuous_smul_opposite_of_tendsto_cofinite ← add_subgroup.properly_discontinuous_vadd_opposite_of_tendsto_cofinite, | |
| free_group.prod ← free_add_group.sum, | |
| part.div_mem_div ← part.sub_mem_sub, | |
| subset_interior_div_left ← subset_interior_sub_left, | |
| approx_order_of.image_pow_subset ← approx_add_order_of.image_nsmul_subset, | |
| finprod_prod_comm ← finsum_sum_comm, | |
| measure_theory.quasi_measure_preserving_div_of_right_invariant ← measure_theory.quasi_measure_preserving_sub_of_right_invariant, | |
| measure_theory.measure_preserving_div_right ← measure_theory.measure_preserving_sub_right, | |
| to_lex_smul' ← to_lex_vadd', | |
| monoid_hom.eq_of_eq_on_mtop ← add_monoid_hom.eq_of_eq_on_mtop, | |
| set.mul_indicator_apply_le ← set.indicator_apply_le, | |
| monoid_hom.is_monoid_hom_coe ← add_monoid_hom.is_add_monoid_hom_coe, | |
| is_open.left_coset ← is_open.left_add_coset, | |
| mul_hom.subsemigroup_comap_apply_coe ← add_hom.subsemigroup_comap_apply_coe, | |
| group_seminorm.coe_smul ← add_group_seminorm.coe_smul, | |
| submonoid.coe_center ← add_submonoid.coe_center, | |
| smul_left_cancel_iff ← vadd_left_cancel_iff, | |
| pi.mul_comp ← pi.add_comp, | |
| subgroup.centralizer ← add_subgroup.centralizer, | |
| mul_opposite.mul_action ← add_opposite.add_action, | |
| mul_salem_spencer.mul_left ← add_salem_spencer.add_left, | |
| subgroup.relindex_bot_left ← add_subgroup.relindex_bot_left, | |
| CommGroup.ker_eq_bot_of_mono ← AddCommGroup.ker_eq_bot_of_mono, | |
| con.has_div ← add_con.has_sub, | |
| mul_hom.to_mul_equiv_apply ← add_hom.to_add_equiv_apply, | |
| subsemigroup.mem_map_equiv ← add_subsemigroup.mem_map_equiv, | |
| mul_equiv.prod_comm ← add_equiv.prod_comm, | |
| set.image_div ← set.image_sub, | |
| division_monoid.to_div_inv_monoid ← subtraction_monoid.to_sub_neg_monoid, | |
| measure_theory.measure_preserving_prod_inv_mul ← measure_theory.measure_preserving_prod_neg_add, | |
| con.partial_order ← add_con.partial_order, | |
| con.smul ← add_con.vadd, | |
| measure_theory.absolutely_continuous_of_is_mul_left_invariant ← measure_theory.absolutely_continuous_of_is_add_left_invariant, | |
| eq_div_of_mul_eq' ← eq_sub_of_add_eq, | |
| finprod_mem_mul_distrib ← finsum_mem_add_distrib, | |
| measurable_set.inv ← measurable_set.neg, | |
| is_upper_set.mul_right ← is_upper_set.add_right, | |
| lt_one_of_mul_lt_left ← neg_of_add_lt_left, | |
| function.one_lt_const ← function.const_pos, | |
| mul_action.of_quotient_stabilizer ← add_action.of_quotient_stabilizer, | |
| finset.smul_empty ← finset.vadd_empty, | |
| one_div_div ← zero_sub_sub, | |
| subgroup.subgroup_of_equiv_of_le_symm_apply_coe_coe ← add_subgroup.add_subgroup_of_equiv_of_le_symm_apply_coe_coe, | |
| to_dual_pow ← to_dual_smul, | |
| metric.bounded.exists_norm_le' ← metric.bounded.exists_norm_le, | |
| mul_equiv.map_div ← add_equiv.map_sub, | |
| group_seminorm.partial_order ← add_group_seminorm.partial_order, | |
| measure_theory.smul_invariant_measure.measure_preimage_smul ← measure_theory.vadd_invariant_measure.measure_preimage_vadd, | |
| order_of_eq_iff ← add_order_of_eq_iff, | |
| vector.prod_update_nth' ← vector.sum_update_nth', | |
| semiconj_by.units_inv_symm_left_iff ← add_semiconj_by.add_units_neg_symm_left_iff, | |
| _private.287307625.mul_aux ← _private.287307625.add_aux, | |
| order_dual.has_mul ← order_dual.has_add, | |
| subsemigroup.map_comap_map ← add_subsemigroup.map_comap_map, | |
| order_dual.cancel_comm_monoid ← order_dual.cancel_add_comm_monoid, | |
| continuous_monoid_hom.inhabited ← continuous_add_monoid_hom.inhabited, | |
| mul_roth_number_union_le ← add_roth_number_union_le, | |
| continuous_monoid_hom.continuous_comp_left ← continuous_add_monoid_hom.continuous_comp_left, | |
| finset.prod_ite_irrel ← finset.sum_ite_irrel, | |
| abs_dist_sub_le_dist_mul_mul ← abs_dist_sub_le_dist_add_add, | |
| linear_ordered_comm_group.to_no_max_order ← linear_ordered_add_comm_group.to_no_max_order, | |
| finset.image_mul_hom_apply ← finset.image_add_hom_apply, | |
| monoid_hom.from_opposite_apply ← add_monoid_hom.from_opposite_apply, | |
| free_group.lift ← free_add_group.lift, | |
| pow_card_subgroup ← smul_card_add_subgroup, | |
| _private.1872109697.one_mul ← _private.1872109697.zero_add, | |
| div_eq_self ← sub_eq_self, | |
| submonoid.map_supr ← add_submonoid.map_supr, | |
| mul_lt_iff_lt_one_right' ← add_lt_iff_neg_right, | |
| ordered_comm_group ← ordered_add_comm_group, | |
| smul_ball'' ← vadd_ball'', | |
| list.prod_update_nth' ← list.sum_update_nth', | |
| multiset.coe_prod ← multiset.coe_sum, | |
| monoid_hom.comap_ker ← add_monoid_hom.comap_ker, | |
| mul_action.fixed_points ← add_action.fixed_points, | |
| measure_theory.is_fundamental_domain.sum_restrict_of_ac ← measure_theory.is_add_fundamental_domain.sum_restrict_of_ac, | |
| eq_mul_inv_of_mul_eq ← eq_add_neg_of_add_eq, | |
| with_bot.one_lt_coe ← with_bot.coe_pos, | |
| mul_inv_cancel_comm ← add_neg_cancel_comm, | |
| subgroup.centralizer_top ← add_subgroup.centralizer_top, | |
| mul_le_cancellable.mul_le_iff_le_one_right ← add_le_cancellable.add_le_iff_nonpos_right, | |
| submonoid.nontrivial_iff ← add_submonoid.nontrivial_iff, | |
| finset.exists_one_lt_of_prod_one_of_exists_ne_one' ← finset.exists_pos_of_sum_zero_of_exists_nonzero, | |
| measurable.const_smul ← measurable.const_vadd, | |
| subgroup.index_eq_zero_of_relindex_eq_zero ← add_subgroup.index_eq_zero_of_relindex_eq_zero, | |
| sum.smul_inr ← sum.vadd_inr, | |
| finset.is_scalar_tower ← finset.vadd_assoc_class, | |
| lipschitz_with_one_norm' ← lipschitz_with_one_norm, | |
| set.mul_antidiagonal.finite_of_is_pwo ← set.add_antidiagonal.finite_of_is_pwo, | |
| pow_inj_iff_of_order_of_eq_zero ← nsmul_inj_iff_of_add_order_of_eq_zero, | |
| order_monoid_hom.coe_order_hom ← order_add_monoid_hom.coe_order_hom, | |
| is_unit.unit ← is_add_unit.add_unit, | |
| zpow_strict_mono_left ← zsmul_strict_mono_right, | |
| pi.inv_def ← pi.neg_def, | |
| mul_lt_mul_right' ← add_lt_add_right, | |
| continuous_map.coe_inv ← continuous_map.coe_neg, | |
| finset.prod_eq_mul_prod_diff_singleton ← finset.sum_eq_add_sum_diff_singleton, | |
| subgroup.mul_self_mem_of_index_two ← add_subgroup.add_self_mem_of_index_two, | |
| pow_strict_mono_right' ← nsmul_strict_mono_left, | |
| mul_opposite.cancel_comm_monoid ← add_opposite.cancel_add_comm_monoid, | |
| exists_nhds_split_inv ← exists_nhds_half_neg, | |
| mul_action.card_eq_sum_card_group_div_card_stabilizer' ← add_action.card_eq_sum_card_add_group_sub_card_stabilizer', | |
| locally_constant.const_monoid_hom_apply ← locally_constant.const_add_monoid_hom_apply, | |
| set.smul_set_empty ← set.vadd_set_empty, | |
| subgroup.comap_mono ← add_subgroup.comap_mono, | |
| Group.of ← AddGroup.of, | |
| is_minimal_iff_closed_smul_invariant ← is_minimal_iff_closed_vadd_invariant, | |
| is_subgroup.normalizer_is_subgroup ← is_add_subgroup.normalizer_is_add_subgroup, | |
| order_monoid_hom.coe_copy ← order_add_monoid_hom.coe_copy, | |
| ordered_cancel_comm_monoid.to_contravariant_class_le_left ← ordered_cancel_add_comm_monoid.to_contravariant_class_le_left, | |
| comm_semigroup.mul_assoc ← add_comm_semigroup.add_assoc, | |
| comm_group.one ← add_comm_group.zero, | |
| subsemigroup.mul_mem' ← add_subsemigroup.add_mem', | |
| group_seminorm_class.map_mul_le_add ← add_group_seminorm_class.map_add_le_add, | |
| subgroup.is_subgroup ← add_subgroup.is_add_subgroup, | |
| mul_roth_number_map_mul_left ← add_roth_number_map_add_left, | |
| lt_inv' ← lt_neg, | |
| le_inv_mul_iff_mul_le ← le_neg_add_iff_add_le, | |
| finset.noncomm_prod_eq_prod ← finset.noncomm_sum_eq_sum, | |
| free_group.to_word_inv ← free_add_group.to_word_neg, | |
| subsemigroup ← add_subsemigroup, | |
| cont_mdiff_on.mul ← cont_mdiff_on.add, | |
| one_hom.coe_inj ← zero_hom.coe_inj, | |
| subgroup.coe_center ← add_subgroup.coe_center, | |
| submonoid.mem_supr_of_mem ← add_submonoid.mem_supr_of_mem, | |
| min_mul_distrib ← min_add_distrib, | |
| cont_mdiff_at.mul ← cont_mdiff_at.add, | |
| finset.image_mul_hom ← finset.image_add_hom, | |
| lt_mul_of_lt_mul_left ← lt_add_of_lt_add_left, | |
| filter.ne_bot.of_smul_right ← filter.ne_bot.of_vadd_right, | |
| finset.mul_one_class ← finset.add_zero_class, | |
| is_subgroup.mul_mem_cancel_right ← is_add_subgroup.add_mem_cancel_right, | |
| mul_opposite.commute_unop ← add_opposite.commute_unop, | |
| inv_mul' ← neg_add', | |
| comm_semigroup.to_is_commutative ← add_comm_semigroup.to_is_commutative, | |
| submonoid.top_equiv_symm_apply_coe ← add_submonoid.top_equiv_symm_apply_coe, | |
| ne_one_of_map ← ne_zero_of_map, | |
| measure_theory.measurable_measure_mul_right ← measure_theory.measurable_measure_add_right, | |
| mul_le_cancellable ← add_le_cancellable, | |
| strict_mono.inv ← strict_mono.neg, | |
| free_magma.traverse_pure ← free_add_magma.traverse_pure, | |
| monoid.to_semigroup ← add_monoid.to_add_semigroup, | |
| with_top.coe_eq_one ← with_top.coe_eq_zero, | |
| filter.germ.semigroup ← filter.germ.add_semigroup, | |
| finset.prod_to_finset_eq_subtype ← finset.sum_to_finset_eq_subtype, | |
| pi.mul_single_injective ← pi.single_injective, | |
| measure_theory.measure_preserving_mul_left ← measure_theory.measure_preserving_add_left, | |
| ordered_comm_monoid.to_covariant_class_right ← ordered_add_comm_monoid.to_covariant_class_right, | |
| option.has_faithful_smul ← option.has_faithful_vadd, | |
| set.singleton_one_hom ← set.singleton_zero_hom, | |
| is_group_hom.one_ker_inv ← is_add_group_hom.zero_ker_neg, | |
| subsemigroup.coe_Inf ← add_subsemigroup.coe_Inf, | |
| semiconj_by.inv_inv_symm_iff ← add_semiconj_by.neg_neg_symm_iff, | |
| smooth_map.coe_mul ← smooth_map.coe_add, | |
| equiv.pow_mul_right ← equiv.pow_add_right, | |
| finprod_div_distrib ← finsum_sub_distrib, | |
| dfinsupp.prod_eq_one ← dfinsupp.sum_eq_zero, | |
| mul_hom.comp_assoc ← add_hom.comp_assoc, | |
| subgroup.coe_bot ← add_subgroup.coe_bot, | |
| subgroup.noncomm_prod_mem ← add_subgroup.noncomm_sum_mem, | |
| fin_equiv_powers_apply ← fin_equiv_multiples_apply, | |
| mul_opposite.has_uniform_continuous_const_smul ← add_opposite.has_uniform_continuous_const_vadd, | |
| exists_idempotent_in_compact_subsemigroup ← exists_idempotent_in_compact_add_subsemigroup, | |
| le_of_mul_le_of_one_le_left ← le_of_add_le_of_nonneg_left, | |
| equiv.div_def ← equiv.sub_def, | |
| right_cancel_monoid.npow ← add_right_cancel_monoid.nsmul, | |
| subgroup.subgroup_of_equiv_of_le ← add_subgroup.add_subgroup_of_equiv_of_le, | |
| submonoid.from_left_inv_left_inv_equiv_symm ← add_submonoid.from_left_neg_left_neg_equiv_symm, | |
| subgroup.mem_subgroup_of ← add_subgroup.mem_add_subgroup_of, | |
| order_monoid_hom.has_mul ← order_add_monoid_hom.has_add, | |
| pow_right_comm ← nsmul_left_comm, | |
| sigma.mul_action ← sigma.add_action, | |
| measure_theory.measure.is_haar_measure.sigma_finite ← measure_theory.measure.is_add_haar_measure.sigma_finite, | |
| monoid_hom.finset_prod_apply ← add_monoid_hom.finset_sum_apply, | |
| equiv.mul_left_symm ← equiv.add_left_symm, | |
| CommGroup.forget_reflects_isos ← AddCommGroup.forget_reflects_isos, | |
| has_measurable_smul ← has_measurable_vadd, | |
| div_mul_cancel'' ← sub_add_cancel', | |
| finset.smul_nonempty_iff ← finset.vadd_nonempty_iff, | |
| topological_group_quotient ← topological_add_group_quotient, | |
| mul_eq_of_eq_div' ← add_eq_of_eq_sub', | |
| subsemigroup.coe_top ← add_subsemigroup.coe_top, | |
| subgroup.mem_centralizer_iff ← add_subgroup.mem_centralizer_iff, | |
| pi.const_monoid_hom_apply ← pi.const_add_monoid_hom_apply, | |
| Group.limit_group ← AddGroup.limit_add_group, | |
| left_cancel_semigroup.to_semigroup ← add_left_cancel_semigroup.to_add_semigroup, | |
| measure_theory.mem_fundamental_frontier ← measure_theory.mem_add_fundamental_frontier, | |
| dist_mul_right ← dist_add_right, | |
| with_one.inhabited ← with_zero.inhabited, | |
| quotient_group.quotient_quotient_equiv_quotient_aux_coe ← quotient_add_group.quotient_quotient_equiv_quotient_aux_coe, | |
| subgroup.to_ordered_comm_group ← add_subgroup.to_ordered_add_comm_group, | |
| is_mul_hom.id ← is_add_hom.id, | |
| monoid.is_torsion.torsion_mul_equiv ← add_monoid.is_torsion.torsion_add_equiv, | |
| le_inv_mul_iff_le ← le_neg_add_iff_le, | |
| group_filter_basis.nhds_has_basis ← add_group_filter_basis.nhds_has_basis, | |
| topological_group.tendsto_uniformly_iff ← topological_add_group.tendsto_uniformly_iff, | |
| covariant_mul_lt_of_contravariant_mul_le ← covariant_add_lt_of_contravariant_add_le, | |
| monoid_hom.from_opposite ← add_monoid_hom.from_opposite, | |
| free_group.red.step ← free_add_group.red.step, | |
| group.inv ← add_group.neg, | |
| right.mul_lt_one ← right.add_neg, | |
| finset.coe_one ← finset.coe_zero, | |
| linear_ordered_cancel_comm_monoid.npow_zero' ← linear_ordered_cancel_add_comm_monoid.nsmul_zero', | |
| fin_equiv_powers ← fin_equiv_multiples, | |
| con.quotient.inhabited ← add_con.quotient.inhabited, | |
| continuous_map.units_lift ← continuous_map.add_units_lift, | |
| subsemigroup.comap_strict_mono_of_surjective ← add_subsemigroup.comap_strict_mono_of_surjective, | |
| commute.function_commute_mul_left ← add_commute.function_commute_add_left, | |
| ordered_cancel_comm_monoid.npow ← ordered_cancel_add_comm_monoid.nsmul, | |
| punit ← punit, | |
| finset.image_monoid_hom ← finset.image_add_monoid_hom, | |
| cancel_monoid.to_left_cancel_monoid_injective ← add_cancel_monoid.to_left_cancel_add_monoid_injective, | |
| finprod_mem_range ← finsum_mem_range, | |
| subgroup.index_dvd_card ← add_subgroup.index_dvd_card, | |
| dist_norm_norm_le' ← dist_norm_norm_le, | |
| measure_theory.content.inner_content_pos_of_is_mul_left_invariant ← measure_theory.content.inner_content_pos_of_is_add_left_invariant, | |
| monoid.exists_list_of_mem_closure ← add_monoid.exists_list_of_mem_closure, | |
| finset.prod_eq_multiset_prod ← finset.sum_eq_multiset_sum, | |
| submonoid.localization_map.lift_eq_iff ← add_submonoid.localization_map.lift_eq_iff, | |
| continuous_map.inv_comp ← continuous_map.neg_comp, | |
| subgroup.quotient_map_of_le ← add_subgroup.quotient_map_of_le, | |
| free_group.red.step.bnot_rev ← free_add_group.red.step.bnot_rev, | |
| units.right_of_mul ← add_units.right_of_add, | |
| pi.multiset_prod_apply ← pi.multiset_sum_apply, | |
| con.has_coe_to_fun ← add_con.has_coe_to_fun, | |
| semigroup.to_is_associative ← add_semigroup.to_is_associative, | |
| left_inverse_mul_right_inv_mul ← left_inverse_add_right_neg_add, | |
| units.ext_iff ← add_units.ext_iff, | |
| mul_action.to_perm_symm_apply ← add_action.to_perm_symm_apply, | |
| is_simple_group.prime_card ← is_simple_add_group.prime_card, | |
| localization.lift_on_mk ← add_localization.lift_on_mk, | |
| equiv.inv ← equiv.neg, | |
| norm_le_mul_norm_add ← norm_le_add_norm_add, | |
| subgroup.coe_pow ← add_subgroup.coe_nsmul, | |
| with_top.one_ne_top ← with_top.zero_ne_top, | |
| ball_mul_singleton ← ball_add_singleton, | |
| quotient_group.has_quotient.quotient.inhabited ← quotient_add_group.has_quotient.quotient.inhabited, | |
| mul_div_mul_left_eq_div ← add_sub_add_left_eq_sub, | |
| function.surjective.mul_one_class ← function.surjective.add_zero_class, | |
| ulift.normed_comm_group ← ulift.normed_add_comm_group, | |
| measure_theory.integral_mul_right_eq_self ← measure_theory.integral_add_right_eq_self, | |
| measure_theory.is_mul_right_invariant_smul_nnreal ← measure_theory.is_add_right_invariant_smul_nnreal, | |
| finprod_eq_prod_of_mul_support_subset ← finsum_eq_sum_of_support_subset, | |
| measure_theory.measure_lintegral_div_measure ← measure_theory.measure_lintegral_sub_measure, | |
| fintype.prod_subsingleton ← fintype.sum_subsingleton, | |
| free_group.inhabited ← free_add_group.inhabited, | |
| submonoid.mrange_inr' ← add_submonoid.mrange_inr', | |
| filter.is_bounded_under_le_inv ← filter.is_bounded_under_le_neg, | |
| mul_opposite.unop_smul ← add_opposite.unop_vadd, | |
| lattice_ordered_comm_group.mabs_of_one_le ← lattice_ordered_comm_group.abs_of_nonneg, | |
| con.map_apply ← add_con.map_apply, | |
| monoid.not_is_torsion_iff ← add_monoid.not_is_torsion_iff, | |
| set.decidable_mem_centralizer ← set.decidable_mem_add_centralizer, | |
| mul_hom.coe_of_mdense ← add_hom.coe_of_mdense, | |
| list_prod_mem ← list_sum_mem, | |
| right_cancel_monoid.mul_one ← add_right_cancel_monoid.add_zero, | |
| subgroup.left_transversals.diff_mul_diff ← add_subgroup.left_transversals.diff_add_diff, | |
| lower_closure_smul ← lower_closure_vadd, | |
| cancel_comm_monoid.mul_one ← add_cancel_comm_monoid.add_zero, | |
| submonoid.mem_closure ← add_submonoid.mem_closure, | |
| localization.induction_on ← add_localization.induction_on, | |
| is_of_fin_order.finite_zpowers ← is_of_fin_add_order.finite_zmultiples, | |
| Magma.concrete_category ← AddMagma.concrete_category, | |
| free_semigroup.traverse_pure' ← free_add_semigroup.traverse_pure', | |
| continuous_monoid_hom.comp_to_monoid_hom ← continuous_add_monoid_hom.comp_to_add_monoid_hom, | |
| set.div_eq_empty ← set.sub_eq_empty, | |
| ite_mul ← ite_add, | |
| monoid_hom.inhabited ← add_monoid_hom.inhabited, | |
| antilipschitz_with.mul_div_lipschitz_with ← antilipschitz_with.add_sub_lipschitz_with, | |
| is_unit.mul_inv_cancel ← is_add_unit.add_neg_cancel, | |
| finset.image_mul ← finset.image_add, | |
| mul_hom.has_mul ← add_hom.has_add, | |
| mul_smul_one ← add_vadd_zero, | |
| measure_theory.measure.haar_measure_unique ← measure_theory.measure.add_haar_measure_unique, | |
| nonempty_interval.coe_div_interval ← nonempty_interval.coe_sub_interval, | |
| rootable_by ← divisible_by, | |
| subgroup.gi ← add_subgroup.gi, | |
| zpow_neg ← neg_zsmul, | |
| part.has_mul ← part.has_add, | |
| uniform_continuous.div ← uniform_continuous.sub, | |
| div_inv_monoid.zpow_succ' ← sub_neg_monoid.zsmul_succ', | |
| max_le_mul_of_one_le ← max_le_add_of_nonneg, | |
| free_group.map_eq_lift ← free_add_group.map_eq_lift, | |
| measure_theory.is_fundamental_domain.has_finite_integral_on_iff ← measure_theory.is_add_fundamental_domain.has_finite_integral_on_iff, | |
| order_of_pos_iff ← add_order_of_pos_iff, | |
| pi.has_exists_mul_of_le ← pi.has_exists_add_of_le, | |
| submonoid.map_inl ← add_submonoid.map_inl, | |
| finset.singleton_one_hom_apply ← finset.singleton_zero_hom_apply, | |
| measure_theory.measure_pos_iff_nonempty_of_is_mul_left_invariant ← measure_theory.measure_pos_iff_nonempty_of_is_add_left_invariant, | |
| order_eq_card_zpowers' ← add_order_eq_card_zmultiples', | |
| comm_semigroup.mul_comm ← add_comm_semigroup.add_comm, | |
| continuous_monoid_hom_class.map_one ← continuous_add_monoid_hom_class.map_zero, | |
| quotient_group.lift_mk' ← quotient_add_group.lift_mk', | |
| mul_opposite.cancel_monoid ← add_opposite.cancel_add_monoid, | |
| mul_left_injective ← add_left_injective, | |
| div_ne_one ← sub_ne_zero, | |
| mul_opposite.has_continuous_smul ← add_opposite.has_continuous_vadd, | |
| submonoid.localization_map.lift_eq ← add_submonoid.localization_map.lift_eq, | |
| submonoid.inv_order_iso_apply_coe ← add_submonoid.neg_order_iso_apply_coe, | |
| mul_inv_eq_one ← add_neg_eq_zero, | |
| mul_lt_of_lt_one_left' ← add_lt_of_neg_left, | |
| set.smul_set_sdiff ← set.vadd_set_sdiff, | |
| subgroup.map_equiv_normalizer_eq ← add_subgroup.map_equiv_normalizer_eq, | |
| div_le_one' ← sub_nonpos, | |
| finset.smul_comm_class_finset ← finset.vadd_comm_class_finset, | |
| homeomorph.coe_mul_left ← homeomorph.coe_add_left, | |
| submonoid.top_equiv ← add_submonoid.top_equiv, | |
| group.fg_iff' ← add_group.fg_iff', | |
| measure_theory.measure_preserving_prod_mul_swap ← measure_theory.measure_preserving_prod_add_swap, | |
| submonoid.disjoint_def' ← add_submonoid.disjoint_def', | |
| set.univ_mul ← set.univ_add, | |
| uniform_continuous.const_smul ← uniform_continuous.const_vadd, | |
| linear_ordered_cancel_comm_monoid.mul_le_mul_left ← linear_ordered_cancel_add_comm_monoid.add_le_add_left, | |
| mul_inv_lt_one_iff ← add_neg_neg_iff, | |
| group_seminorm.coe_zero ← add_group_seminorm.coe_zero, | |
| norm_eq_zero''' ← norm_eq_zero', | |
| finprod_of_is_empty ← finsum_of_is_empty, | |
| subsemigroup.copy ← add_subsemigroup.copy, | |
| submonoid.coe_supr_of_directed ← add_submonoid.coe_supr_of_directed, | |
| set.smul_set_symm_diff ← set.vadd_set_symm_diff, | |
| group_topology.partial_order ← add_group_topology.partial_order, | |
| with_one.map_comp ← with_zero.map_comp, | |
| to_dual_inv ← to_dual_neg, | |
| mul_is_right_regular_iff ← add_is_add_right_regular_iff, | |
| subgroup.prod_mono_right ← add_subgroup.prod_mono_right, | |
| con.lift_funext ← add_con.lift_funext, | |
| free_monoid.hom_eq ← free_add_monoid.hom_eq, | |
| monotone.mul_const' ← monotone.add_const, | |
| multiset.prod_zero ← multiset.sum_zero, | |
| finsupp.prod_single_index ← finsupp.sum_single_index, | |
| list.continuous_prod ← list.continuous_sum, | |
| probability_theory.ident_distrib.const_mul ← probability_theory.ident_distrib.const_add, | |
| list.one_lt_prod_of_one_lt ← list.sum_pos, | |
| subgroup.topological_closure_minimal ← add_subgroup.topological_closure_minimal, | |
| ordered_cancel_comm_monoid.to_comm_monoid ← ordered_cancel_add_comm_monoid.to_add_comm_monoid, | |
| subgroup.mem_left_transversals.to_equiv_apply ← add_subgroup.mem_left_transversals.to_equiv_apply, | |
| finset.prod_lt_one ← finset.sum_neg, | |
| function.surjective.div_inv_monoid ← function.surjective.sub_neg_monoid, | |
| finset.prod_finset_product' ← finset.sum_finset_product', | |
| measure_theory.content.outer_measure_pos_of_is_mul_left_invariant ← measure_theory.content.outer_measure_pos_of_is_add_left_invariant, | |
| pi.is_scalar_tower' ← pi.vadd_assoc_class', | |
| units.inv_eq_coe_inv ← add_units.neg_eq_coe_neg, | |
| list.prod_take_succ ← list.sum_take_succ, | |
| mul_action.mem_fixed_by ← add_action.mem_fixed_by, | |
| uniform_continuous_div ← uniform_continuous_sub, | |
| is_square.map ← even.map, | |
| subgroup.mem_zpowers ← add_subgroup.mem_zmultiples, | |
| finset.prod_Ico_eq_mul_inv ← finset.sum_Ico_eq_add_neg, | |
| subgroup.index_infi_ne_zero ← add_subgroup.index_infi_ne_zero, | |
| finset.union_div ← finset.union_sub, | |
| pi.one_comp ← pi.zero_comp, | |
| pi.mul_single_apply ← pi.single_apply, | |
| subgroup.comap_map_eq_self ← add_subgroup.comap_map_eq_self, | |
| subgroup.normal_mul ← add_subgroup.normal_add, | |
| localization.npow ← add_localization.nsmul, | |
| mul_equiv.Pi_congr_right_symm ← add_equiv.Pi_congr_right_symm, | |
| units.mul_inv_cancel_left ← add_units.add_neg_cancel_left, | |
| smooth_finprod ← smooth_finsum, | |
| measure_theory.subgroup.smul_invariant_measure ← measure_theory.subgroup.vadd_invariant_measure, | |
| finset.card_le_card_mul_left ← finset.card_le_card_add_left, | |
| approx_order_of.image_pow_subset_of_coprime ← approx_add_order_of.image_nsmul_subset_of_coprime, | |
| measure_theory.is_fundamental_domain.smul_invariant_measure_map ← measure_theory.is_add_fundamental_domain.vadd_invariant_measure_map, | |
| set.finite.smul ← set.finite.vadd, | |
| is_of_fin_order_iff_pow_eq_one ← is_of_fin_add_order_iff_nsmul_eq_zero, | |
| monoid_hom.to_freiman_hom_coe ← add_monoid_hom.to_freiman_hom_coe, | |
| filter.mul_pure ← filter.add_pure, | |
| list.all_one_of_le_one_le_of_prod_eq_one ← list.all_zero_of_le_zero_le_of_sum_eq_zero, | |
| CommGroup.epi_iff_surjective ← AddCommGroup.epi_iff_surjective, | |
| order_monoid_hom_class.map_mul ← order_add_monoid_hom_class.map_add, | |
| monoid_hom.ker_eq_bot_iff ← add_monoid_hom.ker_eq_bot_iff, | |
| quotient_group.map ← quotient_add_group.map, | |
| con.mul_ker_mk_eq ← add_con.add_ker_mk_eq, | |
| filter.eventually_eq.smul ← filter.eventually_eq.vadd, | |
| set.smul_mem_smul ← set.vadd_mem_vadd, | |
| has_mul.to_covariant_class_right ← has_add.to_covariant_class_right, | |
| edist_div_left ← edist_sub_left, | |
| filter.ne_bot_inv_iff ← filter.ne_bot_neg_iff, | |
| units.smul_def ← add_units.vadd_def, | |
| le_mul_roth_number_product ← le_add_roth_number_product, | |
| self_eq_mul_right ← self_eq_add_right, | |
| commute.pow_pow ← add_commute.nsmul_nsmul, | |
| subgroup.nontrivial_iff ← add_subgroup.nontrivial_iff, | |
| subgroup.range_mem_left_transversals ← add_subgroup.range_mem_left_transversals, | |
| subgroup.forall_mem_zpowers ← add_subgroup.forall_mem_zmultiples, | |
| finset.prod_pow ← finset.sum_nsmul, | |
| multiset_prod_mem ← multiset_sum_mem, | |
| equiv.mul_left_symm_apply ← equiv.add_left_symm_apply, | |
| lattice_ordered_comm_group.pos_of_one_le ← lattice_ordered_comm_group.pos_of_nonneg, | |
| left_cancel_monoid.mul_assoc ← add_left_cancel_monoid.add_assoc, | |
| measurable_equiv.shear_div_right ← measurable_equiv.shear_sub_right, | |
| ordered_comm_monoid.mul_one ← ordered_add_comm_monoid.add_zero, | |
| div_inv_one_monoid.zpow_zero' ← sub_neg_zero_monoid.zsmul_zero', | |
| topological_group.to_has_continuous_div ← topological_add_group.to_has_continuous_sub, | |
| div_inv_monoid.one_mul ← sub_neg_monoid.zero_add, | |
| eq_div_iff_mul_eq'' ← eq_sub_iff_add_eq', | |
| set.mul_indicator_mul_eq_right ← set.indicator_add_eq_right, | |
| lt_mul_of_lt_of_one_le ← lt_add_of_lt_of_nonneg, | |
| subgroup.is_complement'_comm ← add_subgroup.is_complement'_comm, | |
| free_semigroup.lift ← free_add_semigroup.lift, | |
| open_subgroup.mem_comap ← open_add_subgroup.mem_comap, | |
| pi.smul_comm_class ← pi.vadd_comm_class, | |
| set.mem_one ← set.mem_zero, | |
| filter.tendsto.inv_inv ← filter.tendsto.neg_neg, | |
| smul_comm_class.op_right ← vadd_comm_class.op_right, | |
| ae_measurable.mul_const ← ae_measurable.add_const, | |
| subgroup.multiset_prod_mem ← add_subgroup.multiset_sum_mem, | |
| monoid.exp_eq_one_of_subsingleton ← add_monoid.exp_eq_zero_of_subsingleton, | |
| right_coset_one ← right_add_coset_zero, | |
| monoid_hom.eq_iff ← add_monoid_hom.eq_iff, | |
| finprod_mem_inter_mul_support ← finsum_mem_inter_support, | |
| mul_equiv.self_comp_symm ← add_equiv.self_comp_symm, | |
| strict_mono.const_mul' ← strict_mono.const_add, | |
| lt_or_lt_of_mul_lt_mul ← lt_or_lt_of_add_lt_add, | |
| order_dual.division_monoid ← order_dual.subtraction_monoid, | |
| subgroup.pow_index_mem ← add_subgroup.nsmul_index_mem, | |
| fin.partial_prod_succ' ← fin.partial_sum_succ', | |
| zpowers_hom ← zmultiples_hom, | |
| equiv.mul_right_symm_apply ← equiv.add_right_symm_apply, | |
| min_div_div_left' ← min_sub_sub_left, | |
| monoid_hom.snd_comp_inl ← add_monoid_hom.snd_comp_inl, | |
| subgroup.is_complement' ← add_subgroup.is_complement', | |
| finprod_eq_prod_of_mul_support_to_finset_subset ← finsum_eq_sum_of_support_to_finset_subset, | |
| eq_one_of_inv_eq' ← eq_zero_of_neg_eq, | |
| pi.has_measurable_div ← pi.has_measurable_sub, | |
| with_one.lift_one ← with_zero.lift_zero, | |
| free_magma.to_free_semigroup_comp_of ← free_add_magma.to_free_add_semigroup_comp_of, | |
| is_cancel_mul.mul_right_cancel ← is_cancel_add.add_right_cancel, | |
| mul_hom.from_opposite ← add_hom.from_opposite, | |
| finset.div_mem_div ← finset.sub_mem_sub, | |
| ulift.has_smul ← ulift.has_vadd, | |
| div_eq_mul_inv ← sub_eq_add_neg, | |
| quotient_group.quotient_bot_apply ← quotient_add_group.quotient_bot_apply, | |
| finset.subset_smul ← finset.subset_vadd, | |
| con.congr ← add_con.congr, | |
| free_group.red.refl ← free_add_group.red.refl, | |
| monoid_hom.id ← add_monoid_hom.id, | |
| submonoid.monotone_comap ← add_submonoid.monotone_comap, | |
| measure_theory.prog_measurable.div ← measure_theory.prog_measurable.sub, | |
| subgroup.has_zpow ← add_subgroup.has_zsmul, | |
| mul_one_class.to_has_one ← add_zero_class.to_has_zero, | |
| mul_opposite.edist_op ← add_opposite.edist_op, | |
| multiset.strongly_measurable_prod' ← multiset.strongly_measurable_sum', | |
| monoid.is_torsion.torsion_eq_top ← add_monoid.is_torsion.torsion_eq_top, | |
| free_group.red ← free_add_group.red, | |
| one_smul_eq_id ← zero_vadd_eq_id, | |
| finset.prod_range_succ' ← finset.sum_range_succ', | |
| subgroup.coe_prod ← add_subgroup.coe_prod, | |
| group_norm_class.eq_one_of_map_eq_zero ← add_group_norm_class.eq_zero_of_map_eq_zero, | |
| con.lift_on_units_mk ← add_con.lift_on_add_units_mk, | |
| contravariant.to_right_cancel_semigroup ← contravariant.to_right_cancel_add_semigroup, | |
| mul_le_cancellable.injective ← add_le_cancellable.injective, | |
| subgroup.of_div ← add_subgroup.of_sub, | |
| is_unit.mem_submonoid_iff ← is_add_unit.mem_add_submonoid_iff, | |
| subgroup.center_to_submonoid ← add_subgroup.center_to_add_submonoid, | |
| finset.mul_singleton ← finset.add_singleton, | |
| topological_group.t3_space ← topological_add_group.t3_space, | |
| equiv.mul_right ← equiv.add_right, | |
| mul_equiv.symm ← add_equiv.symm, | |
| mul_le_cancellable.inj ← add_le_cancellable.inj, | |
| measure_theory.measure.haar.chaar_mem_haar_product ← measure_theory.measure.haar.add_chaar_mem_add_haar_product, | |
| free_monoid.rec_on_one ← free_add_monoid.rec_on_zero, | |
| free_group.reduce.min ← free_add_group.reduce.min, | |
| equiv.inv_apply ← equiv.neg_apply, | |
| mem_powers_iff_mem_range_order_of' ← mem_multiples_iff_mem_range_add_order_of', | |
| algebra_map.coe_prod ← algebra_map.coe_sum, | |
| free_group.red.step.diamond ← free_add_group.red.step.diamond, | |
| one_hom.has_coe_to_fun ← zero_hom.has_coe_to_fun, | |
| function.injective.comm_semigroup ← function.injective.add_comm_semigroup, | |
| locally_constant.to_continuous_map_monoid_hom ← locally_constant.to_continuous_map_add_monoid_hom, | |
| finset.prod_powerset ← finset.sum_powerset, | |
| image_range_order_of ← image_range_add_order_of, | |
| localization.r' ← add_localization.r', | |
| mul_equiv.subsemigroup_map ← add_equiv.subsemigroup_map, | |
| submonoid.mem_mk ← add_submonoid.mem_mk, | |
| free_group.inv_mk ← free_add_group.neg_mk, | |
| pi.one_apply ← pi.zero_apply, | |
| function.periodic.smul ← function.periodic.vadd, | |
| div_self' ← sub_self, | |
| set.union_div ← set.union_sub, | |
| subgroup.forall_zpowers ← add_subgroup.forall_zmultiples, | |
| group_seminorm.to_fun_eq_coe ← add_group_seminorm.to_fun_eq_coe, | |
| finset.prod_bij ← finset.sum_bij, | |
| subgroup.mem_sup_left ← add_subgroup.mem_sup_left, | |
| lt_div_comm ← lt_sub_comm, | |
| group.closure_eq_mclosure ← add_group.closure_eq_mclosure, | |
| finset.mul_subset_iff ← finset.add_subset_iff, | |
| mul_action.orbit_eq_iff ← add_action.orbit_eq_iff, | |
| subgroup.disjoint_iff_mul_eq_one ← add_subgroup.disjoint_iff_add_eq_zero, | |
| smul_comm_class.smul_comm ← vadd_comm_class.vadd_comm, | |
| canonically_ordered_monoid.has_exists_mul_of_le ← canonically_ordered_add_monoid.has_exists_add_of_le, | |
| subgroup_class.coe_subtype ← add_subgroup_class.coe_subtype, | |
| con.inf_def ← add_con.inf_def, | |
| mul_eq_mul_iff_eq_and_eq ← add_eq_add_iff_eq_and_eq, | |
| division_comm_monoid.zpow_neg' ← subtraction_comm_monoid.zsmul_neg', | |
| pi.div_inv_monoid ← pi.sub_neg_monoid, | |
| multiset.prod ← multiset.sum, | |
| group_seminorm_class ← add_group_seminorm_class, | |
| isometry_equiv.mul_right_apply ← isometry_equiv.add_right_apply, | |
| order_dual.has_continuous_const_smul' ← order_dual.has_continuous_const_vadd', | |
| subgroup.ker_subtype ← add_subgroup.ker_subtype, | |
| group_topology.has_top ← add_group_topology.has_top, | |
| finset.prod_insert_of_eq_one_if_not_mem ← finset.sum_insert_of_eq_zero_if_not_mem, | |
| powers_eq_zpowers ← multiples_eq_zmultiples, | |
| submonoid.coe_bot ← add_submonoid.coe_bot, | |
| inv_div ← neg_sub, | |
| div_div_eq_mul_div ← sub_sub_eq_add_sub, | |
| is_square_sq ← even_two_nsmul, | |
| mul_le_mul_right' ← add_le_add_right, | |
| inv_mem_connected_component_one ← neg_mem_connected_component_zero, | |
| subgroup.smul_apply_eq_smul_apply_inv_smul ← add_subgroup.vadd_apply_eq_vadd_apply_neg_vadd, | |
| pi.mul_single_comm ← pi.single_comm, | |
| monoid_hom.iterate_map_inv ← add_monoid_hom.iterate_map_neg, | |
| inv_inj ← neg_inj, | |
| filter.pure_one_hom_apply ← filter.pure_zero_hom_apply, | |
| has_involutive_inv.to_has_inv ← has_involutive_neg.to_has_neg, | |
| pi.comp_one ← pi.comp_zero, | |
| cont_mdiff_finprod_cond ← cont_mdiff_finsum_cond, | |
| set.mul_indicator_one' ← set.indicator_zero', | |
| finset.prod_apply ← finset.sum_apply, | |
| measure_theory.measure_preserving.mul_right ← measure_theory.measure_preserving.add_right, | |
| set.mul_Inter₂_subset ← set.add_Inter₂_subset, | |
| monoid_hom.lift_of_right_inverse_aux_comp_apply ← add_monoid_hom.lift_of_right_inverse_aux_comp_apply, | |
| prod.swap_one ← prod.swap_zero, | |
| subgroup.relindex_comap ← add_subgroup.relindex_comap, | |
| nonempty_interval.has_one ← nonempty_interval.has_zero, | |
| quotient_group.quotient_ker_equiv_of_right_inverse_symm_apply ← quotient_add_group.quotient_ker_equiv_of_right_inverse_symm_apply, | |
| lipschitz_with.div ← lipschitz_with.sub, | |
| closed_ball_mul_singleton ← closed_ball_add_singleton, | |
| pi.mul_action ← pi.add_action, | |
| continuous_on.nnnorm' ← continuous_on.nnnorm, | |
| subsemigroup.has_top ← add_subsemigroup.has_top, | |
| linear_ordered_cancel_comm_monoid.to_linear_ordered_comm_monoid ← linear_ordered_cancel_add_comm_monoid.to_linear_ordered_add_comm_monoid, | |
| con.comap_rel ← add_con.comap_rel, | |
| subgroup.coe_copy ← add_subgroup.coe_copy, | |
| open_subgroup.coe_comap ← open_add_subgroup.coe_comap, | |
| nonempty_interval.to_prod_pow ← nonempty_interval.to_prod_nsmul, | |
| subgroup.zpowers_one_eq_bot ← add_subgroup.zmultiples_zero_eq_bot, | |
| subgroup.top_equiv_symm_apply_coe ← add_subgroup.top_equiv_symm_apply_coe, | |
| submonoid.mem_map_iff_mem ← add_submonoid.mem_map_iff_mem, | |
| measure_theory.null_measurable_set.smul ← measure_theory.null_measurable_set.vadd, | |
| mul_le_of_le_one_left' ← add_le_of_nonpos_left, | |
| powers ← multiples, | |
| group_filter_basis.nhds_one_eq ← add_group_filter_basis.nhds_zero_eq, | |
| function.injective.cancel_monoid ← function.injective.add_cancel_monoid, | |
| canonically_linear_ordered_monoid.to_canonically_ordered_monoid ← canonically_linear_ordered_add_monoid.to_canonically_ordered_add_monoid, | |
| right_coset_mem_right_coset ← right_add_coset_mem_right_add_coset, | |
| finprod_inv_distrib ← finsum_neg_distrib, | |
| order_dual.ordered_comm_group ← order_dual.ordered_add_comm_group, | |
| submonoid.localization_map.lift_mk'_spec ← add_submonoid.localization_map.lift_mk'_spec, | |
| commute.units_coe ← add_commute.add_units_coe, | |
| inv_one_class.to_has_inv ← neg_zero_class.to_has_neg, | |
| set.mul_indicator_mul' ← set.indicator_add', | |
| mul_opposite.op_inj ← add_opposite.op_inj, | |
| strict_anti.mul' ← strict_anti.add, | |
| set.subsingleton.mul_salem_spencer ← set.subsingleton.add_salem_spencer, | |
| submonoid.coe_one ← add_submonoid.coe_zero, | |
| subgroup.le_normalizer_of_normal ← add_subgroup.le_normalizer_of_normal, | |
| measurable_equiv.div_left ← measurable_equiv.sub_left, | |
| finset.mul_antidiagonal_mono_right ← finset.add_antidiagonal_mono_right, | |
| is_group_hom.ker ← is_add_group_hom.ker, | |
| monoid_hom.inl_apply ← add_monoid_hom.inl_apply, | |
| finprod_mem_eq_prod_of_subset ← finsum_mem_eq_sum_of_subset, | |
| submonoid.localization_map.lift_id ← add_submonoid.localization_map.lift_id, | |
| finset.prod_sdiff_eq_div ← finset.sum_sdiff_eq_sub, | |
| monoid_hom.to_fun_eq_coe ← add_monoid_hom.to_fun_eq_coe, | |
| finset.one_subset ← finset.zero_subset, | |
| comm_monoid.to_monoid ← add_comm_monoid.to_add_monoid, | |
| quotient_group.ker_lift_injective ← quotient_add_group.ker_lift_injective, | |
| normed_comm_group.cauchy_seq_iff ← normed_add_comm_group.cauchy_seq_iff, | |
| cancel_monoid.mul ← add_cancel_monoid.add, | |
| lt_of_pow_lt_pow' ← lt_of_nsmul_lt_nsmul, | |
| cont_mdiff_at_finset_prod' ← cont_mdiff_at_finset_sum', | |
| continuous_map.topological_group ← continuous_map.topological_add_group, | |
| category_theory.iso.CommGroup_iso_to_mul_equiv_apply ← category_theory.iso.AddCommGroup_iso_to_add_equiv_apply, | |
| commute.inv_right ← add_commute.neg_right, | |
| group.fg_of_finite ← add_group.fg_of_finite, | |
| continuous_finprod_cond ← continuous_finsum_cond, | |
| commute.is_of_fin_order_mul ← add_commute.is_of_fin_order_add, | |
| group.mem_closure_union_iff ← add_group.mem_closure_union_iff, | |
| monoid_hom.range_restrict_surjective ← add_monoid_hom.range_restrict_surjective, | |
| free_group.monad ← free_add_group.monad, | |
| measurable_equiv.inv_to_equiv ← measurable_equiv.neg_to_equiv, | |
| is_unit.mul ← is_add_unit.add, | |
| free_magma.lift_comp_of ← free_add_magma.lift_comp_of, | |
| finset.smul_finset_singleton ← finset.vadd_finset_singleton, | |
| max_inv_inv' ← max_neg_neg, | |
| list.alternating_prod_nil ← list.alternating_sum_nil, | |
| semiconj_by.zpow_right ← add_semiconj_by.zsmul_right, | |
| monoid_hom.inverse ← add_monoid_hom.inverse, | |
| submonoid.localization_map.mk'_one ← add_submonoid.localization_map.mk'_zero, | |
| is_unit_of_mul_is_unit_left ← is_add_unit_of_add_is_add_unit_left, | |
| ordered_comm_monoid.mul_le_mul_left ← ordered_add_comm_monoid.add_le_add_left, | |
| csupr_div ← csupr_sub, | |
| mul_div_assoc ← add_sub_assoc, | |
| mul_equiv.map_one ← add_equiv.map_zero, | |
| list.head_mul_tail_prod_of_ne_nil ← list.head_add_tail_sum_of_ne_nil, | |
| submonoid.inv_order_iso_symm_apply_coe ← add_submonoid.neg_order_iso_symm_apply_coe, | |
| free_group.reduce.exact ← free_add_group.reduce.exact, | |
| list.prod_take_of_fn ← list.sum_take_of_fn, | |
| mul_equiv.has_coe_to_fun ← add_equiv.has_coe_to_fun, | |
| fin.prod_univ_eq_prod_range ← fin.sum_univ_eq_sum_range, | |
| zpow_neg_coe_of_pos ← zsmul_neg_coe_of_pos, | |
| interval.mul_one_class ← interval.add_zero_class, | |
| monoid.exponent_eq_zero_iff ← add_monoid.exponent_eq_zero_iff, | |
| filter.germ.div_inv_monoid ← filter.germ.sub_neg_monoid, | |
| mul_opposite.continuous_unop ← add_opposite.continuous_unop, | |
| division_monoid.one ← subtraction_monoid.zero, | |
| comm_group.div_eq_mul_inv ← add_comm_group.sub_eq_add_neg, | |
| free_monoid.map_comp ← free_add_monoid.map_comp, | |
| free_magma_assoc_quotient_equiv ← free_add_magma_assoc_quotient_equiv, | |
| mul_hom.prod_unique ← add_hom.prod_unique, | |
| order_dual.contravariant_class_mul_lt ← order_dual.contravariant_class_add_lt, | |
| set.image_op_mul ← set.image_op_add, | |
| homeomorph.div_right_apply ← homeomorph.sub_right_apply, | |
| mul_opposite.op_eq_one_iff ← add_opposite.op_eq_zero_iff, | |
| has_continuous_mul.has_measurable_mul ← has_continuous_add.has_measurable_add, | |
| commute.is_unit_mul_iff ← add_commute.is_add_unit_add_iff, | |
| fintype.prod_eq_mul ← fintype.sum_eq_add, | |
| measure_theory.is_fundamental_domain.lintegral_eq_tsum ← measure_theory.is_add_fundamental_domain.lintegral_eq_tsum, | |
| is_group_hom ← is_add_group_hom, | |
| subgroup.noncomm_pi_coprod_mul_single ← add_subgroup.noncomm_pi_coprod_single, | |
| multiset.prod_hom₂ ← multiset.sum_hom₂, | |
| nat.prime.prod_proper_divisors ← nat.prime.sum_proper_divisors, | |
| mul_div_div_cancel ← add_sub_sub_cancel, | |
| monoid.powers_fg ← add_monoid.multiples_fg, | |
| ordered_comm_monoid.npow_zero' ← ordered_add_comm_monoid.nsmul_zero', | |
| prod.comm_monoid ← prod.add_comm_monoid, | |
| zpow_le_zpow ← zsmul_le_zsmul, | |
| subgroup.opposite_equiv_symm_apply_coe ← add_subgroup.opposite_equiv_symm_apply_coe, | |
| subgroup.mem_left_transversals.inv_to_fun_mul_mem ← add_subgroup.mem_left_transversals.neg_to_fun_add_mem, | |
| coe_nnnorm' ← coe_nnnorm, | |
| monoid.exponent_min ← add_monoid.exponent_min, | |
| units.eq_iff ← add_units.eq_iff, | |
| mul_equiv.coe_prod_comm ← add_equiv.coe_prod_comm, | |
| set.smul_set_Inter₂_subset ← set.vadd_set_Inter₂_subset, | |
| inducing.has_continuous_mul ← inducing.has_continuous_add, | |
| singleton_mul_mem_nhds ← singleton_add_mem_nhds, | |
| zpow_bit0 ← bit0_zsmul, | |
| finset.noncomm_prod_mul_single ← finset.noncomm_sum_single, | |
| mul_opposite.op_smul ← add_opposite.op_vadd, | |
| has_smul.comp.is_scalar_tower ← has_vadd.comp.vadd_assoc_class, | |
| equiv.div_left_apply ← equiv.sub_left_apply, | |
| pi.eval_mul_hom ← pi.eval_add_hom, | |
| lt_mul_inv_iff_mul_lt ← lt_add_neg_iff_add_lt, | |
| is_regular ← is_add_regular, | |
| pi.mul_single_op ← pi.single_op, | |
| Semigroup.has_forget_to_Magma ← AddSemigroup.has_forget_to_AddMagma, | |
| continuous_map.coe_one ← continuous_map.coe_zero, | |
| subgroup.smul_opposite_image_mul_preimage ← add_subgroup.vadd_opposite_image_add_preimage, | |
| equiv.has_pow ← equiv.has_smul, | |
| submonoid.localization_map.mk'_self ← add_submonoid.localization_map.mk'_self, | |
| right.inv_lt_one_iff ← right.neg_neg_iff, | |
| units.copy ← add_units.copy, | |
| function.one_le_const_of_one_le ← function.const_nonneg_of_nonneg, | |
| subsemigroup.top_equiv_to_mul_hom ← add_subsemigroup.top_equiv_to_add_hom, | |
| units.inv_mul_of_eq ← add_units.neg_add_of_eq, | |
| measure_theory.quasi_measure_preserving_inv ← measure_theory.quasi_measure_preserving_neg, | |
| is_unit.mul_right_cancel ← is_add_unit.add_right_cancel, | |
| mul_mul_hom_apply ← add_add_hom_apply, | |
| one_hom.ext_iff ← zero_hom.ext_iff, | |
| with_bot.coe_eq_one ← with_bot.coe_eq_zero, | |
| subgroup.le_pi_iff ← add_subgroup.le_pi_iff, | |
| subgroup_class.coe_inclusion ← add_subgroup_class.coe_inclusion, | |
| multiset.prod_sum ← multiset.sum_sum, | |
| free_group.lift.range_eq_closure ← free_add_group.lift.range_eq_closure, | |
| mul_equiv.to_Mon_iso_inv ← add_equiv.to_AddMon_iso_neg, | |
| norm_eq_zero'' ← norm_eq_zero, | |
| mul_opposite.unop ← add_opposite.unop, | |
| order_dual.has_pow' ← order_dual.has_smul', | |
| mul_hom.prod_map_def ← add_hom.prod_map_def, | |
| commutative_of_cyclic_center_quotient ← commutative_of_add_cyclic_center_quotient, | |
| bounded_continuous_function.one_comp_continuous ← bounded_continuous_function.zero_comp_continuous, | |
| uniform_group.mk' ← uniform_add_group.mk', | |
| commute.zpow_zpow_self ← add_commute.zsmul_zsmul_self, | |
| has_lipschitz_mul.lipschitz_mul ← has_lipschitz_add.lipschitz_add, | |
| submonoid.map_id ← add_submonoid.map_id, | |
| mul_equiv.submonoid_congr ← add_equiv.add_submonoid_congr, | |
| submonoid.coe_inv ← add_submonoid.coe_neg, | |
| subgroup.mem_supr_of_mem ← add_subgroup.mem_supr_of_mem, | |
| free_monoid.to_list_mul ← free_add_monoid.to_list_add, | |
| pow_card_eq_one ← card_nsmul_eq_zero, | |
| measure_theory.simple_func.range_one ← measure_theory.simple_func.range_zero, | |
| le_mul_of_le_of_one_le ← le_add_of_le_of_nonneg, | |
| lattice_ordered_comm_group.pos_le_one_iff ← lattice_ordered_comm_group.pos_nonpos_iff, | |
| finset.inv_singleton ← finset.neg_singleton, | |
| finset.prod_lt_prod_of_nonempty' ← finset.sum_lt_sum_of_nonempty, | |
| group_seminorm.inhabited ← add_group_seminorm.inhabited, | |
| mul_hom_class.map_mul ← add_hom_class.map_add, | |
| monoid_hom.fintype_mrange ← add_monoid_hom.fintype_mrange, | |
| div_lt_div_left' ← sub_lt_sub_left, | |
| has_compact_mul_support.mono' ← has_compact_support.mono', | |
| continuous_monoid_hom.to_continuous_map ← continuous_add_monoid_hom.to_continuous_map, | |
| inv.is_group_hom ← neg.is_add_group_hom, | |
| measure_theory.measure.haar ← measure_theory.measure.add_haar, | |
| monoid_hom.normal_ker ← add_monoid_hom.normal_ker, | |
| exists_ne_one_of_finprod_mem_ne_one ← exists_ne_zero_of_finsum_mem_ne_zero, | |
| finset.prod_empty ← finset.sum_empty, | |
| submonoid.bot_or_exists_ne_one ← add_submonoid.bot_or_exists_ne_zero, | |
| submonoid.exists_multiset_of_mem_closure ← add_submonoid.exists_multiset_of_mem_closure, | |
| mul_left_embedding_eq_mul_right_embedding ← add_left_embedding_eq_add_right_embedding, | |
| subgroup.is_commutative.comm_group ← add_subgroup.is_commutative.add_comm_group, | |
| multiset.ae_measurable_prod ← multiset.ae_measurable_sum, | |
| mul_right_embedding_apply ← add_right_embedding_apply, | |
| filter.le_div_iff ← filter.le_sub_iff, | |
| multiset.single_le_prod ← multiset.single_le_sum, | |
| order_monoid_hom.coe_mk ← order_add_monoid_hom.coe_mk, | |
| con.mul ← add_con.add, | |
| powers_hom ← multiples_hom, | |
| map_prod ← map_sum, | |
| measure_theory.measure_eq_zero_iff_eq_empty_of_smul_invariant ← measure_theory.measure_eq_zero_iff_eq_empty_of_vadd_invariant, | |
| CommMon.concrete_category ← AddCommMon.concrete_category, | |
| subgroup.subgroup_normal.mem_comm ← add_subgroup.subgroup_normal.mem_comm, | |
| free_magma.lift ← free_add_magma.lift, | |
| measure_theory.measure.measure_preimage_inv ← measure_theory.measure.measure_preimage_neg, | |
| comm_semigroup ← add_comm_semigroup, | |
| set.smul_set_inter ← set.vadd_set_inter, | |
| finset.smul_card_le ← finset.vadd_card_le, | |
| tendsto_norm_div_self ← tendsto_norm_sub_self, | |
| freiman_hom.mk_coe ← add_freiman_hom.mk_coe, | |
| orbit_subgroup_eq_right_coset ← orbit_add_subgroup_eq_right_coset, | |
| inv_involutive ← neg_involutive, | |
| is_unit.mul_left_inj ← is_add_unit.add_left_inj, | |
| inv_mul_lt_one_iff ← neg_add_neg_iff, | |
| submonoid.comap_le_comap_iff_of_surjective ← add_submonoid.comap_le_comap_iff_of_surjective, | |
| monoid_hom.map_inv₂ ← add_monoid_hom.map_inv₂, | |
| semigroup.opposite_smul_comm_class ← add_semigroup.opposite_vadd_comm_class, | |
| zpow_rec ← zsmul_rec, | |
| pow_sub ← sub_nsmul, | |
| compact_covered_by_mul_left_translates ← compact_covered_by_add_left_translates, | |
| prod.nnorm_def ← prod.nnnorm_def', | |
| of_dual_smul ← of_dual_vadd, | |
| list.perm.prod_eq' ← list.perm.sum_eq', | |
| finset.prod_lt_prod' ← finset.sum_lt_sum, | |
| left.mul_lt_one_of_le_of_lt ← left.add_neg_of_nonpos_of_neg, | |
| with_top.coe_lt_one ← with_top.coe_lt_zero, | |
| measurable.const_mul ← measurable.const_add, | |
| Mon.filtered_colimits.colimit_desc ← AddMon.filtered_colimits.colimit_desc, | |
| filter.tendsto.div_div ← filter.tendsto.sub_sub, | |
| multiset.prod_induction_nonempty ← multiset.sum_induction_nonempty, | |
| is_unit.map ← is_add_unit.map, | |
| Mon ← AddMon, | |
| powers.self_mem ← multiples.self_mem, | |
| finset.nonempty.smul_finset ← finset.nonempty.vadd_finset, | |
| multiset.prod_map_one ← multiset.sum_map_zero, | |
| con.has_inv ← add_con.has_neg, | |
| smul_mem_nhds ← vadd_mem_nhds, | |
| mul_le_of_le_inv_mul ← add_le_of_le_neg_add, | |
| mul_equiv.map_finprod ← add_equiv.map_finsum, | |
| set.smul_Union ← set.vadd_Union, | |
| submonoid.comap_top ← add_submonoid.comap_top, | |
| finset.image_monoid_hom_apply ← finset.image_add_monoid_hom_apply, | |
| mul_mem_class.coe_mul ← add_mem_class.coe_add, | |
| seminormed_comm_group.of_mul_dist ← seminormed_add_comm_group.of_add_dist, | |
| con.map_gen ← add_con.map_gen, | |
| continuous_map.comm_monoid ← continuous_map.add_comm_monoid, | |
| measure_theory.measure.haar.chaar_empty ← measure_theory.measure.haar.add_chaar_empty, | |
| subgroup.smul_to_equiv ← add_subgroup.vadd_to_equiv, | |
| path.mul ← path.add, | |
| mul_rotate' ← add_rotate', | |
| group_topology.complete_semilattice_Inf ← add_group_topology.complete_semilattice_Inf, | |
| eq_mul_of_div_eq' ← eq_add_of_sub_eq', | |
| subgroup_class.to_comm_group ← add_subgroup_class.to_add_comm_group, | |
| uniform_on_fun.monoid ← uniform_on_fun.add_monoid, | |
| free_group.red.cons_nil_iff_singleton ← free_add_group.red.cons_nil_iff_singleton, | |
| is_periodic_pt_mul_iff_pow_eq_one ← is_periodic_pt_add_iff_nsmul_eq_zero, | |
| commute.list_prod_left ← add_commute.list_sum_left, | |
| subgroup.prod_le_iff ← add_subgroup.prod_le_iff, | |
| order_monoid_hom.comp_one ← order_add_monoid_hom.comp_zero, | |
| set.set_smul_subset_set_smul_iff ← set.set_vadd_subset_set_vadd_iff, | |
| localization.away ← add_localization.away, | |
| finset.prod_congr_set ← finset.sum_congr_set, | |
| ultrafilter.semigroup ← ultrafilter.add_semigroup, | |
| mul_equiv.coe_monoid_hom_trans ← add_equiv.coe_add_monoid_hom_trans, | |
| mul_equiv.to_CommGroup_iso_inv ← add_equiv.to_AddCommGroup_iso_neg, | |
| left.self_le_inv ← left.self_le_neg, | |
| free_monoid.to_list_of_mul ← free_add_monoid.to_list_of_add, | |
| smooth_on.inv ← smooth_on.neg, | |
| mul_sup ← add_sup, | |
| mul_hom.mul_comp ← add_hom.add_comp, | |
| con_gen.rel ← add_con_gen.rel, | |
| linear_ordered_comm_group.zpow_succ' ← linear_ordered_add_comm_group.zsmul_succ', | |
| covariant_swap_mul_lt_of_covariant_mul_lt ← covariant_swap_add_lt_of_covariant_add_lt, | |
| linear_ordered_comm_group.mul ← linear_ordered_add_comm_group.add, | |
| measure_theory.content.is_mul_left_invariant_inner_content ← measure_theory.content.is_add_left_invariant_inner_content, | |
| set.inv_mem_Ioc_iff ← set.neg_mem_Ioc_iff, | |
| subgroup.relindex_eq_zero_of_le_left ← add_subgroup.relindex_eq_zero_of_le_left, | |
| linear_ordered_comm_monoid.npow_zero' ← linear_ordered_add_comm_monoid.nsmul_zero', | |
| localization.away.mul_equiv_of_quotient ← add_localization.away.add_equiv_of_quotient, | |
| mul_equiv.subgroup_map ← add_equiv.add_subgroup_map, | |
| set.preimage_mul_right_singleton ← set.preimage_add_right_singleton, | |
| measure_theory.measure_preserving_prod_mul ← measure_theory.measure_preserving_prod_add, | |
| finsupp.prod_filter_mul_prod_filter_not ← finsupp.sum_filter_add_sum_filter_not, | |
| finset.is_unit_coe ← finset.is_add_unit_coe, | |
| subgroup.pi ← add_subgroup.pi, | |
| antitone.mul_strict_anti' ← antitone.add_strict_anti, | |
| subgroup_class.inclusion ← add_subgroup_class.inclusion, | |
| finset.smul_finset_subset_smul_finset_iff ← finset.vadd_finset_subset_vadd_finset_iff, | |
| eq_div_iff_mul_eq' ← eq_sub_iff_add_eq, | |
| finset.prod_Ico_add' ← finset.sum_Ico_add', | |
| finset.prod_erase_mul ← finset.sum_erase_add, | |
| subgroup.mem_left_transversals_iff_exists_unique_quotient_mk'_eq ← add_subgroup.mem_left_transversals_iff_exists_unique_quotient_mk'_eq, | |
| category_theory.discrete.monoidal_functor_to_lax_monoidal_functor_to_functor_obj_as ← discrete.add_monoidal_functor_to_lax_monoidal_functor_to_functor_obj_as, | |
| free_group.red.step.sublist ← free_add_group.red.step.sublist, | |
| mem_emetric_ball_one_iff ← mem_emetric_ball_zero_iff, | |
| continuous.exists_forall_le_of_has_compact_mul_support ← continuous.exists_forall_le_of_has_compact_support, | |
| mem_left_coset_left_coset ← mem_left_add_coset_left_add_coset, | |
| mul_equiv_iso_CommGroup_iso ← add_equiv_iso_AddCommGroup_iso, | |
| division_monoid ← subtraction_monoid, | |
| finset.smul_subset_smul_left ← finset.vadd_subset_vadd_left, | |
| mul_equiv.ext_iff ← add_equiv.ext_iff, | |
| set_like.smul_def ← set_like.vadd_def, | |
| is_unit.mul_div_mul_left ← is_add_unit.add_sub_add_left, | |
| set.one_le_mul_indicator ← set.indicator_nonneg, | |
| filter.tendsto.smul ← filter.tendsto.vadd, | |
| group.mul_left_inv ← add_group.add_left_neg, | |
| map_mul_map_eq_map_mul_map ← map_add_map_eq_map_add_map, | |
| order_dual.covariant_class_mul_lt ← order_dual.covariant_class_add_lt, | |
| smul_eq_self_of_preimage_zpow_eq_self ← vadd_eq_self_of_preimage_zsmul_eq_self, | |
| strict_anti.const_mul' ← strict_anti.const_add, | |
| subgroup.relindex_infi_ne_zero ← add_subgroup.relindex_infi_ne_zero, | |
| finset.pow_eq_prod_const ← finset.nsmul_eq_sum_const, | |
| div_mul_eq_div_mul_one_div ← sub_add_eq_sub_add_zero_sub, | |
| has_lipschitz_mul.C ← has_lipschitz_add.C, | |
| mul_opposite.edist_unop ← add_opposite.edist_unop, | |
| submonoid.localization_map.map_right_cancel ← add_submonoid.localization_map.map_right_cancel, | |
| interval.has_one ← interval.has_zero, | |
| order_dual.cancel_monoid ← order_dual.cancel_add_monoid, | |
| smooth_mul ← smooth_add, | |
| finsupp.prod_ite_eq' ← finsupp.sum_ite_eq', | |
| measure_theory.integrable_comp_div_left ← measure_theory.integrable_comp_sub_left, | |
| mul_action.orbit.coe_smul ← add_action.orbit.coe_vadd, | |
| mul_equiv.op ← add_equiv.op, | |
| finprod_eq_if ← finsum_eq_if, | |
| inf_eq_bot_of_coprime ← add_inf_eq_bot_of_coprime, | |
| multiset.prod_map_eq_pow_single ← multiset.sum_map_eq_nsmul_single, | |
| norm_mul_le' ← norm_add_le, | |
| measure_theory.measure_mul_lintegral_eq ← measure_theory.measure_add_lintegral_eq, | |
| tendsto_inv_nhds_within_Ici_inv ← tendsto_neg_nhds_within_Ici_neg, | |
| is_cyclic ← is_add_cyclic, | |
| set.smul_set_singleton ← set.vadd_set_singleton, | |
| is_unit_iff_exists_inv' ← is_add_unit_iff_exists_neg', | |
| submonoid.mem_sup_left ← add_submonoid.mem_sup_left, | |
| set.smul_set_Union₂ ← set.vadd_set_Union₂, | |
| submonoid.localization_map.of_mul_equiv_of_dom ← add_submonoid.localization_map.of_add_equiv_of_dom, | |
| finset.multiplicative_energy_mono ← finset.additive_energy_mono, | |
| measure_theory.is_fundamental_domain.is_mul_left_invariant_map ← measure_theory.is_add_fundamental_domain.is_add_left_invariant_map, | |
| mul_action.orbit_rel.quotient.orbit_eq_orbit_out ← add_action.orbit_rel.quotient.orbit_eq_orbit_out, | |
| of_lex_pow ← of_lex_smul, | |
| free_monoid.of_list_map ← free_add_monoid.of_list_map, | |
| filter.pure_mul ← filter.pure_add, | |
| group.fintype_of_ker_of_codom ← add_group.fintype_of_ker_of_codom, | |
| mul_hom.coprod_apply ← add_hom.coprod_apply, | |
| continuous_on.const_smul ← continuous_on.const_vadd, | |
| group.to_monoid ← add_group.to_add_monoid, | |
| Group.mono_iff_injective ← AddGroup.mono_iff_injective, | |
| units.continuous_coe ← add_units.continuous_coe, | |
| mul_action.comp_hom ← add_action.comp_hom, | |
| is_group_hom.trivial_ker_iff_eq_one ← is_add_group_hom.trivial_ker_iff_eq_zero, | |
| finset.prod_extend_by_one ← finset.sum_extend_by_zero, | |
| mul_equiv.arrow_congr ← add_equiv.arrow_congr, | |
| le_of_mul_le_right ← le_of_add_le_right, | |
| freiman_hom.cancel_left_on ← add_freiman_hom.cancel_left_on, | |
| right.self_le_inv ← right.self_le_neg, | |
| div_inv_monoid.inv ← sub_neg_monoid.neg, | |
| finset.mul_antidiagonal_mono_left ← finset.add_antidiagonal_mono_left, | |
| subsemigroup.map_le_of_le_comap ← add_subsemigroup.map_le_of_le_comap, | |
| Mon.limit_π_monoid_hom ← AddMon.limit_π_add_monoid_hom, | |
| metric.bounded.exists_pos_norm_le' ← metric.bounded.exists_pos_norm_le, | |
| group_topology.coinduced_continuous ← add_group_topology.coinduced_continuous, | |
| is_compact.mul_closed_ball_one ← is_compact.add_closed_ball_zero, | |
| has_continuous_mul_infi ← has_continuous_add_infi, | |
| order_of_eq_of_pow_and_pow_div_prime ← add_order_of_eq_of_nsmul_and_div_prime_nsmul, | |
| mul_salem_spencer.image ← add_salem_spencer.image, | |
| mul_equiv.inv ← add_equiv.neg, | |
| submonoid.mem_prod ← add_submonoid.mem_prod, | |
| monoid_hom.comap_mker ← add_monoid_hom.comap_mker, | |
| mul_action.orbit_zpowers_equiv ← add_action.orbit_zmultiples_equiv, | |
| not_mem_mul_tsupport_iff_eventually_eq ← not_mem_tsupport_iff_eventually_eq, | |
| ordered_comm_monoid.one ← ordered_add_comm_monoid.zero, | |
| con.induction_on ← add_con.induction_on, | |
| set.finite.smul_set ← set.finite.vadd_set, | |
| has_compact_mul_support.intro ← has_compact_support.intro, | |
| subgroup.injective_noncomm_pi_coprod_of_independent ← add_subgroup.injective_noncomm_pi_coprod_of_independent, | |
| free_monoid.of_list_join ← free_add_monoid.of_list_join, | |
| free_magma.mul_map_seq ← free_add_magma.add_map_seq, | |
| measurable.smul ← measurable.vadd, | |
| one_hom.comp_apply ← zero_hom.comp_apply, | |
| function.extend_one ← function.extend_zero, | |
| mem_closure_one_iff_norm ← mem_closure_zero_iff_norm, | |
| ulift.right_cancel_semigroup ← ulift.add_right_cancel_semigroup, | |
| comm_monoid.mul ← add_comm_monoid.add, | |
| filter.smul_comm_class_filter' ← filter.vadd_comm_class_filter', | |
| comm_semigroup.is_left_cancel_mul.to_is_cancel_mul ← add_comm_semigroup.is_left_cancel_add.to_is_cancel_add, | |
| inv_comp_inv ← neg_comp_neg, | |
| subgroup.closure_induction_right ← add_subgroup.closure_induction_right, | |
| multiset.noncomm_prod_cons ← multiset.noncomm_sum_cons, | |
| con.ext' ← add_con.ext', | |
| continuous_norm' ← continuous_norm, | |
| function.embedding.mul_action ← function.embedding.add_action, | |
| monoid_hom.comp_hom_apply_apply ← add_monoid_hom.comp_hom_apply_apply, | |
| homeomorph.shear_mul_right_coe ← homeomorph.shear_add_right_coe, | |
| submonoid.localization_map.to_map ← add_submonoid.localization_map.to_map, | |
| norm_prod_le ← norm_sum_le, | |
| set.div_Inter₂_subset ← set.sub_Inter₂_subset, | |
| finset.has_mul ← finset.has_add, | |
| is_lub.inv ← is_lub.neg, | |
| subgroup_class.inclusion_right ← add_subgroup_class.inclusion_right, | |
| free_group.to_word_eq_nil_iff ← free_add_group.to_word_eq_nil_iff, | |
| interval.bot_pow ← interval.bot_nsmul, | |
| free_semigroup.rec_on_mul ← free_add_semigroup.rec_on_add, | |
| inv_one_class.to_has_one ← neg_zero_class.to_has_zero, | |
| lattice_ordered_comm_group.mabs_mul_le ← lattice_ordered_comm_group.abs_add_le, | |
| submonoid.mem_carrier ← add_submonoid.mem_carrier, | |
| subsemigroup.coe_map ← add_subsemigroup.coe_map, | |
| part.some_div_some ← part.some_sub_some, | |
| finprod_mem_union ← finsum_mem_union, | |
| subgroup.mem_right_transversals.mul_inv_to_fun_mem ← add_subgroup.mem_right_transversals.add_neg_to_fun_mem, | |
| measure_theory.measure.haar.prehaar_mem_haar_product ← measure_theory.measure.haar.add_prehaar_mem_add_haar_product, | |
| continuous_at.inv ← continuous_at.neg, | |
| _private.2630859353.mul_normal_aux ← _private.2630859353.add_normal_aux, | |
| group.to_cancel_monoid ← add_group.to_cancel_add_monoid, | |
| measure_theory.is_fundamental_domain.mk' ← measure_theory.is_add_fundamental_domain.mk', | |
| semiconj_by.units_of_coe ← add_semiconj_by.add_units_of_coe, | |
| prod.ordered_comm_monoid ← prod.ordered_add_comm_monoid, | |
| submonoid.le_prod_iff ← add_submonoid.le_prod_iff, | |
| measure_theory.integral_eq_zero_of_mul_right_eq_neg ← measure_theory.integral_eq_zero_of_add_right_eq_neg, | |
| tendsto_one_iff_norm_tendsto_one ← tendsto_zero_iff_norm_tendsto_zero, | |
| monoid.pow_exponent_eq_one ← add_monoid.exponent_nsmul_eq_zero, | |
| prod.snd_one ← prod.snd_zero, | |
| with_top.coe_one ← with_top.coe_zero, | |
| division_monoid.div ← subtraction_monoid.sub, | |
| is_subgroup.trivial ← is_add_subgroup.trivial, | |
| smooth_map.monoid ← smooth_map.add_monoid, | |
| function.injective.map_at_top_finset_prod_eq ← function.injective.map_at_top_finset_sum_eq, | |
| set.mem_center_iff ← set.mem_add_center, | |
| mul_equiv.apply_eq_iff_symm_apply ← add_equiv.apply_eq_iff_symm_apply, | |
| set.one_mem_center ← set.zero_mem_add_center, | |
| finset.coe_div ← finset.coe_sub, | |
| has_exists_mul_of_le.exists_mul_of_le ← has_exists_add_of_le.exists_add_of_le, | |
| is_unit.mul_inv_cancel_right ← is_add_unit.add_neg_cancel_right, | |
| subgroup.saturated ← add_subgroup.saturated, | |
| ulift.left_cancel_monoid ← ulift.add_left_cancel_monoid, | |
| set.finite.mul ← set.finite.add, | |
| left.inv_lt_one_iff ← left.neg_neg_iff, | |
| set.inv_subset ← set.neg_subset, | |
| min_mul_max ← min_add_max, | |
| con.eq ← add_con.eq, | |
| finset.prod_eq_prod_iff_of_le ← finset.sum_eq_sum_iff_of_le, | |
| free_magma.lift_of ← free_add_magma.lift_of, | |
| measure_theory.is_fundamental_domain.restrict_restrict ← measure_theory.is_add_fundamental_domain.restrict_restrict, | |
| linear_ordered_comm_group.one ← linear_ordered_add_comm_group.zero, | |
| con.ker_lift_range_eq ← add_con.ker_lift_range_eq, | |
| filter.smul_filter_ne_bot_iff ← filter.vadd_filter_ne_bot_iff, | |
| is_lower_set.inv ← is_lower_set.neg, | |
| Group.ker_eq_bot_of_mono ← AddGroup.ker_eq_bot_of_mono, | |
| mul_equiv.is_mul_hom ← add_equiv.is_add_hom, | |
| set.smul_comm_class_set'' ← set.vadd_comm_class_set'', | |
| submonoid.comap_inf_map_of_injective ← add_submonoid.comap_inf_map_of_injective, | |
| is_unit.mul_inv_eq_one ← is_add_unit.add_neg_eq_zero, | |
| is_simple_group ← is_simple_add_group, | |
| free_group.lift.range_le ← free_add_group.lift.range_le, | |
| free_group.decidable_eq ← free_add_group.decidable_eq, | |
| continuous_monoid_hom_class.map_mul ← continuous_add_monoid_hom_class.map_add, | |
| multiset.one_le_prod_of_one_le ← multiset.sum_nonneg, | |
| one_hom.comp_one ← zero_hom.comp_zero, | |
| set.finset_prod_subset_finset_prod ← set.finset_sum_subset_finset_sum, | |
| is_unit.inv_mul_cancel_right ← is_add_unit.neg_add_cancel_right, | |
| has_continuous_inv_Inf ← has_continuous_neg_Inf, | |
| submonoid.localization_map.mul_equiv_of_localizations_apply ← add_submonoid.localization_map.add_equiv_of_localizations_apply, | |
| is_subgroup ← is_add_subgroup, | |
| pow_one ← one_nsmul, | |
| prod.smul_fst ← prod.vadd_fst, | |
| group_topology.coinduced ← add_group_topology.coinduced, | |
| finprod_mem_insert ← finsum_mem_insert, | |
| multiset.prod_add ← multiset.sum_add, | |
| commute.inv_mul_cancel_assoc ← add_commute.neg_add_cancel_assoc, | |
| finset.prod_subtype ← finset.sum_subtype, | |
| units.comm_group ← add_units.add_comm_group, | |
| group_seminorm.to_seminormed_group ← add_group_seminorm.to_seminormed_add_group, | |
| dense_range_smul ← dense_range_vadd, | |
| subset_interior_div_right ← subset_interior_sub_right, | |
| div_inv_one_monoid.to_div_inv_monoid ← sub_neg_zero_monoid.to_sub_neg_monoid, | |
| set.mul_indicator_const_preimage_eq_union ← set.indicator_const_preimage_eq_union, | |
| finset.mul_action ← finset.add_action, | |
| lattice_ordered_comm_group.pos_mul_neg ← lattice_ordered_comm_group.pos_add_neg, | |
| quotient_group.nhds_one_is_countably_generated ← quotient_add_group.nhds_zero_is_countably_generated, | |
| free_semigroup.traverse_mul ← free_add_semigroup.traverse_add, | |
| submonoid.coe_subtype ← add_submonoid.coe_subtype, | |
| is_unit.exists_right_inv ← is_add_unit.exists_neg, | |
| is_monoid_hom.to_is_mul_hom ← is_add_monoid_hom.to_is_add_hom, | |
| commute.pow_left ← add_commute.nsmul_left, | |
| is_unit.coe_inv_mul ← is_add_unit.coe_neg_add, | |
| mul_salem_spencer_singleton ← add_salem_spencer_singleton, | |
| group.fg_of_surjective ← add_group.fg_of_surjective, | |
| con.mul_ker ← add_con.add_ker, | |
| finset.is_pwo_support_mul_antidiagonal ← finset.is_pwo_support_add_antidiagonal, | |
| quotient_group.map_id_apply ← quotient_add_group.map_id_apply, | |
| finset.nonempty.of_mul_left ← finset.nonempty.of_add_left, | |
| set_like.has_smul ← set_like.has_vadd, | |
| prod.comm_group ← prod.add_comm_group, | |
| list.prod_eq_one_iff ← list.sum_eq_zero_iff, | |
| is_upper_set.inv ← is_upper_set.neg, | |
| set.smul_set_union ← set.vadd_set_union, | |
| free_group.reduce.church_rosser ← free_add_group.reduce.church_rosser, | |
| subgroup.ker_le_comap ← add_subgroup.ker_le_comap, | |
| semiconj_by.function_semiconj_mul_left ← add_semiconj_by.function_semiconj_add_left, | |
| submonoid_class.to_linear_ordered_cancel_comm_monoid ← add_submonoid_class.to_linear_ordered_cancel_add_comm_monoid, | |
| subgroup.subtype_comp_inclusion ← add_subgroup.subtype_comp_inclusion, | |
| Mon.filtered_colimits.cocone_morphism ← AddMon.filtered_colimits.cocone_morphism, | |
| filter.comm_semigroup ← filter.add_comm_semigroup, | |
| submonoid.mul_subset_closure ← add_submonoid.add_subset_closure, | |
| subsemigroup.closure_closure_coe_preimage ← add_subsemigroup.closure_closure_coe_preimage, | |
| submonoid.localization_map.mk'_eq_iff_eq_mul ← add_submonoid.localization_map.mk'_eq_iff_eq_add, | |
| set.mem_div ← set.mem_sub, | |
| pow_inv_comm ← nsmul_neg_comm, | |
| is_right_cancel_mul.mul_right_cancel ← is_right_cancel_add.add_right_cancel, | |
| units.pow_of_pow_eq_one ← add_units.nsmul_of_nsmul_eq_zero, | |
| submonoid.comap_surjective_of_injective ← add_submonoid.comap_surjective_of_injective, | |
| free_monoid.to_list ← free_add_monoid.to_list, | |
| monoid_hom.comp_assoc ← add_monoid_hom.comp_assoc, | |
| prod.right_cancel_semigroup ← prod.right_cancel_add_semigroup, | |
| measurable_one ← measurable_zero, | |
| CommGroup.forget₂_Group_preserves_limits ← AddCommGroup.forget₂_Group_preserves_limits, | |
| powers_hom_symm_apply ← multiples_hom_symm_apply, | |
| subgroup.normal.eq_bot_or_eq_top ← add_subgroup.normal.eq_bot_or_eq_top, | |
| strict_mono_on.inv ← strict_mono_on.neg, | |
| mul_one_class.ext ← add_zero_class.ext, | |
| pow_mem_closed_ball ← nsmul_mem_closed_ball, | |
| set.smul_set_eq_empty ← set.vadd_set_eq_empty, | |
| category_theory.iso.Magma_iso_to_mul_equiv ← category_theory.iso.AddMagma_iso_to_add_equiv, | |
| finprod_mem_finset_eq_prod ← finsum_mem_finset_eq_sum, | |
| free_group.norm_mk_le ← free_add_group.norm_mk_le, | |
| ordered_comm_group.mul_assoc ← ordered_add_comm_group.add_assoc, | |
| measure_theory.measure.haar.mul_left_index_le ← measure_theory.measure.haar.add_left_add_index_le, | |
| finset.eq_of_card_le_one_of_prod_eq ← finset.eq_of_card_le_one_of_sum_eq, | |
| subgroup.is_complement'_bot_right ← add_subgroup.is_complement'_bot_right, | |
| monoid_hom.coe_finset_prod ← add_monoid_hom.coe_finset_sum, | |
| measure_theory.quasi_measure_preserving_div_left_of_right_invariant ← measure_theory.quasi_measure_preserving_sub_left_of_right_invariant, | |
| finset.div_subset_div_left ← finset.sub_subset_sub_left, | |
| canonically_ordered_monoid.to_ordered_comm_monoid ← canonically_ordered_add_monoid.to_ordered_add_comm_monoid, | |
| lt_mul_of_one_lt_of_lt ← lt_add_of_pos_of_lt, | |
| measure_theory.simple_func.has_mul ← measure_theory.simple_func.has_add, | |
| free_group.map_pure ← free_add_group.map_pure, | |
| cancel_monoid.to_right_cancel_monoid ← add_cancel_monoid.to_add_right_cancel_monoid, | |
| ball_mul ← ball_add, | |
| group_seminorm.coe_sup ← add_group_seminorm.coe_sup, | |
| free_group.lift_symm_apply ← free_add_group.lift_symm_apply, | |
| continuous_monoid_hom.ext ← continuous_add_monoid_hom.ext, | |
| norm_le_zero_iff''' ← norm_le_zero_iff', | |
| right.pow_le_one_of_le ← right.pow_nonpos, | |
| set.mul_indicator_eq_one' ← set.indicator_eq_zero', | |
| continuous_on_zpow ← continuous_on_zsmul, | |
| tendsto_uniformly_on_filter.mul ← tendsto_uniformly_on_filter.add, | |
| mul_action ← add_action, | |
| div_eq_iff_eq_mul' ← sub_eq_iff_eq_add', | |
| subgroup.coe_subgroup_of ← add_subgroup.coe_add_subgroup_of, | |
| is_unit.eq_div_iff ← is_add_unit.eq_sub_iff, | |
| set.div_subset_div_left ← set.sub_subset_sub_left, | |
| comm_group.to_division_comm_monoid ← add_comm_group.to_division_add_comm_monoid, | |
| quotient_group.congr ← quotient_add_group.congr, | |
| subgroup.rank_closure_finset_le_card ← add_subgroup.rank_closure_finset_le_card, | |
| free_monoid.of_list_singleton ← free_add_monoid.of_list_singleton, | |
| is_right_regular.of_mul ← is_add_right_regular.of_add, | |
| monotone.const_mul' ← monotone.const_add, | |
| quotient_group.coe_pow ← quotient_add_group.coe_nsmul, | |
| pow_succ' ← succ_nsmul', | |
| pi.monoid_hom ← pi.add_monoid_hom, | |
| inv_le_one' ← neg_nonpos, | |
| subgroup.is_complement_singleton_top ← add_subgroup.is_complement_singleton_top, | |
| CommGroup.has_forget_to_CommMon ← AddCommGroup.has_forget_to_AddCommMon, | |
| mul_hom.mem_srange ← add_hom.mem_srange, | |
| has_uniform_continuous_const_smul.to_has_continuous_const_smul ← has_uniform_continuous_const_vadd.to_has_continuous_const_vadd, | |
| subgroup.has_npow ← add_subgroup.has_nsmul, | |
| subgroup.supr_induction ← add_subgroup.supr_induction, | |
| one_mul_eq_id ← zero_add_eq_id, | |
| monoid_hom_class.isometry_of_norm ← add_monoid_hom_class.isometry_of_norm, | |
| div_mul_comm ← sub_add_comm, | |
| inv_smul_smul ← neg_vadd_vadd, | |
| monoid_hom.eq_of_eq_on_dense ← add_monoid_hom.eq_of_eq_on_dense, | |
| subsemigroup.closure_empty ← add_subsemigroup.closure_empty, | |
| submonoid.localization_map.mul_equiv_of_mul_equiv ← add_submonoid.localization_map.add_equiv_of_add_equiv, | |
| measure_theory.measure.is_mul_left_invariant ← measure_theory.measure.is_add_left_invariant, | |
| group_topology.semilattice_inf ← add_group_topology.semilattice_inf, | |
| mul_equiv.to_CommGroup_iso ← add_equiv.to_AddCommGroup_iso, | |
| filter.germ.coe_inv ← filter.germ.coe_neg, | |
| mul_hom.comp_id ← add_hom.comp_id, | |
| filter.mul_action ← filter.add_action, | |
| mul_le_one' ← add_nonpos, | |
| CommGroup.is_zero_of_subsingleton ← AddCommGroup.is_zero_of_subsingleton, | |
| con.nat.has_pow ← add_con.quotient.has_nsmul, | |
| finprod_mem_image ← finsum_mem_image, | |
| subgroup.bot_or_nontrivial ← add_subgroup.bot_or_nontrivial, | |
| to_dual_one ← to_dual_zero, | |
| zpow_pow_order_of ← zsmul_smul_order_of, | |
| uniform_on_fun.uniform_group ← uniform_on_fun.uniform_add_group, | |
| subgroup.fg_iff ← add_subgroup.fg_iff, | |
| dist_div_eq_dist_mul_right ← dist_sub_eq_dist_add_right, | |
| free_group ← free_add_group, | |
| continuous_monoid_hom.mk'_to_monoid_hom_apply ← continuous_add_monoid_hom.mk'_to_add_monoid_hom_apply, | |
| cInf_one ← cInf_zero, | |
| division_comm_monoid.zpow_succ' ← subtraction_comm_monoid.zsmul_succ', | |
| le_mul_of_one_le_right' ← le_add_of_nonneg_right, | |
| group_seminorm.coe_le_coe ← add_group_seminorm.coe_le_coe, | |
| function.embedding.has_smul ← function.embedding.has_vadd, | |
| submonoid.map_bot ← add_submonoid.map_bot, | |
| commute.zpow_right ← add_commute.zsmul_right, | |
| finset.div_subset_div_right ← finset.sub_subset_sub_right, | |
| mul_opposite.op_mul ← add_opposite.op_add, | |
| set.piecewise_eq_mul_indicator ← set.piecewise_eq_indicator, | |
| group.one ← add_group.zero, | |
| finset.univ_mul_of_one_mem ← finset.univ_add_of_zero_mem, | |
| monoid_hom.compr₂ ← add_monoid_hom.compr₂, | |
| tendsto_uniformly_on.div ← tendsto_uniformly_on.sub, | |
| freiman_hom.coe_mk ← add_freiman_hom.coe_mk, | |
| map_one ← map_zero, | |
| submonoid.not_mem_of_not_mem_closure ← add_submonoid.not_mem_of_not_mem_closure, | |
| function.mul_support_along_fiber_finite_of_finite ← function.support_along_fiber_finite_of_finite, | |
| smul_left_cancel ← vadd_left_cancel, | |
| sum_card_order_of_eq_card_pow_eq_one ← sum_card_add_order_of_eq_card_nsmul_eq_zero, | |
| function.injective.semigroup ← function.injective.add_semigroup, | |
| continuous_monoid_hom.t2_space ← continuous_add_monoid_hom.t2_space, | |
| freiman_hom_class ← add_freiman_hom_class, | |
| pi.mul_single ← pi.single, | |
| has_compact_mul_support.comp_homeomorph ← has_compact_support.comp_homeomorph, | |
| finset.div_inter_subset ← finset.sub_inter_subset, | |
| Mon.filtered_colimits.colimit_cocone_is_colimit ← AddMon.filtered_colimits.colimit_cocone_is_colimit, | |
| tendsto_inv_nhds_within_Iic ← tendsto_neg_nhds_within_Iic, | |
| locally_constant.coe_one ← locally_constant.coe_zero, | |
| ordered_comm_group.npow ← ordered_add_comm_group.nsmul, | |
| group_filter_basis.conj ← add_group_filter_basis.conj, | |
| mul_opposite.pseudo_metric_space ← add_opposite.pseudo_metric_space, | |
| exponent_exists.is_torsion ← exponent_exists.is_add_torsion, | |
| submonoid.mem_inv ← add_submonoid.mem_neg, | |
| order_of_eq_zero_iff ← add_order_of_eq_zero_iff, | |
| measure_theory.strongly_measurable.mul_const ← measure_theory.strongly_measurable.add_const, | |
| is_compact.mul_closed_ball ← is_compact.add_closed_ball, | |
| measure_theory.smul_invariant_measure.zero ← measure_theory.vadd_invariant_measure.zero, | |
| nonarchimedean_group.prod_subset ← nonarchimedean_add_group.prod_subset, | |
| subgroup.noncomm_pi_coprod ← add_subgroup.noncomm_pi_coprod, | |
| preimage_mul_sphere ← preimage_add_sphere, | |
| inv_mul_le_iff_le_mul ← neg_add_le_iff_le_add, | |
| is_simple_group.is_simple_group_of_surjective ← is_simple_add_group.is_simple_add_group_of_surjective, | |
| set.Union_smul_left_image ← set.Union_vadd_left_image, | |
| monoid_hom.cod_restrict ← add_monoid_hom.cod_restrict, | |
| finprod_eq_mul_indicator_apply ← finsum_eq_indicator_apply, | |
| div_eq_mul_one_div ← sub_eq_add_zero_sub, | |
| submonoid.coe_Inf ← add_submonoid.coe_Inf, | |
| open_subgroup.mul_mem ← open_add_subgroup.add_mem, | |
| filter.germ.linear_ordered_comm_group ← filter.germ.linear_ordered_add_comm_group, | |
| monoid_hom.comap_bot' ← add_monoid_hom.comap_bot', | |
| set.image_one ← set.image_zero, | |
| set.mul_subset_mul ← set.add_subset_add, | |
| group_seminorm.add_apply ← add_group_seminorm.add_apply, | |
| list.alternating_prod_singleton ← list.alternating_sum_singleton, | |
| freiman_hom.map_prod_eq_map_prod' ← add_freiman_hom.map_sum_eq_map_sum', | |
| con.to_submonoid ← add_con.to_add_submonoid, | |
| measure_theory.simple_func.has_one ← measure_theory.simple_func.has_zero, | |
| subgroup.card_left_transversal ← add_subgroup.card_left_transversal, | |
| set.mul_indicator_le_one ← set.indicator_nonpos, | |
| monoid_hom.coprod ← add_monoid_hom.coprod, | |
| submonoid.mul_mem ← add_submonoid.add_mem, | |
| pow_lt_one' ← nsmul_neg, | |
| submonoid.localization_map.eq' ← add_submonoid.localization_map.eq', | |
| exists_open_nhds_one_split ← exists_open_nhds_zero_half, | |
| set.mul_indicator_empty' ← set.indicator_empty', | |
| subsemigroup.supr_induction ← add_subsemigroup.supr_induction, | |
| filter.germ.const_smul ← filter.germ.const_vadd, | |
| finset.prod_range_zero ← finset.sum_range_zero, | |
| inv_eq_one ← neg_eq_zero, | |
| locally_constant.mul_indicator ← locally_constant.indicator, | |
| free_monoid.to_list_of ← free_add_monoid.to_list_of, | |
| mul_singleton_mem_nhds ← add_singleton_mem_nhds, | |
| finset.nonempty.smul ← finset.nonempty.vadd, | |
| map_pos_of_ne_one ← map_pos_of_ne_zero, | |
| subgroup.closure_union ← add_subgroup.closure_union, | |
| measure_theory.measure.prod.measure.is_mul_right_invariant ← measure_theory.measure.prod.measure.is_add_right_invariant, | |
| set.mul_mem_centralizer ← set.add_mem_add_centralizer, | |
| finset.inter_mul_subset ← finset.inter_add_subset, | |
| measure_theory.simple_func.coe_mul ← measure_theory.simple_func.coe_add, | |
| mul_salem_spencer_pair ← add_salem_spencer_pair, | |
| zpow_eq_mod_card ← zsmul_eq_mod_card, | |
| punit.smul_comm_class ← punit.vadd_comm_class, | |
| equiv.mul_right_mul ← equiv.add_right_add, | |
| ulift.seminormed_comm_group ← ulift.seminormed_add_comm_group, | |
| con.sup_eq_con_gen ← add_con.sup_eq_add_con_gen, | |
| order_of_le_card_univ ← add_order_of_le_card_univ, | |
| subgroup.subgroup_of_eq_top ← add_subgroup.add_subgroup_of_eq_top, | |
| mul_action.regular.is_pretransitive ← add_action.regular.is_pretransitive, | |
| finset.prod_fn ← finset.sum_fn, | |
| measure_theory.strongly_measurable.const_mul ← measure_theory.strongly_measurable.const_add, | |
| dfinsupp.prod_inv ← dfinsupp.sum_neg, | |
| subgroup.relindex_inf_mul_relindex ← add_subgroup.relindex_inf_mul_relindex, | |
| approx_order_of.smul_subset_of_coprime ← approx_add_order_of.vadd_subset_of_coprime, | |
| subgroup.mem_right_transversals_iff_bijective ← add_subgroup.mem_right_transversals_iff_bijective, | |
| one_lt_mul_of_le_of_lt' ← add_pos_of_nonneg_of_pos, | |
| is_square.exists_sq ← even.exists_two_nsmul, | |
| comm_group.npow_succ' ← add_comm_group.nsmul_succ', | |
| measure_theory.measure_preserving_smul ← measure_theory.measure_preserving_vadd, | |
| inv_pow ← neg_nsmul, | |
| div_mul_eq_div_div_swap ← sub_add_eq_sub_sub_swap, | |
| mul_equiv_iso_CommMon_iso ← add_equiv_iso_AddCommMon_iso, | |
| mul_action.zpow_smul_eq_iff_minimal_period_dvd ← add_action.zsmul_vadd_eq_iff_minimal_period_dvd, | |
| finset.div_nonempty ← finset.sub_nonempty, | |
| measure_theory.fundamental_interior_union_fundamental_frontier ← measure_theory.add_fundamental_interior_union_add_fundamental_frontier, | |
| list.rel_prod ← list.rel_sum, | |
| multiset.prod_map_erase ← multiset.sum_map_erase, | |
| subgroup.normal.mem_comm ← add_subgroup.normal.mem_comm, | |
| sym_alg.unsym_eq_one_iff ← sym_alg.unsym_eq_zero_iff, | |
| set.mul_indicator_finset_prod ← set.indicator_finset_sum, | |
| quotient_group.coe_one ← quotient_add_group.coe_zero, | |
| filter.div_le_div_left ← filter.sub_le_sub_left, | |
| monoid_hom.to_mul_equiv ← add_monoid_hom.to_add_equiv, | |
| set.one_subset ← set.zero_subset, | |
| prod.swap_div ← prod.swap_sub, | |
| le_map_div_mul_map_div ← le_map_sub_add_map_sub, | |
| set.center_eq_univ ← set.add_center_eq_univ, | |
| finset.card_pow_div_pow_le ← finset.card_nsmul_sub_nsmul_le, | |
| subgroup.map_comap_eq ← add_subgroup.map_comap_eq, | |
| con.lift_on₂ ← add_con.lift_on₂, | |
| one_lt_of_inv_lt_one ← pos_of_neg_neg, | |
| measure_theory.measure_pos_iff_nonempty_of_smul_invariant ← measure_theory.measure_pos_iff_nonempty_of_vadd_invariant, | |
| monoid_hom.coe_ker ← add_monoid_hom.coe_ker, | |
| le_mul_left ← le_add_left, | |
| mv_polynomial.aeval_prod ← mv_polynomial.aeval_sum, | |
| norm_div_le ← norm_sub_le, | |
| Mon.filtered_colimits.colimit_mul_aux ← AddMon.filtered_colimits.colimit_add_aux, | |
| monoid_hom.flip_hom_apply ← add_monoid_hom.flip_hom_apply, | |
| units.embedding_embed_product ← add_units.embedding_embed_product, | |
| measure_theory.simple_func.comm_monoid ← measure_theory.simple_func.add_comm_monoid, | |
| submonoid.top_equiv_to_monoid_hom ← add_submonoid.top_equiv_to_add_monoid_hom, | |
| open_subgroup.has_top ← open_add_subgroup.has_top, | |
| is_unit.mul_eq_one_iff_eq_inv ← is_add_unit.add_eq_zero_iff_eq_neg, | |
| finset.subset_smul_finset_iff ← finset.subset_vadd_finset_iff, | |
| finset.singleton_mul ← finset.singleton_add, | |
| div_le_div_flip ← sub_le_sub_flip, | |
| group_filter_basis.to_filter_basis ← add_group_filter_basis.to_filter_basis, | |
| set.Inter₂_smul_subset ← set.Inter₂_vadd_subset, | |
| cancel_comm_monoid ← add_cancel_comm_monoid, | |
| nonempty_interval.comm_monoid ← nonempty_interval.add_comm_monoid, | |
| monoid_hom.of_map_mul_inv ← add_monoid_hom.of_map_add_neg, | |
| con.mk' ← add_con.mk', | |
| zpow_one ← one_zsmul, | |
| with_one.lift_coe ← with_zero.lift_coe, | |
| dense.smul ← dense.vadd, | |
| Mon.forget_preserves_limits ← AddMon.forget_preserves_limits, | |
| order_of_injective ← add_order_of_injective, | |
| pow_mul ← mul_nsmul', | |
| finset.prod_eq_mul_of_mem ← finset.sum_eq_add_of_mem, | |
| cancel_monoid.npow ← add_cancel_monoid.nsmul, | |
| mul_equiv.map_ne_one_iff ← add_equiv.map_ne_zero_iff, | |
| unique_mul.set_subsingleton ← unique_add.set_subsingleton, | |
| mul_opposite.op_homeomorph_symm_apply ← add_opposite.op_homeomorph_symm_apply, | |
| quotient_group.hom_quotient_zpow_of_hom_comp_of_right_inverse ← quotient_add_group.hom_quotient_zsmul_of_hom_comp_of_right_inverse, | |
| zpow_sub_one ← sub_one_zsmul, | |
| finset.multiplicative_energy_univ_right ← finset.additive_energy_univ_right, | |
| mul_action.self_equiv_sigma_orbits ← add_action.self_equiv_sigma_orbits, | |
| one_lt_inv_of_inv ← neg_pos_of_neg, | |
| subgroup.mem_right_transversals.mk'_to_equiv ← add_subgroup.mem_right_transversals.mk'_to_equiv, | |
| measure_theory.measure.measure_preserving_mul_right_inv ← measure_theory.measure.measure_preserving_add_right_neg, | |
| monoid.in_closure.mul ← add_monoid.in_closure.add, | |
| bounded_continuous_function.has_one ← bounded_continuous_function.has_zero, | |
| pi.normed_comm_group ← pi.normed_add_comm_group, | |
| subgroup.one_lt_card_iff_ne_bot ← add_subgroup.pos_card_iff_ne_bot, | |
| is_torsion_free.prod ← add_monoid.is_torsion_free.prod, | |
| filter.eventually_eq.const_smul ← filter.eventually_eq.const_vadd, | |
| subsemigroup.comap_injective_of_surjective ← add_subsemigroup.comap_injective_of_surjective, | |
| monoid.exponent_eq_supr_order_of' ← add_monoid.exponent_eq_supr_order_of', | |
| norm_div_pos_iff ← norm_sub_pos_iff, | |
| con.to_submonoid_inj ← add_con.to_add_submonoid_inj, | |
| div_inv_one_monoid.div_eq_mul_inv ← sub_neg_zero_monoid.sub_eq_add_neg, | |
| is_lub_inv' ← is_lub_neg', | |
| one_hom.single_apply ← zero_hom.single_apply, | |
| mul_right_cancel_iff ← add_right_cancel_iff, | |
| is_open.smul_left ← is_open.vadd_left, | |
| order_eq_card_powers ← add_order_of_eq_card_multiples, | |
| submonoid.localization_map.map_comp_map ← add_submonoid.localization_map.map_comp_map, | |
| map_div ← map_sub, | |
| subgroup.rank_congr ← add_subgroup.rank_congr, | |
| measure_theory.forall_measure_preimage_mul_right_iff ← measure_theory.forall_measure_preimage_add_right_iff, | |
| subgroup.unique ← add_subgroup.unique, | |
| semiconj_by.map ← add_semiconj_by.map, | |
| mul_mul_inv_cancel'_right ← add_add_neg_cancel'_right, | |
| one_hom.coe_mk ← zero_hom.coe_mk, | |
| subgroup.comap_map_eq_self_of_injective ← add_subgroup.comap_map_eq_self_of_injective, | |
| linear_ordered_comm_group.mul_left_inv ← linear_ordered_add_comm_group.add_left_neg, | |
| zpowers_hom_symm_apply ← zmultiples_hom_symm_apply, | |
| pi.has_mul ← pi.has_add, | |
| is_of_fin_order.mul ← is_of_fin_add_order.add, | |
| zpow_left_injective ← zsmul_right_injective, | |
| finset.coe_prod ← finset.coe_sum, | |
| mul_equiv.subsemigroup_map_symm_apply_coe ← add_equiv.subsemigroup_map_symm_apply_coe, | |
| Group.ext ← AddGroup.ext, | |
| mul_ne_mul_right ← add_ne_add_right, | |
| contravariant_swap_mul_lt_of_contravariant_mul_lt ← contravariant_swap_add_lt_of_contravariant_add_lt, | |
| of_dual_one ← of_dual_zero, | |
| pi.has_div ← pi.has_sub, | |
| max_mul_mul_right ← max_add_add_right, | |
| finset.noncomm_prod_map ← finset.noncomm_sum_map, | |
| mul_eq_of_eq_mul_inv ← add_eq_of_eq_add_neg, | |
| subgroup.dvd_index_map ← add_subgroup.dvd_index_map, | |
| submonoid.range_subtype ← add_submonoid.range_subtype, | |
| free_semigroup.map ← free_add_semigroup.map, | |
| eq_of_norm_div_eq_zero ← eq_of_norm_sub_eq_zero, | |
| hindman.FP_partition_regular ← hindman.FS_partition_regular, | |
| with_one.lift_unique ← with_zero.lift_unique, | |
| con.comm_monoid ← add_con.add_comm_monoid, | |
| group_seminorm.add_comp ← add_group_seminorm.add_comp, | |
| equiv.mul_right_one ← equiv.add_right_zero, | |
| set.smul_subset_smul ← set.vadd_subset_vadd, | |
| free_group.map.mk ← free_add_group.map.mk, | |
| min_mul_mul_right ← min_add_add_right, | |
| CommGroup.coe_of ← AddCommGroup.coe_of, | |
| group_topology.has_bot ← add_group_topology.has_bot, | |
| mem_ball_iff_norm''' ← mem_ball_iff_norm', | |
| filter.eventually_eq.div ← filter.eventually_eq.sub, | |
| Mon.coe_of ← AddMon.coe_of, | |
| pow_gcd_card_eq_one_iff ← gcd_nsmul_card_eq_zero_iff, | |
| comm_monoid.one ← add_comm_monoid.zero, | |
| lt_mul_iff_one_lt_right' ← lt_add_iff_pos_right, | |
| map_units_inv ← map_add_units_neg, | |
| lattice_ordered_comm_group.one_le_abs ← lattice_ordered_comm_group.abs_nonneg, | |
| pi.mul_support_mul_single_of_ne ← pi.support_single_of_ne, | |
| function.embedding.smul_apply ← function.embedding.vadd_apply, | |
| quotient_group.fintype_quotient_right_rel ← quotient_add_group.fintype_quotient_right_rel, | |
| ball_one_eq ← ball_zero_eq, | |
| monoid_hom.map_cyclic ← monoid_add_hom.map_add_cyclic, | |
| has_continuous_mul_of_smooth ← has_continuous_add_of_smooth, | |
| free_group.red.step.lift ← free_add_group.red.step.lift, | |
| free_group.inv_rev_empty ← free_add_group.neg_rev_empty, | |
| con.quotient.has_one ← add_con.quotient.has_zero, | |
| div_inv_one_monoid.npow_zero' ← sub_neg_zero_monoid.nsmul_zero', | |
| is_simple_group_of_prime_card ← is_simple_add_group_of_prime_card, | |
| list.sublist.prod_le_prod' ← list.sublist.sum_le_sum, | |
| set.Union_div_left_image ← set.Union_sub_left_image, | |
| comm_group.torsion_eq_torsion_submonoid ← add_comm_group.add_torsion_eq_add_torsion_submonoid, | |
| free_semigroup.is_lawful_traversable ← free_add_semigroup.is_lawful_traversable, | |
| function.surjective.mul_action ← function.surjective.add_action, | |
| units.mk_coe ← add_units.mk_coe, | |
| CommGroup.epi_iff_range_eq_top ← AddCommGroup.epi_iff_range_eq_top, | |
| csupr_mul_le ← csupr_add_le, | |
| free_group.induction_on ← free_add_group.induction_on, | |
| single_le_finprod ← single_le_finsum, | |
| ae_measurable_one ← ae_measurable_zero, | |
| mul_mem_upper_bounds_mul ← add_mem_upper_bounds_add, | |
| set.mul_indicator_of_mem ← set.indicator_of_mem, | |
| mul_equiv.Pi_subsingleton ← add_equiv.Pi_subsingleton, | |
| one_zpow ← zsmul_zero, | |
| measure_theory.is_locally_finite_measure_of_smul_invariant ← measure_theory.is_locally_finite_measure_of_vadd_invariant, | |
| free_magma.has_repr ← free_add_magma.has_repr, | |
| lower_set.has_smul ← lower_set.has_vadd, | |
| subsemigroup.mul_mem_sup ← add_subsemigroup.add_mem_sup, | |
| le_map_add_map_div' ← le_map_add_map_sub', | |
| squeeze_one_norm ← squeeze_zero_norm, | |
| subgroup_class.coe_inv ← add_subgroup_class.coe_neg, | |
| CommGroup.range_eq_top_of_epi ← AddCommGroup.range_eq_top_of_epi, | |
| interval.one_ne_bot ← interval.zero_ne_bot, | |
| with_one.map_map ← with_zero.map_map, | |
| range_subset_insert_image_mul_tsupport ← range_subset_insert_image_tsupport, | |
| one_smul ← zero_vadd, | |
| mul_equiv.mul_equiv_class ← add_equiv.add_equiv_class, | |
| nonempty_interval.div_mem_div ← nonempty_interval.sub_mem_sub, | |
| finset.prod_finset_coe ← finset.sum_finset_coe, | |
| Mon.of ← AddMon.of, | |
| set.mem_list_prod ← set.mem_list_sum, | |
| submonoid.prod_mono ← add_submonoid.prod_mono, | |
| commute.mul_right ← add_commute.add_right, | |
| subgroup.map_sup ← add_subgroup.map_sup, | |
| CommMon.filtered_colimits.colimit_cocone ← AddCommMon.filtered_colimits.colimit_cocone, | |
| norm_eq_of_mem_sphere' ← norm_eq_of_mem_sphere, | |
| mul_mem_connected_component_one ← add_mem_connected_component_zero, | |
| lt_div_iff_mul_lt' ← lt_sub_iff_add_lt', | |
| order_of_eq_prime_pow ← add_order_of_eq_prime_pow, | |
| free_group.mk_to_word ← free_add_group.mk_to_word, | |
| set.swap_mem_mul_antidiagonal ← set.swap_mem_add_antidiagonal, | |
| Mon.filtered_colimits.M ← AddMon.filtered_colimits.M, | |
| inv_mem_nhds_one ← neg_mem_nhds_zero, | |
| mul_equiv_iso_Mon_iso ← add_equiv_iso_AddMon_iso, | |
| set.mem_of_mul_indicator_ne_one ← set.mem_of_indicator_ne_zero, | |
| finsupp.prod_add_index ← finsupp.sum_add_index, | |
| has_inv.to_has_abs ← has_neg.to_has_abs, | |
| monoid_hom.one_apply ← add_monoid_hom.zero_apply, | |
| locally_constant.coe_inv ← locally_constant.coe_neg, | |
| monoid_hom.map_finprod_mem ← add_monoid_hom.map_finsum_mem, | |
| mul_equiv.symm_trans_apply ← add_equiv.symm_trans_apply, | |
| nat.prod_divisors_antidiagonal ← nat.sum_divisors_antidiagonal, | |
| con.quotient_ker_equiv_of_surjective ← add_con.quotient_ker_equiv_of_surjective, | |
| subgroup.nat_card_dvd_of_le ← add_subgroup.nat_card_dvd_of_le, | |
| group_norm.to_normed_comm_group ← add_group_norm.to_normed_add_comm_group, | |
| seminormed_comm_group.of_mul_dist' ← seminormed_add_comm_group.of_add_dist', | |
| fintype.prod_eq_one ← fintype.sum_eq_zero, | |
| subgroup.centralizer_closure ← add_subgroup.centralizer_closure, | |
| mul_hom.op ← add_hom.op, | |
| is_central_scalar.unop_smul_eq_smul ← is_central_vadd.unop_vadd_eq_vadd, | |
| subgroup.map_equiv_eq_comap_symm ← add_subgroup.map_equiv_eq_comap_symm, | |
| units.val_eq_coe ← add_units.val_eq_coe, | |
| monoid_hom.iterate_map_div ← add_monoid_hom.iterate_map_sub, | |
| filter.inv_le_inv ← filter.neg_le_neg, | |
| preimage_mul_closed_ball ← preimage_add_closed_ball, | |
| free_monoid.mrange_lift ← free_add_monoid.mrange_lift, | |
| order_of_dvd_of_pow_eq_one ← add_order_of_dvd_of_nsmul_eq_zero, | |
| finset.inter_smul_subset ← finset.inter_vadd_subset, | |
| nonempty_interval.to_prod_one ← nonempty_interval.to_prod_zero, | |
| linear_ordered_comm_monoid.one_mul ← linear_ordered_add_comm_monoid.zero_add, | |
| right_coset_equivalence ← right_add_coset_equivalence, | |
| is_subgroup.mem_norm_comm_iff ← is_add_subgroup.mem_norm_comm_iff, | |
| free_monoid ← free_add_monoid, | |
| division_comm_monoid.one_mul ← subtraction_comm_monoid.zero_add, | |
| submonoid.localization_map.map_map ← add_submonoid.localization_map.map_map, | |
| pow_mem_ball ← nsmul_mem_ball, | |
| is_subgroup.center_normal ← is_add_subgroup.add_center_normal, | |
| group_filter_basis.has_basis ← add_group_filter_basis.has_basis, | |
| free_group.red.step.append_left_iff ← free_add_group.red.step.append_left_iff, | |
| set.image_mul_right' ← set.image_add_right', | |
| mul_hom.coe_inj ← add_hom.coe_inj, | |
| division_comm_monoid.to_comm_monoid ← subtraction_comm_monoid.to_add_comm_monoid, | |
| measure_theory.measure.regular.inv ← measure_theory.measure.regular.neg, | |
| set.Union₂_div ← set.Union₂_sub, | |
| subgroup.fintype_of_index_ne_zero ← add_subgroup.fintype_of_index_ne_zero, | |
| subsemigroup.comap_infi ← add_subsemigroup.comap_infi, | |
| has_smul.comp.smul_comm_class' ← has_vadd.comp.vadd_comm_class', | |
| measure_theory.is_fundamental_domain.set_integral_eq ← measure_theory.is_add_fundamental_domain.set_integral_eq, | |
| set.subset_one_iff_eq ← set.subset_zero_iff_eq, | |
| submonoid.localization_map.mul_equiv_of_mul_equiv_eq_map ← add_submonoid.localization_map.add_equiv_of_add_equiv_eq_map, | |
| is_right_cancel_mul ← is_right_cancel_add, | |
| smooth_at_finset_prod' ← smooth_at_finset_sum', | |
| free_group.red.not_step_nil ← free_add_group.red.not_step_nil, | |
| continuous_mul_right ← continuous_add_right, | |
| con.le_iff ← add_con.le_iff, | |
| fintype.eq_of_subsingleton_of_prod_eq ← fintype.eq_of_subsingleton_of_sum_eq, | |
| finprod_mem_eq_of_bij_on ← finsum_mem_eq_of_bij_on, | |
| finset.prod_le_prod_of_subset' ← finset.sum_le_sum_of_subset, | |
| set.bdd_above_mul ← set.bdd_above_add, | |
| submonoid.localization_map.mk'_mul_cancel_right ← add_submonoid.localization_map.mk'_add_cancel_right, | |
| set.inter_div_subset ← set.inter_sub_subset, | |
| subgroup.one_lt_index_of_ne_top ← add_subgroup.one_lt_index_of_ne_top, | |
| quotient_group.eq_one_iff ← quotient_add_group.eq_zero_iff, | |
| one_hom.comp_id ← zero_hom.comp_id, | |
| is_group_hom.to_is_mul_hom ← is_add_group_hom.to_is_add_hom, | |
| filter.has_mul ← filter.has_add, | |
| submonoid.mul_mem_sup ← add_submonoid.add_mem_sup, | |
| div_pow ← nsmul_sub, | |
| div_div_div_comm ← sub_sub_sub_comm, | |
| linear_ordered_comm_monoid.to_ordered_comm_monoid ← linear_ordered_add_comm_monoid.to_ordered_add_comm_monoid, | |
| units.copy_eq ← add_units.copy_eq, | |
| prod.smul_swap ← prod.vadd_swap, | |
| finset.prod_range_one ← finset.sum_range_one, | |
| subgroup.mem_map_of_mem ← add_subgroup.mem_map_of_mem, | |
| nonempty_interval.mul_eq_one_iff ← nonempty_interval.add_eq_zero_iff, | |
| pi.mul_single_one ← pi.single_zero, | |
| continuous_monoid_hom.topological_group ← continuous_add_monoid_hom.topological_add_group, | |
| units.inv_mul_eq_iff_eq_mul ← add_units.neg_add_eq_iff_eq_add, | |
| subgroup.left_transversals.mul_action ← add_subgroup.left_transversals.add_action, | |
| CommMon.large_category ← AddCommMon.large_category, | |
| set.mul_Inter_subset ← set.add_Inter_subset, | |
| free_magma.lift_comp_of' ← free_add_magma.lift_comp_of', | |
| mem_ball_one_iff ← mem_ball_zero_iff, | |
| function.mul_support_eq_preimage ← function.support_eq_preimage, | |
| coe_norm_group_seminorm ← coe_norm_add_group_seminorm, | |
| is_open.Union_smul ← is_open.Union_vadd, | |
| division_comm_monoid.mul_one ← subtraction_comm_monoid.add_zero, | |
| mul_equiv.to_Mon_iso ← add_equiv.to_AddMon_iso, | |
| monotone.inv ← monotone.neg, | |
| group ← add_group, | |
| pow_coprime_one ← nsmul_coprime_zero, | |
| pi.mul_apply ← pi.add_apply, | |
| strict_anti_on.mul' ← strict_anti_on.add, | |
| con.induction_on_units ← add_con.induction_on_add_units, | |
| monoid_hom.coe_snd ← add_monoid_hom.coe_snd, | |
| part.div_get_eq ← part.sub_get_eq, | |
| set.div_Union ← set.sub_Union, | |
| finprod_mem_bUnion ← finsum_mem_bUnion, | |
| Sup_mul ← Sup_add, | |
| is_compact.exists_finite_cover_smul ← is_compact.exists_finite_cover_vadd, | |
| inv_mul_lt_one_iff_lt ← neg_add_neg_iff_lt, | |
| filter.principal_one ← filter.principal_zero, | |
| commute.eq ← add_commute.eq, | |
| mul_action.supports ← add_action.supports, | |
| CommGroup.filtered_colimits.forget₂_Group_preserves_filtered_colimits ← AddCommGroup.filtered_colimits.forget₂_AddGroup_preserves_filtered_colimits, | |
| isometry_equiv.coe_mul_right ← isometry_equiv.coe_add_right, | |
| monoid_hom.map_mrange ← add_monoid_hom.map_mrange, | |
| con ← add_con, | |
| inv_lt_one_of_one_lt ← neg_neg_of_pos, | |
| finset.mul_subset_mul ← finset.add_subset_add, | |
| multiset.ae_strongly_measurable_prod ← multiset.ae_strongly_measurable_sum, | |
| mul_lt_of_mul_lt_left ← add_lt_of_add_lt_left, | |
| filter.mem_inv ← filter.mem_neg, | |
| units.coe_map_inv ← add_units.coe_map_neg, | |
| monoid.is_torsion.torsion_mul_equiv_apply ← add_monoid.is_torsion.torsion_add_equiv_apply, | |
| is_unit.coe_unit' ← is_add_unit.coe_add_unit', | |
| list.tendsto_prod ← list.tendsto_sum, | |
| canonically_linear_ordered_monoid.mul_le_mul_left ← canonically_linear_ordered_add_monoid.add_le_add_left, | |
| measure_theory.simple_func.const_mul_eq_map ← measure_theory.simple_func.const_add_eq_map, | |
| con.coe_mk' ← add_con.coe_mk', | |
| subgroup.map_inf_eq ← add_subgroup.map_inf_eq, | |
| fin.prod_univ_cast_succ ← fin.sum_univ_cast_succ, | |
| filter.ne_bot.one_le_div ← filter.ne_bot.nonneg_sub, | |
| con.map_of_surjective ← add_con.map_of_surjective, | |
| mul_equiv.subsemigroup_congr ← add_equiv.subsemigroup_congr, | |
| filter.has_npow ← filter.has_nsmul, | |
| Mon.filtered_colimits.M.mk ← AddMon.filtered_colimits.M.mk, | |
| homeomorph.smul ← homeomorph.vadd, | |
| finprod_mem_sUnion ← finsum_mem_sUnion, | |
| finset.prod_lt_prod_of_subset' ← finset.sum_lt_sum_of_subset, | |
| Mon.sections_submonoid ← AddMon.sections_add_submonoid, | |
| subgroup.ker_inclusion ← add_subgroup.ker_inclusion, | |
| probability_theory.Indep_fun.indep_fun_finset_prod_of_not_mem ← probability_theory.Indep_fun.indep_fun_finset_sum_of_not_mem, | |
| continuous_map.has_continuous_mul ← continuous_map.has_continuous_add, | |
| punit.div_eq ← punit.sub_eq, | |
| set.nonempty.of_div_left ← set.nonempty.of_sub_left, | |
| finprod_mem_inter_mul_diff' ← finsum_mem_inter_add_diff', | |
| mul_inv_le_inv_mul_iff ← add_neg_le_neg_add_iff, | |
| function.mul_support_comp_eq_preimage ← function.support_comp_eq_preimage, | |
| continuous_monoid_hom_class.to_continuous_map_class ← continuous_add_monoid_hom_class.to_continuous_map_class, | |
| inv_mul_cancel_left ← neg_add_cancel_left, | |
| edist_eq_coe_nnnorm_div ← edist_eq_coe_nnnorm_sub, | |
| division_comm_monoid.inv_inv ← subtraction_comm_monoid.neg_neg, | |
| pi.smul_comp ← pi.vadd_comp, | |
| group.closure.is_subgroup ← add_group.closure.is_add_subgroup, | |
| smooth_map.coe_inv ← smooth_map.coe_neg, | |
| order_monoid_hom.cancel_right ← order_add_monoid_hom.cancel_right, | |
| units.coe_one ← add_units.coe_zero, | |
| set.inter_smul_subset ← set.inter_vadd_subset, | |
| finprod_mem_inter_mul_support_eq ← finsum_mem_inter_support_eq, | |
| units.mul_right ← add_units.add_right, | |
| con.Inf_def ← add_con.Inf_def, | |
| finset.prod_eq_mul ← finset.sum_eq_add, | |
| strict_mono_on.const_mul' ← strict_mono_on.const_add, | |
| localization.rec_mk ← add_localization.rec_mk, | |
| finsupp.prod_finset_sum_index ← finsupp.sum_finset_sum_index, | |
| subgroup.characteristic_iff_map_eq ← add_subgroup.characteristic_iff_map_eq, | |
| finset.prod_zpow ← finset.sum_zsmul, | |
| powers.is_submonoid ← multiples.is_add_submonoid, | |
| ordered_comm_group.mul_comm ← ordered_add_comm_group.add_comm, | |
| is_mul_hom.inv ← is_add_hom.neg, | |
| mv_polynomial.eval₂_prod ← mv_polynomial.eval₂_sum, | |
| monoid_hom.has_mul ← add_monoid_hom.has_add, | |
| subgroup.map_eq_comap_of_inverse ← add_subgroup.map_eq_comap_of_inverse, | |
| mul_equiv.is_monoid_hom ← add_equiv.is_add_monoid_hom, | |
| set.inv_mem_inv ← set.neg_mem_neg, | |
| finset.prod_range_succ_comm ← finset.sum_range_succ_comm, | |
| monoid_hom.eq_locus ← add_monoid_hom.eq_locus, | |
| list.prod_le_pow_card ← list.sum_le_card_nsmul, | |
| finset.singleton_monoid_hom_apply ← finset.singleton_add_monoid_hom_apply, | |
| inv_zpow ← zsmul_neg, | |
| mul_tsupport ← tsupport, | |
| mul_tsupport_eq_empty_iff ← tsupport_eq_empty_iff, | |
| nhds_one_symm' ← nhds_zero_symm', | |
| pi.mul_support_mul_single_one ← pi.support_single_zero, | |
| monoid_hom.submonoid_map ← add_monoid_hom.add_submonoid_map, | |
| multiset.prod_eq_foldr ← multiset.sum_eq_foldr, | |
| continuous_monoid_hom.mul ← continuous_add_monoid_hom.add, | |
| finset.multiplicative_energy ← finset.additive_energy, | |
| measure_theory.measure.haar.prehaar_nonneg ← measure_theory.measure.haar.add_prehaar_nonneg, | |
| properly_discontinuous_smul ← properly_discontinuous_vadd, | |
| subgroup.index_inf_le ← add_subgroup.index_inf_le, | |
| lattice_ordered_comm_group.neg_of_le_one ← lattice_ordered_comm_group.neg_of_nonpos, | |
| list.alternating_prod_cons_cons ← list.alternating_sum_cons_cons, | |
| mul_left_embedding ← add_left_embedding, | |
| interval.div_bot ← interval.sub_bot, | |
| subgroup.is_open_of_one_mem_interior ← add_subgroup.is_open_of_zero_mem_interior, | |
| localization.r_eq_r' ← add_localization.r_eq_r', | |
| submonoid.localization_map.symm_comp_of_mul_equiv_of_localizations_apply' ← add_submonoid.localization_map.symm_comp_of_add_equiv_of_localizations_apply', | |
| has_faithful_smul ← has_faithful_vadd, | |
| order_dual.contravariant_class_swap_mul_le ← order_dual.contravariant_class_swap_add_le, | |
| localization.r_of_eq ← add_localization.r_of_eq, | |
| nonempty_interval.coe_mul_interval ← nonempty_interval.coe_add_interval, | |
| is_group_hom.inv ← is_add_group_hom.neg, | |
| Group.forget_Group_preserves_epi ← AddGroup.forget_Group_preserves_epi, | |
| mul_opposite.is_central_scalar ← add_opposite.is_central_vadd, | |
| group.closure_finset_fg ← add_group.closure_finset_fg, | |
| con.has_zpow ← add_con.quotient.has_zsmul, | |
| has_continuous_const_smul.continuous_const_smul ← has_continuous_const_vadd.continuous_const_vadd, | |
| nonempty_interval.fst_mul ← nonempty_interval.fst_add, | |
| linear_ordered_comm_group.mul_assoc ← linear_ordered_add_comm_group.add_assoc, | |
| normed_comm_group.tendsto_nhds_nhds ← normed_add_comm_group.tendsto_nhds_nhds, | |
| eq_inv_of_eq_inv ← eq_neg_of_eq_neg, | |
| mul_lt_mul_of_le_of_lt ← add_lt_add_of_le_of_lt, | |
| mul_inv_le_one_iff ← add_neg_nonpos_iff, | |
| set.mul_antidiagonal.finite_of_is_wf ← set.add_antidiagonal.finite_of_is_wf, | |
| div_inv_one_monoid ← sub_neg_zero_monoid, | |
| subgroup.commute_of_normal_of_disjoint ← add_subgroup.commute_of_normal_of_disjoint, | |
| locally_constant.mul_indicator_apply_eq_if ← locally_constant.indicator_apply_eq_if, | |
| submonoid.localization_map.eq_mk'_iff_mul_eq ← add_submonoid.localization_map.eq_mk'_iff_add_eq, | |
| mul_equiv.of_left_inverse'_symm_apply ← add_equiv.of_left_inverse'_symm_apply, | |
| div_div_div_cancel_left ← sub_sub_sub_cancel_left, | |
| measure_theory.measure.measure_preserving_zpow ← measure_theory.measure.measure_preserving_zsmul, | |
| of_dual_inv ← of_dual_neg, | |
| equiv.coe_mul_right ← equiv.coe_add_right, | |
| is_central_scalar.op_smul_eq_smul ← is_central_vadd.op_vadd_eq_vadd, | |
| subgroup.map_le_map_iff ← add_subgroup.map_le_map_iff, | |
| monoid_hom.restrict_apply ← add_monoid_hom.restrict_apply, | |
| ordered_cancel_comm_monoid.to_contravariant_class_left ← ordered_cancel_add_comm_monoid.to_contravariant_class_left, | |
| units.has_continuous_mul ← add_units.has_continuous_add, | |
| measure_theory.ae_eq_fun.inv_to_germ ← measure_theory.ae_eq_fun.neg_to_germ, | |
| is_closed_mul_tsupport ← is_closed_tsupport, | |
| submonoid.topological_closure_minimal ← add_submonoid.topological_closure_minimal, | |
| measure_theory.measure_preserving_mul_right ← measure_theory.measure_preserving_add_right, | |
| subsemigroup.equiv_map_of_injective ← add_subsemigroup.equiv_map_of_injective, | |
| finset.image_one_hom ← finset.image_zero_hom, | |
| list.forall₂.prod_le_prod' ← list.forall₂.sum_le_sum, | |
| with_bot.has_one ← with_bot.has_zero, | |
| smooth_map.mul_comp ← smooth_map.add_comp, | |
| right_cancel_semigroup.contravariant_swap_mul_le_of_contravariant_swap_mul_lt ← add_right_cancel_semigroup.contravariant_swap_add_le_of_contravariant_swap_add_lt, | |
| localization.away.inv_self ← add_localization.away.neg_self, | |
| ball_one_mul_singleton ← ball_zero_add_singleton, | |
| submonoid.map_le_of_le_comap ← add_submonoid.map_le_of_le_comap, | |
| order_monoid_hom.coe_comp ← order_add_monoid_hom.coe_comp, | |
| finset.prod_eq_prod_Ico_succ_bot ← finset.sum_eq_sum_Ico_succ_bot, | |
| interval.pure_one ← interval.pure_zero, | |
| set.mul_indicator_empty ← set.indicator_empty, | |
| order_iso.mul_left_apply ← order_iso.add_left_apply, | |
| set.singleton_smul ← set.singleton_vadd, | |
| freiman_hom.inv_apply ← add_freiman_hom.neg_apply, | |
| monoid.is_torsion ← add_monoid.is_torsion, | |
| comm_monoid ← add_comm_monoid, | |
| commute.inv_left_iff ← add_commute.neg_left_iff, | |
| seminormed_comm_group.to_uniform_group ← seminormed_add_comm_group.to_uniform_add_group, | |
| multiset.prod_hom_rel ← multiset.sum_hom_rel, | |
| mul_div_assoc' ← add_sub_assoc', | |
| subgroup.comap_subtype ← add_subgroup.comap_subtype, | |
| mul_hom.prod_map_comap_prod' ← add_hom.sum_map_comap_sum', | |
| mul_equiv.eq_comp_symm ← add_equiv.eq_comp_symm, | |
| subgroup.seminormed_comm_group ← add_subgroup.seminormed_add_comm_group, | |
| measure_theory.measure.inv_apply ← measure_theory.measure.neg_apply, | |
| with_one.map ← with_zero.map, | |
| cont_mdiff_finprod ← cont_mdiff_finsum, | |
| mul_hom.prod_map ← add_hom.prod_map, | |
| order_of_units ← order_of_add_units, | |
| submonoid.one_mem ← add_submonoid.zero_mem, | |
| mul_opposite.nontrivial ← add_opposite.nontrivial, | |
| monoid_hom.of_mclosure_eq_top_right ← add_monoid_hom.of_mclosure_eq_top_right, | |
| set.inv_mem_Ico_iff ← set.neg_mem_Ico_iff, | |
| mul_hom.congr_fun ← add_hom.congr_fun, | |
| finsupp.prod_map_range_index ← finsupp.sum_map_range_index, | |
| con.con_gen_eq ← add_con.add_con_gen_eq, | |
| nonempty_interval.has_inv ← nonempty_interval.has_neg, | |
| submonoid.localization_map.lift_mul_left ← add_submonoid.localization_map.lift_add_left, | |
| cancel_comm_monoid.to_cancel_monoid ← add_cancel_comm_monoid.to_cancel_add_monoid, | |
| subgroup.normal_subgroup_of_iff ← add_subgroup.normal_add_subgroup_of_iff, | |
| subgroup.zpow_mem_zpowers ← add_subgroup.zsmul_mem_zmultiples, | |
| ordered_comm_group.to_contravariant_class_right_le ← ordered_add_comm_group.to_contravariant_class_right_le, | |
| prod.smul_comm_class ← prod.vadd_comm_class, | |
| fin.prod_univ_def ← fin.sum_univ_def, | |
| set.mul_indicator_apply_eq_one ← set.indicator_apply_eq_zero, | |
| free_group.one_bind ← free_add_group.zero_bind, | |
| div_eq_inv_self ← sub_eq_neg_self, | |
| measure_theory.absolutely_continuous_inv ← measure_theory.absolutely_continuous_neg, | |
| mul_opposite.has_smul ← add_opposite.has_vadd, | |
| le_cinfi_mul ← le_cinfi_add, | |
| set.has_smul_set ← set.has_vadd_set, | |
| submonoid.closure_eq_of_le ← add_submonoid.closure_eq_of_le, | |
| _private.4240140793.one_mul ← _private.4240140793.zero_add, | |
| magma.assoc_quotient.quot_mk_assoc_left ← add_magma.free_add_semigroup.quot_mk_assoc_left, | |
| set.preimage_mul_preimage_subset ← set.preimage_add_preimage_subset, | |
| quotient_group.quotient_bot ← quotient_add_group.quotient_bot, | |
| order_dual.comm_group ← order_dual.add_comm_group, | |
| monoid_hom.eq_of_eq_on_top ← add_monoid_hom.eq_of_eq_on_top, | |
| div_mul_div_cancel'' ← sub_add_sub_cancel', | |
| free_group.free_group_empty_equiv_unit ← free_add_group.free_add_group_empty_equiv_add_unit, | |
| division_comm_monoid.npow_succ' ← subtraction_comm_monoid.nsmul_succ', | |
| set.centralizer_subset ← set.add_centralizer_subset, | |
| singleton_mul_closed_ball_one ← singleton_add_closed_ball_zero, | |
| filter.germ.has_smul' ← filter.germ.has_vadd', | |
| pi.has_continuous_inv ← pi.has_continuous_neg, | |
| mul_equiv.trans ← add_equiv.trans, | |
| measure_theory.adapted.inv ← measure_theory.adapted.neg, | |
| fintype.prod_fiberwise ← fintype.sum_fiberwise, | |
| subgroup.inclusion_range ← add_subgroup.inclusion_range, | |
| mul_mul_div_cancel ← add_add_sub_cancel, | |
| is_open.div_right ← is_open.sub_right, | |
| open_subgroup.is_open ← open_add_subgroup.is_open, | |
| category_theory.discrete.monoidal_functor_to_lax_monoidal_functor_ε ← discrete.add_monoidal_functor_to_lax_monoidal_functor_ε, | |
| multiset.prod_map_prod_map ← multiset.sum_map_sum_map, | |
| measure_theory.is_fundamental_domain.measure_set_eq ← measure_theory.is_add_fundamental_domain.measure_set_eq, | |
| punit.inv_eq ← punit.neg_eq, | |
| subgroup.is_open_mono ← add_subgroup.is_open_mono, | |
| division_comm_monoid.zpow ← subtraction_comm_monoid.zsmul, | |
| option.has_smul ← option.has_vadd, | |
| semiconj_by.units_inv_right_iff ← add_semiconj_by.add_units_neg_right_iff, | |
| group_norm.has_one ← add_group_norm.has_one, | |
| ulift.div_inv_monoid ← ulift.sub_neg_add_monoid, | |
| pi.seminormed_comm_group ← pi.seminormed_add_comm_group, | |
| measure_theory.is_fundamental_domain.measure_eq_tsum' ← measure_theory.is_add_fundamental_domain.measure_eq_tsum', | |
| nat.prime.exists_order_of_eq_pow_factorization_exponent ← nat.prime.exists_order_of_eq_pow_padic_val_nat_add_exponent, | |
| finset.single_lt_prod' ← finset.single_lt_sum, | |
| inv_lt_inv' ← neg_lt_neg, | |
| subsemigroup.ext ← add_subsemigroup.ext, | |
| antilipschitz_with.mul_lipschitz_with ← antilipschitz_with.add_lipschitz_with, | |
| mul_hom.coe_copy ← add_hom.coe_copy, | |
| set.smul_Inter_subset ← set.vadd_Inter_subset, | |
| lower_set.comm_semigroup ← lower_set.add_comm_semigroup, | |
| submonoid.from_left_inv ← add_submonoid.from_left_neg, | |
| finset.comm_semigroup ← finset.add_comm_semigroup, | |
| subgroup.map_supr ← add_subgroup.map_supr, | |
| subgroup.subgroup_class ← add_subgroup.add_subgroup_class, | |
| function.injective.left_cancel_semigroup ← function.injective.add_left_cancel_semigroup, | |
| division_monoid.zpow_neg' ← subtraction_monoid.zsmul_neg', | |
| subgroup.relindex_sup_left ← add_subgroup.relindex_sup_left, | |
| submonoid.comap_strict_mono_of_surjective ← add_submonoid.comap_strict_mono_of_surjective, | |
| filter.semigroup ← filter.add_semigroup, | |
| div_eq_iff_eq_mul ← sub_eq_iff_eq_add, | |
| mul_lt_of_le_of_lt_one ← add_lt_of_le_of_neg, | |
| order_monoid_hom.coe_monoid_hom ← order_add_monoid_hom.coe_add_monoid_hom, | |
| finset.pairwise_disjoint_smul_iff ← finset.pairwise_disjoint_vadd_iff, | |
| div_mul_mul_cancel ← sub_add_add_cancel, | |
| smooth.inv ← smooth.neg, | |
| Group.limit_cone ← AddGroup.limit_cone, | |
| mul_hom.id ← add_hom.id, | |
| con.mrange_mk' ← add_con.mrange_mk', | |
| linear_ordered_comm_group.mul_comm ← linear_ordered_add_comm_group.add_comm, | |
| semigroup.mul ← add_semigroup.add, | |
| uniform_group_inf ← uniform_add_group_inf, | |
| measure_theory.measure.is_haar_measure_of_is_compact_nonempty_interior ← measure_theory.measure.is_add_haar_measure_of_is_compact_nonempty_interior, | |
| is_open_map_mul_left ← is_open_map_add_left, | |
| continuous.smul ← continuous.vadd, | |
| zpow_mem ← zsmul_mem, | |
| ulift.pow_down ← ulift.smul_down, | |
| Mon.limit_monoid ← AddMon.limit_add_monoid, | |
| measure_theory.ae_eq_fun.coe_fn_div ← measure_theory.ae_eq_fun.coe_fn_sub, | |
| interval.one_mem_one ← interval.zero_mem_zero, | |
| function.mul_support_supr ← function.support_supr, | |
| free_monoid.inhabited ← free_add_monoid.inhabited, | |
| topological_group.to_has_continuous_mul ← topological_add_group.to_has_continuous_add, | |
| comp_smul_left ← comp_vadd_left, | |
| submonoid.closure_induction₂ ← add_submonoid.closure_induction₂, | |
| mul_salem_spencer_insert_of_lt ← add_salem_spencer_insert_of_lt, | |
| is_group_hom.one_iff_ker_inv' ← is_add_group_hom.zero_iff_ker_neg', | |
| finset.singleton_smul_singleton ← finset.singleton_vadd_singleton, | |
| comm_group.inv ← add_comm_group.neg, | |
| finset.card_inv_le ← finset.card_neg_le, | |
| seminormed_group.tendsto_uniformly_on_one ← seminormed_add_group.tendsto_uniformly_on_zero, | |
| filter.pure_monoid_hom ← filter.pure_add_monoid_hom, | |
| function.injective.group ← function.injective.add_group, | |
| subgroup.closure_le ← add_subgroup.closure_le, | |
| finset.prod_image' ← finset.sum_image', | |
| smul_comm_class.symm ← vadd_comm_class.symm, | |
| uniform_group_Inf ← uniform_add_group_Inf, | |
| pi_nnnorm_le_iff' ← pi_nnnorm_le_iff, | |
| set.inv_mem_Icc_iff ← set.neg_mem_Icc_iff, | |
| mul_mem_class.mk_mul_mk ← add_mem_class.mk_add_mk, | |
| right_cancel_semigroup.mul_assoc ← add_right_cancel_semigroup.add_assoc, | |
| finset.prod_subtype_eq_prod_filter ← finset.sum_subtype_eq_sum_filter, | |
| submonoid.sup_eq_closure ← add_submonoid.sup_eq_closure, | |
| mul_one_class.mul ← add_zero_class.add, | |
| order_monoid_hom.copy_eq ← order_add_monoid_hom.copy_eq, | |
| group.covconv ← add_group.covconv, | |
| one_mem_class.one_def ← zero_mem_class.zero_def, | |
| is_unit.eq_div_of_mul_eq ← is_add_unit.eq_sub_of_add_eq, | |
| dist_div_eq_dist_mul_left ← dist_sub_eq_dist_add_left, | |
| mul_inv_self ← add_neg_self, | |
| submonoid.noncomm_prod_mem ← add_submonoid.noncomm_sum_mem, | |
| measure_theory.is_fundamental_domain.measure_fundamental_frontier ← measure_theory.is_add_fundamental_domain.measure_add_fundamental_frontier, | |
| submonoid.le_comap_of_map_le ← add_submonoid.le_comap_of_map_le, | |
| div_zpow ← zsmul_sub, | |
| cSup_div ← cSup_sub, | |
| lex.comm_semigroup ← lex.add_comm_semigroup, | |
| canonically_ordered_monoid.mul ← canonically_ordered_add_monoid.add, | |
| continuous_monoid_hom.prod ← continuous_add_monoid_hom.sum, | |
| lipschitz_with.inv ← lipschitz_with.neg, | |
| mul_right_cancel'' ← add_right_cancel'', | |
| with_one.inv_one_class ← with_zero.neg_zero_class, | |
| subgroup.comm_group_topological_closure ← add_subgroup.add_comm_group_topological_closure, | |
| group.has_exists_mul_of_le ← add_group.has_exists_add_of_le, | |
| sum.has_smul ← sum.has_vadd, | |
| finset.empty_mul ← finset.empty_add, | |
| division_comm_monoid.inv_eq_of_mul ← subtraction_comm_monoid.neg_eq_of_add, | |
| filter.is_scalar_tower' ← filter.vadd_assoc_class', | |
| pi.mul_hom_apply ← pi.add_hom_apply, | |
| mul_le_of_le_one_of_le ← add_le_of_nonpos_of_le, | |
| measure_theory.measure.haar.haar_content ← measure_theory.measure.haar.add_haar_content, | |
| quotient_group.con ← quotient_add_group.con, | |
| finset.smul_subset_smul ← finset.vadd_subset_vadd, | |
| continuous_monoid_hom.diag_to_monoid_hom ← continuous_add_monoid_hom.diag_to_add_monoid_hom, | |
| units.eq_inv_of_mul_eq_one_right ← add_units.eq_neg_of_add_eq_zero_right, | |
| subsemigroup.coe_Sup_of_directed_on ← add_subsemigroup.coe_Sup_of_directed_on, | |
| pi.sum_nnnorm_apply_le_nnnorm' ← pi.sum_nnnorm_apply_le_nnnorm, | |
| subgroup.le_closure_to_submonoid ← add_subgroup.le_closure_to_add_submonoid, | |
| subgroup.mul_mem_iff_of_index_two ← add_subgroup.add_mem_iff_of_index_two, | |
| mul_hom.to_mul_equiv ← add_hom.to_add_equiv, | |
| order_dual.ordered_cancel_comm_monoid ← order_dual.ordered_cancel_add_comm_monoid, | |
| subgroup.is_complement_singleton_left ← add_subgroup.is_complement_singleton_left, | |
| mul_equiv.is_group_hom ← add_equiv.is_add_group_hom, | |
| seminormed_group ← seminormed_add_group, | |
| dense_of_nonempty_smul_invariant ← dense_of_nonempty_vadd_invariant, | |
| semigroup.is_scalar_tower ← add_semigroup.vadd_assoc_class, | |
| free_magma.lift_aux ← free_add_magma.lift_aux, | |
| div_ball_one ← sub_ball_zero, | |
| monoid.lcm_order_of_dvd_exponent ← add_monoid.lcm_add_order_of_dvd_exponent, | |
| submonoid.mem_map_equiv ← add_submonoid.mem_map_equiv, | |
| mul_one_class ← add_zero_class, | |
| comm_group.is_simple_iff_is_cyclic_and_prime_card ← add_comm_group.is_simple_iff_is_add_cyclic_and_prime_card, | |
| measure_theory.sdiff_fundamental_frontier ← measure_theory.sdiff_add_fundamental_frontier, | |
| mul_action.opposite_regular.is_pretransitive ← add_action.opposite_regular.is_pretransitive, | |
| mul_hom.coprod ← add_hom.coprod, | |
| normed_linear_ordered_group.to_linear_ordered_comm_group ← normed_linear_ordered_add_group.to_linear_ordered_add_comm_group, | |
| finset.prod_product' ← finset.sum_product', | |
| prod.has_continuous_const_smul ← prod.has_continuous_const_vadd, | |
| is_square.zpow ← even.zsmul, | |
| norm_div_eq_zero_iff ← norm_sub_eq_zero_iff, | |
| uniform_continuous_nnnorm' ← uniform_continuous_nnnorm, | |
| subgroup.comap_top ← add_subgroup.comap_top, | |
| order_dual.contravariant_class_mul_le ← order_dual.contravariant_class_add_le, | |
| left_cancel_monoid.npow_zero' ← add_left_cancel_monoid.nsmul_zero', | |
| multiset.prod_le_prod_map ← multiset.sum_le_sum_map, | |
| Group.has_coe_to_sort ← AddGroup.has_coe_to_sort, | |
| mul_zpow_self ← add_self_zsmul, | |
| comm_group.zpow_neg' ← add_comm_group.zsmul_neg', | |
| injective_pow_iff_not_is_of_fin_order ← injective_nsmul_iff_not_is_of_fin_add_order, | |
| subgroup.bot_prod_bot ← add_subgroup.bot_sum_bot, | |
| ae_measurable.div' ← ae_measurable.sub', | |
| is_upper_set.div_left ← is_upper_set.sub_left, | |
| measurable_equiv.symm_mul_left ← measurable_equiv.symm_add_left, | |
| zpow_mul_comm ← zsmul_add_comm, | |
| subgroup.exists_left_transversal ← add_subgroup.exists_left_transversal, | |
| right_cancel_monoid.mul_assoc ← add_right_cancel_monoid.add_assoc, | |
| order_dual.mul_one_class ← order_dual.add_zero_class, | |
| finsupp.prod_option_index ← finsupp.sum_option_index, | |
| mul_equiv.of_left_inverse_apply ← add_equiv.of_left_inverse_apply, | |
| finset.prod_ite_of_true ← finset.sum_ite_of_true, | |
| nhds_mul ← nhds_add, | |
| subsemigroup.closure_eq_of_le ← add_subsemigroup.closure_eq_of_le, | |
| free_magma.map_pure ← free_add_magma.map_pure, | |
| le_inv_iff_mul_le_one_left ← le_neg_iff_add_nonpos_left, | |
| quotient_group.map_coe ← quotient_add_group.map_coe, | |
| mul_equiv.refl_symm ← add_equiv.refl_symm, | |
| is_of_fin_order_inv_iff ← is_of_fin_order_neg_iff, | |
| finset.mem_smul ← finset.mem_vadd, | |
| subgroup.comap_map_eq ← add_subgroup.comap_map_eq, | |
| mul_le_cancellable.mul_le_iff_le_one_left ← add_le_cancellable.add_le_iff_nonpos_left, | |
| interval.has_div ← interval.has_sub, | |
| is_torsion_free.quotient_torsion ← add_is_torsion_free.quotient_torsion, | |
| finset.division_monoid ← finset.subtraction_monoid, | |
| set.finset_prod_singleton ← set.finset_sum_singleton, | |
| measurable_equiv.coe_mul_left ← measurable_equiv.coe_add_left, | |
| free_magma.inhabited ← free_add_magma.inhabited, | |
| set.le_mul_indicator_apply ← set.le_indicator_apply, | |
| multiset.prod_induction ← multiset.sum_induction, | |
| normed_group.induced ← normed_add_group.induced, | |
| monoid_hom.decidable_mem_range ← add_monoid_hom.decidable_mem_range, | |
| measure_preserving_quotient_group.mk' ← measure_preserving_quotient_add_group.mk', | |
| measure_theory.is_fundamental_domain.Union_smul_ae_eq ← measure_theory.is_add_fundamental_domain.Union_vadd_ae_eq, | |
| is_torsion.exponent_exists ← is_add_torsion.exponent_exists, | |
| monoid_hom.inv_apply ← add_monoid_hom.neg_apply, | |
| filter.tendsto.mul_mul ← filter.tendsto.add_add, | |
| freiman_hom_class.map_prod_eq_map_prod' ← add_freiman_hom_class.map_sum_eq_map_sum', | |
| CommGroup.Group.has_coe ← AddCommGroup.Group.has_coe, | |
| measure_theory.simple_func.has_div ← measure_theory.simple_func.has_sub, | |
| mul_right_inv ← add_right_neg, | |
| is_unit.eq_on_inv ← is_add_unit.eq_on_neg, | |
| con.hrec_on₂_coe ← add_con.hrec_on₂_coe, | |
| subgroup.index_map_dvd ← add_subgroup.index_map_dvd, | |
| subsemigroup.closure_union ← add_subsemigroup.closure_union, | |
| nat.prime.prod_divisors ← nat.prime.sum_divisors, | |
| mul_div_cancel''' ← add_sub_cancel', | |
| measure_theory.simple_func.coe_div ← measure_theory.simple_func.coe_sub, | |
| pi.mul_single_inj ← pi.single_inj, | |
| is_submonoid.Inter ← is_add_submonoid.Inter, | |
| list.single_le_prod ← list.single_le_sum, | |
| CommGroup.has_coe_to_sort ← AddCommGroup.has_coe_to_sort, | |
| group_topology.has_inf ← add_group_topology.has_inf, | |
| one_mem_class ← zero_mem_class, | |
| subsemigroup.mem_sup_right ← add_subsemigroup.mem_sup_right, | |
| with_one.mul_one_class ← with_zero.add_zero_class, | |
| is_subgroup.normalizer ← is_add_subgroup.add_normalizer, | |
| filter.ne_bot.of_smul_left ← filter.ne_bot.of_vadd_left, | |
| subgroup.coe_Inf ← add_subgroup.coe_Inf, | |
| multiset.prod_to_list ← multiset.sum_to_list, | |
| cont_mdiff_within_at_one ← cont_mdiff_within_at_zero, | |
| mul_opposite.op_unop ← add_opposite.op_unop, | |
| mul_action.to_fun ← add_action.to_fun, | |
| monoid_hom.range_top_iff_surjective ← add_monoid_hom.range_top_iff_surjective, | |
| measurable_embedding_const_smul ← measurable_embedding_const_vadd, | |
| lex.div_inv_monoid ← lex.sub_neg_add_monoid, | |
| subgroup.eq_bot_iff_forall ← add_subgroup.eq_bot_iff_forall, | |
| monoid_hom.map_zpow ← add_monoid_hom.map_zsmul, | |
| pi.division_comm_monoid ← pi.subtraction_comm_monoid, | |
| monoid_hom.lift_of_right_inverse ← add_monoid_hom.lift_of_right_inverse, | |
| submonoid.localization_map.inv_inj ← add_submonoid.localization_map.neg_inj, | |
| with_one.coe_inj ← with_zero.coe_inj, | |
| mul_pow ← nsmul_add, | |
| mul_opposite.nndist_unop ← add_opposite.nndist_unop, | |
| group_topology ← add_group_topology, | |
| set.Inter_smul_subset ← set.Inter_vadd_subset, | |
| subsemigroup.decidable_mem_centralizer ← add_subsemigroup.decidable_mem_centralizer, | |
| ite_mul_one ← ite_add_zero, | |
| isometry_equiv.coe_inv ← isometry_equiv.coe_neg, | |
| smooth_map.comm_monoid ← smooth_map.add_comm_monoid, | |
| quotient_group.ker_lift_mk ← quotient_add_group.ker_lift_mk, | |
| mul_salem_spencer_mul_right_iff ← add_salem_spencer_add_right_iff, | |
| Group.forget_reflects_isos ← AddGroup.forget_reflects_isos, | |
| Mon.bundled_hom ← AddMon.bundled_hom, | |
| is_group_hom.preimage ← is_add_group_hom.preimage, | |
| is_closed_map_smul ← is_closed_map_vadd, | |
| magma.assoc_quotient.of ← add_magma.free_add_semigroup.of, | |
| mul_action.mem_fixed_points' ← add_action.mem_fixed_points', | |
| monoid_hom.eq_lift_of_right_inverse ← add_monoid_hom.eq_lift_of_right_inverse, | |
| free_group.map.of ← free_add_group.map.of, | |
| left_cancel_semigroup.mul_assoc ← add_left_cancel_semigroup.add_assoc, | |
| function.smul_comm_class ← function.vadd_comm_class, | |
| free_semigroup.decidable_eq ← free_add_semigroup.decidable_eq, | |
| submonoid.nontrivial ← add_submonoid.nontrivial, | |
| smul_one_smul ← vadd_zero_vadd, | |
| Semigroup.semigroup.to_has_mul.category_theory.bundled_hom.parent_projection ← AddSemigroup.semigroup.to_has_mul.category_theory.bundled_hom.parent_projection, | |
| semigroup.mul_assoc ← add_semigroup.add_assoc, | |
| mul_equiv.to_monoid_hom ← add_equiv.to_add_monoid_hom, | |
| list.alternating_prod ← list.alternating_sum, | |
| lattice_ordered_comm_group.mabs_sup_div_sup_le_mabs ← lattice_ordered_comm_group.abs_sup_sub_sup_le_abs, | |
| prod.fst_mul_snd ← prod.fst_add_snd, | |
| submonoid.localization_map.of_mul_equiv_of_dom_apply ← add_submonoid.localization_map.of_add_equiv_of_dom_apply, | |
| free_group.red.step.cons_bnot_rev ← free_add_group.red.step.cons_bnot_rev, | |
| unit ← unit, | |
| localization.one_rel ← add_localization.zero_rel, | |
| inv_mul_le_iff_le_mul' ← neg_add_le_iff_le_add', | |
| ae_measurable.const_div ← ae_measurable.const_sub, | |
| quotient_group.induction_on' ← quotient_add_group.induction_on', | |
| subgroup.closure_inv ← add_subgroup.closure_neg, | |
| subgroup.map_eq_bot_iff_of_injective ← add_subgroup.map_eq_bot_iff_of_injective, | |
| continuous_monoid_hom.inr ← continuous_add_monoid_hom.inr, | |
| pi.monoid_hom_apply ← pi.add_monoid_hom_apply, | |
| category_theory.iso.Semigroup_iso_to_mul_equiv ← category_theory.iso.Semigroup_iso_to_add_equiv, | |
| monoid_hom.finsupp_prod_apply ← add_monoid_hom.finsupp_sum_apply, | |
| finset.prod_Ico_consecutive ← finset.sum_Ico_consecutive, | |
| subgroup.zpowers_eq_bot ← add_subgroup.zmultiples_eq_bot, | |
| localization.mul_equiv_of_quotient_symm_mk ← add_localization.add_equiv_of_quotient_symm_mk, | |
| CommMon.category_theory.forget₂.category_theory.creates_limit ← AddCommMon.category_theory.forget₂.category_theory.creates_limit, | |
| div_inv_monoid.npow_succ' ← sub_neg_monoid.nsmul_succ', | |
| continuous.units_map ← continuous.add_units_map, | |
| is_lower_set.mul_right ← is_lower_set.add_right, | |
| comm_monoid.torsion ← add_comm_monoid.add_torsion, | |
| monoid_hom.snd ← add_monoid_hom.snd, | |
| semiconj_by.inv_right_iff ← add_semiconj_by.neg_right_iff, | |
| subsemigroup.gc_map_comap ← add_subsemigroup.gc_map_comap, | |
| ordered_comm_group.div ← ordered_add_comm_group.sub, | |
| submonoid.localization_map.mul_mk'_one_eq_mk' ← add_submonoid.localization_map.add_mk'_zero_eq_mk', | |
| magma.assoc_quotient.inhabited ← add_magma.free_add_semigroup.inhabited, | |
| free_semigroup ← free_add_semigroup, | |
| multiset.prod_map_div ← multiset.sum_map_sub, | |
| localization.inhabited ← add_localization.inhabited, | |
| continuous_within_at.zpow ← continuous_within_at.zsmul, | |
| monoid_hom.iterate_map_mul ← add_monoid_hom.iterate_map_add, | |
| set.preimage_mul_left_singleton ← set.preimage_add_left_singleton, | |
| continuous_monoid_hom.fst_to_monoid_hom ← continuous_add_monoid_hom.fst_to_add_monoid_hom, | |
| measure_theory.integrable.comp_div_right ← measure_theory.integrable.comp_sub_right, | |
| monotone_on.const_mul' ← monotone_on.const_add, | |
| free_group.one_eq_mk ← free_add_group.zero_eq_mk, | |
| finset.prod_dite_irrel ← finset.sum_dite_irrel, | |
| comm_monoid.primary_component ← add_comm_monoid.primary_component, | |
| finprod_induction ← finsum_induction, | |
| free_semigroup.lift_of ← free_add_semigroup.lift_of, | |
| pi.apply_mul_single ← pi.apply_single, | |
| units.map ← add_units.map, | |
| finset.ae_strongly_measurable_prod ← finset.ae_strongly_measurable_sum, | |
| finset.mul_inter_subset ← finset.add_inter_subset, | |
| magma.assoc_quotient.semigroup ← add_magma.free_add_semigroup.add_semigroup, | |
| filter.covariant_swap_div ← filter.covariant_swap_sub, | |
| measurable.const_smul' ← measurable.const_vadd', | |
| group.fg_iff_monoid.fg ← add_group.fg_iff_add_monoid.fg, | |
| nonempty_interval.division_comm_monoid ← nonempty_interval.subtraction_comm_monoid, | |
| group_seminorm_class.to_nonneg_hom_class ← add_group_seminorm_class.to_nonneg_hom_class, | |
| has_continuous_inv_of_discrete_topology ← has_continuous_neg_of_discrete_topology, | |
| finset.smul_finset_subset_iff ← finset.vadd_finset_subset_iff, | |
| mul_mem_cancel_left ← add_mem_cancel_left, | |
| mul_equiv_iso_Magma_iso ← add_equiv_iso_AddMagma_iso, | |
| measure_theory.measure_preimage_smul ← measure_theory.measure_preimage_vadd, | |
| localization.lift_on₂_mk' ← add_localization.lift_on₂_mk', | |
| group.rank_le ← add_group.rank_le, | |
| measure_theory.measure.pi.is_mul_right_invariant ← measure_theory.measure.pi.is_add_right_invariant, | |
| measurable_equiv.to_equiv_mul_left ← measurable_equiv.to_equiv_add_left, | |
| subgroup.quotient_infi_subgroup_of_embedding ← add_subgroup.quotient_infi_add_subgroup_of_embedding, | |
| linear_ordered_cancel_comm_monoid.mul_comm ← linear_ordered_cancel_add_comm_monoid.add_comm, | |
| quotient_group.has_continuous_smul ← quotient_add_group.has_continuous_vadd, | |
| group_norm.inhabited ← add_group_norm.inhabited, | |
| seminormed_group.of_mul_dist' ← seminormed_add_group.of_add_dist', | |
| powers_hom_apply ← multiples_hom_apply, | |
| monoid_hom.of_left_inverse ← add_monoid_hom.of_left_inverse, | |
| group.closure_subgroup ← add_group.closure_add_subgroup, | |
| monoid_hom.range_eq_map ← add_monoid_hom.range_eq_map, | |
| monoid_hom.of_left_inverse_symm_apply ← add_monoid_hom.of_left_inverse_symm_apply, | |
| upper_set.Ici_one ← upper_set.Ici_zero, | |
| measure_theory.measure.inv_eq_self ← measure_theory.measure.neg_eq_self, | |
| subsemigroup.closure ← add_subsemigroup.closure, | |
| filter.germ.ordered_comm_group ← filter.germ.ordered_add_comm_group, | |
| norm_group_seminorm ← norm_add_group_seminorm, | |
| division_monoid.npow ← subtraction_monoid.nsmul, | |
| units.continuous_coe_inv ← add_units.continuous_coe_neg, | |
| pi.normed_group ← pi.normed_add_group, | |
| mul_equiv.of_left_inverse'_apply ← add_equiv.of_left_inverse'_apply, | |
| is_monoid_hom.map_one ← is_add_monoid_hom.map_zero, | |
| group_norm_class.map_one_eq_zero ← add_group_norm_class.map_zero, | |
| submonoid.localization_map.mk' ← add_submonoid.localization_map.mk', | |
| finprod_one ← finsum_zero, | |
| group.mul_one ← add_group.add_zero, | |
| filter.smul_ne_bot_iff ← filter.vadd_ne_bot_iff, | |
| monotone_on.mul' ← monotone_on.add, | |
| le_iff_exists_mul ← le_iff_exists_add, | |
| set.singleton_smul_singleton ← set.singleton_vadd_singleton, | |
| finset.smul_eq_empty ← finset.vadd_eq_empty, | |
| div_inv_one_monoid.div ← sub_neg_zero_monoid.sub, | |
| ulift.cancel_monoid ← ulift.add_cancel_monoid, | |
| measure_theory.is_fundamental_domain.ae_strongly_measurable_on_iff ← measure_theory.is_add_fundamental_domain.ae_strongly_measurable_on_iff, | |
| subgroup.mem_map ← add_subgroup.mem_map, | |
| free_magma.is_lawful_monad ← free_add_magma.is_lawful_monad, | |
| list.ae_strongly_measurable_prod' ← list.ae_strongly_measurable_sum', | |
| group.zpow_neg' ← add_group.zsmul_neg', | |
| finset.prod_preimage ← finset.sum_preimage, | |
| is_right_regular.mul ← is_add_right_regular.add, | |
| subgroup.fintype_bot ← add_subgroup.fintype_bot, | |
| finset.prod_fiberwise_of_maps_to ← finset.sum_fiberwise_of_maps_to, | |
| lex.division_comm_monoid ← order_dual.subtraction_comm_monoid, | |
| con.lift_unique ← add_con.lift_unique, | |
| finset.prod_Ico_succ_div_top ← finset.sum_Ico_succ_sub_top, | |
| sigma.is_scalar_tower ← sigma.vadd_assoc_class, | |
| finset.univ_mul_univ ← finset.univ_add_univ, | |
| part.one_mem_one ← part.zero_mem_zero, | |
| mul_hom_class ← add_hom_class, | |
| bdd_above_inv ← bdd_above_neg, | |
| monoid_hom.to_mul_equiv_apply ← add_monoid_hom.to_add_equiv_apply, | |
| mem_sphere_one_iff_norm ← mem_sphere_zero_iff_norm, | |
| filter.tendsto_one ← filter.tendsto_zero, | |
| mul_le_cancellable.inj_left ← add_le_cancellable.inj_left, | |
| set.singleton_div ← set.singleton_sub, | |
| subsemigroup.map_comap_eq_of_surjective ← add_subsemigroup.map_comap_eq_of_surjective, | |
| measurable_equiv.inv_apply ← measurable_equiv.neg_apply, | |
| comm_group.mul_comm ← add_comm_group.add_comm, | |
| order_iso.inv_apply ← order_iso.neg_apply, | |
| open_subgroup.order_top ← open_add_subgroup.order_top, | |
| monoid.exponent_pos_of_exists ← add_monoid.exponent_pos_of_exists, | |
| injective_iff_map_eq_one ← injective_iff_map_eq_zero, | |
| measure_theory.ae_strongly_measurable.mul ← measure_theory.ae_strongly_measurable.add, | |
| prod.has_involutive_inv ← prod.has_involutive_neg, | |
| measure_theory.measure.is_inv_invariant.inv_eq_self ← measure_theory.measure.is_neg_invariant.neg_eq_self, | |
| strict_anti.mul_const' ← strict_anti.add_const, | |
| one_hom.ext ← zero_hom.ext, | |
| measure_theory.lintegral_mul_left_eq_self ← measure_theory.lintegral_add_left_eq_self, | |
| set.nonempty.mul ← set.nonempty.add, | |
| mul_equiv.Pi_subsingleton_symm_apply ← add_equiv.Pi_subsingleton_symm_apply, | |
| finset.mul_subset_mul_left ← finset.add_subset_add_left, | |
| submonoid.localization_map.map_units' ← add_submonoid.localization_map.map_add_units', | |
| subsemigroup.top_equiv_symm_apply_coe ← add_subsemigroup.top_equiv_symm_apply_coe, | |
| is_of_fin_order.apply ← is_of_fin_add_order.apply, | |
| uniform_group.to_topological_group ← uniform_add_group.to_topological_add_group, | |
| measure_theory.is_mul_left_invariant.smul_invariant_measure ← measure_theory.is_mul_left_invariant.vadd_invariant_measure, | |
| cancel_comm_monoid.mul ← add_cancel_comm_monoid.add, | |
| submonoid.eq_top_iff' ← add_submonoid.eq_top_iff', | |
| subgroup.card_mul_index ← add_subgroup.card_mul_index, | |
| mul_action.smul_orbit ← add_action.vadd_orbit, | |
| submonoid.has_inf ← add_submonoid.has_inf, | |
| homeomorph.shear_mul_right ← homeomorph.shear_add_right, | |
| mul_hom.id_apply ← add_hom.id_apply, | |
| subsemigroup.gci_map_comap ← add_subsemigroup.gci_map_comap, | |
| con.ext'_iff ← add_con.ext'_iff, | |
| list.prod_mul_prod_eq_prod_zip_with_mul_prod_drop ← list.sum_add_sum_eq_sum_zip_with_add_sum_drop, | |
| one_hom.coe_copy ← zero_hom.coe_copy, | |
| units.coe_inv_copy ← add_units.coe_neg_copy, | |
| Group.filtered_colimits.colimit_inv_aux ← AddGroup.filtered_colimits.colimit_neg_aux, | |
| canonically_linear_ordered_monoid.mul_one ← canonically_linear_ordered_add_monoid.add_zero, | |
| order_dual.linear_ordered_cancel_comm_monoid ← order_dual.linear_ordered_cancel_add_comm_monoid, | |
| prod.ordered_comm_group ← prod.ordered_add_comm_group, | |
| mul_equiv.symm_trans_self ← add_equiv.symm_trans_self, | |
| one_lt_mul_of_lt_of_le' ← add_pos_of_pos_of_nonneg, | |
| category_theory.discrete.monoidal_tensor_obj_as ← discrete.add_monoidal_tensor_obj_as, | |
| order_monoid_hom_class.map_one ← order_add_monoid_hom_class.map_zero, | |
| monoid_hom.mrange ← add_monoid_hom.mrange, | |
| measure_theory.strongly_measurable.mul ← measure_theory.strongly_measurable.add, | |
| subgroup.relindex ← add_subgroup.relindex, | |
| is_cyclic.image_range_order_of ← is_add_cyclic.image_range_order_of, | |
| eq_one_or_one_lt ← eq_zero_or_pos, | |
| measure_theory.integrable.comp_inv ← measure_theory.integrable.comp_neg, | |
| continuous_finset_prod ← continuous_finset_sum, | |
| filter.is_bounded_under_ge_inv ← filter.is_bounded_under_ge_neg, | |
| Group.has_limits ← AddGroup.has_limits, | |
| ordered_comm_group.npow_succ' ← ordered_add_comm_group.nsmul_succ', | |
| lex.division_monoid ← order_dual.subtraction_monoid, | |
| filter.map_div ← filter.map_sub, | |
| le_of_le_mul_of_le_one_left ← le_of_le_add_of_nonpos_left, | |
| pi.div_comp ← pi.sub_comp, | |
| mul_hom.subsemigroup_map ← add_hom.subsemigroup_map, | |
| con.lift_comp_mk' ← add_con.lift_comp_mk', | |
| prod.snd_prod ← prod.snd_sum, | |
| filter.has_basis.uniformity_of_nhds_one_inv_mul_swapped ← filter.has_basis.uniformity_of_nhds_zero_neg_add_swapped, | |
| subgroup.right_transversals ← add_subgroup.right_transversals, | |
| submonoid.localization_map.mk'_eq_of_eq' ← add_submonoid.localization_map.mk'_eq_of_eq', | |
| mul_self_zpow ← add_zsmul_self, | |
| has_smooth_mul.prod ← has_smooth_add.sum, | |
| filter.map_smul ← filter.map_vadd, | |
| free_monoid.cancel_monoid ← free_add_monoid.cancel_add_monoid, | |
| with_one.has_mul ← with_zero.has_add, | |
| free_semigroup.map_pure ← free_add_semigroup.map_pure, | |
| set.union_smul ← set.union_vadd, | |
| submonoid.prod_bot_sup_bot_prod ← add_submonoid.prod_bot_sup_bot_prod, | |
| comm_monoid.primary_component.disjoint ← add_comm_monoid.primary_component.disjoint, | |
| measure_theory.map_mul_left_eq_self ← measure_theory.map_add_left_eq_self, | |
| open_subgroup.has_coe_opens ← open_add_subgroup.has_coe_opens, | |
| subgroup.map ← add_subgroup.map, | |
| measure_theory.lintegral_eq_zero_of_is_mul_left_invariant ← measure_theory.lintegral_eq_zero_of_is_add_left_invariant, | |
| set.Inter_mul_subset ← set.Inter_add_subset, | |
| multiset.noncomm_prod ← multiset.noncomm_sum, | |
| min_le_mul_of_one_le_right ← min_le_add_of_nonneg_right, | |
| function.mul_support_subset_comp ← function.support_subset_comp, | |
| tactic.norm_num.list.prod_cons_congr ← tactic.norm_num.list.sum_cons_congr, | |
| list.prod_inv_reverse ← list.sum_neg_reverse, | |
| has_continuous_inv ← has_continuous_neg, | |
| free_monoid.of_list_comp_to_list ← free_add_monoid.of_list_comp_to_list, | |
| finset.prod_filter ← finset.sum_filter, | |
| order_iso.inv ← order_iso.neg, | |
| free_semigroup.mul_seq ← free_add_semigroup.add_seq, | |
| group.div_eq_mul_inv ← add_group.sub_eq_add_neg, | |
| freiman_hom.fun_like ← add_freiman_hom.fun_like, | |
| free_group.to_word_one ← free_add_group.to_word_zero, | |
| monoid_hom.coe_mrange_restrict ← add_monoid_hom.coe_mrange_restrict, | |
| ordered_comm_group.npow_zero' ← ordered_add_comm_group.nsmul_zero', | |
| cancel_comm_monoid.to_comm_monoid ← add_cancel_comm_monoid.to_add_comm_monoid, | |
| order_dual.ordered_comm_monoid ← order_dual.ordered_add_comm_monoid, | |
| finset.inv_def ← finset.neg_def, | |
| finset.singleton_mul_hom ← finset.singleton_add_hom, | |
| upper_set.coe_div ← upper_set.coe_sub, | |
| subgroup.supr_induction' ← add_subgroup.supr_induction', | |
| set.subset_mul_left ← set.subset_add_left, | |
| map_finsupp_prod ← map_finsupp_sum, | |
| subgroup.zpowers_le ← add_subgroup.zmultiples_le, | |
| set.smul_Inter₂_subset ← set.vadd_Inter₂_subset, | |
| commute.units_inv_left_iff ← add_commute.add_units_neg_left_iff, | |
| inf_mul_sup ← inf_add_sup, | |
| inv_le_inv_iff ← neg_le_neg_iff, | |
| units.coe_hom ← add_units.coe_hom, | |
| subgroup.inclusion_injective ← add_subgroup.inclusion_injective, | |
| nndist_eq_nnnorm_div ← nndist_eq_nnnorm_sub, | |
| Group.filtered_colimits.colimit_group ← AddGroup.filtered_colimits.colimit_add_group, | |
| filter.ne_bot.inv ← filter.ne_bot.neg, | |
| ordered_comm_group.mul_left_inv ← ordered_add_comm_group.add_left_neg, | |
| finprod_mem_empty ← finsum_mem_empty, | |
| subgroup.closure_eq_top_of_mclosure_eq_top ← add_subgroup.closure_eq_top_of_mclosure_eq_top, | |
| ordered_comm_group.zpow_neg' ← ordered_add_comm_group.zsmul_neg', | |
| subgroup.card_eq_one ← add_subgroup.card_eq_one, | |
| is_subgroup.to_is_submonoid ← is_add_subgroup.to_is_add_submonoid, | |
| linear_ordered_cancel_comm_monoid.npow ← linear_ordered_cancel_add_comm_monoid.nsmul, | |
| prod.smul_snd ← prod.vadd_snd, | |
| mul_left_cancel ← add_left_cancel, | |
| abs_eq_sup_inv ← abs_eq_sup_neg, | |
| one_hom.coe_comp ← zero_hom.coe_comp, | |
| finset.mem_mul ← finset.mem_add, | |
| subgroup.prod_mono_left ← add_subgroup.prod_mono_left, | |
| mul_equiv.coe_mk ← add_equiv.coe_mk, | |
| of_lex_inv ← of_lex_neg, | |
| ordered_cancel_comm_monoid.mul_assoc ← ordered_cancel_add_comm_monoid.add_assoc, | |
| filter.germ.has_inv ← filter.germ.has_neg, | |
| set.piecewise_smul ← set.piecewise_vadd, | |
| pow_to_lex ← to_lex_smul, | |
| with_one.has_one ← with_zero.has_zero, | |
| monoid_hom.coe_prod_map ← add_monoid_hom.coe_prod_map, | |
| tendsto_norm_nhds_within_one ← tendsto_norm_nhds_within_zero, | |
| set.empty_pow ← set.empty_nsmul, | |
| group_norm.mul_le' ← add_group_norm.add_le', | |
| measure_theory.measure.is_haar_measure_haar_measure ← measure_theory.measure.is_add_haar_measure_add_haar_measure, | |
| finset.prod_mul_indicator_eq_prod_filter ← finset.sum_indicator_eq_sum_filter, | |
| mul_equiv.inv' ← add_equiv.neg', | |
| measure_theory.measure_preserving_mul_prod_inv_right ← measure_theory.measure_preserving_add_prod_neg_right, | |
| lattice_ordered_comm_group.one_le_neg ← lattice_ordered_comm_group.neg_nonneg, | |
| left_cancel_monoid.npow ← add_left_cancel_monoid.nsmul, | |
| CommMon.forget_reflects_isos ← AddCommMon.forget_reflects_isos, | |
| fintype.prod_subtype_mul_prod_subtype ← fintype.sum_subtype_add_sum_subtype, | |
| order_of_le_of_pow_eq_one ← add_order_of_le_of_nsmul_eq_zero, | |
| monoid_hom.to_freiman_hom ← add_monoid_hom.to_add_freiman_hom, | |
| group.mul_right_bijective ← add_group.add_right_bijective, | |
| continuous.zpow ← continuous.zsmul, | |
| map_zpow ← map_zsmul, | |
| div_inv_monoid.mul ← sub_neg_monoid.add, | |
| quotient_group.lift_quot_mk ← quotient_add_group.lift_quot_mk, | |
| localization.induction_on₂ ← add_localization.induction_on₂, | |
| magma.assoc_quotient.map_of ← add_magma.free_add_semigroup.map_of, | |
| ordered_cancel_comm_monoid.le_of_mul_le_mul_left ← ordered_cancel_add_comm_monoid.le_of_add_le_add_left, | |
| subgroup_class.to_inv_mem_class ← add_subgroup_class.to_neg_mem_class, | |
| one_hom.comp ← zero_hom.comp, | |
| Mon.forget_preserves_limits_of_size ← AddMon.forget_preserves_limits_of_size, | |
| div_inv_monoid.div_eq_mul_inv ← sub_neg_monoid.sub_eq_add_neg, | |
| pi.topological_group ← pi.topological_add_group, | |
| eq_one_of_one_le_mul_right ← eq_zero_of_add_nonneg_right, | |
| set.preimage_smul_inv ← set.preimage_vadd_neg, | |
| set.mul_Union₂ ← set.add_Union₂, | |
| finset.mul_nonempty ← finset.add_nonempty, | |
| CommGroup.filtered_colimits.colimit_cocone ← AddCommGroup.filtered_colimits.colimit_cocone, | |
| locally_constant.has_one ← locally_constant.has_zero, | |
| submonoid.localization_map.of_mul_equiv_of_dom_comp ← add_submonoid.localization_map.of_add_equiv_of_dom_comp, | |
| measure_theory.measure_lt_top_of_is_compact_of_is_mul_left_invariant ← measure_theory.measure_lt_top_of_is_compact_of_is_add_left_invariant, | |
| mul_equiv.coe_refl ← add_equiv.coe_refl, | |
| is_regular_one ← is_add_regular_zero, | |
| free_group.red.trans ← free_add_group.red.trans, | |
| mul_equiv.symm_mk ← add_equiv.symm_mk, | |
| mul_lt_of_lt_inv_mul ← add_lt_of_lt_neg_add, | |
| submonoid.localization_map.of_mul_equiv_of_dom_comp_symm ← add_submonoid.localization_map.of_add_equiv_of_dom_comp_symm, | |
| norm_sub_norm_le' ← norm_sub_norm_le, | |
| free_group.free_group_congr ← free_add_group.free_add_group_congr, | |
| mul_lt_of_lt_one_of_lt ← add_lt_of_neg_of_lt, | |
| subgroup.opposite ← add_subgroup.opposite, | |
| subgroup.mem_sup ← add_subgroup.mem_sup, | |
| measure_theory.eventually_div_right_iff ← measure_theory.eventually_sub_right_iff, | |
| has_measurable_div₂.measurable_div ← has_measurable_sub₂.measurable_sub, | |
| smul_closed_ball_one ← vadd_closed_ball_zero, | |
| lt_mul_of_lt_mul_right ← lt_add_of_lt_add_right, | |
| mul_equiv.monoid_hom_congr_apply ← add_equiv.add_monoid_hom_congr_apply, | |
| con.lift_coe ← add_con.lift_coe, | |
| div_inv_one_monoid.one ← sub_neg_zero_monoid.zero, | |
| right_cancel_monoid ← add_right_cancel_monoid, | |
| order_iso.mul_right_to_equiv ← order_iso.add_right_to_equiv, | |
| with_one.nontrivial ← with_zero.nontrivial, | |
| pi.const_one ← pi.const_zero, | |
| multiset.noncomm_prod_commute ← multiset.noncomm_sum_add_commute, | |
| ball_mul_one ← ball_add_zero, | |
| monoid_hom.range_top_of_surjective ← add_monoid_hom.range_top_of_surjective, | |
| prod.normed_group ← prod.normed_add_group, | |
| Mon.filtered_colimits.colimit_one_eq ← AddMon.filtered_colimits.colimit_zero_eq, | |
| subgroup.quotient_infi_embedding_apply_mk ← add_subgroup.quotient_infi_embedding_apply_mk, | |
| subgroup.range_zpowers_hom ← add_subgroup.range_zmultiples_hom, | |
| finsupp.prod_sum_index ← finsupp.sum_sum_index, | |
| submonoid.mul_action ← add_submonoid.add_action, | |
| measure_theory.mem_fundamental_interior ← measure_theory.mem_add_fundamental_interior, | |
| monoid_hom.subgroup_comap ← add_monoid_hom.add_subgroup_comap, | |
| finset.prod_product_right ← finset.sum_product_right, | |
| group_norm.semilattice_sup ← add_group_norm.semilattice_sup, | |
| one_lt_mul'' ← add_pos', | |
| group.in_closure ← add_group.in_closure, | |
| finset.mem_pow ← finset.mem_nsmul, | |
| lex.has_pow ← lex.has_smul, | |
| Sup_div ← Sup_sub, | |
| smul_assoc ← vadd_assoc, | |
| units.is_unit_units_mul ← add_units.is_add_unit_add_units_add, | |
| subgroup.relindex_mul_relindex ← add_subgroup.relindex_mul_relindex, | |
| subgroup.top_subgroup_of ← add_subgroup.top_add_subgroup_of, | |
| mul_inv_cancel_left ← add_neg_cancel_left, | |
| mul_lt_iff_lt_one_left' ← add_lt_iff_neg_left, | |
| zpow_iterate ← zsmul_iterate, | |
| monoid.mul_one ← add_monoid.add_zero, | |
| submonoid.has_measurable_smul ← add_submonoid.has_measurable_vadd, | |
| set.mul_support_mul_indicator ← set.support_indicator, | |
| inv_inv_div_inv ← neg_neg_sub_neg, | |
| finset.prod_dite ← finset.sum_dite, | |
| nonempty_interval.pure_pow ← nonempty_interval.pure_nsmul, | |
| min_le_mul_of_one_le_left ← min_le_add_of_nonneg_left, | |
| finset.prod_range_mul_prod_Ico ← finset.sum_range_add_sum_Ico, | |
| subgroup.zpowers_eq_closure ← add_subgroup.zmultiples_eq_closure, | |
| norm_inv' ← norm_neg, | |
| measure_theory.ae_eq_fun.mk_div ← measure_theory.ae_eq_fun.mk_sub, | |
| le_one_of_one_le_inv ← nonpos_of_neg_nonneg, | |
| submonoid.closure_singleton_le_iff_mem ← add_submonoid.closure_singleton_le_iff_mem, | |
| open_subgroup.ext ← open_add_subgroup.ext, | |
| measure_theory.measure.sigma_finite_haar_measure ← measure_theory.measure.sigma_finite_add_haar_measure, | |
| finset.image_mul_left ← finset.image_add_left, | |
| is_mul_hom ← is_add_hom, | |
| submonoid.mrange_inl ← add_submonoid.mrange_inl, | |
| group_seminorm.mul_le' ← add_group_seminorm.add_le', | |
| is_closed.inv ← is_closed.neg, | |
| cancel_comm_monoid.to_comm_monoid_injective ← add_cancel_comm_monoid.to_add_comm_monoid_injective, | |
| filter.div_ne_bot_iff ← filter.sub_ne_bot_iff, | |
| submonoid_class.coe_multiset_prod ← add_submonoid_class.coe_multiset_sum, | |
| units.has_continuous_const_smul ← add_units.has_continuous_const_vadd, | |
| is_lub_inv ← is_lub_neg, | |
| continuous_monoid_hom.prod_map ← continuous_add_monoid_hom.sum_map, | |
| antitone_on.mul_strict_anti' ← antitone_on.add_strict_anti, | |
| pi.is_scalar_tower ← pi.vadd_assoc_class, | |
| monoid_hom.noncomm_pi_coprod_range ← add_monoid_hom.noncomm_pi_coprod_range, | |
| semiconj_by.transitive ← add_semiconj_by.transitive, | |
| group_norm_class ← add_group_norm_class, | |
| le_one_of_mul_le_right ← nonpos_of_add_le_right, | |
| is_square.mul ← even.add, | |
| subgroup.closure ← add_subgroup.closure, | |
| topological_group.of_nhds_one' ← topological_add_group.of_nhds_zero', | |
| subgroup.mem_bot ← add_subgroup.mem_bot, | |
| homeomorph.div_left_symm_apply ← homeomorph.sub_left_symm_apply, | |
| quotient_group.left_rel_eq ← quotient_add_group.left_rel_eq, | |
| subgroup.normal_in_normalizer ← add_subgroup.normal_in_normalizer, | |
| submonoid.mrange_inl_sup_mrange_inr ← add_submonoid.mrange_inl_sup_mrange_inr, | |
| is_subgroup.trivial_normal ← is_add_subgroup.trivial_normal, | |
| pow_card_subgroup_coe ← smul_card_add_subgroup_coe, | |
| measurable_equiv.smul_apply ← measurable_equiv.vadd_apply, | |
| pi_norm_const' ← pi_norm_const, | |
| division_monoid.mul_inv_rev ← subtraction_monoid.neg_add_rev, | |
| group_seminorm.smul_apply ← add_group_seminorm.smul_apply, | |
| continuous_finprod ← continuous_finsum, | |
| set.mul_indicator_congr ← set.indicator_congr, | |
| submonoid.ext ← add_submonoid.ext, | |
| finset.prod_bUnion ← finset.sum_bUnion, | |
| subsemigroup.inhabited ← add_subsemigroup.inhabited, | |
| mul_opposite.measurable_space ← add_opposite.measurable_space, | |
| order_monoid_hom.to_monoid_hom ← order_add_monoid_hom.to_add_monoid_hom, | |
| list.prod_map_hom ← list.sum_map_hom, | |
| function.injective.right_cancel_monoid ← function.injective.add_right_cancel_monoid, | |
| set.mul_subset_mul_left ← set.add_subset_add_left, | |
| subgroup.comap_sup_eq ← add_subgroup.comap_sup_eq, | |
| mul_right_embedding ← add_right_embedding, | |
| mul_div ← add_sub, | |
| submonoid.localization_map.sec_spec' ← add_submonoid.localization_map.sec_spec', | |
| filter.tendsto.mul ← filter.tendsto.add, | |
| commute.units_zpow_right ← add_commute.add_units_zsmul_right, | |
| continuous_map.coe_inv_units_lift_apply_apply ← continuous_map.coe_neg_add_units_lift_apply_apply, | |
| subgroup.index_mul_card ← add_subgroup.index_mul_card, | |
| comm_semigroup.mul ← add_comm_semigroup.add, | |
| equiv.comm_semigroup ← equiv.add_comm_semigroup, | |
| filter.pure_smul_pure ← filter.pure_vadd_pure, | |
| finset.mul_union ← finset.add_union, | |
| left_cancel_semigroup.mul_left_cancel ← add_left_cancel_semigroup.add_left_cancel, | |
| div_inv_monoid ← sub_neg_monoid, | |
| multiset.pow_card_le_prod ← multiset.card_nsmul_le_sum, | |
| subgroup.properly_discontinuous_smul_of_tendsto_cofinite ← add_subgroup.properly_discontinuous_vadd_of_tendsto_cofinite, | |
| order_of_eq_prime ← add_order_of_eq_prime, | |
| finprod_mem_union' ← finsum_mem_union', | |
| set.Union₂_smul ← set.Union₂_vadd, | |
| smooth_monoid_morphism.inhabited ← smooth_add_monoid_morphism.inhabited, | |
| ultrafilter.has_mul ← ultrafilter.has_add, | |
| free_group.reduce ← free_add_group.reduce, | |
| monoid.exponent_dvd_of_forall_pow_eq_one ← add_monoid.exponent_dvd_of_forall_nsmul_eq_zero, | |
| free_magma.mul_bind ← free_add_magma.add_bind, | |
| submonoid.coe_comap ← add_submonoid.coe_comap, | |
| has_measurable_smul.measurable_const_smul ← has_measurable_vadd.measurable_const_vadd, | |
| group.fintype_of_ker_le_range ← add_group.fintype_of_ker_le_range, | |
| multiset.prod_map_inv' ← multiset.sum_map_neg', | |
| quotient_group.out_eq' ← quotient_add_group.out_eq', | |
| topological_group_is_uniform_of_compact_space ← topological_add_group_is_uniform_of_compact_space, | |
| free_semigroup.pure_bind ← free_add_semigroup.pure_bind, | |
| function.mul_support_min ← function.support_min, | |
| quotient_group.hom_quotient_zpow_of_hom_id ← quotient_add_group.hom_quotient_zsmul_of_hom_id, | |
| cont_mdiff_on_one ← cont_mdiff_on_zero, | |
| freiman_hom.freiman_hom_class_of_le ← add_freiman_hom.add_freiman_hom_class_of_le, | |
| mul_mem_class.to_semigroup ← add_mem_class.to_add_semigroup, | |
| mem_closed_ball_iff_norm''' ← mem_closed_ball_iff_norm', | |
| submonoid.closure_eq_image_prod ← add_submonoid.closure_eq_image_sum, | |
| submonoid.coe_centralizer ← add_submonoid.coe_centralizer, | |
| free_group.red.length_le ← free_add_group.red.length_le, | |
| is_cyclic.exists_monoid_generator ← is_add_cyclic.exists_add_monoid_generator, | |
| function.injective.division_comm_monoid ← function.injective.subtraction_comm_monoid, | |
| mem_own_left_coset ← mem_own_left_add_coset, | |
| filter.one_mem_one ← filter.zero_mem_zero, | |
| finprod_cond_eq_right ← finsum_cond_eq_right, | |
| measure_theory.measure.haar.index_defined ← measure_theory.measure.haar.add_index_defined, | |
| filter.pure_div_pure ← filter.pure_sub_pure, | |
| equiv.mul_equiv_apply ← equiv.add_equiv_apply, | |
| group_topology.to_topological_space_top ← add_group_topology.to_topological_space_top, | |
| interior_smul ← interior_vadd, | |
| function.mul_support_comp_subset ← function.support_comp_subset, | |
| upper_closure_mul_distrib ← upper_closure_add_distrib, | |
| mul_action.quotient_action ← add_action.quotient_action, | |
| smul_comm_class.of_mul_smul_one ← vadd_comm_class.of_add_vadd_zero, | |
| has_measurable_mul₂.to_has_measurable_mul ← has_measurable_add₂.to_has_measurable_add, | |
| inv_monoid_hom ← neg_add_monoid_hom, | |
| linear_ordered_comm_group.mul_le_mul_left ← linear_ordered_add_comm_group.add_le_add_left, | |
| pi.norm_def' ← pi.norm_def, | |
| lower_set.has_div ← lower_set.has_sub, | |
| order_dual.right_cancel_semigroup ← order_dual.right_cancel_add_semigroup, | |
| univ.is_submonoid ← univ.is_add_submonoid, | |
| measure_theory.measure.quasi_measure_preserving.smul_ae_eq_of_ae_eq ← measure_theory.measure.quasi_measure_preserving.vadd_ae_eq_of_ae_eq, | |
| set.mul_indicator_one_preimage ← set.indicator_zero_preimage, | |
| eq_one_of_mul_le_one_right ← eq_zero_of_add_nonpos_right, | |
| filter.germ.has_mul ← filter.germ.has_add, | |
| submonoid.prod ← add_submonoid.prod, | |
| right_cancel_monoid.mul ← add_right_cancel_monoid.add, | |
| list.periodic_prod ← list.periodic_sum, | |
| monoid_hom.eval_apply_apply ← add_monoid_hom.eval_apply_apply, | |
| locally_constant.inv_apply ← locally_constant.neg_apply, | |
| is_scalar_tower.op_left ← vadd_assoc_class.op_left, | |
| measure_theory.measure.inv.is_mul_right_invariant ← measure_theory.measure.neg.is_add_right_invariant, | |
| Semigroup ← AddSemigroup, | |
| locally_constant.mul_one_class ← locally_constant.add_zero_class, | |
| list.prod_append ← list.sum_append, | |
| set.nonempty.of_div_right ← set.nonempty.of_sub_right, | |
| finset.card_div_mul_le_card_mul_mul_card_mul ← finset.card_sub_mul_le_card_add_mul_card_add, | |
| subgroup.coe_list_prod ← add_subgroup.coe_list_sum, | |
| finset.image_smul ← finset.image_vadd, | |
| subsemigroup.coe_prod ← add_subsemigroup.coe_prod, | |
| con_gen ← add_con_gen, | |
| CommMon.filtered_colimits.M ← AddCommMon.filtered_colimits.M, | |
| monoid.not_is_torsion_free_iff ← add_monoid.not_is_torsion_free_iff, | |
| filter.bot_div ← filter.bot_sub, | |
| finset.image_one_hom_apply ← finset.image_zero_hom_apply, | |
| mul_hom.restrict_apply ← add_hom.restrict_apply, | |
| filter.has_basis.uniformity_of_nhds_one_inv_mul ← filter.has_basis.uniformity_of_nhds_zero_neg_add, | |
| subgroup.relindex_inf_ne_zero ← add_subgroup.relindex_inf_ne_zero, | |
| submonoid.localization_map.away_map ← add_submonoid.localization_map.away_map, | |
| tendsto_inv ← tendsto_neg, | |
| dist_prod_prod_le ← dist_sum_sum_le, | |
| subsemigroup.comap_infi_map_of_injective ← add_subsemigroup.comap_infi_map_of_injective, | |
| is_cyclic_of_order_of_eq_card ← is_add_cyclic_of_order_of_eq_card, | |
| submonoid.mem_nhds_one ← add_submonoid.mem_nhds_zero, | |
| mem_approx_order_of_iff ← mem_approx_add_order_of_iff, | |
| commute.pow_self ← add_commute.nsmul_self, | |
| quotient_group.quotient_ker_equiv_of_right_inverse_apply ← quotient_add_group.quotient_ker_equiv_of_right_inverse_apply, | |
| function.injective.comm_group ← function.injective.add_comm_group, | |
| set.image_mul_left ← set.image_add_left, | |
| free_group.of ← free_add_group.of, | |
| subgroup.has_measurable_smul ← add_subgroup.has_measurable_vadd, | |
| quotient_group.range_ker_lift_surjective ← quotient_add_group.range_ker_lift_surjective, | |
| Group.group.to_monoid.category_theory.bundled_hom.parent_projection ← AddGroup.group.to_monoid.category_theory.bundled_hom.parent_projection, | |
| submonoid.localization_map.map_left_cancel ← add_submonoid.localization_map.map_left_cancel, | |
| finset.noncomm_prod_mul_distrib ← finset.noncomm_sum_add_distrib, | |
| cInf_div ← cInf_sub, | |
| submonoid.coe_pow ← add_submonoid.coe_nsmul, | |
| Semigroup.of_hom_apply ← AddSemigroup.of_hom_apply, | |
| CommGroup.limit_comm_group ← AddCommGroup.limit_add_comm_group, | |
| lattice_ordered_comm_group.m_le_pos ← lattice_ordered_comm_group.le_pos, | |
| measure_theory.regular_inv_iff ← measure_theory.regular_neg_iff, | |
| function.const_le_one_of_le_one ← function.const_nonpos_of_nonpos, | |
| mul_action.sum_card_fixed_by_eq_card_orbits_mul_card_group ← add_action.sum_card_fixed_by_eq_card_orbits_add_card_add_group, | |
| has_compact_mul_support.mul ← has_compact_support.add, | |
| mem_sphere_iff_norm' ← mem_sphere_iff_norm, | |
| has_mul.to_has_opposite_smul ← has_add.to_has_opposite_vadd, | |
| is_open_map_div_right ← is_open_map_sub_right, | |
| right_cancel_monoid.one_mul ← add_right_cancel_monoid.zero_add, | |
| lt_of_inv_lt_inv ← lt_of_neg_lt_neg, | |
| mul_inv_le_iff_le_mul ← add_neg_le_iff_le_add, | |
| lt_mul_of_lt_of_one_lt' ← lt_add_of_lt_of_pos', | |
| finprod ← finsum, | |
| torsion.of_torsion ← add_comm_monoid.torsion.of_torsion, | |
| lower_set.coe_mul ← lower_set.coe_add, | |
| topological_group.continuous_conj' ← topological_add_group.continuous_conj', | |
| pi.div_apply ← pi.sub_apply, | |
| order_of_pos' ← add_order_of_pos', | |
| mul_opposite.inhabited ← add_opposite.inhabited, | |
| mul_inv_eq_iff_eq_mul ← add_neg_eq_iff_eq_add, | |
| is_unit.coe_lift_right ← is_add_unit.coe_lift_right, | |
| group_seminorm.semilattice_sup ← add_group_seminorm.semilattice_sup, | |
| equiv.prod_comp ← equiv.sum_comp, | |
| group_seminorm.lt_def ← add_group_seminorm.lt_def, | |
| Mon.monoid ← AddMon.add_monoid, | |
| fin.prod_Ioi_succ ← fin.sum_Ioi_succ, | |
| mul_mem_class.has_mul ← add_mem_class.has_add, | |
| measure_theory.measure.haar.chaar_sup_eq ← measure_theory.measure.haar.add_chaar_sup_eq, | |
| continuous_monoid_hom.inv_to_monoid_hom ← continuous_add_monoid_hom.neg_to_add_monoid_hom, | |
| mul_equiv.self_trans_symm ← add_equiv.self_trans_symm, | |
| equiv.coe_mul_left ← equiv.coe_add_left, | |
| left_cancel_monoid.one_mul ← add_left_cancel_monoid.zero_add, | |
| filter.pure_one_hom ← filter.pure_zero_hom, | |
| one_hom.with_top_map ← zero_hom.with_top_map, | |
| is_group_hom.one_ker_inv' ← is_add_group_hom.zero_ker_neg', | |
| commute.refl ← add_commute.refl, | |
| monoid_hom_of_mem_closure_range_coe_apply ← add_monoid_hom_of_mem_closure_range_coe_apply, | |
| filter.germ.coe_smul' ← filter.germ.coe_vadd', | |
| free_monoid.of_list_to_list ← free_add_monoid.of_list_to_list, | |
| finprod_mem_eq_one_of_infinite ← finsum_mem_eq_zero_of_infinite, | |
| has_forget_to_Semigroup ← has_forget_to_AddSemigroup, | |
| finset.le_prod_nonempty_of_submultiplicative ← finset.le_sum_nonempty_of_subadditive, | |
| con.has_Inf ← add_con.has_Inf, | |
| quotient_group.mk'_apply ← quotient_add_group.mk'_apply, | |
| fintype.prod_bool ← fintype.sum_bool, | |
| monoid_hom.div_apply ← add_monoid_hom.sub_apply, | |
| freiman_hom.has_mul ← add_freiman_hom.has_add, | |
| zpow_zero ← zero_zsmul, | |
| continuous_at.norm' ← continuous_at.norm, | |
| has_continuous_mul.has_measurable_mul₂ ← has_continuous_add.has_measurable_mul₂, | |
| subsemigroup.map_sup_comap_of_surjective ← add_subsemigroup.map_sup_comap_of_surjective, | |
| right_cancel_monoid.to_monoid ← add_right_cancel_monoid.to_add_monoid, | |
| continuous_monoid_hom.mul_to_monoid_hom ← continuous_add_monoid_hom.add_to_add_monoid_hom, | |
| subgroup.is_complement'_bot_top ← add_subgroup.is_complement'_bot_top, | |
| measure_theory.measure.haar.is_left_invariant_chaar ← measure_theory.measure.haar.is_left_invariant_add_chaar, | |
| mul_le_cancellable.mul_le_mul_iff_right ← add_le_cancellable.add_le_add_iff_right, | |
| set.nonempty.of_smul_right ← set.nonempty.of_vadd_right, | |
| subgroup.map_top_of_surjective ← add_subgroup.map_top_of_surjective, | |
| one_hom.with_bot_map ← zero_hom.with_bot_map, | |
| measure_theory.integral_div_right_eq_self ← measure_theory.integral_sub_right_eq_self, | |
| list.strongly_measurable_prod ← list.strongly_measurable_sum, | |
| commute.mul_inv_cancel ← add_commute.add_neg_cancel, | |
| group_norm.le_def ← add_group_norm.le_def, | |
| subgroup.mem_right_transversals_iff_exists_unique_mul_inv_mem ← add_subgroup.mem_right_transversals_iff_exists_unique_add_neg_mem, | |
| uniformity_eq_comap_nhds_one' ← uniformity_eq_comap_nhds_zero', | |
| group_seminorm ← add_group_seminorm, | |
| submonoid ← add_submonoid, | |
| order_monoid_hom.copy ← order_add_monoid_hom.copy, | |
| mul_hom.srange_restrict ← add_hom.srange_restrict, | |
| submonoid.mrange_fst ← add_submonoid.mrange_fst, | |
| subgroup.pi_bot ← add_subgroup.pi_bot, | |
| con.inv ← add_con.neg, | |
| finset.prod_inter_mul_prod_diff ← finset.sum_inter_add_sum_diff, | |
| subgroup.quotient_infi_subgroup_of_embedding_apply ← add_subgroup.quotient_infi_add_subgroup_of_embedding_apply, | |
| measurable_equiv.smul ← measurable_equiv.vadd, | |
| cancel_comm_monoid.one_mul ← add_cancel_comm_monoid.zero_add, | |
| subgroup.normal_of_comm ← add_subgroup.normal_of_comm, | |
| mul_salem_spencer.of_image ← add_salem_spencer.of_image, | |
| mul_comm_div ← add_comm_sub, | |
| subgroup.zpowers_subset ← add_subgroup.zmultiples_subset, | |
| finset.prod_ite_mem ← finset.sum_ite_mem, | |
| subgroup.map_le_range ← add_subgroup.map_le_range, | |
| monoid_hom.cancel_right ← add_monoid_hom.cancel_right, | |
| set.coe_singleton_monoid_hom ← set.coe_singleton_add_monoid_hom, | |
| ordered_comm_group.lt_of_mul_lt_mul_left ← ordered_add_comm_group.lt_of_add_lt_add_left, | |
| mul_hom ← add_hom, | |
| finset.prod_filter_mul_prod_filter_not ← finset.sum_filter_add_sum_filter_not, | |
| norm_div_le_of_le ← norm_sub_le_of_le, | |
| edist_div_right ← edist_sub_right, | |
| monoid_hom.subgroup_map_apply_coe ← add_monoid_hom.add_subgroup_map_apply_coe, | |
| set.pairwise_disjoint_smul_iff ← set.pairwise_disjoint_vadd_iff, | |
| mul_equiv_class ← add_equiv_class, | |
| pi.const_monoid_hom ← pi.const_add_monoid_hom, | |
| localization.mul_equiv_of_quotient_symm_mk' ← add_localization.add_equiv_of_quotient_symm_mk', | |
| submonoid.to_monoid ← add_submonoid.to_add_monoid, | |
| measurable_embedding_mul_right ← measurable_embedding_add_right, | |
| tendsto_iff_norm_tendsto_one ← tendsto_iff_norm_tendsto_zero, | |
| locally_constant.has_inv ← locally_constant.has_neg, | |
| submonoid.localization_map.ext_iff ← add_submonoid.localization_map.ext_iff, | |
| monoid_hom.comp_left_continuous ← add_monoid_hom.comp_left_continuous, | |
| norm_prod_le_of_le ← norm_sum_le_of_le, | |
| smul_iterate ← vadd_iterate, | |
| monoid_hom.map_list_prod ← add_monoid_hom.map_list_sum, | |
| inv_mem_class ← neg_mem_class, | |
| topological_group.ext_iff ← topological_add_group.ext_iff, | |
| monoid_hom.coe_fn ← add_monoid_hom.coe_fn, | |
| multiset.noncomm_prod_coe ← multiset.noncomm_sum_coe, | |
| is_unit.div_mul_left ← is_add_unit.sub_add_left, | |
| lex.has_involutive_inv ← lex.has_involutive_neg, | |
| subgroup.one_mem' ← add_subgroup.zero_mem', | |
| sum.elim_mul_mul ← sum.elim_add_add, | |
| finprod_mem_eq_prod_filter ← finsum_mem_eq_sum_filter, | |
| mul_hom.has_coe_to_fun ← add_hom.has_coe_to_fun, | |
| inv_unique ← neg_unique, | |
| multiset.prod_replicate ← multiset.sum_replicate, | |
| subsemigroup.complete_lattice ← add_subsemigroup.complete_lattice, | |
| subgroup.quotient_map_of_le_apply_mk ← add_subgroup.quotient_map_of_le_apply_mk, | |
| comm_group.zpow_zero' ← add_comm_group.zsmul_zero', | |
| smooth_within_at.mul ← smooth_within_at.add, | |
| group_filter_basis.mem_nhds_one ← add_group_filter_basis.mem_nhds_zero, | |
| mul_support_comp_inv_smul ← support_comp_inv_smul, | |
| set.has_one ← set.has_zero, | |
| mul_opposite.topological_space ← add_opposite.topological_space, | |
| submonoid.to_linear_ordered_cancel_comm_monoid ← add_submonoid.to_linear_ordered_cancel_add_comm_monoid, | |
| subgroup.mem_carrier ← add_subgroup.mem_carrier, | |
| cancel_monoid.npow_succ' ← add_cancel_monoid.nsmul_succ', | |
| free_group.red.append_append ← free_add_group.red.append_append, | |
| lattice_ordered_comm_group.abs_inv_comm ← lattice_ordered_comm_group.abs_neg_comm, | |
| subsemigroup.le_comap_map ← add_subsemigroup.le_comap_map, | |
| lt_inv_mul_of_mul_lt ← lt_neg_add_of_add_lt, | |
| subsemigroup.mem_carrier ← add_subsemigroup.mem_carrier, | |
| finset.eq_prod_range_div ← finset.eq_sum_range_sub, | |
| continuous_at.nnnorm' ← continuous_at.nnnorm, | |
| finset.mem_div ← finset.mem_sub, | |
| mul_equiv.subgroup_congr ← add_equiv.add_subgroup_congr, | |
| one_lt_iff_ne_one ← pos_iff_ne_zero, | |
| category_theory.iso.CommGroup_iso_to_mul_equiv ← category_theory.iso.AddCommGroup_iso_to_add_equiv, | |
| subgroup_of_idempotent ← add_subgroup_of_idempotent, | |
| order_of_one ← order_of_zero, | |
| commute.inv_right_iff ← add_commute.neg_right_iff, | |
| mul_div_cancel'_right ← add_sub_cancel'_right, | |
| eq_empty_or_univ_of_smul_invariant_closed ← eq_empty_or_univ_of_vadd_invariant_closed, | |
| measure_theory.measure.haar.chaar_mem_cl_prehaar ← measure_theory.measure.haar.add_chaar_mem_cl_add_prehaar, | |
| one_hom.congr_arg ← zero_hom.congr_arg, | |
| submonoid.mul_from_left_inv ← add_submonoid.add_from_left_neg, | |
| div_div_cancel ← sub_sub_cancel, | |
| topological_group.has_measurable_inv ← topological_add_group.has_measurable_neg, | |
| filter.mul_mem_mul ← filter.add_mem_add, | |
| prod.has_pow ← prod.has_smul, | |
| submonoid.localization_map.mul_equiv_of_localizations_right_inv_apply ← add_submonoid.localization_map.add_equiv_of_localizations_right_inv_apply, | |
| is_locally_constant.mul ← is_locally_constant.add, | |
| order_dual.group ← order_dual.add_group, | |
| subgroup.comap_id ← add_subgroup.comap_id, | |
| has_faithful_smul.eq_of_smul_eq_smul ← has_faithful_vadd.eq_of_vadd_eq_vadd, | |
| quotient_group.map_normal ← quotient_add_group.map_normal, | |
| finset.one_nonempty ← finset.zero_nonempty, | |
| commute.inv_inv ← add_commute.neg_neg, | |
| Group.category_theory.limits.has_zero_object ← AddGroup.has_zero_object, | |
| function.surjective.semigroup ← function.surjective.add_semigroup, | |
| strict_mono.pow_right' ← strict_mono.nsmul_left, | |
| npow_eq_pow ← nsmul_eq_smul, | |
| upper_set.has_mul ← upper_set.has_add, | |
| free_magma.monad ← free_add_magma.monad, | |
| continuous_monoid_hom.to_continuous_map_injective ← continuous_add_monoid_hom.to_continuous_map_injective, | |
| cont_mdiff_finset_prod ← cont_mdiff_finset_sum, | |
| monoid_hom.map_exists_right_inv ← add_monoid_hom.map_exists_right_neg, | |
| subgroup.pow_mem ← add_subgroup.nsmul_mem, | |
| seminormed_comm_group.induced ← seminormed_add_comm_group.induced, | |
| sym_alg.unsym_one ← sym_alg.unsym_zero, | |
| mul_opposite.op_equiv_symm_apply ← add_opposite.op_equiv_symm_apply, | |
| group_seminorm.comp_apply ← add_group_seminorm.comp_apply, | |
| ulift.has_div ← ulift.has_sub, | |
| units.eq_inv_of_mul_eq_one_left ← add_units.eq_neg_of_add_eq_zero_left, | |
| le_one_iff_eq_one ← nonpos_iff_eq_zero, | |
| part.left_dom_of_div_dom ← part.left_dom_of_sub_dom, | |
| semiconj_by.inv_symm_left ← add_semiconj_by.neg_symm_left, | |
| finset.prod_product_right' ← finset.sum_product_right', | |
| filter.bot_mul ← filter.bot_add, | |
| free_semigroup.mul_bind ← free_add_semigroup.add_bind, | |
| finset.prod_cons ← finset.sum_cons, | |
| category_theory.iso.Group_iso_to_mul_equiv_apply ← category_theory.iso.AddGroup_iso_to_add_equiv_apply, | |
| set.inv_mem_centralizer ← set.neg_mem_add_centralizer, | |
| uniform_space.completion.smul_comm_class ← uniform_space.completion.vadd_comm_class, | |
| division_monoid.to_div_inv_one_monoid ← subtraction_monoid.to_sub_neg_zero_monoid, | |
| mul_hom.map_mclosure ← add_hom.map_mclosure, | |
| free_monoid.rec_on_of_mul ← free_add_monoid.rec_on_of_add, | |
| quotient_group.fg ← quotient_add_group.fg, | |
| units.simps.coe_inv ← add_units.simps.coe_neg, | |
| eq_cosets_of_normal ← eq_add_cosets_of_normal, | |
| CommGroup.forget₂_Group_preserves_limits_of_size ← AddCommGroup.forget₂_AddGroup_preserves_limits, | |
| subgroup.map_eq_map_iff ← add_subgroup.map_eq_map_iff, | |
| finset.prod_list_map_count ← finset.sum_list_map_count, | |
| div_inv_monoid.to_has_div ← sub_neg_monoid.to_has_sub, | |
| measure_theory.measure.regular_of_is_haar_measure ← measure_theory.measure.regular_of_is_add_haar_measure, | |
| mul_action.supports.mono ← add_action.supports.mono, | |
| monoid.closure_singleton ← add_monoid.closure_singleton, | |
| quotient_group.coe_mk' ← quotient_add_group.coe_mk', | |
| localization.monoid_of ← add_localization.add_monoid_of, | |
| comm_semigroup.is_left_cancel_mul.to_is_right_cancel_mul ← add_comm_semigroup.is_left_cancel_add.to_is_right_cancel_add, | |
| mul_eq_one_iff ← add_eq_zero_iff, | |
| monoid_hom.decidable_mem_ker ← add_monoid_hom.decidable_mem_ker, | |
| nonempty_interval.pure_div_pure ← nonempty_interval.pure_sub_pure, | |
| card_dvd_exponent_pow_rank ← card_dvd_exponent_nsmul_rank, | |
| measure_theory.measure_preimage_mul_right ← measure_theory.measure_preimage_add_right, | |
| ordered_cancel_comm_monoid.to_cancel_comm_monoid ← ordered_cancel_add_comm_monoid.to_cancel_add_comm_monoid, | |
| subgroup.pi_top ← add_subgroup.pi_top, | |
| subsemigroup.map_supr_comap_of_surjective ← add_subsemigroup.map_supr_comap_of_surjective, | |
| one_lt_pow' ← nsmul_pos, | |
| quotient_group.equiv_quotient_subgroup_of_of_eq ← quotient_add_group.equiv_quotient_add_subgroup_of_of_eq, | |
| finset.prod_update_of_mem ← finset.sum_update_of_mem, | |
| set.mul_indicator_le_self ← set.indicator_le_self, | |
| measure_theory.measure.inv.measure_theory.sigma_finite ← measure_theory.measure.neg.measure_theory.sigma_finite, | |
| set.smul_set_range ← set.vadd_set_range, | |
| finset.prod_induction_nonempty ← finset.sum_induction_nonempty, | |
| tendsto_norm_div_self_punctured_nhds ← tendsto_norm_sub_self_punctured_nhds, | |
| strict_mono_on.mul' ← strict_mono_on.add, | |
| finset.card_mul_mul_le_card_mul_mul_card_div ← finset.card_add_mul_le_card_add_mul_card_sub, | |
| hindman.FP.mul_two ← hindman.FS.add_two, | |
| list.ae_measurable_prod' ← list.ae_measurable_sum', | |
| list.prod_update_nth ← list.sum_update_nth, | |
| mul_one_class.to_is_right_id ← add_zero_class.to_is_right_id, | |
| free_group.prod.unique ← free_add_group.sum.unique, | |
| freiman_hom.to_freiman_hom ← add_freiman_hom.to_add_freiman_hom, | |
| norm_le_of_mem_closed_ball' ← norm_le_of_mem_closed_ball, | |
| set.image_inv ← set.image_neg, | |
| mul_opposite.op ← add_opposite.op, | |
| commute.one_right ← add_commute.zero_right, | |
| mul_salem_spencer.prod ← add_salem_spencer.prod, | |
| submonoid.mem_supr ← add_submonoid.mem_supr, | |
| finset.prod_range_add_div_prod_range ← finset.sum_range_add_sub_sum_range, | |
| finprod_mem_eq_prod_of_inter_mul_support_eq ← finsum_mem_eq_sum_of_inter_support_eq, | |
| subgroup_class.has_div ← add_subgroup_class.has_sub, | |
| group.closure_subset_iff ← add_group.closure_subset_iff, | |
| finprod_congr ← finsum_congr, | |
| subgroup.index ← add_subgroup.index, | |
| commute.order_of_dvd_lcm_mul ← add_commute.order_of_dvd_lcm_add, | |
| nat.prod_proper_divisors_prime_pow ← nat.sum_proper_divisors_prime_nsmul, | |
| smul_ball_one ← vadd_ball_zero, | |
| with_one.coe_ne_one ← with_zero.coe_ne_zero, | |
| group.mem_closure ← add_group.mem_closure, | |
| tactic.norm_num.finset.eval_prod_of_list ← tactic.norm_num.finset.eval_sum_of_list, | |
| monoid_hom_class.to_mul_hom_class ← add_monoid_hom_class.to_add_hom_class, | |
| pow_le_pow' ← nsmul_le_nsmul, | |
| interval.inv_bot ← interval.neg_bot, | |
| measure_theory.disjoint_fundamental_interior_fundamental_frontier ← measure_theory.disjoint_add_fundamental_interior_add_fundamental_frontier, | |
| controlled_prod_of_mem_closure ← controlled_sum_of_mem_closure, | |
| measure_theory.integral_mul_left_eq_self ← measure_theory.integral_add_left_eq_self, | |
| comm_monoid.npow_zero' ← add_comm_monoid.nsmul_zero', | |
| lex.monoid ← lex.add_monoid, | |
| submonoid.prod_eq_bot_iff ← add_submonoid.sum_eq_bot_iff, | |
| uniform_continuous_monoid_hom_of_continuous ← uniform_continuous_add_monoid_hom_of_continuous, | |
| antitone.inv ← antitone.neg, | |
| comm_semigroup.is_right_cancel_mul.to_is_cancel_mul ← add_comm_semigroup.is_right_cancel_add.to_is_cancel_add, | |
| subgroup.inf_subgroup_of_inf_normal_of_left ← add_subgroup.inf_add_subgroup_of_inf_normal_of_left, | |
| subgroup.coe_set_mk ← add_subgroup.coe_set_mk, | |
| quotient_group.right_rel_apply ← quotient_add_group.right_rel_apply, | |
| subgroup.quotient_subgroup_of_embedding_of_le_apply_mk ← add_subgroup.quotient_add_subgroup_of_embedding_of_le_apply_mk, | |
| fintype.prod_extend_by_one ← fintype.sum_extend_by_zero, | |
| subgroup.coe_inf ← add_subgroup.coe_inf, | |
| submonoid.subsingleton_iff ← add_submonoid.subsingleton_iff, | |
| category_theory.discrete.monoidal_tensor_unit_as ← discrete.add_monoidal_tensor_add_unit_as, | |
| subgroup.set_like ← add_subgroup.set_like, | |
| filter.mul_top_of_one_le ← filter.add_top_of_nonneg, | |
| set.multiset_prod_singleton ← set.multiset_sum_singleton, | |
| mul_equiv.to_mul_hom ← add_equiv.to_add_hom, | |
| filter.germ.comm_semigroup ← filter.germ.add_comm_semigroup, | |
| con.sup_def ← add_con.sup_def, | |
| measure_theory.quasi_measure_preserving_div_left ← measure_theory.quasi_measure_preserving_sub_left, | |
| subgroup.to_group ← add_subgroup.to_add_group, | |
| set.univ_pow ← set.nsmul_univ, | |
| units.has_inv ← add_units.has_neg, | |
| inv_mul_cancel_comm ← neg_add_cancel_comm, | |
| one_hom.coe_coe ← zero_hom.coe_coe, | |
| mul_right_comm ← add_right_comm, | |
| normed_comm_group.of_mul_dist ← normed_add_comm_group.of_add_dist, | |
| zpow_eq_zpow_iff' ← zsmul_eq_zsmul_iff', | |
| lattice_ordered_comm_group.mabs_inf_div_inf_le_mabs ← lattice_ordered_comm_group.abs_inf_sub_inf_le_abs, | |
| finset.smul_union ← finset.vadd_union, | |
| lower_closure_one ← lower_closure_zero, | |
| order_dual.monoid ← order_dual.add_monoid, | |
| subgroup.coe_div ← add_subgroup.coe_sub, | |
| monoid_hom.mk_coe ← add_monoid_hom.mk_coe, | |
| monoid_hom.compl₂ ← add_monoid_hom.compl₂, | |
| to_dual_mul ← to_dual_add, | |
| subgroup.closure_induction' ← add_subgroup.closure_induction', | |
| mul_left_eq_self ← add_left_eq_self, | |
| subgroup.mul_mem_cancel_left ← add_subgroup.add_mem_cancel_left, | |
| con.lift_on_units ← add_con.lift_on_add_units, | |
| comm_group.mul_assoc ← add_comm_group.add_assoc, | |
| finset.singleton_mul_inter ← finset.singleton_add_inter, | |
| group_seminorm.map_one' ← add_group_seminorm.map_zero', | |
| submonoid.has_mul ← add_submonoid.has_add, | |
| ordered_comm_group.le_of_mul_le_mul_left ← ordered_add_comm_group.le_of_add_le_add_left, | |
| CommGroup.limit_cone ← AddCommGroup.limit_cone, | |
| subsemigroup.coe_equiv_map_of_injective_apply ← add_subsemigroup.coe_equiv_map_of_injective_apply, | |
| monoid_hom.coe_of_mclosure_eq_top_right ← add_monoid_hom.coe_of_mclosure_eq_top_right, | |
| unique_mul.mul_hom_preimage ← unique_add.add_hom_preimage, | |
| submonoid.map_inr ← add_submonoid.map_inr, | |
| subsemigroup.map_le_map_iff_of_injective ← add_subsemigroup.map_le_map_iff_of_injective, | |
| measure_theory.measure_smul ← measure_theory.measure_vadd, | |
| topological_group_induced ← topological_add_group_induced, | |
| subsemigroup.prod_equiv ← add_subsemigroup.prod_equiv, | |
| finprod_mem_univ ← finsum_mem_univ, | |
| quotient_group.quotient_right_rel_equiv_quotient_left_rel ← quotient_add_group.quotient_right_rel_equiv_quotient_left_rel, | |
| nonempty_interval.has_div ← nonempty_interval.has_sub, | |
| quotient_group.ker_mk ← quotient_add_group.ker_mk, | |
| one_lt_mul_iff ← add_pos_iff, | |
| con.con_gen_of_con ← add_con.add_con_gen_of_add_con, | |
| mem_right_coset_right_coset ← mem_right_add_coset_right_add_coset, | |
| strict_anti_on.inv ← strict_anti_on.neg, | |
| subgroup.mem_top ← add_subgroup.mem_top, | |
| units.coe_of_pow_eq_one ← add_units.coe_of_nsmul_eq_zero, | |
| set.is_scalar_tower' ← set.vadd_assoc_class', | |
| smooth.mul ← smooth.add, | |
| finset.prod_const ← finset.sum_const, | |
| subgroup.mem_left_transversals_iff_bijective ← add_subgroup.mem_left_transversals_iff_bijective, | |
| nhds_one_symm ← nhds_zero_symm, | |
| locally_constant.coe_mul ← locally_constant.coe_add, | |
| filter.one_ne_bot ← filter.zero_ne_bot, | |
| inv_ne_one ← neg_ne_zero, | |
| left_cancel_monoid.to_has_faithful_opposite_scalar ← add_left_cancel_monoid.to_has_faithful_opposite_scalar, | |
| submonoid_class.finsupp_prod_mem ← add_submonoid_class.finsupp_sum_mem, | |
| mul_equiv.op_symm_apply_symm_apply ← add_equiv.op_symm_apply_symm_apply, | |
| subsemigroup.mem_infi ← add_subsemigroup.mem_infi, | |
| finset.prod_fin_eq_prod_range ← finset.sum_fin_eq_sum_range, | |
| filter.ne_bot.of_div_left ← filter.ne_bot.of_sub_left, | |
| CommGroup.ext ← AddCommGroup.ext, | |
| adjoin_one_map ← adjoin_zero_map, | |
| map_mul_eq_one ← map_add_eq_zero, | |
| linear_ordered_comm_monoid.mul_one ← linear_ordered_add_comm_monoid.add_zero, | |
| order_of_map_dvd ← add_order_of_map_dvd, | |
| monoid_hom.map_finprod ← add_monoid_hom.map_finsum, | |
| submonoid.mem_powers ← add_submonoid.mem_multiples, | |
| inv_one_class.inv ← neg_zero_class.neg, | |
| monoid_hom.map_finprod_plift ← add_monoid_hom.map_finsum_plift, | |
| set.finite.inv ← set.finite.neg, | |
| canonically_linear_ordered_monoid.exists_mul_of_le ← canonically_linear_ordered_add_monoid.exists_add_of_le, | |
| pow_strict_mono_left ← nsmul_strict_mono_right, | |
| lattice_ordered_comm_group.neg_eq_pos_inv ← lattice_ordered_comm_group.neg_eq_pos_neg, | |
| function.has_smul ← function.has_vadd, | |
| subgroup.coe_map ← add_subgroup.coe_map, | |
| pow_add ← add_nsmul, | |
| filter.le_mul_iff ← filter.le_add_iff, | |
| right_coset ← right_add_coset, | |
| uniform_group ← uniform_add_group, | |
| finset.mem_one ← finset.mem_zero, | |
| lower_closure_mul ← lower_closure_add, | |
| units.coe_zpow ← add_units.coe_zsmul, | |
| pi.pow_comp ← pi.smul_comp, | |
| inv_sup_eq_inv_inf_inv ← neg_sup_eq_neg_inf_neg, | |
| sum.smul_comm_class ← sum.vadd_comm_class, | |
| measurable_equiv.div_right ← measurable_equiv.sub_right, | |
| Mon.filtered_colimits.colimit_mul_aux_eq_of_rel_left ← AddMon.filtered_colimits.colimit_add_aux_eq_of_rel_left, | |
| locally_constant.div_apply ← locally_constant.sub_apply, | |
| multiset.prod_pair ← multiset.sum_pair, | |
| submonoid.localization_map.mul_equiv_of_mul_equiv_eq ← add_submonoid.localization_map.add_equiv_of_add_equiv_eq, | |
| measure_theory.null_measurable_set.fundamental_interior ← measure_theory.null_measurable_set.add_fundamental_interior, | |
| le_nhds_mul ← le_nhds_add, | |
| le_mul_self ← le_add_self, | |
| mul_roth_number_spec ← add_roth_number_spec, | |
| cancel_monoid.ext ← add_cancel_monoid.ext, | |
| has_measurable_mul.measurable_const_mul ← has_measurable_add.measurable_const_add, | |
| subgroup.is_cyclic ← add_subgroup.is_add_cyclic, | |
| map_inv ← map_neg, | |
| pow_eq_pow_iff_modeq ← nsmul_eq_nsmul_iff_modeq, | |
| mul_equiv.to_Magma_iso ← add_equiv.to_AddMagma_iso, | |
| is_torsion.quotient_iff ← add_is_torsion.quotient_iff, | |
| mul_eq_of_eq_inv_mul ← add_eq_of_eq_neg_add, | |
| has_compact_mul_support_def ← has_compact_support_def, | |
| has_continuous_mul.to_has_continuous_smul ← has_continuous_add.to_has_continuous_vadd, | |
| subgroup.finite_index_ker ← add_subgroup.finite_index_ker, | |
| is_left_regular ← is_add_left_regular, | |
| localization.rec ← add_localization.rec, | |
| lattice_ordered_comm_group.neg_of_inv_le_one ← lattice_ordered_comm_group.neg_of_neg_nonpos, | |
| mul_equiv.map_eq_one_iff ← add_equiv.map_eq_zero_iff, | |
| subgroup.map_symm_eq_iff_map_eq ← add_subgroup.map_symm_eq_iff_map_eq, | |
| set.mul_mem_mul ← set.add_mem_add, | |
| pi.division_monoid ← pi.subtraction_monoid, | |
| mul_equiv.coe_trans ← add_equiv.coe_trans, | |
| Group.of_hom_apply ← AddGroup.of_hom_apply, | |
| monoid.has_pow ← add_monoid.has_smul_nat, | |
| measure_theory.fundamental_frontier ← measure_theory.add_fundamental_frontier, | |
| seminormed_group.to_group ← seminormed_add_group.to_add_group, | |
| metric.bounded.mul ← metric.bounded.add, | |
| submonoid.closure_union ← add_submonoid.closure_union, | |
| is_torsion.subgroup ← is_torsion.add_subgroup, | |
| subgroup.is_complement'_top_left ← add_subgroup.is_complement'_top_left, | |
| mul_hom.srange_eq_map ← add_hom.srange_eq_map, | |
| finset.card_singleton_mul ← finset.card_singleton_add, | |
| set.smul_empty ← set.vadd_empty, | |
| open_subgroup.lattice ← open_add_subgroup.lattice, | |
| pi.has_smul ← pi.has_vadd, | |
| comm_monoid.mul_assoc ← add_comm_monoid.add_assoc, | |
| mul_le_add_hom_class ← subadditive_hom_class, | |
| freiman_hom.freiman_hom_class ← add_freiman_hom.freiman_hom_class, | |
| eq_on_inv ← eq_on_neg, | |
| part.has_div ← part.has_sub, | |
| subgroup.mk_le_mk ← add_subgroup.mk_le_mk, | |
| multiset.prod_hom ← multiset.sum_hom, | |
| filter.pure_mul_hom_apply ← filter.pure_add_hom_apply, | |
| prod.division_monoid ← prod.subtraction_monoid, | |
| filter.smul_comm_class_filter ← filter.vadd_comm_class_filter, | |
| subsemigroup.comap_map_eq_of_injective ← add_subsemigroup.comap_map_eq_of_injective, | |
| units.group ← add_units.add_group, | |
| set.comm_monoid ← set.add_comm_monoid, | |
| freiman_hom.div_comp ← add_freiman_hom.sub_comp, | |
| left_cancel_monoid.to_left_cancel_semigroup ← add_left_cancel_monoid.to_add_left_cancel_semigroup, | |
| free_group.reduce.idem ← free_add_group.reduce.idem, | |
| measure_theory.measure.haar.index_mono ← measure_theory.measure.haar.add_index_mono, | |
| submonoid.closure_induction_left ← add_submonoid.closure_induction_left, | |
| order_dual.seminormed_group ← order_dual.seminormed_add_group, | |
| division_monoid.mul_assoc ← subtraction_monoid.add_assoc, | |
| prod.pow_def ← prod.smul_def, | |
| continuous_within_at_inv ← continuous_within_at_neg, | |
| finset.prod_multiset_map_count ← finset.sum_multiset_map_count, | |
| lt_inv_iff_mul_lt_one' ← lt_neg_iff_add_neg', | |
| canonically_linear_ordered_monoid.one ← canonically_linear_ordered_add_monoid.zero, | |
| finset.prod_prod_Ioi_mul_eq_prod_prod_off_diag ← finset.sum_sum_Ioi_add_eq_sum_sum_off_diag, | |
| mul_ball_one ← add_ball_zero, | |
| subsemigroup.mul_mem_class ← add_subsemigroup.add_mem_class, | |
| function.nmem_mul_support ← function.nmem_support, | |
| set.singleton_monoid_hom ← set.singleton_add_monoid_hom, | |
| set.decidable_mem_pow ← set.decidable_mem_nsmul, | |
| group_topology.to_topological_space_Inf ← add_group_topology.to_topological_space_Inf, | |
| finset.prod_Ioc_consecutive ← finset.sum_Ioc_consecutive, | |
| subsemigroup.supr_eq_closure ← add_subsemigroup.supr_eq_closure, | |
| monoid_hom.coe_of_map_div ← add_monoid_hom.coe_of_map_sub, | |
| is_submonoid.power_subset ← is_add_submonoid.multiples_subset, | |
| group_topology.to_topological_space_bot ← add_group_topology.to_topological_space_bot, | |
| lattice_ordered_comm_group.m_pos_abs ← lattice_ordered_comm_group.pos_abs, | |
| is_unit.mul_right_inj ← is_add_unit.add_right_inj, | |
| monoid_hom_class.map_one ← add_monoid_hom_class.map_zero, | |
| hindman.FP.finset_prod ← hindman.FS.finset_sum, | |
| rootable_by.root ← divisible_by.div, | |
| powers_equiv_powers ← multiples_equiv_multiples, | |
| subgroup.subgroup_of_is_commutative ← add_subgroup.add_subgroup_of_is_commutative, | |
| mul_salem_spencer.mul_right ← add_salem_spencer.add_right, | |
| finset.smul_subset_iff ← finset.vadd_subset_iff, | |
| finset.prod_multiset_count ← finset.sum_multiset_count, | |
| comm_group.mul ← add_comm_group.add, | |
| equiv.zpow_mul_left ← equiv.zpow_add_left, | |
| localization.mul_equiv_of_quotient_apply ← add_localization.add_equiv_of_quotient_apply, | |
| CommGroup.has_limits_of_size ← AddCommGroup.has_limits_of_size, | |
| set.image_mul_left' ← set.image_add_left', | |
| tendsto_list_prod ← tendsto_list_sum, | |
| div_mul_eq_div_div ← sub_add_eq_sub_sub, | |
| is_cancel_mul ← is_cancel_add, | |
| finset.prod_involution ← finset.sum_involution, | |
| finset.prod_Ico_eq_div ← finset.sum_Ico_eq_sub, | |
| has_pow.pow ← has_smul.smul, | |
| category_theory.iso.Mon_iso_to_mul_equiv ← category_theory.iso.AddMon_iso_to_add_equiv, | |
| finprod_mem_insert_one ← finsum_mem_insert_zero, | |
| measure_theory.measure_preserving_prod_inv_mul_swap ← measure_theory.measure_preserving_prod_neg_add_swap, | |
| subgroup.coe_eq_singleton ← add_subgroup.coe_eq_singleton, | |
| fin.prod_univ_five ← fin.sum_univ_five, | |
| open_subgroup.ext_iff ← open_add_subgroup.ext_iff, | |
| magma.assoc_quotient.lift_comp_of ← add_magma.free_add_semigroup.lift_comp_of, | |
| is_open_map_mul_right ← is_open_map_add_right, | |
| freiman_hom.has_one ← add_freiman_hom.has_zero, | |
| group_filter_basis.inhabited ← add_group_filter_basis.inhabited, | |
| monoid_hom.comp_inv ← add_monoid_hom.comp_neg, | |
| list.prod_range_succ ← list.sum_range_succ, | |
| subgroup.apply_coe_mem_map ← add_subgroup.apply_coe_mem_map, | |
| inv_lt_iff_one_lt_mul' ← neg_lt_iff_pos_add', | |
| subgroup.closure_eq_of_le ← add_subgroup.closure_eq_of_le, | |
| units.of_pow ← add_units.of_nsmul, | |
| lipschitz_on_with.norm_div_le_of_le ← lipschitz_on_with.norm_sub_le_of_le, | |
| semigroup.to_has_mul ← add_semigroup.to_has_add, | |
| quotient_group.equiv_quotient_zpow_of_equiv_symm ← quotient_add_group.equiv_quotient_zsmul_of_equiv_symm, | |
| subgroup.coe_zpow ← add_subgroup.coe_zsmul, | |
| pi.mul_single_op₂ ← pi.single_op₂, | |
| mul_equiv.op_symm_apply_apply ← add_equiv.op_symm_apply_apply, | |
| cauchy_seq_prod_of_eventually_eq ← cauchy_seq_sum_of_eventually_eq, | |
| submonoid.to_comm_monoid ← add_submonoid.to_add_comm_monoid, | |
| continuous.pow ← continuous.nsmul, | |
| subgroup.relindex_ker ← add_subgroup.relindex_ker, | |
| lower_set.comm_monoid ← lower_set.add_comm_monoid, | |
| mul_action.orbit_smul ← add_action.orbit_vadd, | |
| mul_eq_one_iff_eq_inv ← add_eq_zero_iff_eq_neg, | |
| mul_hom.from_opposite_apply ← add_hom.from_opposite_apply, | |
| subsemigroup.le_comap_of_map_le ← add_subsemigroup.le_comap_of_map_le, | |
| free_group.map_one ← free_add_group.map_zero, | |
| fin.prod_univ_zero ← fin.sum_univ_zero, | |
| free_magma.length_to_free_semigroup ← free_add_magma.length_to_free_add_semigroup, | |
| lt_mul_iff_one_lt_left' ← lt_add_iff_pos_left, | |
| finset.prod_univ_pi ← finset.sum_univ_pi, | |
| order_of_pow' ← add_order_of_nsmul', | |
| mul_opposite.dist_op ← add_opposite.dist_op, | |
| finset.singleton_div ← finset.singleton_sub, | |
| is_left_regular_of_left_cancel_semigroup ← is_add_left_regular_of_left_cancel_add_semigroup, | |
| subgroup.fintype_quotient_of_finite_index ← add_subgroup.fintype_quotient_of_finite_index, | |
| subgroup.prod_subgroup_of_prod_normal ← add_subgroup.sum_add_subgroup_of_sum_normal, | |
| le_iff_forall_one_lt_lt_mul ← le_iff_forall_pos_lt_add, | |
| nonempty_interval.coe_inv_interval ← nonempty_interval.coe_neg_interval, | |
| set_like.coe_smul ← set_like.coe_vadd, | |
| quotient_group.right_rel_decidable ← quotient_add_group.right_rel_decidable, | |
| locally_constant.mul_indicator_apply ← locally_constant.indicator_apply, | |
| continuous_within_at.norm' ← continuous_within_at.norm, | |
| nonempty_interval.inv_pure ← nonempty_interval.neg_pure, | |
| set.mul_indicator_inv ← set.indicator_neg, | |
| div_div_cancel_left ← sub_sub_cancel_left, | |
| has_inv.inv ← has_neg.neg, | |
| mul_hom.srange ← add_hom.srange, | |
| multiset.le_prod_of_submultiplicative ← multiset.le_sum_of_subadditive, | |
| is_left_regular.mul ← is_add_left_regular.add, | |
| free_group.red.church_rosser ← free_add_group.red.church_rosser, | |
| pi_norm_le_iff_of_nonempty' ← pi_norm_le_iff_of_nonempty, | |
| continuous_map.mul_one_class ← continuous_map.add_zero_class, | |
| units.inv ← add_units.neg, | |
| order_dual.covariant_class_swap_mul_le ← order_dual.covariant_class_swap_add_le, | |
| one_div_mul_one_div_rev ← zero_sub_add_zero_sub_rev, | |
| continuous_monoid_hom.inducing_to_continuous_map ← continuous_add_monoid_hom.inducing_to_continuous_map, | |
| one_div_one ← zero_sub_zero, | |
| units.mk_semiconj_by ← add_units.mk_semiconj_by, | |
| mul_action.self_equiv_sigma_orbits_quotient_stabilizer' ← add_action.self_equiv_sigma_orbits_quotient_stabilizer', | |
| measure_theory.measure_preserving_prod_div ← measure_theory.measure_preserving_prod_sub, | |
| measure_theory.absolutely_continuous_map_mul_right ← measure_theory.absolutely_continuous_map_add_right, | |
| subgroup.disjoint_def' ← add_subgroup.disjoint_def', | |
| set.mul_indicator_div' ← set.indicator_sub', | |
| upper_set.has_div ← upper_set.has_sub, | |
| filter.germ.coe_div ← filter.germ.coe_sub, | |
| finset.has_smul ← finset.has_vadd, | |
| subgroup.relindex_infi_le ← add_subgroup.relindex_infi_le, | |
| mul_action.orbit_prod_stabilizer_equiv_group ← add_action.orbit_sum_stabilizer_equiv_add_group, | |
| monoid_hom.coe_finsupp_prod ← add_monoid_hom.coe_finsupp_sum, | |
| monoid_hom.transfer ← add_monoid_hom.transfer, | |
| mul_equiv.coe_prod_comm_symm ← add_equiv.coe_prod_comm_symm, | |
| submonoid.mk_mul_mk ← add_submonoid.mk_add_mk, | |
| filter.germ.const_inv ← filter.germ.const_neg, | |
| submonoid.disjoint_def ← add_submonoid.disjoint_def, | |
| mul_hom.cod_restrict ← add_hom.cod_restrict, | |
| CommGroup.CommMon.has_coe ← AddCommGroup.CommMon.has_coe, | |
| free_semigroup.traverse_eq ← free_add_semigroup.traverse_eq, | |
| le_iff_forall_one_lt_lt_mul' ← le_iff_forall_pos_lt_add', | |
| filter.ne_bot.smul ← filter.ne_bot.vadd, | |
| mul_opposite.rec ← add_opposite.rec, | |
| finset.prod_insert_none ← finset.sum_insert_none, | |
| group_filter_basis.N_one ← add_group_filter_basis.N_zero, | |
| left_coset ← left_add_coset, | |
| ulift.normed_group ← ulift.normed_add_group, | |
| group_norm.lt_def ← add_group_norm.lt_def, | |
| finset.multiplicative_energy_pos_iff ← finset.additive_energy_pos_iff, | |
| subgroup.card_right_transversal ← add_subgroup.card_right_transversal, | |
| mul_equiv.subsemigroup_map_apply_coe ← add_equiv.subsemigroup_map_apply_coe, | |
| mul_opposite.unop_inv ← add_opposite.unop_neg, | |
| subgroup.subsingleton_iff ← add_subgroup.subsingleton_iff, | |
| finset.prod_ite_of_false ← finset.sum_ite_of_false, | |
| subgroup.sup_subgroup_of_eq ← add_subgroup.sup_add_subgroup_of_eq, | |
| freiman_hom.id ← add_freiman_hom.id, | |
| measure_theory.is_mul_right_invariant.to_smul_invariant_measure_op ← measure_theory.is_mul_right_invariant.to_vadd_invariant_measure_op, | |
| mul_action.dense_orbit ← add_action.dense_orbit, | |
| subgroup.eq_bot_of_card_le ← add_subgroup.eq_bot_of_card_le, | |
| monoid_hom.ker_eq_bot_of_cancel ← add_monoid_hom.ker_eq_bot_of_cancel, | |
| continuous_map.coe_units_lift_symm_apply_apply ← continuous_map.coe_add_units_lift_symm_apply_apply, | |
| canonically_ordered_monoid.one ← canonically_ordered_add_monoid.zero, | |
| filter.inv_le_iff_le_inv ← filter.neg_le_iff_le_neg, | |
| submonoid.powers ← add_submonoid.multiples, | |
| set.image_mul_prod ← set.add_image_prod, | |
| topological_space.positive_compacts.locally_compact_space_of_group ← topological_space.positive_compacts.locally_compact_space_of_add_group, | |
| mem_left_coset ← mem_left_add_coset, | |
| subgroup.subgroup_of_equiv_of_le_apply_coe ← add_subgroup.add_subgroup_of_equiv_of_le_apply_coe, | |
| finset.nat.prod_antidiagonal_eq_prod_range_succ_mk ← finset.nat.sum_antidiagonal_eq_sum_range_succ_mk, | |
| subgroup.characteristic_iff_le_comap ← add_subgroup.characteristic_iff_le_comap, | |
| lt_max_of_sq_lt_mul ← lt_max_of_two_nsmul_lt_add, | |
| upper_closure_mul ← upper_closure_add, | |
| monoid.to_mul_action ← add_monoid.to_add_action, | |
| mul_equiv.injective ← add_equiv.injective, | |
| dist_mul_mul_le_of_le ← dist_add_add_le_of_le, | |
| set.mem_mul ← set.mem_add, | |
| prod.inv_mk ← prod.neg_mk, | |
| norm_le_norm_add_norm_div' ← norm_le_norm_add_norm_sub', | |
| mul_equiv.mk_coe' ← add_equiv.mk_coe', | |
| tendsto_uniformly.div ← tendsto_uniformly.sub, | |
| subgroup.map_subtype_le ← add_subgroup.map_subtype_le, | |
| list.alternating_prod_cons ← list.alternating_sum_cons, | |
| finprod_emb_domain' ← finsum_emb_domain', | |
| subgroup.subset_closure ← add_subgroup.subset_closure, | |
| commute.order_of_mul_dvd_mul_order_of ← add_commute.add_order_of_add_dvd_mul_add_order_of, | |
| mul_opposite.unop_comp_op ← add_opposite.unop_comp_op, | |
| set.mul_indicator_finset_bUnion_apply ← set.indicator_finset_bUnion_apply, | |
| subgroup.index_inf_ne_zero ← add_subgroup.index_inf_ne_zero, | |
| right.one_lt_mul_of_lt_of_le ← right.add_pos_of_pos_of_nonneg, | |
| measure_theory.fundamental_interior_smul ← measure_theory.add_fundamental_interior_vadd, | |
| multiset.prod_eq_one ← multiset.sum_eq_zero, | |
| units.mul_right_symm ← add_units.add_right_symm, | |
| continuous_monoid_hom_class.to_monoid_hom_class ← continuous_add_monoid_hom_class.to_add_monoid_hom_class, | |
| uniform_continuous_of_continuous_at_one ← uniform_continuous_of_continuous_at_zero, | |
| commute.inv_mul_cancel ← add_commute.neg_add_cancel, | |
| measure_theory.is_fundamental_domain.set_lintegral_eq ← measure_theory.is_add_fundamental_domain.set_lintegral_eq, | |
| submonoid.fg_iff ← add_submonoid.fg_iff, | |
| prod.seminormed_comm_group ← prod.seminormed_add_comm_group, | |
| subgroup.centralizer_le ← add_subgroup.centralizer_le, | |
| subset_interior_smul_right ← subset_interior_vadd_right, | |
| measurable.div_const ← measurable.sub_const, | |
| free_monoid.lift_eval_of ← free_add_monoid.lift_eval_of, | |
| subgroup.zpow_mem ← add_subgroup.zsmul_mem, | |
| mul_opposite ← add_opposite, | |
| units.ext ← add_units.ext, | |
| measurable_equiv.smul_to_equiv ← measurable_equiv.vadd_to_equiv, | |
| div_eq_div_mul_div ← sub_eq_sub_add_sub, | |
| is_unit.eq_mul_inv_iff_mul_eq ← is_add_unit.eq_add_neg_iff_add_eq, | |
| is_unit.div_eq_div_iff ← is_add_unit.sub_eq_sub_iff, | |
| left_coset_right_coset ← left_add_coset_right_add_coset, | |
| subgroup.index_ne_zero_of_finite ← add_subgroup.index_ne_zero_of_finite, | |
| left.mul_eq_mul_iff_eq_and_eq ← left.add_eq_add_iff_eq_and_eq, | |
| submonoid.left_inv_equiv_apply ← add_submonoid.left_neg_equiv_apply, | |
| subgroup.normed_group ← add_subgroup.normed_add_group, | |
| pi.has_continuous_mul ← pi.has_continuous_add, | |
| is_compl.prod_mul_prod ← is_compl.sum_add_sum, | |
| measure_theory.is_fundamental_domain.measure_eq_card_smul_of_smul_ae_eq_self ← measure_theory.is_add_fundamental_domain.measure_eq_card_smul_of_vadd_ae_eq_self, | |
| submonoid.localization_map.mk'_mul_eq_mk'_of_mul ← add_submonoid.localization_map.mk'_add_eq_mk'_of_add, | |
| ordered_comm_monoid.npow ← ordered_add_comm_monoid.nsmul, | |
| set.image_mul_right ← set.image_add_right, | |
| is_regular_of_cancel_monoid ← is_add_regular_of_cancel_add_monoid, | |
| finset.mem_smul_finset ← finset.mem_vadd_finset, | |
| finset.eq_one_of_prod_eq_one ← finset.eq_zero_of_sum_eq_zero, | |
| mul_action.orbit ← add_action.orbit, | |
| prod.ordered_cancel_comm_monoid ← prod.ordered_cancel_add_comm_monoid, | |
| submonoid.top_closure_mul_self_subset ← add_submonoid.top_closure_add_self_subset, | |
| pow_mono_right ← nsmul_mono_left, | |
| measure_theory.measure_ne_zero_iff_nonempty_of_is_mul_left_invariant ← measure_theory.measure_ne_zero_iff_nonempty_of_is_add_left_invariant, | |
| finset.singleton_monoid_hom ← finset.singleton_add_monoid_hom, | |
| set.empty_div ← set.empty_sub, | |
| pow_coprime_inv ← nsmul_coprime_neg, | |
| mul_hom.comp ← add_hom.comp, | |
| subgroup.to_submonoid_injective ← add_subgroup.to_add_submonoid_injective, | |
| has_measurable_div₂ ← has_measurable_sub₂, | |
| finset.strongly_measurable_prod ← finset.strongly_measurable_sum, | |
| measure_theory.measure.is_haar_measure.has_no_atoms ← measure_theory.measure.is_add_haar_measure.has_no_atoms, | |
| measure_theory.fundamental_frontier_union_fundamental_interior ← measure_theory.add_fundamental_interior_union_add_fundamental_frontier, | |
| part.inv_some ← part.neg_some, | |
| mul_action.orbit.mul_action ← add_action.orbit.add_action, | |
| eq_inv_mul_iff_mul_eq ← eq_neg_add_iff_add_eq, | |
| is_closed_map_div_left ← is_closed_map_sub_left, | |
| finset.prod_le_prod_fiberwise_of_prod_fiber_le_one' ← finset.sum_le_sum_fiberwise_of_sum_fiber_nonpos, | |
| filter.tendsto.units ← filter.tendsto.add_units, | |
| mul_equiv.to_fun_eq_coe ← add_equiv.to_fun_eq_coe, | |
| submonoid.left_inv_equiv_symm_eq_inv ← add_submonoid.left_neg_equiv_symm_eq_neg, | |
| ulift.monoid ← ulift.add_monoid, | |
| mul_hom.coe_coe ← add_hom.coe_coe, | |
| subgroup.has_div ← add_subgroup.has_sub, | |
| set.nonempty.subset_one_iff ← set.nonempty.subset_zero_iff, | |
| monoid.mem_closure_union_iff ← add_monoid.mem_closure_union_iff, | |
| CommGroup.has_forget_to_Group ← AddCommGroup.has_forget_to_AddGroup, | |
| commute.zpow_self ← add_commute.zsmul_self, | |
| subgroup.is_complement'_top_right ← add_subgroup.is_complement'_top_right, | |
| subsemigroup.map_infi_comap_of_surjective ← add_subsemigroup.map_infi_comap_of_surjective, | |
| units.mul_inv ← add_units.add_neg, | |
| subgroup.nontrivial ← add_subgroup.nontrivial, | |
| group.rank ← add_group.rank, | |
| Group.filtered_colimits.colimit_cocone_is_colimit ← AddGroup.filtered_colimits.colimit_cocone_is_colimit, | |
| lt_of_lt_mul_of_le_one_right ← lt_of_lt_add_of_nonpos_right, | |
| set.mul_subset_mul_right ← set.add_subset_add_right, | |
| equiv.one_def ← equiv.zero_def, | |
| mul_equiv.to_Semigroup_iso ← add_equiv.to_AddSemigroup_iso, | |
| right_cancel_monoid.to_has_faithful_smul ← add_right_cancel_monoid.to_has_faithful_vadd, | |
| monoid.npow ← add_monoid.nsmul, | |
| subgroup.center_characteristic ← add_subgroup.center_characteristic, | |
| is_open.closure_mul ← is_open.closure_add, | |
| uniform_cauchy_seq_on.div ← uniform_cauchy_seq_on.sub, | |
| fintype.prod_sum_type ← fintype.sum_sum_type, | |
| nonempty_interval.has_pow ← nonempty_interval.has_nsmul, | |
| finsupp.on_finset_prod ← finsupp.on_finset_sum, | |
| lattice_ordered_comm_group.neg_eq_one_iff ← lattice_ordered_comm_group.neg_eq_zero_iff, | |
| comm_monoid.ext ← add_comm_monoid.ext, | |
| pow_le_one' ← nsmul_nonpos, | |
| subgroup.is_modular_lattice ← add_subgroup.is_modular_lattice, | |
| quotient_group.hom_quotient_zpow_of_hom_comp ← quotient_add_group.hom_quotient_zsmul_of_hom_comp, | |
| smooth_map.has_one ← smooth_map.has_zero, | |
| monoid_hom_of_tendsto_apply ← add_monoid_hom_of_tendsto_apply, | |
| exists_npow_eq_one_of_zpow_eq_one ← exists_nsmul_eq_zero_of_zsmul_eq_zero, | |
| measure_theory.fundamental_interior ← measure_theory.add_fundamental_interior, | |
| prod.left_cancel_monoid ← prod.left_cancel_add_monoid, | |
| quotient_group.map_comp_map ← quotient_add_group.map_comp_map, | |
| measure_theory.measure.haar.prehaar_self ← measure_theory.measure.haar.add_prehaar_self, | |
| submonoid.closure_comm_monoid_of_comm ← add_submonoid.closure_add_comm_monoid_of_comm, | |
| submonoid.localization_map.of_mul_equiv_of_localizations_comp ← add_submonoid.localization_map.of_add_equiv_of_localizations_comp, | |
| set.div_mem_center ← set.sub_mem_add_center, | |
| monoid.in_closure.one ← add_monoid.in_closure.zero, | |
| finset.prod_hom_rel ← finset.sum_hom_rel, | |
| right_cancel_semigroup.mul ← add_right_cancel_semigroup.add, | |
| order_monoid_hom_class ← order_add_monoid_hom_class, | |
| inv_injective ← neg_injective, | |
| prod_mk_prod ← prod_mk_sum, | |
| pow_injective_of_lt_order_of ← nsmul_injective_of_lt_add_order_of, | |
| function.mul_support_along_fiber_subset ← function.support_along_fiber_subset, | |
| set.finset_prod_mem_finset_prod ← set.finset_sum_mem_finset_sum, | |
| mul_right_surjective ← add_right_surjective, | |
| order_monoid_hom.to_order_hom_injective ← order_add_monoid_hom.to_order_hom_injective, | |
| div_div_div_cancel_right' ← sub_sub_sub_cancel_right, | |
| is_open_map_quotient_mk_mul ← is_open_map_quotient_mk_add, | |
| continuous_monoid_hom.continuous_of_continuous_uncurry ← continuous_add_monoid_hom.continuous_of_continuous_uncurry, | |
| localization.lift_on_mk' ← add_localization.lift_on_mk', | |
| div_le_self_iff ← sub_le_self_iff, | |
| image_eq_one_of_nmem_mul_tsupport ← image_eq_zero_of_nmem_tsupport, | |
| mul_div_mul_comm ← add_sub_add_comm, | |
| set.mul_indicator_eq_self ← set.indicator_eq_self, | |
| subgroup.relindex_eq_one ← add_subgroup.relindex_eq_one, | |
| smooth_map.coe_fn_monoid_hom ← smooth_map.coe_fn_add_monoid_hom, | |
| group.mclosure_inv_subset ← add_group.mclosure_neg_subset, | |
| zpow_lt_zpow_iff ← zsmul_lt_zsmul_iff, | |
| is_unit.inv_mul_eq_iff_eq_mul ← is_add_unit.neg_add_eq_iff_eq_add, | |
| mul_action.to_has_smul ← add_action.to_has_vadd, | |
| mul_equiv.map_mul' ← add_equiv.map_add', | |
| lattice_ordered_comm_group.abs_div_sup_mul_abs_div_inf ← lattice_ordered_comm_group.abs_sub_sup_add_abs_sub_inf, | |
| approx_order_of ← approx_add_order_of, | |
| quotient_group.quotient_mul_equiv_of_eq_mk ← quotient_add_group.quotient_add_equiv_of_eq_mk, | |
| isometry_equiv.mul_right_symm ← isometry_equiv.add_right_symm, | |
| smooth_monoid_morphism.to_monoid_hom ← smooth_add_monoid_morphism.to_add_monoid_hom, | |
| pi.update_eq_div_mul_single ← pi.update_eq_sub_add_single, | |
| con.semigroup ← add_con.add_semigroup, | |
| uniform_fun.monoid ← uniform_fun.add_monoid, | |
| normed_ordered_group.to_normed_comm_group ← normed_ordered_add_group.to_normed_add_comm_group, | |
| units.coe_copy ← add_units.coe_copy, | |
| finprod_mem_inter_mul_support_eq' ← finsum_mem_inter_support_eq', | |
| right.one_le_pow_of_le ← right.pow_nonneg, | |
| eq_mul_of_div_eq ← eq_add_of_sub_eq, | |
| is_lower_set.mul_left ← is_lower_set.add_left, | |
| finset.prod_eq_fold ← finset.sum_eq_fold, | |
| con.mul_one_class ← add_con.add_zero_class, | |
| right.mul_lt_one_of_le_of_lt ← right.add_neg_of_nonpos_of_neg, | |
| smul_smul ← vadd_vadd, | |
| subgroup.map_le_map_iff_of_injective ← add_subgroup.map_le_map_iff_of_injective, | |
| div_inv_monoid.ext ← sub_neg_monoid.ext, | |
| subgroup.ext ← add_subgroup.ext, | |
| monoid_hom.inl ← add_monoid_hom.inl, | |
| group_seminorm_class.map_one_eq_zero ← add_group_seminorm_class.map_zero, | |
| one_le_mul ← add_nonneg, | |
| ordered_comm_group.zpow ← ordered_add_comm_group.zsmul, | |
| finite.to_properly_discontinuous_smul ← finite.to_properly_discontinuous_vadd, | |
| fixing_subgroup ← fixing_add_subgroup, | |
| subgroup.card_bot ← add_subgroup.card_bot, | |
| prod.has_one ← prod.has_zero, | |
| multiset.le_prod_of_submultiplicative_on_pred ← multiset.le_sum_of_subadditive_on_pred, | |
| subsemigroup.map_equiv_eq_comap_symm ← add_subsemigroup.map_equiv_eq_comap_symm, | |
| continuous_map.coe_pow ← continuous_map.coe_nsmul, | |
| submonoid.complete_lattice ← add_submonoid.complete_lattice, | |
| pi.lex.ordered_comm_group ← pi.lex.ordered_add_comm_group, | |
| has_involutive_inv ← has_involutive_neg, | |
| inv_one_class ← neg_zero_class, | |
| monoid_hom_class.to_one_hom_class ← add_monoid_hom_class.to_zero_hom_class, | |
| inv_mul_cancel_comm_assoc ← neg_add_cancel_comm_assoc, | |
| norm_ne_zero_iff' ← norm_ne_zero_iff, | |
| is_open.Union_preimage_smul ← is_open.Union_preimage_vadd, | |
| with_top.top_ne_one ← with_top.top_ne_zero, | |
| mul_equiv.to_Semigroup_iso_hom ← add_equiv.to_AddSemigroup_iso_hom, | |
| freiman_hom.comp_apply ← add_freiman_hom.comp_apply, | |
| set.has_involutive_inv ← set.has_involutive_neg, | |
| zpow_group_hom ← zsmul_add_group_hom, | |
| finset.has_inv ← finset.has_neg, | |
| is_unit.mul_iff ← is_add_unit.add_iff, | |
| finsupp.prod_map_domain_index_inj ← finsupp.sum_map_domain_index_inj, | |
| upper_set.has_smul ← upper_set.has_vadd, | |
| set.mul_indicator_preimage_of_not_mem ← set.indicator_preimage_of_not_mem, | |
| min_mul_mul_left ← min_add_add_left, | |
| mul_hom.has_coe_t ← add_hom.has_coe_t, | |
| units.coe_mk ← add_units.coe_mk, | |
| is_monoid_hom.map_mul ← is_add_monoid_hom.map_add, | |
| measure_theory.measure.haar.index_union_le ← measure_theory.measure.haar.add_index_union_le, | |
| le_mul_of_le_mul_right ← le_add_of_le_add_right, | |
| set.div_subset_div ← set.sub_subset_sub, | |
| subsemigroup.coe_set_mk ← add_subsemigroup.coe_set_mk, | |
| cancel_monoid.mul_one ← add_cancel_monoid.add_zero, | |
| group_filter_basis.conj' ← add_group_filter_basis.conj', | |
| mul_equiv.with_one_congr_apply ← add_equiv.with_zero_congr_apply, | |
| con.quotient.has_coe_t ← add_con.quotient.has_coe_t, | |
| locally_finite.exists_finset_nhd_mul_support_subset ← locally_finite.exists_finset_nhd_support_subset, | |
| multiset.prod_eq_pow_single ← multiset.sum_eq_nsmul_single, | |
| measure_theory.fundamental_frontier_subset ← measure_theory.add_fundamental_frontier_subset, | |
| submonoid.localization_map.mul_equiv_of_localizations_left_inv ← add_submonoid.localization_map.add_equiv_of_localizations_left_neg, | |
| finset.singleton_smul ← finset.singleton_vadd, | |
| filter.covariant_div ← filter.covariant_sub, | |
| finset.prod_unique_nonempty ← finset.sum_unique_nonempty, | |
| linear_ordered_comm_group.inv ← linear_ordered_add_comm_group.neg, | |
| monoid.closure_mono ← add_monoid.closure_mono, | |
| inv_le_iff_one_le_mul' ← neg_le_iff_add_nonneg', | |
| finset.preimage_mul_right_one ← finset.preimage_add_right_zero, | |
| mul_roth_number_singleton ← add_roth_number_singleton, | |
| is_submonoid ← is_add_submonoid, | |
| submonoid.localization_map.of_mul_equiv_of_mul_equiv ← add_submonoid.localization_map.of_add_equiv_of_add_equiv, | |
| submonoid.center ← add_submonoid.center, | |
| lex.cancel_comm_monoid ← lex.cancel_add_comm_monoid, | |
| con.pi ← add_con.pi, | |
| finset.prod_comp ← finset.sum_comp, | |
| multiset.prod_eq_foldl ← multiset.sum_eq_foldl, | |
| with_one.unone_coe ← with_zero.unzero_coe, | |
| mem_right_coset_iff ← mem_right_add_coset_iff, | |
| monoid_hom.ext_iff₂ ← add_monoid_hom.ext_iff₂, | |
| Mon.has_limits.limit_cone_is_limit ← AddMon.has_limits.limit_cone_is_limit, | |
| mul_lt_of_lt_of_lt_one' ← add_lt_of_lt_of_neg', | |
| subgroup.normal.comap ← add_subgroup.normal.comap, | |
| mul_action.self_equiv_sigma_orbits_quotient_stabilizer ← add_action.self_equiv_sigma_orbits_quotient_stabilizer, | |
| filter.is_unit_pure ← filter.is_add_unit_pure, | |
| subgroup.opposite.encodable ← add_subgroup.opposite.encodable, | |
| subgroup.mem_centralizer_iff_commutator_eq_one ← add_subgroup.mem_centralizer_iff_commutator_eq_zero, | |
| smul_eq_iff_eq_inv_smul ← vadd_eq_iff_eq_neg_vadd, | |
| le_mul_of_one_le_left' ← le_add_of_nonneg_left, | |
| order_of_subgroup ← order_of_add_subgroup, | |
| mul_action.one_smul ← add_action.zero_vadd, | |
| pi.const_mul_hom_apply ← pi.const_add_hom_apply, | |
| norm_pos_iff''' ← norm_pos_iff', | |
| con.con_gen_le ← add_con.add_con_gen_le, | |
| submonoid.inv_bot ← add_submonoid.neg_bot, | |
| continuous_map.div_comp ← continuous_map.sub_comp, | |
| pi.has_continuous_mul' ← pi.has_continuous_add', | |
| lipschitz_on_with_iff_norm_div_le ← lipschitz_on_with_iff_norm_sub_le, | |
| mul_opposite.unop_bijective ← add_opposite.unop_bijective, | |
| finset.card_mul_pow_le ← finset.card_add_nsmul_le, | |
| subsemigroup.srange_snd ← add_subsemigroup.srange_snd, | |
| Mon.has_coe_to_sort ← AddMon.has_coe_to_sort, | |
| set.monoid ← set.add_monoid, | |
| normed_comm_group.to_seminormed_comm_group ← normed_add_comm_group.to_seminormed_add_comm_group, | |
| monoid_hom.map_zpowers ← add_monoid_hom.map_zmultiples, | |
| monoid_hom.ker_id ← add_monoid_hom.ker_id, | |
| smul_mul_smul ← vadd_add_vadd, | |
| uniformity_eq_comap_inv_mul_nhds_one_swapped ← uniformity_eq_comap_neg_add_nhds_zero_swapped, | |
| seminormed_comm_group ← seminormed_add_comm_group, | |
| order_dual.ordered_cancel_comm_monoid.to_contravariant_class ← ordered_cancel_add_comm_monoid.to_contravariant_class, | |
| csupr_mul_csupr_le ← csupr_add_csupr_le, | |
| free_semigroup.traverse_pure ← free_add_semigroup.traverse_pure, | |
| set.center ← set.add_center, | |
| multiset.measurable_prod ← multiset.measurable_sum, | |
| lattice_ordered_comm_group.neg_one ← lattice_ordered_comm_group.neg_zero, | |
| equiv.mul_right_symm ← equiv.add_right_symm, | |
| quotient_group.is_open_map_coe ← quotient_add_group.is_open_map_coe, | |
| measure_theory.measure.pairwise_ae_disjoint_of_ae_disjoint_forall_ne_one ← measure_theory.measure.pairwise_ae_disjoint_of_ae_disjoint_forall_ne_zero, | |
| measure_theory.measure.haar.haar_content_apply ← measure_theory.measure.haar.add_haar_content_apply, | |
| monotone.mul' ← monotone.add, | |
| Group.filtered_colimits.forget_preserves_filtered_colimits ← AddGroup.filtered_colimits.forget_preserves_filtered_colimits, | |
| multiset.noncomm_prod_map ← multiset.noncomm_sum_map, | |
| filter.has_smul_filter ← filter.has_vadd_filter, | |
| with_one.cases_on ← with_zero.cases_on, | |
| finset.preimage_mul_left_one ← finset.preimage_add_left_zero, | |
| subsemigroup.mem_supr_of_directed ← add_subsemigroup.mem_supr_of_directed, | |
| subgroup.connected_component_of_one ← add_subgroup.connected_component_of_zero, | |
| finprod_mem_eq_to_finset_prod ← finsum_mem_eq_to_finset_sum, | |
| monoid_hom.mem_mker ← add_monoid_hom.mem_mker, | |
| mul_le_mul_left' ← add_le_add_left, | |
| units.homeomorph.prod_units ← add_units.homeomorph.sum_add_units, | |
| function.injective.linear_ordered_cancel_comm_monoid ← function.injective.linear_ordered_cancel_add_comm_monoid, | |
| monoid_hom.iterate_map_zpow ← add_monoid_hom.iterate_map_zsmul, | |
| is_compact.smul ← is_compact.vadd, | |
| free_monoid.of_list ← free_add_monoid.of_list, | |
| has_smooth_mul ← has_smooth_add, | |
| is_add_cyclic.card_order_of_eq_totient ← is_cyclic.card_order_of_eq_totient, | |
| mul_action.is_pretransitive ← add_action.is_pretransitive, | |
| fin.prod_Ioi_zero ← fin.sum_Ioi_zero, | |
| CommGroup.comm_group_instance ← AddCommGroup.add_comm_group_instance, | |
| mem_right_coset ← mem_right_add_coset, | |
| mul_roth_number_le ← add_roth_number_le, | |
| free_monoid.comp_lift ← free_add_monoid.comp_lift, | |
| finset.one_mem_div_iff ← finset.zero_mem_sub_iff, | |
| subgroup.to_submonoid_mono ← add_subgroup.to_add_submonoid_mono, | |
| submonoid.exists_list_of_mem_closure ← add_submonoid.exists_list_of_mem_closure, | |
| subgroup.inclusion ← add_subgroup.inclusion, | |
| CommMon.limit_cone_is_limit ← AddCommMon.limit_cone_is_limit, | |
| monoid_hom.flip_apply ← add_monoid_hom.flip_apply, | |
| left_coset_equivalence ← left_add_coset_equivalence, | |
| set.Union_inv_smul ← set.Union_neg_vadd, | |
| monoid.lcm_order_eq_exponent ← add_monoid.lcm_add_order_eq_exponent, | |
| subsemigroup.comap ← add_subsemigroup.comap, | |
| fintype.decidable_eq_mul_hom_fintype ← fintype.decidable_eq_add_hom_fintype, | |
| semiconj_by.units_inv_right ← add_semiconj_by.add_units_neg_right, | |
| set.Inter₂_div_subset ← set.Inter₂_sub_subset, | |
| unique_mul.mul_hom_image_iff ← unique_add.add_hom_image_iff, | |
| order_monoid_hom.mk'_to_monoid_hom ← order_add_monoid_hom.mk'_to_add_monoid_hom, | |
| order_dual.contravariant_class_swap_mul_lt ← order_dual.contravariant_class_swap_add_lt, | |
| monoid_hom.submonoid_comap_apply_coe ← add_monoid_hom.add_submonoid_comap_apply_coe, | |
| adjoin_one ← adjoin_zero, | |
| Mon.inhabited ← AddMon.inhabited, | |
| normed_comm_group.nhds_one_basis_norm_lt ← normed_add_comm_group.nhds_zero_basis_norm_lt, | |
| filter.pure_div ← filter.pure_sub, | |
| set.smul_set_inter_subset ← set.vadd_set_inter_subset, | |
| left_cancel_monoid.one ← add_left_cancel_monoid.zero, | |
| linear_ordered_comm_monoid.mul_comm ← linear_ordered_add_comm_monoid.add_comm, | |
| group.rootable_by_nat_of_rootable_by_int ← add_group.divisible_by_nat_of_divisible_by_int, | |
| cont_mdiff_within_at.mul ← cont_mdiff_within_at.add, | |
| left.one_le_mul ← left.add_nonneg, | |
| subsemigroup.mem_centralizer_iff ← add_subsemigroup.mem_centralizer_iff, | |
| finset.coe_zpow ← finset.coe_zsmul, | |
| monoid_hom.op_symm_apply_apply ← add_monoid_hom.op_symm_apply_apply, | |
| subgroup.closure_empty ← add_subgroup.closure_empty, | |
| continuous_within_at.nnnorm' ← continuous_within_at.nnnorm, | |
| inv_le_one_of_one_le ← neg_nonpos_of_nonneg, | |
| dfinsupp.prod_zero_index ← dfinsupp.sum_zero_index, | |
| path.mul_apply ← path.add_apply, | |
| submonoid.supr_eq_closure ← add_submonoid.supr_eq_closure, | |
| has_measurable_div ← has_measurable_sub, | |
| finprod_true ← finsum_true, | |
| filter.comm_monoid ← filter.add_comm_monoid, | |
| is_unit_map_of_left_inverse ← is_add_unit_map_of_left_inverse, | |
| even.is_square_pow ← even.nsmul', | |
| free_group.group ← free_add_group.add_group, | |
| dense_range.topological_closure_map_subgroup ← dense_range.topological_closure_map_add_subgroup, | |
| le_inv_of_le_inv ← le_neg_of_le_neg, | |
| inv_le_iff_one_le_mul ← neg_le_iff_add_nonneg, | |
| group.fintype_of_ker_eq_range ← add_group.fintype_of_ker_eq_range, | |
| of_dual_smul' ← of_dual_vadd', | |
| quotient_group.range_ker_lift ← quotient_add_group.range_ker_lift, | |
| finset.noncomm_prod_singleton ← finset.noncomm_sum_singleton, | |
| division_monoid.npow_zero' ← subtraction_monoid.nsmul_zero', | |
| ordered_cancel_comm_monoid.npow_succ' ← ordered_cancel_add_comm_monoid.nsmul_succ', | |
| left_cancel_monoid.mul_left_cancel ← add_left_cancel_monoid.add_left_cancel, | |
| one_min ← zero_min, | |
| map_zpow' ← map_zsmul', | |
| function.mul_support_one' ← function.support_zero', | |
| order_dual.div_inv_monoid ← order_dual.sub_neg_add_monoid, | |
| equiv.div_left_symm_apply ← equiv.sub_left_symm_apply, | |
| order_dual.left_cancel_semigroup ← order_dual.left_cancel_add_semigroup, | |
| tendsto_inv_nhds_within_Iio ← tendsto_neg_nhds_within_Iio, | |
| order_embedding.mul_right ← order_embedding.add_right, | |
| mul_equiv.symm_bijective ← add_equiv.symm_bijective, | |
| submonoid.localization_map.lift_spec_mul ← add_submonoid.localization_map.lift_spec_add, | |
| mul_action.orbit_zpowers_equiv_symm_apply ← add_action.orbit_zmultiples_equiv_symm_apply, | |
| continuous_on.inv ← continuous_on.neg, | |
| equiv.group ← equiv.add_group, | |
| mul_lt_of_lt_of_lt_one ← add_lt_of_lt_of_neg, | |
| is_subgroup.div_mem ← is_add_subgroup.sub_mem, | |
| subgroup.index_comap_of_surjective ← add_subgroup.index_comap_of_surjective, | |
| is_unit_one ← is_add_unit_zero, | |
| finset.inv_insert ← finset.neg_insert, | |
| monoid_hom.coe_inj ← add_monoid_hom.coe_inj, | |
| tendsto_const_smul_iff ← tendsto_const_vadd_iff, | |
| ulift.smul_down ← ulift.vadd_down, | |
| free_group.reduce_to_word ← free_add_group.reduce_to_word, | |
| ulift.mul_action ← ulift.add_action, | |
| homeomorph.mul_right ← homeomorph.add_right, | |
| con.ext ← add_con.ext, | |
| powers.mul_mem ← multiples.add_mem, | |
| measure_theory.measure.haar.prehaar_pos ← measure_theory.measure.haar.add_prehaar_pos, | |
| free_group.red.step.cons_left_iff ← free_add_group.red.step.cons_left_iff, | |
| div_le_iff_le_mul' ← sub_le_iff_le_add', | |
| lattice_ordered_comm_group.neg_of_one_le ← lattice_ordered_comm_group.neg_of_nonneg, | |
| fin.prod_univ_three ← fin.sum_univ_three, | |
| free_semigroup.length_mul ← free_add_semigroup.length_add, | |
| subgroup.div_mem ← add_subgroup.sub_mem, | |
| finset.ae_measurable_prod' ← finset.ae_measurable_sum', | |
| mul_action.orbit_rel.quotient ← add_action.orbit_rel.quotient, | |
| smooth_on.mul ← smooth_on.add, | |
| has_measurable_div_of_mul_inv ← has_measurable_sub_of_add_neg, | |
| group_norm.has_add ← add_group_norm.has_add, | |
| is_scalar_tower.of_mclosure_eq_top ← vadd_assoc_class.of_mclosure_eq_top, | |
| finset.has_div ← finset.has_sub, | |
| pow_lt_one_iff ← nsmul_neg_iff, | |
| right_inverse_inv ← right_inverse_neg, | |
| measure_theory.is_fundamental_domain.exists_ne_one_smul_eq ← measure_theory.is_add_fundamental_domain.exists_ne_zero_vadd_eq, | |
| continuous_monoid_hom.has_coe_to_fun ← continuous_add_monoid_hom.has_coe_to_fun, | |
| mul_action.orbit.is_pretransitive ← add_action.orbit.is_pretransitive, | |
| vector.prod_update_nth ← vector.sum_update_nth, | |
| topological_group.of_nhds_one ← topological_add_group.of_nhds_zero, | |
| submonoid.induction_of_closure_eq_top_right ← add_submonoid.induction_of_closure_eq_top_right, | |
| Mon.has_limits_of_size ← AddMon.has_limits_of_size, | |
| units.continuous_iff ← add_units.continuous_iff, | |
| free_group.mk ← free_add_group.mk, | |
| mul_opposite.left_cancel_semigroup ← add_opposite.left_cancel_add_semigroup, | |
| monoid_hom.subgroup_map ← add_monoid_hom.add_subgroup_map, | |
| finprod_false ← finsum_false, | |
| monoid_hom.map_mul ← add_monoid_hom.map_add, | |
| filter.germ.monoid ← filter.germ.add_monoid, | |
| mul_hom.comp_mul ← add_hom.comp_add, | |
| function.mul_support_sup ← function.support_sup, | |
| is_unit.mul_left_cancel ← is_add_unit.add_left_cancel, | |
| set.mul_indicator_apply ← set.indicator_apply, | |
| free_group.reduce.red ← free_add_group.reduce.red, | |
| set.decidable_mem_mul ← set.decidable_mem_add, | |
| decidable_powers ← decidable_multiples, | |
| submonoid.map_comap_map ← add_submonoid.map_comap_map, | |
| inv_eq_of_mul_eq_one_right ← neg_eq_of_add_eq_zero_right, | |
| units.coe_op_equiv_symm ← add_units.coe_op_equiv_symm, | |
| monoid_hom.fst ← add_monoid_hom.fst, | |
| subset_lower_bounds_mul ← subset_lower_bounds_add, | |
| mul_action.right_quotient_action' ← add_action.right_quotient_action', | |
| dist_mul_self_right ← dist_add_self_right, | |
| prod.topological_group ← prod.topological_add_group, | |
| list.measurable_prod' ← list.measurable_sum', | |
| submonoid.to_linear_ordered_comm_monoid ← add_submonoid.to_linear_ordered_add_comm_monoid, | |
| injective_iff_map_eq_one' ← injective_iff_map_eq_zero', | |
| mul_right_iterate_apply_one ← add_right_iterate_apply_zero, | |
| is_unit.unit_of_coe_units ← is_add_unit.add_unit_of_coe_add_units, | |
| unique_has_one ← unique_has_zero, | |
| mul_equiv_iso_Semigroup_iso ← add_equiv_iso_AddSemigroup_iso, | |
| division_monoid.zpow_zero' ← subtraction_monoid.zsmul_zero', | |
| submonoid.mrange_snd ← add_submonoid.mrange_snd, | |
| subgroup.simps.coe ← add_subgroup.simps.coe, | |
| subgroup.normal_inf_normal ← add_subgroup.normal_inf_normal, | |
| mul_mem_class.coe_subtype ← add_mem_class.coe_subtype, | |
| bot_eq_one ← bot_eq_zero, | |
| category_theory.discrete.monoidal_functor_to_lax_monoidal_functor_μ ← discrete.add_monoidal_functor_to_lax_monoidal_functor_μ, | |
| monoid.fg_iff ← add_monoid.fg_iff, | |
| set.mul_indicator_le' ← set.indicator_le', | |
| subgroup.subgroup_of_normalizer_eq ← add_subgroup.add_subgroup_of_normalizer_eq, | |
| subsemigroup.coe_comap ← add_subsemigroup.coe_comap, | |
| quotient_group.quotient_ker_equiv_range ← quotient_add_group.quotient_ker_equiv_range, | |
| mul_hom.op_symm_apply_apply ← add_hom.op_symm_apply_apply, | |
| finset.union_smul ← finset.union_vadd, | |
| fintype.prod_sum_elim ← fintype.sum_sum_elim, | |
| submonoid.top_closure_mul_self_eq ← add_submonoid.top_closure_add_self_eq, | |
| set.centralizer_univ ← set.add_centralizer_univ, | |
| mul_opposite.commute_op ← add_opposite.commute_op, | |
| subsingleton.pi_mul_single_eq ← subsingleton.pi_single_eq, | |
| measure_theory.is_mul_right_invariant_smul ← measure_theory.is_add_right_invariant_smul, | |
| pow_lt_pow_iff' ← nsmul_lt_nsmul_iff, | |
| submonoid.localization_map.of_mul_equiv_of_mul_equiv_apply ← add_submonoid.localization_map.of_add_equiv_of_add_equiv_apply, | |
| pow_eq_pow_mod ← nsmul_eq_mod_nsmul, | |
| continuous_nnnorm' ← continuous_nnnorm, | |
| set.piecewise_div ← set.piecewise_sub, | |
| function.const_le_one ← function.const_nonpos, | |
| lipschitz_with.mul' ← lipschitz_with.add, | |
| free_group.map.unique ← free_add_group.map.unique, | |
| localization.mk_self ← add_localization.mk_self, | |
| set.univ_mul_of_one_mem ← set.univ_add_of_zero_mem, | |
| pi.left_cancel_monoid ← pi.add_left_cancel_monoid, | |
| free_group.quot_lift_mk ← free_add_group.quot_lift_mk, | |
| set.fintype_mul ← set.fintype_add, | |
| free_group.norm_eq_zero ← free_add_group.norm_eq_zero, | |
| probability_theory.Indep_fun.indep_fun_prod_range_succ ← probability_theory.Indep_fun.indep_fun_sum_range_succ, | |
| magma.assoc_rel ← add_magma.assoc_rel, | |
| lattice_ordered_comm_group.m_le_iff_pos_le_neg_ge ← lattice_ordered_comm_group.le_iff_pos_le_neg_ge, | |
| tendsto_inv_nhds_within_Ici ← tendsto_neg_nhds_within_Ici, | |
| Inf_one ← Inf_zero, | |
| group_seminorm.ext ← add_group_seminorm.ext, | |
| freiman_hom.has_coe_to_fun ← add_freiman_hom.has_coe_to_fun, | |
| measure_theory.pairwise_disjoint_fundamental_interior ← measure_theory.pairwise_disjoint_add_fundamental_interior, | |
| measure_theory.simple_func.div_apply ← measure_theory.simple_func.sub_apply, | |
| con.mk'_surjective ← add_con.mk'_surjective, | |
| free_monoid.of_smul ← free_add_monoid.of_vadd, | |
| monoid_hom.fst_comp_inl ← add_monoid_hom.fst_comp_inl, | |
| pow_lt_pow' ← nsmul_lt_nsmul, | |
| mul_action.to_fun_apply ← add_action.to_fun_apply, | |
| mul_equiv.symm_apply_apply ← add_equiv.symm_apply_apply, | |
| monoid_hom.op_apply_apply ← add_monoid_hom.op_apply_apply, | |
| finset.multiplicative_energy_univ_left ← finset.additive_energy_univ_left, | |
| normed_comm_group.to_normed_group ← normed_add_comm_group.to_normed_add_group, | |
| submonoid.copy ← add_submonoid.copy, | |
| is_open_map_smul ← is_open_map_vadd, | |
| eq_and_eq_of_le_of_le_of_mul_le ← eq_and_eq_of_le_of_le_of_add_le, | |
| Mon.large_category ← AddMon.large_category, | |
| seminormed_group.uniform_cauchy_seq_on_iff_tendsto_uniformly_on_one ← seminormed_add_group.uniform_cauchy_seq_on_iff_tendsto_uniformly_on_zero, | |
| commute.mul_left ← add_commute.add_left, | |
| free_monoid.to_list_comp_of_list ← free_add_monoid.to_list_comp_of_list, | |
| division_monoid.npow_succ' ← subtraction_monoid.nsmul_succ', | |
| nnnorm_eq_zero' ← nnnorm_eq_zero, | |
| mul_action.injective_of_quotient_stabilizer ← add_action.injective_of_quotient_stabilizer, | |
| measure_theory.measure.map_div_left_ae ← measure_theory.measure.map_sub_left_ae, | |
| monotone.mul_strict_mono' ← monotone.add_strict_mono, | |
| subgroup.quotient_subgroup_of_map_of_le_apply_mk ← add_subgroup.quotient_add_subgroup_of_map_of_le_apply_mk, | |
| eckmann_hilton.comm_group ← eckmann_hilton.add_comm_group, | |
| subgroup.normal.mem_comm_iff ← add_subgroup.normal.mem_comm_iff, | |
| monoid_hom.lift_of_surjective ← add_monoid_hom.lift_of_surjective, | |
| inv_eq_iff_inv_eq ← neg_eq_iff_neg_eq, | |
| Mon.filtered_colimits.forget_preserves_filtered_colimits ← AddMon.filtered_colimits.forget_preserves_filtered_colimits, | |
| measure_theory.measure.haar.chaar_mono ← measure_theory.measure.haar.add_chaar_mono, | |
| is_closed_set_of_map_mul ← is_closed_set_of_map_add, | |
| is_closed_map_div_right ← is_closed_map_sub_right, | |
| lt_inv_mul_iff_mul_lt ← lt_neg_add_iff_add_lt, | |
| mul_equiv.prod_units ← add_equiv.prod_add_units, | |
| semiconj_by.inv_right ← add_semiconj_by.neg_right, | |
| subgroup.smul_def ← add_subgroup.vadd_def, | |
| mul_opposite.op_comp_unop ← add_opposite.op_comp_unop, | |
| free_group.red.step.inv_rev ← free_add_group.red.step.neg_rev, | |
| free_monoid.of_list_smul ← free_add_monoid.of_list_vadd, | |
| comm_monoid.to_comm_semigroup ← add_comm_monoid.to_add_comm_semigroup, | |
| group.covariant_iff_contravariant ← add_group.covariant_iff_contravariant, | |
| measure_theory.pi.is_mul_left_invariant_volume ← measure_theory.pi.is_add_left_invariant_volume, | |
| set.preimage_smul ← set.preimage_vadd, | |
| mul_equiv.monoid_hom_congr ← add_equiv.add_monoid_hom_congr, | |
| equiv.mul_one_class ← equiv.add_zero_class, | |
| mul_hom.restrict ← add_hom.restrict, | |
| quotient_group.has_continuous_const_smul ← quotient_add_group.has_continuous_const_vadd, | |
| units.inv_mul_cancel_left ← add_units.neg_add_cancel_left, | |
| mul_equiv.Pi_subsingleton_apply ← add_equiv.Pi_subsingleton_apply, | |
| pi.cancel_comm_monoid ← pi.add_cancel_comm_monoid, | |
| ulift.comm_group ← ulift.add_comm_group, | |
| equiv.div_right_apply ← equiv.sub_right_apply, | |
| commute.all ← add_commute.all, | |
| is_compact.closed_ball_div ← is_compact.closed_ball_sub, | |
| list.prod_take_mul_prod_drop ← list.sum_take_add_sum_drop, | |
| set.mul_indicator_self_mul_compl_apply ← set.indicator_self_add_compl_apply, | |
| units.op_equiv ← add_units.op_equiv, | |
| group_seminorm.has_smul ← add_group_seminorm.has_smul, | |
| set.pow_subset_pow_of_one_mem ← set.nsmul_subset_nsmul_of_zero_mem, | |
| submonoid.subtype ← add_submonoid.subtype, | |
| monoid_hom.fst_comp_inr ← add_monoid_hom.fst_comp_inr, | |
| measure_theory.inv_absolutely_continuous ← measure_theory.neg_absolutely_continuous, | |
| continuous_mul ← continuous_add, | |
| subgroup.coe_equiv_map_of_injective_apply ← add_subgroup.coe_equiv_map_of_injective_apply, | |
| division_monoid.inv_inv ← subtraction_monoid.neg_neg, | |
| ae_measurable.mul' ← ae_measurable.add', | |
| set.mul_indicator_apply_le' ← set.indicator_apply_le', | |
| open_subgroup.comap ← open_add_subgroup.comap, | |
| submonoid.to_mul_one_class ← add_submonoid.to_add_zero_class, | |
| lt_mul_of_one_le_of_lt ← lt_add_of_nonneg_of_lt, | |
| monoid_hom.coe_range ← add_monoid_hom.coe_range, | |
| submonoid.multiset_prod_mem ← add_submonoid.multiset_sum_mem, | |
| eq_inv_iff_eq_inv ← eq_neg_iff_eq_neg, | |
| mul_upper_closure ← add_upper_closure, | |
| ordered_comm_group.inv ← ordered_add_comm_group.neg, | |
| monoid_hom.decidable_mem_mker ← add_monoid_hom.decidable_mem_mker, | |
| monoid_hom.id_apply ← add_monoid_hom.id_apply, | |
| group_filter_basis.mul ← add_group_filter_basis.add, | |
| submonoid.localization_map.mk'_eq_iff_eq' ← add_submonoid.localization_map.mk'_eq_iff_eq', | |
| subgroup.subgroup_of_eq_bot ← add_subgroup.add_subgroup_of_eq_bot, | |
| measure_theory.measure.is_mul_right_invariant.map_mul_right_eq_self ← measure_theory.measure.is_add_right_invariant.map_add_right_eq_self, | |
| filter.map_mul ← filter.map_add, | |
| subsemigroup.has_continuous_mul ← add_subsemigroup.has_continuous_add, | |
| has_continuous_inv_infi ← has_continuous_neg_infi, | |
| monoid_hom_class.map_mul ← add_monoid_hom_class.map_add, | |
| measure_theory.eventually_mul_right_iff ← measure_theory.eventually_add_right_iff, | |
| canonically_ordered_monoid.npow ← canonically_ordered_add_monoid.nsmul, | |
| with_one.map_coe ← with_zero.map_coe, | |
| function.surjective.comm_group ← function.surjective.add_comm_group, | |
| has_continuous_inv.continuous_inv ← has_continuous_neg.continuous_neg, | |
| CommGroup.filtered_colimits.colimit_cocone_is_colimit ← AddCommGroup.filtered_colimits.colimit_cocone_is_colimit, | |
| set.mem_range_mul_indicator ← set.mem_range_indicator, | |
| finset.prod_range_add ← finset.sum_range_add, | |
| monoid_hom.restrict_mrange ← add_monoid_hom.restrict_mrange, | |
| free_group.map ← free_add_group.map, | |
| nnnorm_pow_le_mul_norm ← nnnorm_nsmul_le, | |
| finset.image_div_prod ← finset.add_image_prod, | |
| order_embedding.mul_left ← order_embedding.add_left, | |
| measure_theory.is_mul_left_invariant_smul ← measure_theory.is_add_left_invariant_smul, | |
| is_unit_iff_exists_inv ← is_add_unit_iff_exists_neg, | |
| isometry_equiv.mul_right ← isometry_equiv.add_right, | |
| continuous_monoid_hom.comp_left ← continuous_add_monoid_hom.comp_left, | |
| smul_comm_class.opposite_mid ← vadd_comm_class.opposite_mid, | |
| Mon.has_limits.limit_cone ← AddMon.has_limits.limit_cone, | |
| subgroup.copy ← add_subgroup.copy, | |
| finprod_eq_single ← finsum_eq_single, | |
| finprod_mem_union_inter' ← finsum_mem_union_inter', | |
| pi.comm_semigroup ← pi.add_comm_semigroup, | |
| division_monoid.mul_one ← subtraction_monoid.add_zero, | |
| continuous_monoid_hom ← continuous_add_monoid_hom, | |
| measure_theory.is_mul_left_invariant_smul_nnreal ← measure_theory.is_add_left_invariant_smul_nnreal, | |
| set.mul_indicator_mul_compl_eq_piecewise ← set.indicator_add_compl_eq_piecewise, | |
| Mon.filtered_colimits.colimit_has_mul ← AddMon.filtered_colimits.colimit_has_add, | |
| multiset.prod_eq_prod_coe ← multiset.sum_eq_sum_coe, | |
| submonoid.eq_bot_iff_forall ← add_submonoid.eq_bot_iff_forall, | |
| pi.comm_monoid ← pi.add_comm_monoid, | |
| is_unit.lift_right ← is_add_unit.lift_right, | |
| homeomorph.mul_left ← homeomorph.add_left, | |
| submonoid.inv_supr ← add_submonoid.neg_supr, | |
| subgroup.noncomm_pi_coprod_range ← add_subgroup.noncomm_pi_coprod_range, | |
| subgroup.subgroup_of_self ← add_subgroup.add_subgroup_of_self, | |
| is_unit.div ← is_add_unit.sub, | |
| upper_set.has_one ← upper_set.has_zero, | |
| is_subgroup.subset_normalizer ← is_add_subgroup.subset_add_normalizer, | |
| lattice_ordered_comm_group.m_neg_abs ← lattice_ordered_comm_group.neg_abs, | |
| continuous_map.has_continuous_smul ← continuous_map.has_continuous_vadd, | |
| finset.prod_Ioc_succ_top ← finset.sum_Ioc_succ_top, | |
| order_dual.normed_ordered_group ← order_dual.normed_ordered_add_group, | |
| dist_self_mul_right ← dist_self_add_right, | |
| finset.card_inv ← finset.card_neg, | |
| mul_action.left_quotient_action ← add_action.left_quotient_action, | |
| finsupp.prod_ite_eq ← finsupp.sum_ite_eq, | |
| has_compact_mul_support.eq_one_or_finite_dimensional ← has_compact_support.eq_zero_or_finite_dimensional, | |
| set.mul_subset_iff ← set.add_subset_iff, | |
| edist_inv_inv ← edist_neg_neg, | |
| subgroup.mul_mem ← add_subgroup.add_mem, | |
| monoid_hom.mker_prod_map ← add_monoid_hom.mker_sum_map, | |
| pow_mul_comm ← nsmul_add_comm, | |
| linear_ordered_comm_group.to_ordered_comm_group ← linear_ordered_add_comm_group.to_ordered_add_comm_group, | |
| filter.inv_pure ← filter.neg_pure, | |
| subgroup.closure_singleton_one ← add_subgroup.closure_singleton_zero, | |
| is_left_cancel_mul ← is_left_cancel_add, | |
| finset.singleton_mul_singleton ← finset.singleton_add_singleton, | |
| units.coe_hom_apply ← add_units.coe_hom_apply, | |
| set.mul_indicator_le_self' ← set.indicator_le_self', | |
| locally_constant.comm_monoid ← locally_constant.add_comm_monoid, | |
| monoid_hom.of_injective ← add_monoid_hom.of_injective, | |
| is_subgroup.eq_trivial_iff ← is_add_subgroup.eq_trivial_iff, | |
| mul_equiv.inv'_apply ← add_equiv.neg'_apply, | |
| finset.coe_mul ← finset.coe_add, | |
| filter.ne_bot.mul ← filter.ne_bot.add, | |
| CommGroup.mono_iff_ker_eq_bot ← AddCommGroup.mono_iff_ker_eq_bot, | |
| is_unit.inv_mul_cancel ← is_add_unit.neg_add_cancel, | |
| units.lift_right_inv_mul ← add_units.lift_right_neg_add, | |
| set.image2_smul ← set.image2_vadd, | |
| order_monoid_hom.one_apply ← order_add_monoid_hom.zero_apply, | |
| mul_inv_lt_inv_mul_iff ← add_neg_lt_neg_add_iff, | |
| finset.prod_range_div' ← finset.sum_range_sub', | |
| monoid_hom.range_restrict ← add_monoid_hom.range_restrict, | |
| quotient_group.complete_space ← quotient_add_group.complete_space, | |
| multiset.pow_count ← multiset.nsmul_count, | |
| list.one_le_prod_of_one_le ← list.sum_nonneg, | |
| finsupp.prod_comm ← finsupp.sum_comm, | |
| prod.div_inv_monoid ← prod.sub_neg_monoid, | |
| finsupp.prod_emb_domain ← finsupp.sum_emb_domain, | |
| continuous_map.has_continuous_const_smul ← continuous_map.has_continuous_const_vadd, | |
| measurable_div_const' ← measurable_sub_const', | |
| function.const_eq_one ← function.const_eq_zero, | |
| with_top.map_one ← with_top.map_zero, | |
| inv_div' ← neg_sub', | |
| quotient_group.lift_mk ← quotient_add_group.lift_mk, | |
| free_monoid.of_list_symm ← free_add_monoid.of_list_symm, | |
| set.nonempty.smul ← set.nonempty.vadd, | |
| set.mul_indicator_range_comp ← set.indicator_range_comp, | |
| set.mul_antidiagonal.eq_of_fst_le_fst_of_snd_le_snd ← set.add_antidiagonal.eq_of_fst_le_fst_of_snd_le_snd, | |
| is_locally_constant.div ← is_locally_constant.sub, | |
| has_measurable_smul₂_of_mul ← has_measurable_smul₂_of_add, | |
| continuous_map.coe_div ← continuous_map.coe_sub, | |
| lex.has_inv ← lex.has_neg, | |
| division_comm_monoid.npow_zero' ← subtraction_comm_monoid.nsmul_zero', | |
| subsemigroup.mem_center_iff ← add_subsemigroup.mem_center_iff, | |
| monoid_hom.injective_noncomm_pi_coprod_of_independent ← add_monoid_hom.injective_noncomm_pi_coprod_of_independent, | |
| category_theory.iso.CommMon_iso_to_mul_equiv ← category_theory.iso.CommMon_iso_to_add_equiv, | |
| cancel_monoid.mul_left_cancel ← add_cancel_monoid.add_left_cancel, | |
| mul_action.mem_orbit_iff ← add_action.mem_orbit_iff, | |
| finset.coe_list_prod ← finset.coe_list_sum, | |
| mul_opposite.uniform_continuous_unop ← add_opposite.uniform_continuous_unop, | |
| subgroup.exists_right_transversal ← add_subgroup.exists_right_transversal, | |
| tendsto_inv_nhds_within_Iio_inv ← tendsto_neg_nhds_within_Iio_neg, | |
| commute.on_is_refl ← add_commute.on_is_refl, | |
| subgroup.le_normalizer_comap ← add_subgroup.le_normalizer_comap, | |
| is_square_mul_self ← even_add_self, | |
| subgroup.inf_subgroup_of_right ← add_subgroup.inf_add_subgroup_of_right, | |
| mul_opposite.uniform_continuous_op ← add_opposite.uniform_continuous_op, | |
| quotient_group.equiv_quotient_zpow_of_equiv_refl ← quotient_add_group.equiv_quotient_zsmul_of_equiv_refl, | |
| finset.prod_ite ← finset.sum_ite, | |
| set.mul_antidiagonal.eq_of_snd_eq_snd ← set.add_antidiagonal.eq_of_snd_eq_snd, | |
| mul_lt_of_lt_one_of_le ← add_lt_of_neg_of_le, | |
| mul_mem_class.to_comm_semigroup ← add_mem_class.to_add_comm_semigroup, | |
| group_seminorm.has_sup ← add_group_seminorm.has_sup, | |
| free_group.inv_bind ← free_add_group.neg_bind, | |
| subsemigroup.map_inf_comap_of_surjective ← add_subsemigroup.map_inf_comap_of_surjective, | |
| pow_coprime_apply ← nsmul_coprime_apply, | |
| finset.prod_union ← finset.sum_union, | |
| comp_mul_left ← comp_add_left, | |
| finprod_mem_one ← finsum_mem_zero, | |
| order_monoid_hom.cancel_left ← order_add_monoid_hom.cancel_left, | |
| inv_mem_iff ← neg_mem_iff, | |
| measure_theory.quasi_measure_preserving_mul_right ← measure_theory.quasi_measure_preserving_add_right, | |
| monotone.pow_right ← monotone.nsmul_left, | |
| measure_theory.map_smul ← measure_theory.map_vadd, | |
| submonoid.mem_centralizer_iff ← add_submonoid.mem_centralizer_iff, | |
| submonoid.localization_map.of_mul_equiv_of_localizations_id ← add_submonoid.localization_map.of_add_equiv_of_localizations_id, | |
| subsemigroup.center_eq_top ← add_subsemigroup.center_eq_top, | |
| monoid_hom.has_one ← add_monoid_hom.has_zero, | |
| filter.germ.comm_monoid ← filter.germ.add_comm_monoid, | |
| lipschitz_with_lipschitz_const_mul ← lipschitz_with_lipschitz_const_add, | |
| nnnorm_zpow_le_mul_norm ← nnnorm_zsmul_le, | |
| mul_left_comm ← add_left_comm, | |
| quotient_group.map_id ← quotient_add_group.map_id, | |
| homeomorph.mul_right_symm ← homeomorph.add_right_symm, | |
| map_eq_zero_iff_eq_one ← map_eq_zero_iff_eq_zero, | |
| mul_hom.coe_copy_eq ← add_hom.coe_copy_eq, | |
| monoid.closure.is_submonoid ← add_monoid.closure.is_add_submonoid, | |
| Semigroup.forget_reflects_isos ← AddSemigroup.forget_reflects_isos, | |
| is_scalar_tower.opposite_mid ← vadd_assoc_class.opposite_mid, | |
| subgroup.normal ← add_subgroup.normal, | |
| equiv.inv_mul_left ← equiv.inv_add_left, | |
| con.has_le ← add_con.has_le, | |
| monoid_hom.coe_of_map_mul_inv ← add_monoid_hom.coe_of_map_add_neg, | |
| subgroup.complete_lattice ← add_subgroup.complete_lattice, | |
| ulift.semigroup ← ulift.add_semigroup, | |
| measure_theory.ae_strongly_measurable.inv ← measure_theory.ae_strongly_measurable.neg, | |
| inv_surjective ← neg_surjective, | |
| probability_theory.Indep_fun.mul ← probability_theory.Indep_fun.add, | |
| prod.fst_div ← prod.fst_sub, | |
| group.rank_spec ← add_group.rank_spec, | |
| sym_alg.sym_inv ← sym_alg.sym_neg, | |
| group.covconv_swap ← add_group.covconv_swap, | |
| set.mem_fintype_prod ← set.mem_fintype_sum, | |
| mul_opposite.op_injective ← add_opposite.op_injective, | |
| subsemigroup.mem_Inf ← add_subsemigroup.mem_Inf, | |
| equiv.monoid ← equiv.add_monoid, | |
| continuous_monoid_hom.topological_space ← continuous_add_monoid_hom.topological_space, | |
| measure_theory.measure.haar.mem_prehaar_empty ← measure_theory.measure.haar.mem_add_prehaar_empty, | |
| submultiplicative_hom_class ← subadditive_hom_class, | |
| monoid_hom.ext_iff ← add_monoid_hom.ext_iff, | |
| monoid_hom.coprod_comp_inr ← add_monoid_hom.coprod_comp_inr, | |
| multiset.prod_singleton ← multiset.sum_singleton, | |
| order_monoid_hom.comp_apply ← order_add_monoid_hom.comp_apply, | |
| right_cancel_monoid.npow_zero' ← add_right_cancel_monoid.nsmul_zero', | |
| is_closed.smul ← is_closed.vadd, | |
| measure_theory.measure.is_haar_measure.smul ← measure_theory.measure.is_add_haar_measure.smul, | |
| units.map_id ← add_units.map_id, | |
| map_mul_inv ← map_add_neg, | |
| strict_mono.mul' ← strict_mono.add, | |
| set.mul_univ_of_one_mem ← set.add_univ_of_zero_mem, | |
| tendsto_inv_nhds_within_Iic_inv ← tendsto_neg_nhds_within_Iic_neg, | |
| monoid_hom.map_one' ← add_monoid_hom.map_zero', | |
| free_group.reduce.self ← free_add_group.reduce.self, | |
| finset.coe_coe_monoid_hom ← finset.coe_coe_add_monoid_hom, | |
| quotient_group.quotient_ker_equiv_of_right_inverse ← quotient_add_group.quotient_ker_equiv_of_right_inverse, | |
| zpow_lt_zpow_iff' ← zsmul_lt_zsmul_iff', | |
| monoid.closure_finset_fg ← add_monoid.closure_finset_fg, | |
| subgroup.to_submonoid_eq ← add_subgroup.to_add_submonoid_eq, | |
| ordered_comm_group.mul ← ordered_add_comm_group.add, | |
| finprod_mem_def ← finsum_mem_def, | |
| monoid_hom.noncomm_pi_coprod_equiv ← add_monoid_hom.noncomm_pi_coprod_equiv, | |
| multiplicative_of_symmetric_of_is_total ← additive_of_symmetric_of_is_total, | |
| subgroup.normal_comap ← add_subgroup.normal_comap, | |
| norm_pos_iff'' ← norm_pos_iff, | |
| multiset.prod_le_pow_card ← multiset.sum_le_card_nsmul, | |
| cancel_comm_monoid.one ← add_cancel_comm_monoid.zero, | |
| continuous_monoid_hom.embedding_to_continuous_map ← continuous_add_monoid_hom.embedding_to_continuous_map, | |
| subgroup.mem_closure ← add_subgroup.mem_closure, | |
| mul_opposite.has_measurable_mul ← add_opposite.has_measurable_add, | |
| is_subgroup.inter ← is_add_subgroup.inter, | |
| submonoid.powers_one ← add_submonoid.multiples_zero, | |
| free_group.red.sizeof_of_step ← free_add_group.red.sizeof_of_step, | |
| mul_opposite.uniform_group ← add_opposite.uniform_add_group, | |
| subsemigroup.mem_mk ← add_subsemigroup.mem_mk, | |
| filter.has_basis.uniformity_of_nhds_one_swapped ← filter.has_basis.uniformity_of_nhds_zero_swapped, | |
| subgroup.mem_closure_pair ← add_subgroup.mem_closure_pair, | |
| is_cyclic.iff_exponent_eq_card ← is_add_cyclic.iff_exponent_eq_card, | |
| CommGroup.one_apply ← AddCommGroup.zero_apply, | |
| is_monoid_hom ← is_add_monoid_hom, | |
| subgroup.closure_comm_group_of_comm ← add_subgroup.closure_add_comm_group_of_comm, | |
| one_le_zpow ← zsmul_nonneg, | |
| measure_theory.measure.haar_singleton ← measure_theory.measure.add_haar_singleton, | |
| measurable_equiv.symm_mul_right ← measurable_equiv.symm_add_right, | |
| cancel_monoid.npow_zero' ← add_cancel_monoid.nsmul_zero', | |
| monoid_hom.ker_prod_map ← add_monoid_hom.ker_sum_map, | |
| subgroup.coe_comap ← add_subgroup.coe_comap, | |
| interval.bot_ne_one ← interval.bot_ne_zero, | |
| submonoid.to_ordered_cancel_comm_monoid ← add_submonoid.to_ordered_cancel_add_comm_monoid, | |
| commute ← add_commute, | |
| submonoid.smul_def ← add_submonoid.vadd_def, | |
| powers_equiv_powers_apply ← multiples_equiv_multiples_apply, | |
| inv_lt_iff_one_lt_mul ← neg_lt_iff_pos_add, | |
| upper_set.comm_monoid ← upper_set.add_comm_monoid, | |
| part.right_dom_of_mul_dom ← part.right_dom_of_add_dom, | |
| set.multiset_prod_subset_multiset_prod ← set.multiset_sum_subset_multiset_sum, | |
| units.has_continuous_smul ← add_units.has_continuous_vadd, | |
| inv_inf_eq_sup_inv ← neg_inf_eq_sup_neg, | |
| subsemigroup.nontrivial ← add_subsemigroup.nontrivial, | |
| subsemigroup.top_prod ← add_subsemigroup.top_prod, | |
| has_continuous_mul_Inf ← has_continuous_add_Inf, | |
| inv_lt_inv_iff ← neg_lt_neg_iff, | |
| group.rank_congr ← add_group.rank_congr, | |
| finset.multiplicative_energy_empty_left ← finset.additive_energy_empty_left, | |
| dist_le_norm_mul_norm ← dist_le_norm_add_norm, | |
| multiset.prod_map_le_prod ← multiset.sum_map_le_sum, | |
| subgroup.map_le_map_iff' ← add_subgroup.map_le_map_iff', | |
| finset.prod_apply_dite ← finset.sum_apply_dite, | |
| submonoid.closure_induction_right ← add_submonoid.closure_induction_right, | |
| finset.multiplicative_energy_pos ← finset.additive_energy_pos, | |
| pi.has_continuous_const_smul ← pi.has_continuous_const_vadd, | |
| finprod_mem_comm ← finsum_mem_comm, | |
| is_group_hom.range_subgroup ← is_add_group_hom.range_add_subgroup, | |
| canonically_linear_ordered_monoid.mul ← canonically_linear_ordered_add_monoid.add, | |
| order_dual.comm_semigroup ← order_dual.add_comm_semigroup, | |
| le_mul_inv_iff_mul_le ← le_add_neg_iff_add_le, | |
| set.inv_singleton ← set.neg_singleton, | |
| mul_equiv.symm_comp_self ← add_equiv.symm_comp_self, | |
| is_locally_constant.one ← is_locally_constant.zero, | |
| monoid_hom.range_one ← add_monoid_hom.range_zero, | |
| finprod_set_coe_eq_finprod_mem ← finsum_set_coe_eq_finsum_mem, | |
| prod.has_div ← prod.has_sub, | |
| monoid_hom_class ← add_monoid_hom_class, | |
| uniform_on_fun.has_basis_nhds_one_of_basis ← uniform_on_fun.has_basis_nhds_zero_of_basis, | |
| linear_ordered_cancel_comm_monoid.one_mul ← linear_ordered_cancel_add_comm_monoid.zero_add, | |
| CommGroup.large_category ← AddCommGroup.large_category, | |
| finset.union_mul ← finset.union_add, | |
| fin.prod_trunc ← fin.sum_trunc, | |
| subgroup.independent_of_coprime_order ← add_subgroup.independent_of_coprime_order, | |
| mul_mem_class.mul_mem ← add_mem_class.add_mem, | |
| monoid_hom.comp_left_apply ← add_monoid_hom.comp_left_apply, | |
| subgroup.normed_comm_group ← add_subgroup.normed_add_comm_group, | |
| filter.tendsto.pow ← filter.tendsto.nsmul, | |
| localization.lift_on ← add_localization.lift_on, | |
| lattice_ordered_comm_group.pos_div_neg ← lattice_ordered_comm_group.pos_sub_neg, | |
| list.pow_card_le_prod ← list.card_nsmul_le_sum, | |
| subgroup.top_prod_top ← add_subgroup.top_prod_top, | |
| monoid_hom.has_coe_t ← add_monoid_hom.has_coe_t, | |
| ne_one_of_norm_ne_zero ← ne_zero_of_norm_ne_zero, | |
| subgroup.is_complement ← add_subgroup.is_complement, | |
| submonoid.equiv_map_of_injective ← add_submonoid.equiv_map_of_injective, | |
| mul_action.supports.smul ← add_action.supports.vadd, | |
| monoid_hom.mk'_apply ← add_monoid_hom.mk'_apply, | |
| mul_action.smul_orbit_subset ← add_action.vadd_orbit_subset, | |
| freiman_hom.id_comp ← add_freiman_hom.id_comp, | |
| measure_theory.is_fundamental_domain.mono ← measure_theory.is_add_fundamental_domain.mono, | |
| mul_equiv.of_left_inverse_symm_apply ← add_equiv.of_left_inverse_symm_apply, | |
| group_seminorm.mul_bdd_below_range_add ← add_group_seminorm.add_bdd_below_range_add, | |
| pi.inv_comp ← pi.neg_comp, | |
| interval.mul_bot ← interval.add_bot, | |
| rootable_by_of_pow_left_surj ← divisible_by_of_smul_right_surj, | |
| comp_mul_right ← comp_add_right, | |
| category_theory.iso.CommGroup_iso_to_mul_equiv_symm_apply ← category_theory.iso.AddCommGroup_iso_to_add_equiv_symm_apply, | |
| prod.swap_mul ← prod.swap_add, | |
| order_of_eq_one_iff ← add_monoid.order_of_eq_one_iff, | |
| measure_theory.simple_func.coe_one ← measure_theory.simple_func.coe_zero, | |
| is_unit.lift_right_inv_mul ← is_add_unit.lift_right_neg_add, | |
| function.injective.linear_ordered_comm_monoid ← function.injective.linear_ordered_add_comm_monoid, | |
| free_magma.traverse_eq ← free_add_magma.traverse_eq, | |
| free_semigroup.rec_on_pure ← free_add_semigroup.rec_on_pure, | |
| finprod_mem_union'' ← finsum_mem_union'', | |
| filter.smul_filter_le_smul_filter ← filter.vadd_filter_le_vadd_filter, | |
| eventually_ne_of_tendsto_norm_at_top' ← eventually_ne_of_tendsto_norm_at_top, | |
| mul_inv_lt_iff_lt_mul ← add_neg_lt_iff_lt_add, | |
| subgroup.mem_to_submonoid ← add_subgroup.mem_to_add_submonoid, | |
| mul_ne_mul_left ← add_ne_add_left, | |
| sum.elim_div_div ← sum.elim_sub_sub, | |
| free_monoid.lift_restrict ← free_add_monoid.lift_restrict, | |
| subgroup.subgroup_of_map_subtype ← add_subgroup.add_subgroup_of_map_subtype, | |
| continuous_at_const_smul_iff ← continuous_at_const_vadd_iff, | |
| one_hom.comp_assoc ← zero_hom.comp_assoc, | |
| subsemigroup.mem_top ← add_subsemigroup.mem_top, | |
| free_semigroup.length_of ← free_add_semigroup.length_of, | |
| mul_hom.to_mul_equiv_symm_apply ← add_hom.to_add_equiv_symm_apply, | |
| submonoid.inv_inf ← add_submonoid.neg_inf, | |
| is_unit.mul_one_div_cancel ← is_add_unit.add_zero_sub_cancel, | |
| ne_one_of_mem_unit_sphere ← ne_zero_of_mem_unit_sphere, | |
| quotient_group.left_rel_apply ← quotient_add_group.left_rel_apply, | |
| finset.inv_subset_inv ← finset.neg_subset_neg, | |
| submonoid.comap ← add_submonoid.comap, | |
| mul_opposite.monoid ← add_opposite.add_monoid, | |
| subsemigroup.center ← add_subsemigroup.center, | |
| free_group.lift.of_eq ← free_add_group.lift.of_eq, | |
| has_measurable_smul.measurable_smul_const ← has_measurable_vadd.measurable_vadd_const, | |
| commute.self_pow ← add_commute.self_nsmul, | |
| lex.has_mul ← lex.has_add, | |
| has_smul.comp ← has_vadd.comp, | |
| Semigroup.coe_of ← AddSemigroup.coe_of, | |
| division_comm_monoid.inv ← subtraction_comm_monoid.neg, | |
| subsemigroup.mem_map_of_mem ← add_subsemigroup.mem_map_of_mem, | |
| finprod_curry₃ ← finsum_curry₃, | |
| free_magma.mul ← free_add_magma.add, | |
| mul_opposite.subsingleton ← add_opposite.subsingleton, | |
| submonoid.map_sup ← add_submonoid.map_sup, | |
| monoid.exponent_exists ← add_monoid.exponent_exists, | |
| ultrafilter.eventually_mul ← ultrafilter.eventually_add, | |
| lattice_ordered_comm_group.m_Birkhoff_inequalities ← lattice_ordered_comm_group.Birkhoff_inequalities, | |
| subsemigroup.centralizer_univ ← add_subsemigroup.centralizer_univ, | |
| lattice_ordered_comm_group.pos_eq_neg_inv ← lattice_ordered_comm_group.pos_eq_neg_neg, | |
| con.has_smul ← add_con.has_vadd, | |
| function.update_mul ← function.update_add, | |
| canonically_ordered_monoid.npow_succ' ← canonically_ordered_add_monoid.nsmul_succ', | |
| linear_ordered_comm_group.to_no_min_order ← linear_ordered_add_comm_group.to_no_min_order, | |
| free_monoid.lift_of_comp_eq_map ← free_add_monoid.lift_of_comp_eq_map, | |
| eventually_eq_prod ← eventually_eq_sum, | |
| filter.map_one ← filter.map_zero, | |
| free_group.to_word_mk ← free_add_group.to_word_mk, | |
| nnnorm_mul_le' ← nnnorm_add_le, | |
| prod.mul_one_class ← prod.add_zero_class, | |
| quotient_group.lift ← quotient_add_group.lift, | |
| group_norm.add_apply ← add_group_norm.add_apply, | |
| subgroup.to_comm_group ← add_subgroup.to_add_comm_group, | |
| mul_equiv_class.map_ne_one_iff ← add_equiv_class.map_ne_zero_iff, | |
| group_filter_basis.topology ← add_group_filter_basis.topology, | |
| pi_nnnorm_const' ← pi_nnnorm_const, | |
| nonempty_interval.coe_pow_interval ← nonempty_interval.coe_nsmul_interval, | |
| set.nonempty.of_smul_left ← set.nonempty.of_vadd_left, | |
| mul_lt_mul_iff_right ← add_lt_add_iff_right, | |
| div_inv_one_monoid.zpow_succ' ← sub_neg_zero_monoid.zsmul_succ', | |
| subsemigroup.gi_map_comap ← add_subsemigroup.gi_map_comap, | |
| sum.smul_swap ← sum.vadd_swap, | |
| prod.smul_def ← prod.vadd_def, | |
| fin.prod_univ_eight ← fin.sum_univ_eight, | |
| is_unit.coe_inv_unit' ← is_add_unit.coe_neg_add_unit', | |
| function.const_ne_one ← function.const_ne_zero, | |
| submonoid.mem_bot ← add_submonoid.mem_bot, | |
| continuous.inv ← continuous.neg, | |
| subgroup.comap_injective_is_commutative ← add_subgroup.comap_injective_is_commutative, | |
| continuous_monoid_hom.inl ← continuous_add_monoid_hom.inl, | |
| is_group_hom.mk' ← is_add_group_hom.mk', | |
| submonoid.induction_of_closure_eq_top_left ← add_submonoid.induction_of_closure_eq_top_left, | |
| submonoid.centralizer_le ← add_submonoid.centralizer_le, | |
| mul_opposite.unop_eq_one_iff ← add_opposite.unop_eq_zero_iff, | |
| subgroup.map_one_eq_bot ← add_subgroup.map_zero_eq_bot, | |
| con.quotient.decidable_eq ← add_con.quotient.decidable_eq, | |
| contravariant.to_left_cancel_semigroup ← contravariant.to_left_cancel_add_semigroup, | |
| mul_hom.coe_prod_map ← add_hom.coe_prod_map, | |
| filter.tendsto.smul_const ← filter.tendsto.vadd_const, | |
| set.op_smul_inter_ne_empty_iff ← set.op_vadd_inter_ne_empty_iff, | |
| right.pow_lt_one_of_lt ← right.pow_neg, | |
| is_unit.mul_lift_right_inv ← is_add_unit.add_lift_right_neg, | |
| set.has_smul ← set.has_vadd, | |
| con.quotient_ker_equiv_of_right_inverse_apply ← add_con.quotient_ker_equiv_of_right_inverse_apply, | |
| bounded_continuous_function.forall_coe_one_iff_one ← bounded_continuous_function.forall_coe_zero_iff_zero, | |
| monoid_hom.map_div ← add_monoid_hom.map_sub, | |
| filter.smul_filter_eq_bot_iff ← filter.vadd_filter_eq_bot_iff, | |
| set.smul_comm_class_set' ← set.vadd_comm_class_set', | |
| subsemigroup.mem_supr_of_mem ← add_subsemigroup.mem_supr_of_mem, | |
| fin.partial_prod_left_inv ← fin.partial_sum_left_neg, | |
| fin.prod_univ_seven ← fin.sum_univ_seven, | |
| not_is_of_fin_order_of_injective_pow ← not_is_of_fin_add_order_of_injective_nsmul, | |
| arrow_action ← arrow_add_action, | |
| mul_one_eq_id ← add_zero_eq_id, | |
| measure_theory.measure.is_haar_measure_map ← measure_theory.measure.is_add_haar_measure_map, | |
| CommMon.comm_monoid.to_monoid.category_theory.bundled_hom.parent_projection ← AddCommMon.comm_monoid.to_monoid.category_theory.bundled_hom.parent_projection, | |
| CommGroup.forget_CommGroup_preserves_epi ← AddCommGroup.forget_CommGroup_preserves_epi, | |
| monoid_hom.mker_inr ← add_monoid_hom.mker_inr, | |
| measure_theory.measure.haar.chaar ← measure_theory.measure.haar.add_chaar, | |
| commute.one_left ← add_commute.zero_left, | |
| monoid_hom.to_mul_hom_injective ← add_monoid_hom.to_add_hom_injective, | |
| submonoid.list_prod_mem ← add_submonoid.list_sum_mem, | |
| set.ord_connected.smul ← set.ord_connected.vadd, | |
| submonoid.supr_induction' ← add_submonoid.supr_induction', | |
| free_semigroup.length_map ← free_add_semigroup.length_map, | |
| interval.has_mul ← interval.has_add, | |
| mul_action.stabilizer.submonoid ← add_action.stabilizer.add_submonoid, | |
| mul_opposite.comm_group ← add_opposite.add_comm_group, | |
| units.eq_inv_mul_iff_mul_eq ← add_units.eq_neg_add_iff_add_eq, | |
| filter.pure_monoid_hom_apply ← filter.pure_add_monoid_hom_apply, | |
| function.mul_support_pow ← function.support_nsmul, | |
| finset.card_mul_iff ← finset.card_add_iff, | |
| uniform_space.completion.has_smul ← uniform_space.completion.has_vadd, | |
| exists_zpow_eq_one ← exists_zsmul_eq_zero, | |
| submonoid.map_map ← add_submonoid.map_map, | |
| submonoid.coe_infi ← add_submonoid.coe_infi, | |
| set.smul_set_mono ← set.vadd_set_mono, | |
| quotient_group.hom_quotient_zpow_of_hom ← quotient_add_group.hom_quotient_zsmul_of_hom, | |
| lex.cancel_monoid ← lex.cancel_add_monoid, | |
| order_monoid_hom.comp_assoc ← order_add_monoid_hom.comp_assoc, | |
| set.le_mul_indicator ← set.le_indicator, | |
| lex.right_cancel_monoid ← lex.right_cancel_add_monoid, | |
| mul_hom.ext ← add_hom.ext, | |
| submonoid_class.subtype ← add_submonoid_class.subtype, | |
| is_unit.unit_spec ← is_add_unit.add_unit_spec, | |
| free_group.inv_rev_inv_rev ← free_add_group.neg_rev_neg_rev, | |
| list.prod_map_mul ← list.sum_map_add, | |
| is_lower_set.smul ← is_lower_set.vadd, | |
| one_hom.map_one' ← zero_hom.map_zero', | |
| covariant_flip_mul_iff ← covariant_flip_add_iff, | |
| mul_le_cancellable.mul_le_mul_iff_left ← add_le_cancellable.add_le_add_iff_left, | |
| submonoid.map_comap_le ← add_submonoid.map_comap_le, | |
| freiman_hom.mul_comp ← add_freiman_hom.add_comp, | |
| is_square_of_exists_sq ← even_of_exists_two_nsmul, | |
| group_topology.to_topological_space_inf ← add_group_topology.to_topological_space_inf, | |
| order_monoid_hom.coe_comp_monoid_hom ← order_add_monoid_hom.coe_comp_add_monoid_hom, | |
| submonoid_class.coe_pow ← add_submonoid_class.coe_nsmul, | |
| submonoid.dense_induction ← add_submonoid.dense_induction, | |
| set.mem_inv ← set.mem_neg, | |
| finset.prod_product ← finset.sum_product, | |
| lattice_ordered_comm_group.neg_eq_inv_inf_one ← lattice_ordered_comm_group.neg_eq_neg_inf_zero, | |
| has_continuous_smul.continuous_smul ← has_continuous_vadd.continuous_vadd, | |
| subgroup.has_top.top.finite_index ← add_subgroup.has_top.top.finite_index, | |
| finsupp.mul_prod_erase ← finsupp.add_sum_erase, | |
| finsupp.prod_inv ← finsupp.sum_neg, | |
| self_le_mul_right ← self_le_add_right, | |
| sym_alg.sym_one ← sym_alg.sym_zero, | |
| one_mul ← zero_add, | |
| category_theory.discrete.monoidal_functor_comp ← discrete.add_monoidal_functor_comp, | |
| right.self_lt_inv ← right.self_lt_neg, | |
| finset.mem_mul_antidiagonal ← finset.mem_add_antidiagonal, | |
| submonoid.left_inv_eq_inv ← add_submonoid.left_neg_eq_neg, | |
| bounded_continuous_function.add_comm_monoid ← bounded_continuous_function.add_add_comm_monoid, | |
| free_group.quot_lift_on_mk ← free_add_group.quot_lift_on_mk, | |
| free_group.red.inv_rev ← free_add_group.red.neg_rev, | |
| mul_le_mul_iff_left ← add_le_add_iff_left, | |
| pi.const_mul_hom ← pi.const_add_hom, | |
| one_hom.one_comp ← zero_hom.zero_comp, | |
| edist_eq_coe_nnnorm' ← edist_eq_coe_nnnorm, | |
| mul_equiv.mk' ← add_equiv.mk', | |
| finset.nat.prod_antidiagonal_eq_prod_range_succ ← finset.nat.sum_antidiagonal_eq_sum_range_succ, | |
| measure_theory.is_fundamental_domain.sum_restrict ← measure_theory.is_add_fundamental_domain.sum_restrict, | |
| measure_theory.is_fundamental_domain.measure_eq ← measure_theory.is_add_fundamental_domain.measure_eq, | |
| submonoid.inclusion ← add_submonoid.inclusion, | |
| subgroup.smul_comm_class_left ← add_subgroup.vadd_comm_class_left, | |
| equiv.has_mul ← equiv.has_add, | |
| finset.card_mul_mul_card_le_card_mul_mul_card_mul ← finset.card_add_mul_card_le_card_add_mul_card_add, | |
| order_dual.has_div ← order_dual.has_sub, | |
| units.left_of_mul ← add_units.left_of_add, | |
| mul_hom.congr_arg ← add_hom.congr_arg, | |
| singleton_div_ball_one ← singleton_sub_ball_zero, | |
| mul_action.bijective ← add_action.bijective, | |
| has_one.one ← has_zero.zero, | |
| comm_group.to_cancel_comm_monoid ← add_comm_group.to_cancel_add_comm_monoid, | |
| CommGroup.forget₂_CommMon_preserves_limits_of_size ← AddCommGroup.forget₂_AddCommMon_preserves_limits, | |
| group.in_closure.inv ← add_group.in_closure.neg, | |
| ae_measurable_inv_iff ← ae_measurable_neg_iff, | |
| subset_mul_tsupport ← subset_tsupport, | |
| order_dual.has_smul' ← order_dual.has_vadd', | |
| one_hom.mk_coe ← zero_hom.mk_coe, | |
| submonoid.le_comap_map ← add_submonoid.le_comap_map, | |
| semiconj_by.unop ← add_semiconj_by.unop, | |
| quotient_group.mk' ← quotient_add_group.mk', | |
| monoid_hom.mem_mrange ← add_monoid_hom.mem_mrange, | |
| one_lt_mul' ← add_pos, | |
| finprod_mem_mul_support ← finsum_mem_support, | |
| prod.monoid ← prod.add_monoid, | |
| subgroup.relindex_eq_zero_of_le_right ← add_subgroup.relindex_eq_zero_of_le_right, | |
| commute.semiconj_by ← add_commute.semiconj_by, | |
| mul_equiv.surjective ← add_equiv.surjective, | |
| finset.prod_Ico_div_bot ← finset.sum_Ico_sub_bot, | |
| order_dual.normed_linear_ordered_group ← order_dual.normed_linear_ordered_add_group, | |
| one_hom.single ← zero_hom.single, | |
| linear_ordered_cancel_comm_monoid.mul_one ← linear_ordered_cancel_add_comm_monoid.add_zero, | |
| set.prod_mul_indicator_subset ← set.sum_indicator_subset, | |
| subgroup.le_topological_closure ← add_subgroup.le_topological_closure, | |
| mul_hom.of_mdense ← add_hom.of_mdense, | |
| filter.has_basis.uniformity_of_nhds_one ← filter.has_basis.uniformity_of_nhds_zero, | |
| mul_action.orbit_rel.quotient.orbit_mk ← add_action.orbit_rel.quotient.orbit_mk, | |
| to_units ← to_add_units, | |
| finset.image_one ← finset.image_zero, | |
| continuous_map.coe_inv_units_lift_symm_apply_apply ← continuous_map.coe_neg_add_units_lift_symm_apply_apply, | |
| div_inv_monoid.to_monoid ← sub_neg_monoid.to_add_monoid, | |
| mul_opposite.mul_one_class ← add_opposite.add_zero_class, | |
| measure_theory.measure.haar.le_index_mul ← measure_theory.measure.haar.le_add_index_mul, | |
| nnnorm_inv' ← nnnorm_neg, | |
| comm_group.torsion ← add_comm_group.torsion, | |
| submonoid.mem_infi ← add_submonoid.mem_infi, | |
| sum.elim_one_mul_single ← sum.elim_zero_single, | |
| normed_comm_group ← normed_add_comm_group, | |
| is_cyclic.image_range_card ← is_add_cyclic.image_range_card, | |
| finset.inv_empty ← finset.neg_empty, | |
| Mon.filtered_colimits.colimit_cocone ← AddMon.filtered_colimits.colimit_cocone, | |
| set.smul_set_nonempty ← set.vadd_set_nonempty, | |
| monoid_hom_class.lipschitz_of_bound_nnnorm ← add_monoid_hom_class.lipschitz_of_bound_nnnorm, | |
| zpow_mono_left ← zsmul_mono_right, | |
| comm_semigroup.is_right_cancel_mul.to_is_left_cancel_mul ← add_comm_semigroup.is_right_cancel_add.to_is_left_cancel_add, | |
| continuous_map.has_smul ← continuous_map.has_vadd, | |
| category_theory.iso.Group_iso_to_mul_equiv ← category_theory.iso.AddGroup_iso_to_add_equiv, | |
| with_top.has_one ← with_top.has_zero, | |
| con.inhabited ← add_con.inhabited, | |
| is_scalar_tower.left ← vadd_assoc_class.left, | |
| mul_equiv.of_left_inverse ← add_equiv.of_left_inverse, | |
| group_topology.has_Inf ← add_group_topology.has_Inf, | |
| measure_theory.strongly_measurable.inv ← measure_theory.strongly_measurable.neg, | |
| submonoid.localization_map.comp_eq_of_eq ← add_submonoid.localization_map.comp_eq_of_eq, | |
| measure_theory.simple_func.const_one ← measure_theory.simple_func.const_zero, | |
| continuous_monoid_hom.inr_to_monoid_hom ← continuous_add_monoid_hom.inr_to_add_monoid_hom, | |
| submonoid_class.to_comm_monoid ← add_submonoid_class.to_add_comm_monoid, | |
| subsemigroup.closure_eq ← add_subsemigroup.closure_eq, | |
| open_subgroup.mem_nhds_one ← open_add_subgroup.mem_nhds_zero, | |
| finset.prod_le_prod_of_ne_one' ← finset.sum_le_sum_of_ne_zero, | |
| subgroup.exists_inv_mem_iff_exists_mem ← add_subgroup.exists_neg_mem_iff_exists_mem, | |
| group_topology.inhabited ← add_group_topology.inhabited, | |
| monoid_hom_class.continuous_of_bound ← add_monoid_hom_class.continuous_of_bound, | |
| homeomorph.div_left ← homeomorph.sub_left, | |
| pow_two ← two_nsmul, | |
| continuous_on.mul ← continuous_on.add, | |
| monoid_hom.of ← add_monoid_hom.of, | |
| free_monoid.smul_def ← free_add_monoid.vadd_def, | |
| pi.ordered_comm_group ← pi.ordered_add_comm_group, | |
| inv_lt_of_inv_lt' ← neg_lt_of_neg_lt, | |
| finset.exists_le_of_prod_le' ← finset.exists_le_of_sum_le, | |
| subgroup.le_normalizer_map ← add_subgroup.le_normalizer_map, | |
| free_group.red_inv_rev_iff ← free_add_group.red_neg_rev_iff, | |
| continuous_subgroup ← continuous_add_subgroup, | |
| submonoid.localization_map.surj ← add_submonoid.localization_map.surj, | |
| fin.prod_congr' ← fin.sum_congr', | |
| linear_ordered_comm_group.div_eq_mul_inv ← linear_ordered_add_comm_group.sub_eq_add_neg, | |
| mul_equiv.coe_submonoid_map_apply ← add_equiv.coe_add_submonoid_map_apply, | |
| free_group.inv_rev ← free_add_group.neg_rev, | |
| mul_inv ← neg_add, | |
| smooth.div ← smooth.sub, | |
| subgroup.sup_eq_closure ← add_subgroup.sup_eq_closure, | |
| set.prod_mul_indicator_subset_of_eq_one ← set.sum_indicator_subset_of_eq_zero, | |
| mul_mem_lower_bounds_mul ← add_mem_lower_bounds_add, | |
| order_dual.has_smul ← order_dual.has_vadd, | |
| function.mul_support_div ← function.support_sub, | |
| monoid.closure_finite_fg ← add_monoid.closure_finite_fg, | |
| topological_group.ext ← topological_add_group.ext, | |
| unique_mul.mul_hom_map_iff ← unique_add.add_hom_map_iff, | |
| mul_action.mem_fixed_points ← add_action.mem_fixed_points, | |
| inv_mul_eq_one ← neg_add_eq_zero, | |
| con.le_def ← add_con.le_def, | |
| div_inv_one_monoid.npow ← sub_neg_zero_monoid.nsmul, | |
| topological_group_Inf ← topological_add_group_Inf, | |
| set.subset_set_smul_iff ← set.subset_set_vadd_iff, | |
| measure_theory.measure_preserving_div_prod ← measure_theory.measure_preserving_sub_prod, | |
| is_compact.exists_bound_of_continuous_on' ← is_compact.exists_bound_of_continuous_on, | |
| finset.prod_disj_Union ← finset.sum_disj_Union, | |
| order_dual.normed_comm_group ← order_dual.normed_add_comm_group, | |
| free_group.quot_map_mk ← free_add_group.quot_map_mk, | |
| canonically_linear_ordered_monoid.npow_zero' ← canonically_linear_ordered_add_monoid.nsmul_zero', | |
| monoid_hom.ext ← add_monoid_hom.ext, | |
| prod.one_mk_mul_one_mk ← prod.zero_mk_add_zero_mk, | |
| filter.inv_le_self ← filter.neg_le_self, | |
| list.prod_eq_pow_single ← list.sum_eq_nsmul_single, | |
| linear_ordered_comm_group.to_covariant_class ← linear_ordered_add_comm_group.to_covariant_class, | |
| measure_theory.is_fundamental_domain.set_lintegral_eq_tsum' ← measure_theory.is_add_fundamental_domain.set_lintegral_eq_tsum', | |
| submonoid.map_le_iff_le_comap ← add_submonoid.map_le_iff_le_comap, | |
| monoid_hom.coe_of ← add_monoid_hom.coe_of, | |
| self_eq_mul_left ← self_eq_add_left, | |
| measure_theory.eventually_mul_left_iff ← measure_theory.eventually_add_left_iff, | |
| continuous_map.comm_semigroup ← continuous_map.add_comm_semigroup, | |
| group.fg ← add_group.fg, | |
| free_semigroup.is_lawful_monad ← free_add_semigroup.is_lawful_monad, | |
| finset.prod_le_prod'' ← finset.sum_le_sum, | |
| con.has_mul ← add_con.has_add, | |
| group.mclosure_subset ← add_group.mclosure_subset, | |
| monoid.exponent_ne_zero_iff_range_order_of_finite ← add_monoid.exponent_ne_zero_iff_range_order_of_finite, | |
| filter.map₂_smul ← filter.map₂_vadd, | |
| mul_equiv.to_CommMon_iso_inv ← add_equiv.to_AddCommMon_iso_neg, | |
| group_seminorm.lattice ← add_group_seminorm.lattice, | |
| with_one.ne_one_iff_exists ← with_zero.ne_zero_iff_exists, | |
| free_monoid.to_list_of_list ← free_add_monoid.to_list_of_list, | |
| set.inv_mem_center ← set.neg_mem_add_center, | |
| continuous_within_at.smul ← continuous_within_at.vadd, | |
| free_magma.traverse_pure' ← free_add_magma.traverse_pure', | |
| submonoid.prod_eq_top_iff ← add_submonoid.sum_eq_top_iff, | |
| function.surjective.group ← function.surjective.add_group, | |
| pi.has_measurable_inv ← pi.has_measurable_neg, | |
| div_mul_div_cancel' ← sub_add_sub_cancel, | |
| filter.ne_bot.div ← filter.ne_bot.sub, | |
| CommMon.forget₂_Mon_preserves_limits_of_size ← AddCommMon.forget₂_AddMon_preserves_limits, | |
| with_one.monoid ← with_zero.add_monoid, | |
| ulift.smul_def ← ulift.vadd_def, | |
| subgroup.topological_closure ← add_subgroup.topological_closure, | |
| mul_equiv.comp_symm_eq ← add_equiv.comp_symm_eq, | |
| subsemigroup.mem_prod ← add_subsemigroup.mem_prod, | |
| continuous_map.comp_monoid_hom'_apply ← continuous_map.comp_add_monoid_hom'_apply, | |
| units.coe_inv_of_pow_eq_one ← add_units.coe_neg_of_nsmul_eq_zero, | |
| order_monoid_hom.to_fun_eq_coe ← order_add_monoid_hom.to_fun_eq_coe, | |
| mul_hom.prod ← add_hom.prod, | |
| measure_theory.measure_preserving_prod_mul_swap_right ← measure_theory.measure_preserving_prod_add_swap_right, | |
| free_magma.rec_on_pure ← free_add_magma.rec_on_pure, | |
| finset.mul_support_of_fiberwise_prod_subset_image ← finset.support_of_fiberwise_sum_subset_image, | |
| pow_order_of_eq_one ← add_order_of_nsmul_eq_zero, | |
| sum.elim_mul_single_one ← sum.elim_single_zero, | |
| monoid_hom_class.lipschitz_of_bound ← add_monoid_hom_class.lipschitz_of_bound, | |
| set.mul_indicator_comp_of_one ← set.indicator_comp_of_zero, | |
| set.mul_indicator_ae_eq_one ← set.indicator_ae_eq_zero, | |
| sym_alg.has_inv ← sym_alg.has_neg, | |
| lattice_ordered_comm_group.mabs_mabs ← lattice_ordered_comm_group.abs_abs, | |
| list.prod_lt_prod' ← list.sum_lt_sum, | |
| dist_one_left ← dist_zero_left, | |
| finset.prod_mk ← finset.sum_mk, | |
| finset.monoid ← finset.add_monoid, | |
| prod.has_continuous_smul ← prod.has_continuous_vadd, | |
| uniform_group_infi ← uniform_add_group_infi, | |
| monoid_hom.transfer_def ← add_monoid_hom.transfer_def, | |
| submonoid.localization_map.eq_iff_eq ← add_submonoid.localization_map.eq_iff_eq, | |
| free_group.join_red_of_step ← free_add_group.join_red_of_step, | |
| uniform_continuous_of_tendsto_one ← uniform_continuous_of_tendsto_zero, | |
| mem_own_right_coset ← mem_own_right_add_coset, | |
| submonoid.mul_left_inv_equiv_symm ← add_submonoid.add_left_neg_equiv_symm, | |
| mul_action.fixed_eq_Inter_fixed_by ← add_action.fixed_eq_Inter_fixed_by, | |
| submonoid.from_left_inv_eq_iff ← add_submonoid.from_left_neg_eq_iff, | |
| function.mul_support_mul_inv ← function.support_add_neg, | |
| measure_theory.adapted.div ← measure_theory.adapted.sub, | |
| metric.bounded.inv ← metric.bounded.neg, | |
| order_of_pow ← add_order_of_nsmul, | |
| inv_lt_div_iff_lt_mul' ← neg_lt_sub_iff_lt_add', | |
| cancel_comm_monoid.npow_zero' ← add_cancel_comm_monoid.nsmul_zero', | |
| is_group_hom.mul ← is_add_group_hom.add, | |
| submonoid.fg.map ← add_submonoid.fg.map, | |
| locally_constant.monoid ← locally_constant.add_monoid, | |
| units.measurable_space ← add_units.measurable_space, | |
| left.self_lt_inv ← left.self_lt_neg, | |
| monoid_hom.map_finprod_mem' ← add_monoid_hom.map_finsum_mem', | |
| commute.units_coe_iff ← add_commute.add_units_coe_iff, | |
| finset.prod_range_succ_div_top ← finset.sum_range_succ_sub_top, | |
| closed_ball_div_singleton ← closed_ball_sub_singleton, | |
| subgroup.has_inf ← add_subgroup.has_inf, | |
| seminormed_group.to_has_nnnorm ← seminormed_add_group.to_has_nnnorm, | |
| mul_le_mul_iff_right ← add_le_add_iff_right, | |
| topological_group.continuous_conj_prod ← topological_add_group.continuous_conj_sum, | |
| con.lift ← add_con.lift, | |
| continuous_monoid_hom.fst ← continuous_add_monoid_hom.fst, | |
| pi_norm_lt_iff' ← pi_norm_lt_iff, | |
| units.coe_inv ← add_units.coe_neg, | |
| finset.card_pow_div_pow_le' ← finset.card_nsmul_sub_nsmul_le', | |
| measure_theory.measure.regular_haar_measure ← measure_theory.measure.regular_add_haar_measure, | |
| subgroup.comap_injective ← add_subgroup.comap_injective, | |
| free_magma.mul_eq ← free_add_magma.add_eq, | |
| finset.prod_insert ← finset.sum_insert, | |
| subgroup.closure_induction ← add_subgroup.closure_induction, | |
| has_continuous_mul_of_discrete_topology ← has_continuous_add_of_discrete_topology, | |
| sum.has_faithful_smul_left ← sum.has_faithful_vadd_left, | |
| pow_mem ← nsmul_mem, | |
| subgroup_class.to_submonoid_class ← add_subgroup_class.to_add_submonoid_class, | |
| linear_ordered_cancel_comm_monoid.one ← linear_ordered_cancel_add_comm_monoid.zero, | |
| monoid_hom.compr₂_apply ← add_monoid_hom.compr₂_apply, | |
| right_mul ← right_add, | |
| subgroup.coe_subtype ← add_subgroup.coe_subtype, | |
| subset_interior_mul_left ← subset_interior_add_left, | |
| freiman_hom.id_apply ← add_freiman_hom.id_apply, | |
| zpow_le_zpow' ← zsmul_le_zsmul', | |
| multiset.prod_to_enum_finset ← multiset.sum_to_enum_finset, | |
| le_map_div_add_map_div ← le_map_sub_add_map_sub, | |
| canonically_ordered_monoid.to_order_bot ← canonically_ordered_add_monoid.to_order_bot, | |
| has_continuous_mul.continuous_mul ← has_continuous_add.continuous_add, | |
| subgroup.is_complement'_bot_left ← add_subgroup.is_complement'_bot_left, | |
| set.division_monoid ← set.subtraction_monoid, | |
| lower_set.mul_action ← lower_set.add_action, | |
| submonoid.inv_sup ← add_submonoid.neg_sup, | |
| set.mul_antidiagonal_mono_left ← set.add_antidiagonal_mono_left, | |
| has_measurable_div.measurable_div_const ← has_measurable_sub.measurable_sub_const, | |
| linear_ordered_comm_group.npow_succ' ← linear_ordered_add_comm_group.nsmul_succ', | |
| division_comm_monoid.one ← subtraction_comm_monoid.zero, | |
| monoid_hom.copy_eq ← add_monoid_hom.copy_eq, | |
| left.one_lt_mul ← left.add_pos, | |
| subgroup.right_transversals.inhabited ← add_subgroup.right_transversals.inhabited, | |
| function.mul_support_const ← function.support_const, | |
| set.mul_indicator_mul_indicator ← set.indicator_indicator, | |
| is_unit.div_mul_cancel ← is_add_unit.sub_add_cancel, | |
| free_monoid.to_list_map ← free_add_monoid.to_list_map, | |
| free_monoid.cases_on_one ← free_add_monoid.cases_on_zero, | |
| measure_theory.measure.is_haar_measure.is_inv_invariant ← measure_theory.measure.is_add_haar_measure.is_neg_invariant, | |
| cancel_comm_monoid.npow ← add_cancel_comm_monoid.nsmul, | |
| semiconj_by.eq ← add_semiconj_by.eq, | |
| one_hom.inhabited ← zero_hom.inhabited, | |
| dfinsupp.prod_single_index ← dfinsupp.sum_single_index, | |
| prod.smul_comm_class_both ← prod.vadd_comm_class_both, | |
| subgroup.mem_infi ← add_subgroup.mem_infi, | |
| topological_group.to_has_continuous_inv ← topological_add_group.to_has_continuous_neg, | |
| units.has_measurable_smul ← add_units.has_measurable_vadd, | |
| function.injective.linear_ordered_comm_group ← function.injective.linear_ordered_add_comm_group, | |
| measure_theory.is_fundamental_domain.set_lintegral_eq_tsum ← measure_theory.is_add_fundamental_domain.set_lintegral_eq_tsum, | |
| tactic.group.zpow_trick_one' ← tactic.group.zsmul_trick_zero', | |
| Magma.of_hom ← AddMagma.of_hom, | |
| order_monoid_hom.has_coe_t ← order_add_monoid_hom.has_coe_t, | |
| submonoid.has_continuous_mul ← add_submonoid.has_continuous_add, | |
| free_group.is_lawful_monad ← free_add_group.is_lawful_monad, | |
| div_eq_of_eq_mul'' ← sub_eq_of_eq_add, | |
| has_exists_mul_of_le ← has_exists_add_of_le, | |
| subgroup.not_mem_of_not_mem_closure ← add_subgroup.not_mem_of_not_mem_closure, | |
| squeeze_one_norm' ← squeeze_zero_norm', | |
| mul_equiv_iso_Group_iso ← add_equiv_iso_AddGroup_iso, | |
| interval.coe_one ← interval.coe_zero, | |
| open_subgroup.has_coe_set ← open_add_subgroup.has_coe_set, | |
| finprod_cond_eq_left ← finsum_cond_eq_left, | |
| measure_theory.measure.haar.index ← measure_theory.measure.haar.add_index, | |
| nnnorm_one' ← nnnorm_zero, | |
| filter.smul_comm_class ← filter.vadd_comm_class, | |
| quotient_group.quotient_quotient_equiv_quotient ← quotient_add_group.quotient_quotient_equiv_quotient, | |
| finset.preimage_mul_right_singleton ← finset.preimage_add_right_singleton, | |
| free_magma.to_free_semigroup_comp_map ← free_add_magma.to_free_add_semigroup_comp_map, | |
| is_torsion.extension_closed ← add_is_torsion.extension_closed, | |
| measure_theory.smul_invariant_measure.add ← measure_theory.vadd_invariant_measure.add, | |
| units.inhabited ← add_units.inhabited, | |
| monoid.mul_assoc ← add_monoid.add_assoc, | |
| multiset.prod_map_inv ← multiset.sum_map_neg, | |
| smul_one_hom_apply ← vadd_zero_hom_apply, | |
| finprod_curry ← finsum_curry, | |
| subsemigroup.map_le_iff_le_comap ← add_subsemigroup.map_le_iff_le_comap, | |
| order_of ← add_order_of, | |
| mul_le_of_mul_le_left ← add_le_of_add_le_left, | |
| submonoid.localization_map.lift_injective_iff ← add_submonoid.localization_map.lift_injective_iff, | |
| monoid.image_closure ← add_monoid.image_closure, | |
| subgroup.has_inv ← add_subgroup.has_neg, | |
| mul_div_cancel'' ← add_sub_cancel, | |
| subgroup.mem_right_transversals.to_fun ← add_subgroup.mem_right_transversals.to_fun, | |
| submonoid.is_unit.submonoid.comm_group ← add_submonoid.is_unit.submonoid.add_comm_group, | |
| subgroup_class.coe_div ← add_subgroup_class.coe_sub, | |
| uniform_on_fun.comm_group ← uniform_on_fun.add_comm_group, | |
| max_div_div_left' ← max_sub_sub_left, | |
| sigma.has_faithful_smul ← sigma.has_faithful_vadd, | |
| prod_finprod_comm ← sum_finsum_comm, | |
| le_of_mul_le_mul_left' ← le_of_add_le_add_left, | |
| subgroup.mul_single_mem_pi ← add_subgroup.single_mem_pi, | |
| is_lower_set.div_left ← is_lower_set.sub_left, | |
| div_inv_monoid.has_pow ← sub_neg_monoid.has_smul_int, | |
| units.mul_left_inj ← add_units.add_left_inj, | |
| min_div_div_right' ← min_sub_sub_right, | |
| measurable.inv ← measurable.neg, | |
| subsemigroup.map_map ← add_subsemigroup.map_map, | |
| filter.germ.const_pow ← filter.germ.const_smul, | |
| monoid_hom.is_group_hom ← add_monoid_hom.is_add_group_hom, | |
| left_cancel_monoid ← add_left_cancel_monoid, | |
| left_cancel_monoid.npow_succ' ← add_left_cancel_monoid.nsmul_succ', | |
| ulift.has_smul_left ← ulift.has_vadd_left, | |
| is_subgroup.of_div ← is_add_subgroup.of_add_neg, | |
| option.smul_def ← option.vadd_def, | |
| locally_constant.mul_apply ← locally_constant.add_apply, | |
| antitone_on.mul' ← antitone_on.add, | |
| set.Union_smul_right_image ← set.Union_vadd_right_image, | |
| subgroup.mul_mem_sup ← add_subgroup.add_mem_sup, | |
| continuous_within_at.inv ← continuous_within_at.neg, | |
| list.alternating_prod_reverse ← list.alternating_sum_reverse, | |
| localization.mk_eq_monoid_of_mk' ← add_localization.mk_eq_add_monoid_of_mk', | |
| submonoid.localization_map.lift_mk' ← add_submonoid.localization_map.lift_mk', | |
| normal_of_eq_cosets ← normal_of_eq_add_cosets, | |
| list.prod_eq_pow_card ← list.sum_eq_card_nsmul, | |
| freiman_hom.div_apply ← add_freiman_hom.sub_apply, | |
| con.mem_coe ← add_con.mem_coe, | |
| one_eq_inv ← zero_eq_neg, | |
| sum.smul_def ← sum.vadd_def, | |
| subgroup.characteristic_iff_map_le ← add_subgroup.characteristic_iff_map_le, | |
| has_measurable_smul₂.to_has_measurable_smul ← has_measurable_vadd₂.to_has_measurable_vadd, | |
| monoid.npow_zero' ← add_monoid.nsmul_zero', | |
| quotient_group.quotient.topological_space ← quotient_add_group.quotient.topological_space, | |
| set.div_nonempty ← set.sub_nonempty, | |
| locally_constant.semigroup ← locally_constant.add_semigroup, | |
| monoid.to_opposite_mul_action ← add_monoid.to_opposite_add_action, | |
| monoid_hom.coe_range_restrict ← add_monoid_hom.coe_range_restrict, | |
| cauchy_seq.inv ← cauchy_seq.neg, | |
| CommGroup.has_limits ← AddCommGroup.has_limits, | |
| function.mul_support_inv' ← function.support_neg', | |
| left_cancel_semigroup.contravariant_mul_le_of_contravariant_mul_lt ← add_left_cancel_semigroup.contravariant_add_le_of_contravariant_add_lt, | |
| filter.germ.coe_smul ← filter.germ.coe_vadd, | |
| ball_one_div_singleton ← ball_zero_sub_singleton, | |
| continuous_monoid_hom.id_to_monoid_hom ← continuous_add_monoid_hom.id_to_add_monoid_hom, | |
| continuous_map.coe_fn_monoid_hom ← continuous_map.coe_fn_add_monoid_hom, | |
| is_closed.left_coset ← is_closed.left_add_coset, | |
| prod.has_mul ← prod.has_add, | |
| is_of_fin_order.inv ← is_of_fin_add_order.neg, | |
| function.injective.division_monoid ← function.injective.subtraction_monoid, | |
| function.mul_support ← function.support, | |
| freiman_hom.has_inv ← add_freiman_hom.has_neg, | |
| div_mem ← sub_mem, | |
| mul_opposite.map_unop_nhds ← add_opposite.map_unop_nhds, | |
| set.is_unit_iff ← set.is_add_unit_iff, | |
| norm_group_norm ← norm_add_group_norm, | |
| monoid_hom.op ← add_monoid_hom.op, | |
| continuous_monoid_hom.comp_right ← continuous_add_monoid_hom.comp_right, | |
| commute.list_prod_right ← add_commute.list_sum_right, | |
| eq_div_of_mul_eq'' ← eq_sub_of_add_eq', | |
| mul_mem_closed_ball_iff_norm ← add_mem_closed_ball_iff_norm, | |
| multiset.prod_map_le_prod_map ← multiset.sum_map_le_sum_map, | |
| submonoid.mem_Sup_of_directed_on ← add_submonoid.mem_Sup_of_directed_on, | |
| con.lift_on_coe ← add_con.lift_on_coe, | |
| filter.smul_eq_bot_iff ← filter.vadd_eq_bot_iff, | |
| measure_theory.measure.inv ← measure_theory.measure.neg, | |
| monoid_hom.comm_group ← add_monoid_hom.add_comm_group, | |
| subgroup.is_complement'.symm ← add_subgroup.is_complement'.symm, | |
| measure_theory.measure.pi.is_inv_invariant ← measure_theory.measure.pi.is_neg_invariant, | |
| linear_ordered_comm_group.div ← linear_ordered_add_comm_group.sub, | |
| group.npow_zero' ← add_group.nsmul_zero', | |
| measure_theory.is_fundamental_domain.pairwise_ae_disjoint_of_ac ← measure_theory.is_add_fundamental_domain.pairwise_ae_disjoint_of_ac, | |
| measure_theory.measure.is_haar_measure.to_is_mul_left_invariant ← measure_theory.measure.is_add_haar_measure.to_is_add_left_invariant, | |
| one_div_mul_one_div ← zero_sub_add_zero_sub, | |
| set.preimage_one ← set.preimage_zero, | |
| filter.mul_ne_bot_iff ← filter.add_ne_bot_iff, | |
| finset.prod_pair ← finset.sum_pair, | |
| lattice_ordered_comm_group.le_mabs ← lattice_ordered_comm_group.le_abs, | |
| list.prod_mul_prod_eq_prod_zip_with_of_length_eq ← list.sum_add_sum_eq_sum_zip_with_of_length_eq, | |
| set.mul_indicator_comp_right ← set.indicator_comp_right, | |
| measure_theory.sdiff_fundamental_interior ← measure_theory.sdiff_add_fundamental_interior, | |
| measure_theory.measure.haar_measure ← measure_theory.measure.add_haar_measure, | |
| finset.prod_erase ← finset.sum_erase, | |
| mul_hom.coe_fn ← add_hom.coe_fn, | |
| div_lt_div_iff_left ← sub_lt_sub_iff_left, | |
| set.image_smul ← set.image_vadd, | |
| subsemigroup.closure_univ ← add_subsemigroup.closure_univ, | |
| measure_theory.measure.haar.haar_product ← measure_theory.measure.haar.add_haar_product, | |
| pow_ne_one_of_lt_order_of' ← nsmul_ne_zero_of_lt_add_order_of', | |
| div_inv_one_monoid.npow_succ' ← sub_neg_zero_monoid.nsmul_succ', | |
| group.to_div_inv_monoid_injective ← add_group.to_sub_neg_add_monoid_injective, | |
| is_unit.div_eq_one_iff_eq ← is_add_unit.sub_eq_zero_iff_eq, | |
| function.extend_inv ← function.extend_neg, | |
| mul_assoc ← add_assoc, | |
| zpow_group_hom_apply ← zsmul_add_group_hom_apply, | |
| measure_theory.is_fundamental_domain.null_measurable_set_smul ← measure_theory.is_add_fundamental_domain.null_measurable_set_vadd, | |
| free_semigroup.semigroup ← free_add_semigroup.add_semigroup, | |
| finset.coe_inv ← finset.coe_neg, | |
| free_monoid.of ← free_add_monoid.of, | |
| ulift.inv_down ← ulift.neg_down, | |
| measure_theory.measure.haar_measure_self ← measure_theory.measure.add_haar_measure_self, | |
| set.mul_univ ← set.add_univ, | |
| pow_bit0' ← bit0_nsmul', | |
| cont_mdiff_on_finset_prod' ← cont_mdiff_on_finset_sum', | |
| with_one.one_ne_coe ← with_zero.zero_ne_coe, | |
| dist_inv_inv ← dist_neg_neg, | |
| subgroup.mul_inf_assoc ← add_subgroup.add_inf_assoc, | |
| subsemigroup.comap_top ← add_subsemigroup.comap_top, | |
| mul_action.to_perm ← add_action.to_perm, | |
| units.inv_eq_of_mul_eq_one_left ← add_units.neg_eq_of_add_eq_zero_left, | |
| ae_measurable.const_smul ← ae_measurable.const_vadd, | |
| subgroup.eq_top_of_le_card ← add_subgroup.eq_top_of_le_card, | |
| subgroup.mem_Sup_of_mem ← add_subgroup.mem_Sup_of_mem, | |
| submonoid.coe_map ← add_submonoid.coe_map, | |
| bdd_below.inv ← bdd_below.neg, | |
| pi.mul_support_mul_single_disjoint ← pi.support_single_disjoint, | |
| one_hom.map_one ← zero_hom.map_zero, | |
| mul_action.orbit_nonempty ← add_action.orbit_nonempty, | |
| list.length_pos_of_prod_lt_one ← list.length_pos_of_sum_neg, | |
| continuous_monoid_hom.swap ← continuous_add_monoid_hom.swap, | |
| order_iso.mul_left_symm ← order_iso.add_left_symm, | |
| set.empty_mul ← set.empty_add, | |
| group_seminorm.comp_mul_le ← add_group_seminorm.comp_add_le, | |
| submonoid.pow_mem ← add_submonoid.nsmul_mem, | |
| bounded_continuous_function.mk_of_compact_one ← bounded_continuous_function.mk_of_compact_zero, | |
| set.Union_mul_left_image ← set.Union_add_left_image, | |
| mul_hom.coe_mk ← add_hom.coe_mk, | |
| finset.smul_def ← finset.vadd_def, | |
| monoid.exponent_exists_iff_ne_zero ← add_monoid.exponent_exists_iff_ne_zero, | |
| free_group.norm_one ← free_add_group.norm_zero, | |
| units.coe_map ← add_units.coe_map, | |
| measure_theory.is_fundamental_domain.preimage_of_equiv ← measure_theory.is_add_fundamental_domain.preimage_of_equiv, | |
| le_mul_of_one_le_of_le ← le_add_of_nonneg_of_le, | |
| topological_group_inf ← topological_add_group_inf, | |
| subgroup.relindex_dvd_index_of_le ← add_subgroup.relindex_dvd_index_of_le, | |
| units.order_embedding_coe_apply ← add_units.order_embedding_coe_apply, | |
| mul_hom.map_mul ← add_hom.map_add, | |
| group_norm.coe_sup ← add_group_norm.coe_sup, | |
| quotient_group.preimage_mk_equiv_subgroup_times_set ← quotient_add_group.preimage_mk_equiv_add_subgroup_times_set, | |
| lower_closure_mul_distrib ← lower_closure_add_distrib, | |
| linear_ordered_comm_group.zpow ← linear_ordered_add_comm_group.zsmul, | |
| subsemigroup.top_prod_top ← add_subsemigroup.top_prod_top, | |
| lower_set.coe_smul ← lower_set.coe_vadd, | |
| measure_theory.ae_eq_fun.group ← measure_theory.ae_eq_fun.add_group, | |
| function.injective.mul_action ← function.injective.add_action, | |
| subsemigroup.comap_surjective_of_injective ← add_subsemigroup.comap_surjective_of_injective, | |
| lt_mul_inv_iff_lt ← lt_add_neg_iff_lt, | |
| mul_action.of_quotient_stabilizer_smul ← add_action.of_quotient_stabilizer_vadd, | |
| monoid_hom.single ← add_monoid_hom.single, | |
| continuous_monoid_hom.snd ← continuous_add_monoid_hom.snd, | |
| list.exists_mem_ne_one_of_prod_ne_one ← list.exists_mem_ne_zero_of_sum_ne_zero, | |
| has_continuous_mul_induced ← has_continuous_add_induced, | |
| CommMon.limit_cone ← AddCommMon.limit_cone, | |
| open_subgroup.inhabited ← open_add_subgroup.inhabited, | |
| homeomorph.div_right_symm_apply ← homeomorph.sub_right_symm_apply, | |
| subgroup.closure_closure_coe_preimage ← add_subgroup.closure_closure_coe_preimage, | |
| localization.mk_eq_monoid_of_mk'_apply ← add_localization.mk_eq_add_monoid_of_mk'_apply, | |
| function.injective.has_involutive_inv ← function.injective.has_involutive_neg, | |
| monoid.in_closure ← add_monoid.in_closure, | |
| linear_ordered_cancel_comm_monoid.mul_assoc ← linear_ordered_cancel_add_comm_monoid.add_assoc, | |
| submonoid.localization_map.map_eq ← add_submonoid.localization_map.map_eq, | |
| bounded_iff_forall_norm_le' ← bounded_iff_forall_norm_le, | |
| sum.elim_inv_inv ← sum.elim_neg_neg, | |
| set.mul_indicator_inter_mul_support ← set.indicator_inter_support, | |
| free_group.map_mul ← free_add_group.map_add, | |
| mul_opposite.has_involutive_inv ← add_opposite.has_involutive_neg, | |
| mul_opposite.unop_op ← add_opposite.unop_op, | |
| mul_equiv_class.mul_hom_class ← add_equiv_class.add_hom_class, | |
| comm_group.primary_component ← add_comm_group.primary_component, | |
| measure_theory.measure.measure_preserving_inv ← measure_theory.measure.measure_preserving_neg, | |
| con.ker_rel ← add_con.ker_rel, | |
| finset.prod_finset_product_right' ← finset.sum_finset_product_right', | |
| semiconj_by_iff_eq ← add_semiconj_by_iff_eq, | |
| mul_opposite.unop_one ← add_opposite.unop_zero, | |
| mem_closed_ball_iff_norm'' ← mem_closed_ball_iff_norm, | |
| is_compact.closed_ball_one_mul ← is_compact.closed_ball_zero_add, | |
| sum.smul_inl ← sum.vadd_inl, | |
| submonoid.localization_map.lift_left_inverse ← add_submonoid.localization_map.lift_left_inverse, | |
| ulift.has_pow ← ulift.has_smul, | |
| order_dual.has_pow ← order_dual.has_smul, | |
| mul_hom.inverse ← add_hom.inverse, | |
| subgroup.topological_closure_coe ← add_subgroup.topological_closure_coe, | |
| smooth_on_one ← smooth_on_zero, | |
| localization.mk_one ← add_localization.mk_zero, | |
| div_inv_one_monoid.mul_one ← sub_neg_zero_monoid.add_zero, | |
| finset.mul_antidiagonal ← finset.add_antidiagonal, | |
| subgroup.relindex_dvd_index_of_normal ← add_subgroup.relindex_dvd_index_of_normal, | |
| right_cancel_monoid.to_monoid_injective ← add_right_cancel_monoid.to_add_monoid_injective, | |
| set.image2_mul ← set.image2_add, | |
| eq_one_of_mul_le_one_left ← eq_zero_of_add_nonpos_left, | |
| is_submonoid.image ← is_add_submonoid.image, | |
| measure_theory.measure.map_div_left_eq_self ← measure_theory.measure.map_sub_left_eq_self, | |
| smooth_map.comm_group ← smooth_map.add_comm_group, | |
| localization.r_iff_exists ← add_localization.r_iff_exists, | |
| mul_action.surjective_smul ← add_action.surjective_vadd, | |
| con.quot_mk_eq_coe ← add_con.quot_mk_eq_coe, | |
| fintype.prod_congr ← fintype.sum_congr, | |
| subgroup.is_complement'_def ← add_subgroup.is_complement'_def, | |
| subgroup.is_open_of_mem_nhds ← add_subgroup.is_open_of_mem_nhds, | |
| free_group.prod_mk ← free_add_group.sum_mk, | |
| is_unit.mul_div_cancel ← is_add_unit.add_sub_cancel, | |
| submonoid.comap_supr_map_of_injective ← add_submonoid.comap_supr_map_of_injective, | |
| subgroup.relindex_bot_right ← add_subgroup.relindex_bot_right, | |
| subgroup.inv_subset_closure ← add_subgroup.neg_subset_closure, | |
| order_monoid_hom.id_comp ← order_add_monoid_hom.id_comp, | |
| group.rank_range_le ← add_group.rank_range_le, | |
| multiset.prod_cons ← multiset.sum_cons, | |
| pi.ordered_comm_monoid ← pi.ordered_add_comm_monoid, | |
| lex.has_smul ← lex.has_vadd, | |
| submonoid.mem_sup_right ← add_submonoid.mem_sup_right, | |
| filter.map_one' ← filter.map_zero', | |
| mul_one ← add_zero, | |
| has_measurable_smul₂_opposite_of_mul ← has_measurable_smul₂_opposite_of_add, | |
| comm_group_of_cycle_center_quotient ← commutative_of_add_cycle_center_quotient, | |
| one_hom.has_one ← zero_hom.has_zero, | |
| le_of_forall_lt_one_mul_le ← le_of_forall_neg_add_le, | |
| group_norm.coe_lt_coe ← add_group_norm.coe_lt_coe, | |
| measure_theory.integrable.comp_mul_right ← measure_theory.integrable.comp_add_right, | |
| con.ker_eq_lift_of_injective ← add_con.ker_eq_lift_of_injective, | |
| ulift.mul_action' ← ulift.add_action', | |
| subsemigroup.le_prod_iff ← add_subsemigroup.le_prod_iff, | |
| localization ← add_localization, | |
| subsemigroup.mem_Sup_of_directed_on ← add_subsemigroup.mem_Sup_of_directed_on, | |
| is_glb_inv ← is_glb_neg, | |
| monoid_hom.range_eq_top_of_cancel ← add_monoid_hom.range_eq_top_of_cancel, | |
| order_monoid_hom.to_monoid_hom_eq_coe ← order_add_monoid_hom.to_add_monoid_hom_eq_coe, | |
| set.mul_indicator_diff ← set.indicator_diff', | |
| div_lt_div'' ← sub_lt_sub, | |
| set.mul_indicator_union_of_disjoint ← set.indicator_union_of_disjoint, | |
| is_square.div ← even.sub, | |
| measure_theory.integrable.comp_div_left ← measure_theory.integrable.comp_sub_left, | |
| range.is_submonoid ← range.is_add_submonoid, | |
| fintype.prod_mono' ← fintype.sum_mono, | |
| quotient_group.coe_div ← quotient_add_group.coe_sub, | |
| uniform_group.uniform_continuous_div ← uniform_add_group.uniform_continuous_sub, | |
| exists_one_lt_mul_of_lt' ← exists_pos_add_of_lt', | |
| Mon.has_limits ← AddMon.has_limits, | |
| submonoid.map_le_map_iff_of_injective ← add_submonoid.map_le_map_iff_of_injective, | |
| uniformity_eq_comap_inv_mul_nhds_one ← uniformity_eq_comap_neg_add_nhds_zero, | |
| cancel_monoid.mul_right_cancel ← add_cancel_monoid.add_right_cancel, | |
| set.singleton_one ← set.singleton_zero, | |
| set.coe_singleton_one_hom ← set.coe_singleton_zero_hom, | |
| div_lt_comm ← sub_lt_comm, | |
| measurable.mul ← measurable.add, | |
| contravariant_flip_mul_iff ← contravariant_flip_add_iff, | |
| measure_theory.measure.map_mul_right_inv_eq_self ← measure_theory.measure.map_add_right_neg_eq_self, | |
| quotient_group.map_mk' ← quotient_add_group.map_mk', | |
| fin.prod_univ_succ_above ← fin.sum_univ_succ_above, | |
| max_div_div_right' ← max_sub_sub_right, | |
| finsupp.prod_congr ← finsupp.sum_congr, | |
| nonempty_interval.fst_inv ← nonempty_interval.fst_neg, | |
| mul_eq_one_iff' ← add_eq_zero_iff', | |
| measure_theory.is_fundamental_domain.smul ← measure_theory.is_add_fundamental_domain.vadd, | |
| units.coe_mk_of_mul_eq_one ← add_units.coe_mk_of_add_eq_zero, | |
| inv_div_inv ← neg_sub_neg, | |
| exists_one_lt' ← exists_zero_lt, | |
| fin.prod_univ_one ← fin.sum_univ_one, | |
| mul_div_left_comm ← add_sub_left_comm, | |
| list.measurable_prod ← list.measurable_sum, | |
| div_mul_eq_mul_div ← sub_add_eq_add_sub, | |
| Group.forget_preserves_limits ← AddGroup.forget_preserves_limits, | |
| mul_action.quotient.coe_smul_out' ← add_action.quotient.coe_vadd_out', | |
| norm_le_zero_iff'' ← norm_le_zero_iff, | |
| mul_hom.to_opposite_apply ← add_hom.to_opposite_apply, | |
| subgroup.relindex_le_of_le_left ← add_subgroup.relindex_le_of_le_left, | |
| finset.prod_preimage_of_bij ← finset.sum_preimage_of_bij, | |
| set.Inter_inv ← set.Inter_neg, | |
| freiman_hom.comp ← add_freiman_hom.comp, | |
| subgroup.pi_eq_bot_iff ← add_subgroup.pi_eq_bot_iff, | |
| units.mul_inv_eq_iff_eq_mul ← add_units.add_neg_eq_iff_eq_add, | |
| finset.eq_prod_range_div' ← finset.eq_sum_range_sub', | |
| mul_equiv.of_left_inverse' ← add_equiv.of_left_inverse', | |
| interval.bot_div ← interval.bot_sub, | |
| mul_action.mem_stabilizer_submonoid_iff ← add_action.mem_stabilizer_add_submonoid_iff, | |
| interval.comm_monoid ← interval.add_comm_monoid, | |
| monoid_hom.of_map_div ← add_monoid_hom.of_map_sub, | |
| is_submonoid.one_mem ← is_add_submonoid.zero_mem, | |
| finset.multiplicative_energy_eq_zero_iff ← finset.additive_energy_eq_zero_iff, | |
| is_mul_hom.map_mul ← is_add_hom.map_add, | |
| freiman_hom.const ← add_freiman_hom.const, | |
| set.division_comm_monoid ← set.subtraction_comm_monoid, | |
| linear_ordered_comm_monoid ← linear_ordered_add_comm_monoid, | |
| con.monoid ← add_con.add_monoid, | |
| equicontinuous_of_equicontinuous_at_one ← equicontinuous_of_equicontinuous_at_zero, | |
| powers.one_mem ← multiples.zero_mem, | |
| continuous_map.has_pow ← continuous_map.has_nsmul, | |
| group.zpow ← add_group.zsmul, | |
| free_group.equivalence_join_red ← free_add_group.equivalence_join_red, | |
| free_group.lift.of ← free_add_group.lift.of, | |
| tendsto_div_nhds_one_iff ← tendsto_sub_nhds_zero_iff, | |
| measure_theory.measure.prod.is_haar_measure ← measure_theory.measure.prod.is_add_haar_measure, | |
| submonoid.mrange_inr ← add_submonoid.mrange_inr, | |
| sigma.is_central_scalar ← sigma.is_central_vadd, | |
| localization.mul ← add_localization.add, | |
| finset.smul_finset_inter_subset ← finset.vadd_finset_inter_subset, | |
| measure_theory.prog_measurable.mul ← measure_theory.prog_measurable.add, | |
| finsupp.prod_fintype ← finsupp.sum_fintype, | |
| comm_group.one_mul ← add_comm_group.zero_add, | |
| monoid_hom.coe_comp_range_restrict ← add_monoid_hom.coe_comp_range_restrict, | |
| finset.le_prod_of_submultiplicative ← finset.le_sum_of_subadditive, | |
| div_lt_div_iff' ← sub_lt_sub_iff, | |
| div_lt_div_right' ← sub_lt_sub_right, | |
| set.mul_nonempty ← set.add_nonempty, | |
| free_magma.lift_symm_apply ← free_add_magma.lift_symm_apply, | |
| subgroup.le_centralizer_iff ← add_subgroup.le_centralizer_iff, | |
| lattice_ordered_comm_group.one_le_pos ← lattice_ordered_comm_group.pos_nonneg, | |
| monoid_hom.lift_of_right_inverse_comp_apply ← add_monoid_hom.lift_of_right_inverse_comp_apply, | |
| lex.comm_monoid ← lex.add_comm_monoid, | |
| free_group.reduce.sound ← free_add_group.reduce.sound, | |
| finset.empty_smul ← finset.empty_vadd, | |
| set.smul_mem_smul_set ← set.vadd_mem_vadd_set, | |
| filter.division_monoid ← filter.subtraction_monoid, | |
| finset.prod_range_induction ← finset.sum_range_induction, | |
| mul_right_inj ← add_right_inj, | |
| quotient_group.comap_comap_center ← quotient_add_group.comap_comap_center, | |
| is_subgroup.Inter ← is_add_subgroup.Inter, | |
| zpow_add_one ← add_one_zsmul, | |
| submonoid.left_inv_equiv_symm_mul ← add_submonoid.left_neg_equiv_symm_add, | |
| set.mul_indicator_hom ← set.indicator_hom, | |
| left.mul_lt_one_of_lt_of_le ← left.add_neg_of_neg_of_nonpos, | |
| has_mul ← has_add, | |
| has_div ← has_sub, | |
| finsupp.prod_neg_index ← finsupp.sum_neg_index, | |
| map_pow ← map_nsmul, | |
| mul_le_of_mul_le_right ← add_le_of_add_le_right, | |
| comm_monoid.mul_comm ← add_comm_monoid.add_comm, | |
| measure_theory.quasi_measure_preserving_mul_left ← measure_theory.quasi_measure_preserving_add_left, | |
| free_monoid.rec_on ← free_add_monoid.rec_on, | |
| smul_mem_class.smul_mem ← vadd_mem_class.vadd_mem, | |
| div_inv_monoid.zpow ← sub_neg_monoid.zsmul, | |
| units.lift_right ← add_units.lift_right, | |
| finset.card_le_card_mul_right ← finset.card_le_card_add_right, | |
| normed_group.to_seminormed_group ← normed_add_group.to_seminormed_add_group, | |
| submonoid.comap_infi_map_of_injective ← add_submonoid.comap_infi_map_of_injective, | |
| le_div_iff_mul_le ← le_sub_iff_add_le, | |
| subsemigroup.centralizer_le ← add_subsemigroup.centralizer_le, | |
| set.mem_finset_prod ← set.mem_finset_sum, | |
| filter.tendsto.zpow ← filter.tendsto.zsmul, | |
| mul_opposite.dist_unop ← add_opposite.dist_unop, | |
| group_filter_basis.has_mem ← add_group_filter_basis.has_mem, | |
| monoid.exponent_ne_zero_of_finite ← add_monoid.exponent_ne_zero_of_finite, | |
| division_monoid.inv_eq_of_mul ← subtraction_monoid.neg_eq_of_add, | |
| units.embed_product ← add_units.embed_product, | |
| open_subgroup.partial_order ← open_add_subgroup.partial_order, | |
| lattice_ordered_comm_group.pos_inf_neg_eq_one ← lattice_ordered_comm_group.pos_inf_neg_eq_zero, | |
| monoid_hom.map_dfinsupp_prod ← add_monoid_hom.map_dfinsupp_sum, | |
| comm_group ← add_comm_group, | |
| measure_theory.strongly_measurable.div ← measure_theory.strongly_measurable.sub, | |
| normed_comm_group.tendsto_nhds_one ← normed_add_comm_group.tendsto_nhds_zero, | |
| mul_hom.srange_top_of_surjective ← add_hom.srange_top_of_surjective, | |
| finset.prod_partition ← finset.sum_partition, | |
| filter.tendsto.mul_const ← filter.tendsto.add_const, | |
| closure_one_eq ← closure_zero_eq, | |
| uniform_equicontinuous_of_equicontinuous_at_one ← uniform_equicontinuous_of_equicontinuous_at_zero, | |
| has_uniform_continuous_const_smul.op ← has_uniform_continuous_const_vadd.op, | |
| measurable_equiv.symm_smul ← measurable_equiv.symm_vadd, | |
| Group.forget_Group_preserves_mono ← AddGroup.forget_Group_preserves_mono, | |
| con.mul_action ← add_con.add_action, | |
| is_cyclic_of_subsingleton ← is_add_cyclic_of_subsingleton, | |
| filter.mem_smul_filter ← filter.mem_vadd_filter, | |
| is_open.div_left ← is_open.sub_left, | |
| subgroup.left_transversals.smul_diff_smul ← add_subgroup.left_transversals.vadd_diff_vadd, | |
| lex.has_one ← lex.has_zero, | |
| mul_equiv.coe_to_monoid_hom ← add_equiv.coe_to_add_monoid_hom, | |
| is_unit.one_div_mul_cancel ← is_add_unit.zero_sub_add_cancel, | |
| submonoid.gc_map_comap ← add_submonoid.gc_map_comap, | |
| finset.le_multiplicative_energy ← finset.le_additive_energy, | |
| is_closed_map_mul_right ← is_closed_map_add_right, | |
| prod.fst_mul ← prod.fst_add, | |
| monoid_hom.coe_mrange ← add_monoid_hom.coe_mrange, | |
| div_inv_monoid.npow ← sub_neg_monoid.nsmul, | |
| measure_theory.measure_preserving_mul_prod_inv ← measure_theory.measure_preserving_add_prod_neg, | |
| division_comm_monoid.div_eq_mul_inv ← subtraction_comm_monoid.sub_eq_add_neg, | |
| mul_hom.coe_fst ← add_hom.coe_fst, | |
| subgroup.eq_bot_of_subsingleton ← add_subgroup.eq_bot_of_subsingleton, | |
| subgroup.of_normal ← add_subgroup.of_normal, | |
| function.mul_support_eq_empty_iff ← function.support_eq_empty_iff, | |
| con.rel_mk ← add_con.rel_mk, | |
| is_unit_of_subsingleton ← is_add_unit_of_subsingleton, | |
| submonoid.simps.coe ← add_submonoid.simps.coe, | |
| submonoid.to_ordered_comm_monoid ← add_submonoid.to_ordered_add_comm_monoid, | |
| finprod_comp_equiv ← finsum_comp_equiv, | |
| filter.mul_eq_one_iff ← filter.add_eq_zero_iff, | |
| filter.has_inv ← filter.has_neg, | |
| ordered_comm_group.zpow_succ' ← ordered_add_comm_group.zsmul_succ', | |
| list.alternating_prod_cons' ← list.alternating_sum_cons', | |
| set.mul_antidiagonal.fst_eq_fst_iff_snd_eq_snd ← set.add_antidiagonal.fst_eq_fst_iff_snd_eq_snd, | |
| mul_opposite.op_homeomorph_apply ← add_opposite.op_homeomorph_apply, | |
| set.div_inter_subset ← set.sub_inter_subset, | |
| quotient_group.second_countable_topology ← quotient_add_group.second_countable_topology, | |
| finset.card_mul_mul_le_card_div_mul_card_mul ← finset.card_add_mul_le_card_sub_mul_card_add, | |
| linear_ordered_comm_group.one_mul ← linear_ordered_add_comm_group.zero_add, | |
| ae_measurable.smul ← ae_measurable.vadd, | |
| comm_group.ext ← add_comm_group.ext, | |
| Mon.of_hom ← AddMon.of_hom, | |
| monoid_hom.coe_of_mclosure_eq_top_left ← add_monoid_hom.coe_of_mclosure_eq_top_left, | |
| div_inv_monoid.npow_zero' ← sub_neg_monoid.nsmul_zero', | |
| continuous_at.smul ← continuous_at.vadd, | |
| submonoid.supr_induction ← add_submonoid.supr_induction, | |
| div_mul ← sub_add, | |
| pi.pow_apply ← pi.smul_apply, | |
| pi.mul_support_mul_single ← pi.support_single, | |
| continuous_const_smul_iff ← continuous_const_vadd_iff, | |
| order_monoid_hom ← order_add_monoid_hom, | |
| subgroup.zpowers_is_commutative ← add_subgroup.zmultiples_is_commutative, | |
| normed_group.of_mul_dist ← normed_add_group.of_add_dist, | |
| set.mem_inv_smul_set_iff ← set.mem_neg_vadd_set_iff, | |
| group.mul_left_bijective ← add_group.add_left_bijective, | |
| function.one_le_const ← function.const_nonneg, | |
| localization.lift_on₂_mk ← add_localization.lift_on₂_mk, | |
| pi.monoid_hom_injective ← pi.add_monoid_hom_injective, | |
| mul_equiv.coe_to_equiv ← add_equiv.coe_to_equiv, | |
| continuous_submonoid ← continuous_add_submonoid, | |
| is_group_hom.map_inv ← is_add_group_hom.map_neg, | |
| subgroup.relindex_bot_left_eq_card ← add_subgroup.relindex_bot_left_eq_card, | |
| monoid_hom.map_multiset_prod ← add_monoid_hom.map_multiset_sum, | |
| pi.has_measurable_smul ← pi.has_measurable_vadd, | |
| div_eq_of_eq_mul' ← sub_eq_of_eq_add', | |
| left_cancel_semigroup.to_is_left_cancel_mul ← add_left_cancel_semigroup.to_is_left_cancel_add, | |
| submonoid.localization_map.mul_inv_right ← add_submonoid.localization_map.add_neg_right, | |
| pow_mul' ← mul_nsmul, | |
| finset.has_one ← finset.has_zero, | |
| nhds_mul_nhds_one ← nhds_add_nhds_zero, | |
| multiset.prod_erase ← multiset.sum_erase, | |
| subgroup.closure_eq_bot_iff ← add_subgroup.closure_eq_bot_iff, | |
| mul_right_cancel ← add_right_cancel, | |
| mul_one_class.to_is_left_id ← add_zero_class.to_is_left_id, | |
| set.mul_indicator_le ← set.indicator_le, | |
| lex.mul_one_class ← lex.add_zero_class, | |
| multiplicative_of_is_total ← additive_of_is_total, | |
| set.mul_antidiagonal ← set.add_antidiagonal, | |
| bot_eq_one' ← bot_eq_zero', | |
| finset.nonempty.mul ← finset.nonempty.add, | |
| free_semigroup.length ← free_add_semigroup.length, | |
| comm_monoid.torsion.is_torsion ← add_comm_monoid.add_torsion.is_torsion, | |
| finset.prod_singleton ← finset.sum_singleton, | |
| to_lex_pow ← to_lex_smul, | |
| set.Union_div_right_image ← set.Union_sub_right_image, | |
| measurable_inv_iff ← measurable_neg_iff, | |
| measure_theory.measure.haar.prehaar_empty ← measure_theory.measure.haar.add_prehaar_empty, | |
| ordered_comm_monoid.one_mul ← ordered_add_comm_monoid.zero_add, | |
| mul_opposite.unop_surjective ← add_opposite.unop_surjective, | |
| CommGroup.category_theory.limits.has_zero_object ← AddCommGroup.has_zero_object, | |
| group_norm.apply_one ← add_group_norm.apply_one, | |
| submonoid.left_inv_left_inv_le ← add_submonoid.left_neg_left_neg_le, | |
| units.mul_left_symm ← add_units.add_left_symm, | |
| prod.snd_mul ← prod.snd_add, | |
| ordered_cancel_comm_monoid.mul_one ← ordered_cancel_add_comm_monoid.add_zero, | |
| continuous_map.coe_smul ← continuous_map.coe_vadd, | |
| monoid_hom.subtype_comp_range_restrict ← add_monoid_hom.subtype_comp_range_restrict, | |
| CommMon.inhabited ← AddCommMon.inhabited, | |
| canonically_linear_ordered_monoid.mul_comm ← canonically_linear_ordered_add_monoid.add_comm, | |
| multiset.le_prod_nonempty_of_submultiplicative_on_pred ← multiset.le_sum_nonempty_of_subadditive_on_pred, | |
| free_group.red.step.append_left ← free_add_group.red.step.append_left, | |
| punit.mul_eq ← punit.add_eq, | |
| measure_theory.pi.is_inv_invariant_volume ← measure_theory.pi.is_neg_invariant_volume, | |
| pi.canonically_ordered_monoid ← pi.canonically_ordered_add_monoid, | |
| function.surjective.rootable_by ← function.surjective.divisible_by, | |
| localization.mk_mul ← add_localization.mk_add, | |
| mul_equiv.trans_apply ← add_equiv.trans_apply, | |
| continuous_monoid_hom.continuous_monoid_hom_class ← continuous_add_monoid_hom.continuous_add_monoid_hom_class, | |
| multiset.measurable_prod' ← multiset.measurable_sum', | |
| zpow_neg_one ← neg_one_zsmul, | |
| subgroup.index_top ← add_subgroup.index_top, | |
| subgroup.quotient_infi_embedding_apply ← add_subgroup.quotient_infi_embedding_apply, | |
| subgroup.mem_sup_right ← add_subgroup.mem_sup_right, | |
| right.pow_lt_one_iff ← right.nsmul_neg_iff, | |
| mul_opposite.has_inv ← add_opposite.has_neg, | |
| uniform_group.to_has_uniform_continuous_const_smul ← uniform_add_group.to_has_uniform_continuous_const_vadd, | |
| finset.prod_erase_none ← finset.sum_erase_none, | |
| fintype.prod_eq_mul_prod_compl ← fintype.sum_eq_add_sum_compl, | |
| monoid_hom.ker ← add_monoid_hom.ker, | |
| pi.mul_single_apply_commute ← pi.single_apply_commute, | |
| list.prod_hom_rel ← list.sum_hom_rel, | |
| measure_theory.ae_strongly_measurable.div ← measure_theory.ae_strongly_measurable.sub, | |
| measure_theory.ae_eq_fun.mk_mul_mk ← measure_theory.ae_eq_fun.mk_add_mk, | |
| lt_one_of_mul_lt_right ← neg_of_add_lt_right, | |
| quotient_group.equiv_quotient_zpow_of_equiv_trans ← quotient_add_group.equiv_quotient_zsmul_of_equiv_trans, | |
| finset.semigroup ← finset.add_semigroup, | |
| filter.tendsto.div_const' ← filter.tendsto.sub_const, | |
| set.smul_comm_class ← set.vadd_comm_class, | |
| mul_le_of_le_of_le_one ← add_le_of_le_of_nonpos, | |
| free_group.reduce_inv_rev ← free_add_group.reduce_neg_rev, | |
| with_one.has_involutive_inv ← with_zero.has_involutive_neg, | |
| norm_multiset_prod_le ← norm_multiset_sum_le, | |
| filter.tendsto.div' ← filter.tendsto.sub, | |
| mul_equiv.inv_fun_eq_symm ← add_equiv.neg_fun_eq_symm, | |
| Group.filtered_colimits.G.mk ← AddGroup.filtered_colimits.G.mk, | |
| quotient_group.coe_zpow ← quotient_add_group.coe_zsmul, | |
| finsupp.prod ← finsupp.sum, | |
| mul_hom.coe_mul ← add_hom.coe_add, | |
| subgroup.map_normalizer_eq_of_bijective ← add_subgroup.map_normalizer_eq_of_bijective, | |
| pi.has_pow ← pi.has_smul, | |
| normed_linear_ordered_group.to_normed_ordered_group ← normed_linear_ordered_add_group.to_normed_ordered_add_group, | |
| min_le_max_of_mul_le_mul ← min_le_max_of_add_le_add, | |
| subgroup.index_eq_card ← add_subgroup.index_eq_card, | |
| dist_inv ← dist_neg, | |
| units.simps.coe ← add_units.simps.coe, | |
| free_group.mul_bind ← free_add_group.add_bind, | |
| commute.zpow_left ← add_commute.zsmul_left, | |
| pi.sum_norm_apply_le_norm' ← pi.sum_norm_apply_le_norm, | |
| is_unit.mul_div_cancel_left ← is_add_unit.add_sub_cancel_left, | |
| smul_smul_smul_comm ← vadd_vadd_vadd_comm, | |
| set.inv_range ← set.neg_range, | |
| con.lift_on ← add_con.lift_on, | |
| finset.prod_range_succ ← finset.sum_range_succ, | |
| uniform_fun.uniform_group ← uniform_fun.uniform_add_group, | |
| group_norm.inv' ← add_group_norm.neg', | |
| has_continuous_smul.op ← has_continuous_vadd.op, | |
| free_semigroup.lift_comp_of' ← free_add_semigroup.lift_comp_of', | |
| mul_inv_cancel_comm_assoc ← add_neg_cancel_comm_assoc, | |
| quotient_group.preimage_image_coe ← quotient_add_group.preimage_image_coe, | |
| finset.image_inv ← finset.image_neg, | |
| Group.has_forget_to_Mon ← AddGroup.has_forget_to_AddMon, | |
| units.has_faithful_smul ← add_units.has_faithful_vadd, | |
| comm_group.to_group ← add_comm_group.to_add_group, | |
| monoid_hom_class.isometry_iff_norm ← add_monoid_hom_class.isometry_iff_norm, | |
| submonoid.is_unit.submonoid.coe_inv ← add_submonoid.is_unit.submonoid.coe_neg, | |
| mul_opposite.left_cancel_monoid ← add_opposite.left_cancel_add_monoid, | |
| lattice_ordered_comm_group.abs_abs_div_abs_le ← lattice_ordered_comm_group.abs_abs_sub_abs_le, | |
| free_group.has_one ← free_add_group.has_zero, | |
| min_lt_of_mul_lt_sq ← min_lt_of_add_lt_two_nsmul, | |
| measure_theory.smul_invariant_measure ← measure_theory.vadd_invariant_measure, | |
| linear_ordered_comm_group ← linear_ordered_add_comm_group, | |
| open_subgroup.prod ← open_add_subgroup.sum, | |
| submonoid.localization_map.of_mul_equiv_of_dom_eq ← add_submonoid.localization_map.of_add_equiv_of_dom_eq, | |
| continuous_monoid_hom.comp ← continuous_add_monoid_hom.comp, | |
| continuous_map.comp_monoid_hom' ← continuous_map.comp_add_monoid_hom', | |
| filter.smul_pure ← filter.vadd_pure, | |
| filter.division_comm_monoid ← filter.subtraction_comm_monoid, | |
| subgroup.supr_eq_closure ← add_subgroup.supr_eq_closure, | |
| has_pow ← has_smul, | |
| subsemigroup.mem_supr ← add_subsemigroup.mem_supr, | |
| quotient_group.mk ← quotient_add_group.mk, | |
| order_dual.seminormed_comm_group ← order_dual.seminormed_add_comm_group, | |
| subsemigroup.copy_eq ← add_subsemigroup.copy_eq, | |
| subsemigroup.coe_centralizer ← add_subsemigroup.coe_centralizer, | |
| rootable_by.root_cancel ← divisible_by.div_cancel, | |
| dfinsupp.prod_finset_sum_index ← dfinsupp.sum_finset_sum_index, | |
| list.alternating_prod_append ← list.alternating_sum_append, | |
| multiset.noncomm_prod_eq_pow_card ← multiset.noncomm_sum_eq_card_nsmul, | |
| filter.germ.ordered_comm_monoid ← filter.germ.ordered_add_comm_monoid, | |
| one_le_of_le_mul_right ← nonneg_of_le_add_right, | |
| pi.mul_def ← pi.add_def, | |
| is_scalar_tower.smul_assoc ← vadd_assoc_class.vadd_assoc, | |
| zpow_two ← two_zsmul, | |
| part.mul_get_eq ← part.add_get_eq, | |
| submonoid.comm_monoid_topological_closure ← add_submonoid.add_comm_monoid_topological_closure, | |
| is_unit.div_div_cancel ← is_add_unit.sub_sub_cancel, | |
| group.card_pow_eq_card_pow_card_univ ← add_group.card_nsmul_eq_card_nsmul_card_univ, | |
| left_coset_mem_left_coset ← left_add_coset_mem_left_add_coset, | |
| finprod_mem_inv_distrib ← finsum_mem_neg_distrib, | |
| subgroup.coe_infi ← add_subgroup.coe_infi, | |
| subgroup.seminormed_group ← add_subgroup.seminormed_add_group, | |
| units.topological_space ← add_units.topological_space, | |
| free_group.reduce.rev ← free_add_group.reduce.rev, | |
| set.mul_indicator_div ← set.indicator_sub, | |
| smul_comm_class.op_left ← vadd_comm_class.op_left, | |
| finset.singleton_one ← finset.singleton_zero, | |
| finset.mem_inv ← finset.mem_neg, | |
| submonoid.localization_map.lift ← add_submonoid.localization_map.lift, | |
| set.smul_inter_ne_empty_iff' ← set.vadd_inter_ne_empty_iff', | |
| ordered_cancel_comm_monoid.mul_comm ← ordered_cancel_add_comm_monoid.add_comm, | |
| nhds_translation_div ← nhds_translation_sub, | |
| multiset.noncomm_prod_map_aux ← multiset.noncomm_sum_map_aux, | |
| part.has_inv ← part.has_neg, | |
| localization.comm_monoid ← add_localization.add_comm_monoid, | |
| left.one_lt_inv_iff ← left.neg_pos_iff, | |
| subgroup.card_quotient_dvd_card ← add_subgroup.card_quotient_dvd_card, | |
| uniform_space.completion.is_scalar_tower ← uniform_space.completion.vadd_assoc_class, | |
| finset.mul_antidiagonal_min_mul_min ← finset.add_antidiagonal_min_add_min, | |
| linear_ordered_cancel_comm_monoid.le_of_mul_le_mul_left ← linear_ordered_cancel_add_comm_monoid.le_of_add_le_add_left, | |
| vector.prod_mul_prod_eq_prod_zip_with ← vector.sum_add_sum_eq_sum_zip_with, | |
| units.mul_action ← add_units.add_action, | |
| con.ker ← add_con.ker, | |
| quotient_group.complete_space' ← quotient_add_group.complete_space', | |
| division_monoid.one_mul ← subtraction_monoid.zero_add, | |
| commute.units_zpow_left ← add_commute.add_units_zsmul_left, | |
| mul_one_class.mul_one ← add_zero_class.add_zero, | |
| mul_eq_of_eq_div ← add_eq_of_eq_sub, | |
| mul_action.quotient_preimage_image_eq_union_mul ← add_action.quotient_preimage_image_eq_union_add, | |
| mul_equiv.inv'_symm_apply ← add_equiv.neg'_symm_apply, | |
| mul_eq_one_iff_inv_eq ← add_eq_zero_iff_neg_eq, | |
| mul_opposite.is_scalar_tower ← add_opposite.vadd_assoc_class, | |
| normed_group.of_separation ← normed_add_group.of_separation, | |
| has_continuous_const_smul.op ← has_continuous_const_vadd.op, | |
| is_unit.mul_inv_eq_iff_eq_mul ← is_add_unit.add_neg_eq_iff_eq_add, | |
| comm_group.npow ← add_comm_group.nsmul, | |
| finset.has_npow ← finset.has_nsmul, | |
| mul_action.mem_orbit ← add_action.mem_orbit, | |
| monoid_hom.map_pow ← add_monoid_hom.map_nsmul, | |
| div_inv_one_monoid.mul_assoc ← sub_neg_zero_monoid.add_assoc, | |
| magma.assoc_quotient ← add_magma.free_add_semigroup, | |
| nonempty_interval.pure_one ← nonempty_interval.pure_zero, | |
| is_torsion.not_torsion_free ← add_monoid.is_torsion.not_torsion_free, | |
| mul_monoid_hom_apply ← add_add_monoid_hom_apply, | |
| measure_theory.ae_eq_fun.to_germ_monoid_hom_apply ← measure_theory.ae_eq_fun.to_germ_add_monoid_hom_apply, | |
| submonoid.localization_map.mul_equiv_of_localizations_left_inv_apply ← add_submonoid.localization_map.add_equiv_of_localizations_left_neg_apply, | |
| measure_theory.fundamental_interior_subset ← measure_theory.add_fundamental_interior_subset, | |
| set.subset_center_units ← set.subset_add_center_add_units, | |
| le_of_forall_one_lt_lt_mul ← le_of_forall_pos_lt_add, | |
| pi.mul_single_eq_of_ne' ← pi.single_eq_of_ne', | |
| one_mem_class.has_one ← zero_mem_class.has_zero, | |
| div_inv_monoid.zpow_neg' ← sub_neg_monoid.zsmul_neg', | |
| is_cancel_mul.mul_left_cancel ← is_cancel_add.add_left_cancel, | |
| div_mul_div_comm ← sub_add_sub_comm, | |
| subgroup.right_coset_equiv_subgroup ← add_subgroup.right_coset_equiv_add_subgroup, | |
| with_bot.coe_one ← with_bot.coe_zero, | |
| submonoid.comap_id ← add_submonoid.comap_id, | |
| has_measurable_div₂.to_has_measurable_div ← has_measurable_sub₂.to_has_measurable_sub, | |
| is_unit.inv ← is_add_unit.neg, | |
| div_inv_monoid.mul_one ← sub_neg_monoid.add_zero, | |
| tendsto_uniformly.mul ← tendsto_uniformly.add, | |
| is_mul_hom.mul ← is_add_hom.add, | |
| finset.equiv.prod_comp_finset ← finset.equiv.sum_comp_finset, | |
| measure_theory.measure.haar.is_left_invariant_prehaar ← measure_theory.measure.haar.is_left_invariant_add_prehaar, | |
| mul_hom.coe_snd ← add_hom.coe_snd, | |
| mul_equiv.Pi_congr_right_refl ← add_equiv.Pi_congr_right_refl, | |
| freiman_hom.coe_comp ← add_freiman_hom.coe_comp, | |
| mul_opposite.right_cancel_semigroup ← add_opposite.right_cancel_add_semigroup, | |
| is_unit.is_regular ← is_add_unit.is_add_regular, | |
| sym_alg.sym_eq_one_iff ← sym_alg.sym_eq_zero_iff, | |
| free_magma.to_free_semigroup_map ← free_add_magma.to_free_add_semigroup_map, | |
| is_left_regular_of_mul_eq_one ← is_add_left_regular_of_add_eq_zero, | |
| is_unit.div_eq_of_eq_mul ← is_add_unit.sub_eq_of_eq_add, | |
| submonoid.mk_le_mk ← add_submonoid.mk_le_mk, | |
| submonoid.from_left_inv_mul ← add_submonoid.from_left_neg_add, | |
| set.mul_indicator_finset_bUnion ← set.indicator_finset_bUnion, | |
| quotient_group.right_rel ← quotient_add_group.right_rel, | |
| mem_left_coset_iff ← mem_left_add_coset_iff, | |
| is_unit.exists_left_inv ← is_add_unit.exists_neg', | |
| finset.is_scalar_tower' ← finset.vadd_assoc_class', | |
| group_norm.sup_apply ← add_group_norm.sup_apply, | |
| nnnorm_le_mul_nnnorm_add ← nnnorm_le_add_nnnorm_add, | |
| subgroup.inf_subgroup_of_inf_normal_of_right ← add_subgroup.inf_add_subgroup_of_inf_normal_of_right, | |
| finset.card_div_mul_le_card_div_mul_card_div ← finset.card_sub_mul_le_card_sub_mul_card_sub, | |
| measure_theory.strongly_measurable_one ← measure_theory.strongly_measurable_zero, | |
| filter.div_bot ← filter.sub_bot, | |
| subsemigroup.prod_eq_top_iff ← add_subsemigroup.sum_eq_top_iff, | |
| finsupp.prod_of_support_subset ← finsupp.sum_of_support_subset, | |
| monoid_hom ← add_monoid_hom, | |
| inv_cthickening ← neg_cthickening, | |
| div_inv_monoid.mul_assoc ← sub_neg_monoid.add_assoc, | |
| multiset.all_one_of_le_one_le_of_prod_eq_one ← multiset.all_zero_of_le_zero_le_of_sum_eq_zero, | |
| monoid_hom.dfinsupp_prod_apply ← add_monoid_hom.dfinsupp_sum_apply, | |
| units.inv_mul ← add_units.neg_add, | |
| prod.semigroup ← prod.add_semigroup, | |
| set.mem_prod_list_of_fn ← set.mem_sum_list_of_fn, | |
| mul_action.quotient.mk_smul_out' ← add_action.quotient.mk_vadd_out', | |
| is_unit.mul_div_mul_right ← is_add_unit.add_sub_add_right, | |
| set.div_subset_iff ← set.sub_subset_iff, | |
| units.has_repr ← add_units.has_repr, | |
| con.mul' ← add_con.add', | |
| dfinsupp.prod_neg_index ← dfinsupp.sum_neg_index, | |
| submonoid.comap_equiv_eq_map_symm ← add_submonoid.comap_equiv_eq_map_symm, | |
| pi.single_div ← pi.single_sub, | |
| finset.smul_finset_def ← finset.vadd_finset_def, | |
| uniformity_eq_comap_nhds_one ← uniformity_eq_comap_nhds_zero, | |
| canonically_ordered_monoid.one_mul ← canonically_ordered_add_monoid.zero_add, | |
| has_measurable_div₂_of_mul_inv ← has_measurable_div₂_of_add_neg, | |
| set.mul_indicator ← set.indicator, | |
| open_subgroup.mem_coe ← open_add_subgroup.mem_coe, | |
| submonoid.prod_equiv ← add_submonoid.prod_equiv, | |
| monoid_hom.flip ← add_monoid_hom.flip, | |
| submonoid.comap_inf ← add_submonoid.comap_inf, | |
| Mon.filtered_colimits.cocone_naturality ← AddMon.filtered_colimits.cocone_naturality, | |
| semiconj_by.units_coe ← add_semiconj_by.add_units_coe, | |
| mul_inv_lt_iff_le_mul' ← add_neg_lt_iff_le_add', | |
| dist_div_div_le ← dist_sub_sub_le, | |
| units.embed_product_apply ← add_units.embed_product_apply, | |
| quotient_group.rootable_by ← quotient_add_group.divisible_by, | |
| pi.mul_hom ← pi.add_hom, | |
| mul_hom.cancel_left ← add_hom.cancel_left, | |
| sum.mul_action ← sum.add_action, | |
| subgroup.mem_normalizer_iff' ← add_subgroup.mem_normalizer_iff', | |
| filter.smul_le_smul ← filter.vadd_le_vadd, | |
| monoid_hom.mrange_eq_map ← add_monoid_hom.mrange_eq_map, | |
| subgroup.comap_normalizer_eq_of_injective_of_le_range ← add_subgroup.comap_normalizer_eq_of_injective_of_le_range, | |
| set.centralizer ← set.add_centralizer, | |
| normed_comm_group.of_mul_dist' ← normed_add_comm_group.of_add_dist', | |
| group.closure_finite_fg ← add_group.closure_finite_fg, | |
| subgroup.left_transversals.diff ← add_subgroup.left_transversals.diff, | |
| pow_card_eq_one' ← card_nsmul_eq_zero', | |
| subgroup.saturated_iff_npow ← add_subgroup.saturated_iff_nsmul, | |
| subgroup.left_transversals.diff_inv ← add_subgroup.left_transversals.diff_neg, | |
| is_open.right_coset ← is_open.right_add_coset, | |
| function.extend_smul ← function.extend_vadd, | |
| finset.prod_finset_product_right ← finset.sum_finset_product_right, | |
| finset.subset_mul_right ← finset.subset_add_right, | |
| pi.right_cancel_semigroup ← pi.add_right_cancel_semigroup, | |
| inv_le_div_iff_le_mul' ← neg_le_sub_iff_le_add', | |
| ordered_comm_group.mul_le_mul_left ← ordered_add_comm_group.add_le_add_left, | |
| freiman_hom.const_apply ← add_freiman_hom.const_apply, | |
| pow_left_surj_of_rootable_by ← smul_right_surj_of_divisible_by, | |
| free_magma.length ← free_add_magma.length, | |
| pi.one_def ← pi.zero_def, | |
| subgroup.le_centralizer_iff_is_commutative ← add_subgroup.le_centralizer_iff_is_commutative, | |
| freiman_hom.mul_apply ← add_freiman_hom.add_apply, | |
| is_glb.inv ← is_glb.neg, | |
| function.mul_support_comp_eq ← function.support_comp_eq, | |
| order_dual.has_lipschitz_mul ← order_dual.has_lipschitz_add, | |
| set.smul_set_univ ← set.vadd_set_univ, | |
| nonempty_interval.fst_one ← nonempty_interval.fst_zero, | |
| fin.prod_of_fn ← fin.sum_of_fn, | |
| free_semigroup.monad ← free_add_semigroup.monad, | |
| prod.snd_div ← prod.snd_sub, | |
| mul_right_iterate ← add_right_iterate, | |
| mul_le_mul_iff_of_ge ← add_le_add_iff_of_ge, | |
| subgroup.coe_top ← add_subgroup.coe_top, | |
| set.mul_antidiagonal_mono_right ← set.add_antidiagonal_mono_right, | |
| group_norm.eq_one_of_map_eq_zero' ← add_group_norm.eq_zero_of_map_eq_zero', | |
| is_torsion_of_finite ← is_add_torsion_of_finite, | |
| subgroup.top_to_submonoid ← add_subgroup.top_to_add_submonoid, | |
| with_one.rec_one_coe ← with_zero.rec_zero_coe, | |
| open_subgroup.is_closed ← open_add_subgroup.is_closed, | |
| is_cyclic_of_prime_card ← is_add_cyclic_of_prime_card, | |
| csupr_mul ← csupr_add, | |
| is_torsion.of_surjective ← add_is_torsion.of_surjective, | |
| continuous_map.coe_units_lift_apply_apply ← continuous_map.coe_add_units_lift_apply_apply, | |
| measure_theory.integral_div_left_eq_self ← measure_theory.integral_sub_left_eq_self, | |
| open_subgroup.coe_injective ← open_add_subgroup.coe_injective, | |
| free_group.red.step.diamond_aux ← free_add_group.red.step.diamond_aux, | |
| ordered_comm_monoid.to_comm_monoid ← ordered_add_comm_monoid.to_add_comm_monoid, | |
| measure_theory.measure.is_locally_finite_measure_of_is_haar_measure ← measure_theory.measure.is_locally_finite_measure_of_is_add_haar_measure, | |
| lt_of_mul_lt_of_one_le_right ← lt_of_add_lt_of_nonneg_right, | |
| open_subgroup.has_mem ← open_add_subgroup.has_mem, | |
| submonoid.localization_map.mk'_self' ← add_submonoid.localization_map.mk'_self', | |
| sum.is_central_scalar ← sum.is_central_vadd, | |
| mul_csupr_le ← add_csupr_le, | |
| con.gi ← add_con.gi, | |
| set.smul_set_subset_iff ← set.vadd_set_subset_iff, | |
| is_square ← even, | |
| order_of_submonoid ← order_of_add_submonoid, | |
| finset.prod_apply_ite ← finset.sum_apply_ite, | |
| mul_opposite.smul_eq_mul_unop ← add_opposite.vadd_eq_add_unop, | |
| set.set_smul_subset_iff ← set.set_vadd_subset_iff, | |
| localization.one ← add_localization.zero, | |
| quotient_group.quotient_bot_symm_apply ← quotient_add_group.quotient_bot_symm_apply, | |
| nat.prod_divisors_antidiagonal' ← nat.sum_divisors_antidiagonal', | |
| sigma.smul_comm_class ← sigma.vadd_comm_class, | |
| subgroup.center_le_normalizer ← add_subgroup.center_le_normalizer, | |
| continuous_map.one_comp ← continuous_map.zero_comp, | |
| finprod_eq_of_bijective ← finsum_eq_of_bijective, | |
| mul_opposite.op_bijective ← add_opposite.op_bijective, | |
| group_seminorm.inf_apply ← add_group_seminorm.inf_apply, | |
| subgroup.equiv_map_of_injective ← add_subgroup.equiv_map_of_injective, | |
| monoid.to_mul_one_class ← add_monoid.to_add_zero_class, | |
| monoid_hom.map_finprod_of_preimage_one ← add_monoid_hom.map_finsum_of_preimage_zero, | |
| filter.has_zpow ← filter.has_zsmul, | |
| order_monoid_hom.mk_coe ← order_add_monoid_hom.mk_coe, | |
| submonoid_of_idempotent ← add_submonoid_of_idempotent, | |
| pi.has_faithful_smul_at ← pi.has_faithful_vadd_at, | |
| order_of_eq_order_of_iff ← add_order_of_eq_add_order_of_iff, | |
| CommMon.forget_preserves_limits_of_size ← AddCommMon.forget_preserves_limits_of_size, | |
| measure_theory.content.is_mul_left_invariant_outer_measure ← measure_theory.content.is_add_left_invariant_outer_measure, | |
| subgroup.coe_inclusion ← add_subgroup.coe_inclusion, | |
| subgroup.finite_index_of_le ← add_subgroup.finite_index_of_le, | |
| finset.smul_inter_subset ← finset.vadd_inter_subset, | |
| units.mul_right_apply ← add_units.add_right_apply, | |
| isometry_equiv.mul_right_to_equiv ← isometry_equiv.add_right_to_equiv, | |
| inv_lt_one_iff_one_lt ← neg_neg_iff_pos, | |
| semiconj_by.units_zpow_right ← add_semiconj_by.add_units_zsmul_right, | |
| mul_salem_spencer_insert ← add_salem_spencer_insert, | |
| finset.prod_dite_of_false ← finset.sum_dite_of_false, | |
| submonoid.one_def ← add_submonoid.zero_def, | |
| list.prod_is_unit_iff ← list.sum_is_add_unit_iff, | |
| finprod_mem_congr ← finsum_mem_congr, | |
| min_inv_inv' ← min_neg_neg, | |
| free_group.red.step.cons ← free_add_group.red.step.cons, | |
| prod.cancel_comm_monoid ← prod.cancel_add_comm_monoid, | |
| group_seminorm.comp_assoc ← add_group_seminorm.comp_assoc, | |
| monoid_hom.comp_id ← add_monoid_hom.comp_id, | |
| monoid_hom_of_mem_closure_range_coe ← add_monoid_hom_of_mem_closure_range_coe, | |
| finset.image_mul_product ← finset.image_add_product, | |
| units.mul_eq_one_iff_inv_eq ← add_units.add_eq_zero_iff_neg_eq, | |
| mul_lt_mul_iff_of_le_of_le ← add_lt_add_iff_of_le_of_le, | |
| filter.germ.left_cancel_semigroup ← filter.germ.add_left_cancel_semigroup, | |
| free_group.map.comp ← free_add_group.map.comp, | |
| units.coe_eq_one ← add_units.coe_eq_zero, | |
| measurable_equiv.shear_mul_right ← measurable_equiv.shear_add_right, | |
| of_dual_mul ← of_dual_add, | |
| continuous_list_prod ← continuous_list_sum, | |
| finset.nonempty.of_div_right ← finset.nonempty.of_sub_right, | |
| subgroup.is_complement.exists_unique ← add_subgroup.is_complement.exists_unique, | |
| is_left_regular.of_mul ← is_add_left_regular.of_add, | |
| monoid_hom.noncomm_pi_coprod ← add_monoid_hom.noncomm_pi_coprod, | |
| set.smul_union ← set.vadd_union, | |
| finprod_mem_pair ← finsum_mem_pair, | |
| subgroup.zpowers ← add_subgroup.zmultiples, | |
| monotone_on.inv ← monotone_on.neg, | |
| left_cancel_monoid.ext ← add_left_cancel_monoid.ext, | |
| submonoid.localization_map.eq ← add_submonoid.localization_map.eq, | |
| finset.subset_mul ← finset.subset_add, | |
| subgroup.mem_right_transversals.to_fun_mul_inv_mem ← add_subgroup.mem_right_transversals.to_fun_add_neg_mem, | |
| group_topology.to_topological_space_infi ← add_group_topology.to_topological_space_infi, | |
| monoid_hom.of_injective_apply ← add_monoid_hom.of_injective_apply, | |
| list.ae_strongly_measurable_prod ← list.ae_strongly_measurable_sum, | |
| finset.prod_eq_single_of_mem ← finset.sum_eq_single_of_mem, | |
| left.mul_lt_one' ← left.add_neg', | |
| punit.smul_eq ← punit.vadd_eq, | |
| set.smul_nonempty ← set.vadd_nonempty, | |
| lattice_ordered_comm_group.neg_eq_one_iff' ← lattice_ordered_comm_group.neg_eq_zero_iff', | |
| is_unit.div_left_inj ← is_add_unit.sub_left_inj, | |
| free_semigroup.lift_symm_apply ← free_add_semigroup.lift_symm_apply, | |
| hindman.FP_drop_subset_FP ← hindman.FS_iter_tail_sub_FS, | |
| units.order_embedding_coe ← add_units.order_embedding_coe, | |
| subgroup.mem_right_transversals_iff_exists_unique_quotient_mk'_eq ← add_subgroup.mem_right_transversals_iff_exists_unique_quotient_mk'_eq, | |
| uniform_continuous_zpow_const ← uniform_continuous_const_zsmul, | |
| measure_theory.simple_func.coe_inv ← measure_theory.simple_func.coe_neg, | |
| subgroup.index_bot ← add_subgroup.index_bot, | |
| is_unit.finset ← is_add_unit.finset, | |
| subgroup.fg_iff_submonoid_fg ← add_subgroup.fg_iff_add_submonoid.fg, | |
| has_continuous_const_smul ← has_continuous_const_vadd, | |
| Group.filtered_colimits.colimit ← AddGroup.filtered_colimits.colimit, | |
| normed_ordered_group.to_ordered_comm_group ← normed_ordered_add_group.to_ordered_add_comm_group, | |
| category_theory.discrete.monoidal_functor ← discrete.add_monoidal_functor, | |
| prod.normed_comm_group ← prod.normed_add_comm_group, | |
| semiconj_by.conj_mk ← add_semiconj_by.conj_mk, | |
| mul_inv_rev ← neg_add_rev, | |
| measurable_equiv.inv ← measurable_equiv.neg, | |
| finset.prod_preimage' ← finset.sum_preimage', | |
| one_pow ← nsmul_zero, | |
| div_eq_one ← sub_eq_zero, | |
| units.inducing_embed_product ← add_units.inducing_embed_product, | |
| subgroup.normalizer ← add_subgroup.normalizer, | |
| left_coset_eq_iff ← left_add_coset_eq_iff, | |
| order_embedding.mul_right_apply ← order_embedding.add_right_apply, | |
| has_continuous_smul ← has_continuous_vadd, | |
| monoid.ext ← add_monoid.ext, | |
| order_monoid_hom.mul_comp ← order_add_monoid_hom.add_comp, | |
| set.mul_indicator_compl_mul_self ← set.indicator_compl_add_self, | |
| monoid_hom_class.uniform_continuous_of_bound ← add_monoid_hom_class.uniform_continuous_of_bound, | |
| set.Inter₂_mul_subset ← set.Inter₂_add_subset, | |
| le_of_forall_one_lt_le_mul ← le_of_forall_pos_le_add, | |
| finset.image_smul_product ← finset.image_vadd_product, | |
| finset.noncomm_prod ← finset.noncomm_sum, | |
| upper_closure_one ← upper_closure_zero, | |
| has_continuous_smul.has_continuous_const_smul ← has_continuous_vadd.has_continuous_const_vadd, | |
| monoid_hom.congr_arg ← add_monoid_hom.congr_arg, | |
| mul_action.mem_orbit_self ← add_action.mem_orbit_self, | |
| lie_group.smooth_inv ← lie_add_group.smooth_neg, | |
| multiset.prod_map_pow ← multiset.sum_map_nsmul, | |
| free_magma.hom_ext ← free_add_magma.hom_ext, | |
| group_norm_class.map_mul_le_add ← add_group_norm_class.map_add_le_add, | |
| finset.nat.prod_antidiagonal_swap ← finset.nat.sum_antidiagonal_swap, | |
| set.inv_insert ← set.neg_insert, | |
| submonoid.localization_map.lift_mul_right ← add_submonoid.localization_map.lift_add_right, | |
| nndist_nnnorm_nnnorm_le' ← nndist_nnnorm_nnnorm_le, | |
| measure_theory.is_fundamental_domain.integrable_on_iff ← measure_theory.is_add_fundamental_domain.integrable_on_iff, | |
| smul_comm_class.has_continuous_const_smul ← vadd_comm_class.has_continuous_const_vadd, | |
| fintype.decidable_eq_one_hom_fintype ← fintype.decidable_eq_zero_hom_fintype, | |
| le_inv_mul_of_mul_le ← le_neg_add_of_add_le, | |
| mul_is_left_regular_iff ← add_is_add_left_regular_iff, | |
| submonoid.localization_map.mk'_eq_iff_mk'_eq ← add_submonoid.localization_map.mk'_eq_iff_mk'_eq, | |
| subsemigroup.map ← add_subsemigroup.map, | |
| free_group.red.step.length ← free_add_group.red.step.length, | |
| finset.prod_cancels_of_partition_cancels ← finset.sum_cancels_of_partition_cancels, | |
| subgroup.comap ← add_subgroup.comap, | |
| subsemigroup.closure_le ← add_subsemigroup.closure_le, | |
| multiset.ae_strongly_measurable_prod' ← multiset.ae_strongly_measurable_sum', | |
| finsupp.prod_zero_index ← finsupp.sum_zero_index, | |
| list.prod_map_eq_pow_single ← list.sum_map_eq_nsmul_single, | |
| order_dual.left_cancel_monoid ← order_dual.left_cancel_add_monoid, | |
| multiset.ae_measurable_prod' ← multiset.ae_measurable_sum', | |
| mul_equiv.unop ← add_equiv.unop, | |
| punit.has_smul ← punit.has_vadd, | |
| finprod_emb_domain ← finsum_emb_domain, | |
| list.prod_hom₂ ← list.sum_hom₂, | |
| order_of_dvd_iff_zpow_eq_one ← add_order_of_dvd_iff_zsmul_eq_zero, | |
| filter.smul_le_smul_right ← filter.vadd_le_vadd_right, | |
| subgroup.is_commutative ← add_subgroup.is_commutative, | |
| right.mul_le_one ← right.add_nonpos, | |
| measure_theory.measure.is_mul_right_invariant ← measure_theory.measure.is_add_right_invariant, | |
| monoid.npow_succ' ← add_monoid.nsmul_succ', | |
| le_of_pow_le_pow' ← le_of_nsmul_le_nsmul, | |
| nonempty_interval.inv_mem_inv ← nonempty_interval.neg_mem_neg, | |
| order_monoid_hom.has_one ← order_add_monoid_hom.has_zero, | |
| mul_opposite.emetric_space ← add_opposite.emetric_space, | |
| subgroup.comap_lt_comap_of_surjective ← add_subgroup.comap_lt_comap_of_surjective, | |
| div_right_comm ← sub_right_comm, | |
| lattice_ordered_comm_group.sup_div_inf_eq_abs_div ← lattice_ordered_comm_group.sup_sub_inf_eq_abs_sub, | |
| subgroup.inf_mul_assoc ← add_subgroup.inf_add_assoc, | |
| submonoid.decidable_mem_centralizer ← add_submonoid.decidable_mem_centralizer, | |
| mul_equiv.has_coe_t ← add_equiv.has_coe_t, | |
| singleton_div_closed_ball_one ← singleton_sub_closed_ball_zero, | |
| subgroup.closure_mul_le ← add_subgroup.closure_add_le, | |
| nhds_translation_mul_inv ← nhds_translation_add_neg, | |
| mul_action.mul_left_cosets_comp_subtype_val ← add_action.add_left_cosets_comp_subtype_val, | |
| semiconj_by.mul_right ← add_semiconj_by.add_right, | |
| probability_theory.ident_distrib.mul_const ← probability_theory.ident_distrib.add_const, | |
| set.inv_preimage ← set.neg_preimage, | |
| measure_theory.simple_func.has_inv ← measure_theory.simple_func.has_neg, | |
| smul_closure_subset ← vadd_closure_subset, | |
| measure_theory.measure_preserving_prod_mul_right ← measure_theory.measure_preserving_prod_add_right, | |
| div_le_div_iff_right ← sub_le_sub_iff_right, | |
| con.to_setoid_inj ← add_con.to_setoid_inj, | |
| measure_theory.ae_eq_fun.has_mul ← measure_theory.ae_eq_fun.has_add, | |
| comap_uniformity_mul_opposite ← comap_uniformity_add_opposite, | |
| subgroup.relindex_top_right ← add_subgroup.relindex_top_right, | |
| exists_one_lt_mul_of_lt ← exists_pos_add_of_lt, | |
| locally_finite.exists_finset_mul_support ← locally_finite.exists_finset_support, | |
| units.linear_order ← add_units.linear_order, | |
| map_ne_zero_iff_ne_one ← map_ne_zero_iff_ne_zero, | |
| has_compact_mul_support.comp₂_left ← has_compact_support.comp₂_left, | |
| open_subgroup.comap_comap ← open_add_subgroup.comap_comap, | |
| subgroup.comap_equiv_eq_map_symm ← add_subgroup.comap_equiv_eq_map_symm, | |
| apply_abs_le_mul_of_one_le' ← apply_abs_le_add_of_nonneg', | |
| approx_order_of.smul_eq_of_mul_dvd ← approx_add_order_of.vadd_eq_of_mul_dvd, | |
| set.piecewise_inv ← set.piecewise_neg, | |
| submonoid.is_unit.submonoid.group ← add_submonoid.is_unit.submonoid.add_group, | |
| submonoid.localization_map.map_units ← add_submonoid.localization_map.map_add_units, | |
| set_like.mk_smul_mk ← set_like.mk_vadd_mk, | |
| measure_theory.is_fundamental_domain ← measure_theory.is_add_fundamental_domain, | |
| measure_theory.map_mul_left_ae ← measure_theory.map_add_left_ae, | |
| le_cinfi_mul_cinfi ← le_cinfi_add_cinfi, | |
| equiv.has_one ← equiv.has_zero, | |
| mul_equiv.eq_symm_apply ← add_equiv.eq_symm_apply, | |
| quotient_group.quotient_quotient_equiv_quotient_aux_coe_coe ← quotient_add_group.quotient_quotient_equiv_quotient_aux_coe_coe, | |
| sigma.has_smul ← sigma.has_vadd, | |
| free_semigroup.of ← free_add_semigroup.of, | |
| con.prod ← add_con.prod, | |
| lt_inv_iff_mul_lt_one ← lt_neg_iff_add_neg, | |
| Inf_div ← Inf_sub, | |
| filter.covariant_smul_filter ← filter.covariant_vadd_filter, | |
| right.mul_lt_one_of_lt_of_le ← right.add_neg_of_neg_of_nonpos, | |
| mul_opposite.comm_semigroup ← add_opposite.add_comm_semigroup, | |
| eq_mul_inv_iff_mul_eq ← eq_add_neg_iff_add_eq, | |
| monoid.is_torsion_free ← add_monoid.is_torsion_free, | |
| submonoid.localization_map.of_mul_equiv_of_dom_id ← add_submonoid.localization_map.of_add_equiv_of_dom_id, | |
| set.image_inter_mul_support_eq ← set.image_inter_support_eq, | |
| monoid_hom.iterate_map_one ← add_monoid_hom.iterate_map_zero, | |
| order_iso.mul_right_apply ← order_iso.add_right_apply, | |
| pow_coprime ← nsmul_coprime, | |
| continuous.bdd_below_range_of_has_compact_mul_support ← continuous.bdd_below_range_of_has_compact_support, | |
| submonoid.powers_fg ← add_submonoid.multiples_fg, | |
| nonempty_interval.coe_one_interval ← nonempty_interval.coe_zero_interval, | |
| function.surjective.mul_action_left ← function.surjective.add_action_left, | |
| measure_theory.absolutely_continuous_map_div_left ← measure_theory.absolutely_continuous_map_sub_left, | |
| dfinsupp.prod ← dfinsupp.sum, | |
| topological_group.t2_space ← topological_add_group.t2_space, | |
| subgroup.quotient_equiv_prod_of_le_symm_apply ← add_subgroup.quotient_equiv_sum_of_le_symm_apply, | |
| mul_right_eq_self ← add_right_eq_self, | |
| subgroup.uniform_group ← add_subgroup.uniform_add_group, | |
| of_dual_pow ← of_dual_smul, | |
| set.inv_mem_Ioo_iff ← set.neg_mem_Ioo_iff, | |
| subgroup.closure_eq ← add_subgroup.closure_eq, | |
| finprod_eq_one_of_forall_eq_one ← finsum_eq_zero_of_forall_eq_zero, | |
| one_le ← zero_le, | |
| mul_opposite.has_continuous_mul ← add_opposite.has_continuous_add, | |
| filter.germ.coe_mul_hom ← filter.germ.coe_add_hom, | |
| list.length_pos_of_prod_ne_one ← list.length_pos_of_sum_ne_zero, | |
| monoid_hom.coe_eq_to_mul_hom ← add_monoid_hom.coe_eq_to_add_hom, | |
| nonempty_of_finprod_mem_ne_one ← nonempty_of_finsum_mem_ne_zero, | |
| tendsto_inv_nhds_within_Ioi ← tendsto_neg_nhds_within_Ioi, | |
| le_of_le_mul_of_le_one_right ← le_of_le_add_of_nonpos_right, | |
| mul_equiv.eq_symm_comp ← add_equiv.eq_symm_comp, | |
| quotient_group.left_rel_decidable ← quotient_add_group.left_rel_decidable, | |
| free_group.inv_rev_injective ← free_add_group.neg_rev_injective, | |
| probability_theory.ident_distrib.const_div ← probability_theory.ident_distrib.const_sub, | |
| monoid_hom.coe_mker ← add_monoid_hom.coe_mker, | |
| fin.prod_univ_succ ← fin.sum_univ_succ, | |
| ulift.left_cancel_semigroup ← ulift.add_left_cancel_semigroup, | |
| set.mul_indicator_union_of_not_mem_inter ← set.indicator_union_of_not_mem_inter, | |
| dist_prod_prod_le_of_le ← dist_sum_sum_le_of_le, | |
| pi_nnnorm_const_le' ← pi_nnnorm_const_le, | |
| subgroup.set_normalizer ← add_subgroup.set_normalizer, | |
| function.surjective.has_involutive_inv ← function.surjective.has_involutive_neg, | |
| mul_action.supports_of_mem ← add_action.supports_of_mem, | |
| measure_theory.simple_func.group ← measure_theory.simple_func.add_group, | |
| mul_div_mul_right_eq_div ← add_sub_add_right_eq_sub, | |
| mul_lt_of_lt_one_of_lt' ← add_lt_of_neg_of_lt', | |
| has_lipschitz_mul ← has_lipschitz_add, | |
| is_mul_hom.to_is_monoid_hom ← is_add_hom.to_is_add_monoid_hom, | |
| finset.prod_eq_prod_diff_singleton_mul ← finset.sum_eq_sum_diff_singleton_add, | |
| quotient_group.coe_mul ← quotient_add_group.coe_add, | |
| div_eq_div_iff_div_eq_div ← sub_eq_sub_iff_sub_eq_sub, | |
| zpowers_hom_apply ← zmultiples_hom_apply, | |
| ordered_cancel_comm_monoid.to_contravariant_class_right ← ordered_cancel_add_comm_monoid.to_contravariant_class_right, | |
| is_lower_set.div_right ← is_lower_set.sub_right, | |
| free_monoid.lift_apply ← free_add_monoid.lift_apply, | |
| quotient_group.quotient_map_subgroup_of_of_le_coe ← quotient_add_group.quotient_map_add_subgroup_of_of_le_coe, | |
| set.one_mem_div_iff ← set.zero_mem_sub_iff, | |
| submonoid.nontrivial_iff_exists_ne_one ← add_submonoid.nontrivial_iff_exists_ne_zero, | |
| mul_action.stabilizer ← add_action.stabilizer, | |
| monoid_hom.ker_one ← add_monoid_hom.ker_zero, | |
| continuous_on_list_prod ← continuous_on_list_sum, | |
| mul_action.orbit_smul_subset ← add_action.orbit_vadd_subset, | |
| order_monoid_hom.mul_apply ← order_add_monoid_hom.add_apply, | |
| subgroup.mem_center_iff ← add_subgroup.mem_center_iff, | |
| CommMon.comm_monoid ← AddCommMon.add_comm_monoid, | |
| finset.prod_update_of_not_mem ← finset.sum_update_of_not_mem, | |
| smooth_one ← smooth_zero, | |
| measure_theory.measure.haar.prehaar_le_index ← measure_theory.measure.haar.add_prehaar_le_add_index, | |
| mul_equiv.symm_symm ← add_equiv.symm_symm, | |
| quotient_group.card_quotient_right_rel ← quotient_add_group.card_quotient_right_rel, | |
| div_left_inj ← sub_left_inj, | |
| measure_theory.ae_measure_preimage_mul_right_lt_top_of_ne_zero ← measure_theory.ae_measure_preimage_add_right_lt_top_of_ne_zero, | |
| set.is_scalar_tower ← set.vadd_assoc_class, | |
| submonoid.localization_map.to_monoid_hom ← add_submonoid.localization_map.to_add_monoid_hom, | |
| mul_lt_one_of_le_of_lt ← add_neg_of_nonpos_of_neg, | |
| inducing.topological_group ← inducing.topological_add_group, | |
| quotient_group.exists_coe ← quotient_add_group.exists_coe, | |
| filter.germ.group ← filter.germ.add_group, | |
| mul_equiv_class.monoid_hom_class ← add_equiv_class.add_monoid_hom_class, | |
| has_continuous_mul_inf ← has_continuous_add_inf, | |
| list.prod_drop_succ ← list.sum_drop_succ, | |
| hindman.exists_idempotent_ultrafilter_le_FP ← hindman.exists_idempotent_ultrafilter_le_FS, | |
| list.length_pos_of_one_lt_prod ← list.length_pos_of_sum_pos, | |
| mul_lt_of_mul_lt_right ← add_lt_of_add_lt_right, | |
| Magma.of_hom_apply ← AddMagma.of_hom_apply, | |
| submonoid.left_inv_equiv ← add_submonoid.left_neg_equiv, | |
| Semigroup.has_coe_to_sort ← AddSemigroup.has_coe_to_sort, | |
| inv_lt_div_iff_lt_mul ← neg_lt_sub_iff_lt_add, | |
| smooth_finset_prod ← smooth_finset_sum, | |
| strict_anti.mul_antitone' ← strict_anti.add_antitone, | |
| filter.tendsto.norm' ← filter.tendsto.norm, | |
| units.mul_one_class ← add_units.add_zero_class, | |
| filter.div_le_div ← filter.sub_le_sub, | |
| submonoid.sup_eq_range ← add_submonoid.sup_eq_range, | |
| measurable_equiv.coe_mul_right ← measurable_equiv.coe_add_right, | |
| submonoid.localization_map.is_unit_comp ← add_submonoid.localization_map.is_add_unit_comp, | |
| monoid_hom.restrict ← add_monoid_hom.restrict, | |
| finset.ae_measurable_prod ← finset.ae_measurable_sum, | |
| monoid.closure_subset ← add_monoid.closure_subset, | |
| submonoid.closure_induction ← add_submonoid.closure_induction, | |
| lattice_ordered_comm_group.lattice_ordered_comm_group_to_distrib_lattice ← lattice_ordered_comm_group.lattice_ordered_add_comm_group_to_distrib_lattice, | |
| measure_theory.measure_lt_top_of_is_compact_of_is_mul_left_invariant' ← measure_theory.measure_lt_top_of_is_compact_of_is_add_left_invariant', | |
| commute.units_inv_left ← add_commute.add_units_neg_left, | |
| subset_interior_smul ← subset_interior_vadd, | |
| div_lt_one' ← sub_neg, | |
| submonoid.mul_def ← add_submonoid.add_def, | |
| is_unit.eq_inv_mul_iff_mul_eq ← is_add_unit.eq_neg_add_iff_add_eq, | |
| mul_action.minimal_period_pos ← add_action.minimal_period_pos, | |
| open_subgroup.coe_subset ← open_add_subgroup.coe_subset, | |
| subgroup.is_closed_topological_closure ← add_subgroup.is_closed_topological_closure, | |
| rootable_by.surjective_pow ← divisible_by.surjective_smul, | |
| monoid_hom.mker ← add_monoid_hom.mker, | |
| Magma.inhabited ← AddMagma.inhabited, | |
| localization.mul_equiv_of_quotient_symm_monoid_of ← add_localization.add_equiv_of_quotient_symm_add_monoid_of, | |
| subgroup.mul_injective_of_disjoint ← add_subgroup.add_injective_of_disjoint, | |
| uniform_on_fun.has_basis_nhds_one ← uniform_on_fun.has_basis_nhds_zero, | |
| norm_mul_le_of_le ← norm_add_le_of_le, | |
| filter.map₂_mul ← filter.map₂_add, | |
| set.mul_indicator_Union_apply ← set.indicator_Union_apply, | |
| subgroup.mem_left_transversals.mk'_to_equiv ← add_subgroup.mem_left_transversals.mk'_to_equiv, | |
| npow_rec ← nsmul_rec, | |
| subgroup.finite ← add_subgroup.finite, | |
| lower_set.Iic_one ← lower_set.Iic_zero, | |
| quotient_group.quotient_inf_equiv_prod_normal_quotient ← quotient_add_group.quotient_inf_equiv_sum_normal_quotient, | |
| group.zpow_succ' ← add_group.zsmul_succ', | |
| smooth_at.mul ← smooth_at.add, | |
| prod.one_eq_mk ← prod.zero_eq_mk, | |
| monoid_hom.prod_apply ← add_monoid_hom.prod_apply, | |
| zpow_bit1 ← bit1_zsmul, | |
| le_self_mul ← le_self_add, | |
| function.extend_by_one.hom_apply ← function.extend_by_zero.hom_apply, | |
| is_group_hom.injective_iff ← is_add_group_hom.injective_iff, | |
| subsemigroup.map_strict_mono_of_injective ← add_subsemigroup.map_strict_mono_of_injective, | |
| group_topology.to_topological_space_le ← add_group_topology.to_topological_space_le, | |
| CommGroup.of_hom ← AddCommGroup.of_hom, | |
| tendsto_inv_nhds_within_Ioi_inv ← tendsto_neg_nhds_within_Ioi_neg, | |
| mul_opposite.op_equiv ← add_opposite.op_equiv, | |
| order_dual.covariant_class_swap_mul_lt ← order_dual.covariant_class_swap_add_lt, | |
| open_subgroup.semilattice_sup ← open_add_subgroup.semilattice_sup, | |
| comm_monoid.one_mul ← add_comm_monoid.zero_add, | |
| uniform_group.uniform_continuous_iff_open_ker ← uniform_add_group.uniform_continuous_iff_open_ker, | |
| submonoid.localization_map.sec_spec ← add_submonoid.localization_map.sec_spec, | |
| order_dual.normed_group ← order_dual.normed_add_group, | |
| dfinsupp.prod_one ← dfinsupp.sum_zero, | |
| measure_theory.fundamental_frontier_smul ← measure_theory.add_fundamental_frontier_vadd, | |
| open_subgroup.coe_inf ← open_add_subgroup.coe_inf, | |
| inv_ball ← neg_ball, | |
| measure_theory.ae_eq_fun.one_def ← measure_theory.ae_eq_fun.zero_def, | |
| inv_eq_of_mul_eq_one_left ← neg_eq_of_add_eq_zero_left, | |
| submonoid.comap_infi ← add_submonoid.comap_infi, | |
| set.div_union ← set.sub_union, | |
| mul_lt_one_of_lt_of_le ← add_neg_of_neg_of_nonpos, | |
| set.Union_inv ← set.Union_neg, | |
| localization.has_mul ← add_localization.has_add, | |
| upper_set.coe_mul ← upper_set.coe_add, | |
| filter.eventually_one ← filter.eventually_zero, | |
| inv_lt_one' ← neg_lt_zero, | |
| dist_div_left ← dist_sub_left, | |
| right.mul_eq_mul_iff_eq_and_eq ← right.add_eq_add_iff_eq_and_eq, | |
| linear_ordered_comm_group.mul_lt_mul_left' ← linear_ordered_add_comm_group.add_lt_add_left, | |
| con.coe_one ← add_con.coe_zero, | |
| infinite.order_of_eq_zero_of_forall_mem_zpowers ← infinite.add_order_of_eq_zero_of_forall_mem_zmultiples, | |
| of_lex_smul ← of_lex_vadd, | |
| interval.bot_mul ← interval.bot_add, | |
| subsemigroup.bot_prod_bot ← add_subsemigroup.bot_sum_bot, | |
| submonoid_class.to_monoid ← add_submonoid_class.to_add_monoid, | |
| group_norm ← add_group_norm, | |
| measure_theory.ae_strongly_measurable.smul ← measure_theory.ae_strongly_measurable.vadd, | |
| mul_le_mul_three ← add_le_add_three, | |
| sym_alg.sym_ne_one_iff ← sym_alg.sym_ne_zero_iff, | |
| measure_theory.measure_preserving.mul_left ← measure_theory.measure_preserving.add_left, | |
| is_group_hom.mem_ker ← is_add_group_hom.mem_ker, | |
| pi.smul_comm_class' ← pi.vadd_comm_class', | |
| lex.has_smul' ← lex.has_vadd', | |
| fn_min_mul_fn_max ← fn_min_add_fn_max, | |
| normed_comm_group.nhds_basis_norm_lt ← normed_add_comm_group.nhds_basis_norm_lt, | |
| finset.mul_mem_mul ← finset.add_mem_add, | |
| continuous_map.has_mul ← continuous_map.has_add, | |
| group_norm.to_group_seminorm ← add_group_norm.to_add_group_seminorm, | |
| subgroup.opposite_equiv ← add_subgroup.opposite_equiv, | |
| finset.prod_flip ← finset.sum_flip, | |
| mul_equiv.submonoid_map_symm_apply ← add_equiv.add_submonoid_map_symm_apply, | |
| nndist_mul_mul_le ← nndist_add_add_le, | |
| CommMon.has_limits ← AddCommMon.has_limits, | |
| measure_theory.ae_eq_fun.coe_fn_inv ← measure_theory.ae_eq_fun.coe_fn_neg, | |
| Group.forget₂_Mon_preserves_limits_of_size ← AddGroup.forget₂_AddMon_preserves_limits, | |
| finset.prod_filter_of_ne ← finset.sum_filter_of_ne, | |
| norm_le_norm_add_norm_div ← norm_le_norm_add_norm_sub, | |
| free_group.inv_rev_length ← free_add_group.neg_rev_length, | |
| upper_set.mul_action ← upper_set.add_action, | |
| locally_constant.group ← locally_constant.add_group, | |
| subgroup.inv_mem' ← add_subgroup.neg_mem', | |
| unique_prods ← unique_sums, | |
| smooth_within_at_finset_prod' ← smooth_within_at_finset_sum', | |
| con.complete_lattice ← add_con.complete_lattice, | |
| uniformity_mul_opposite ← uniformity_add_opposite, | |
| localization.away.monoid_of ← add_localization.away.add_monoid_of, | |
| is_group_hom.one_iff_ker_inv ← is_add_group_hom.zero_iff_ker_neg, | |
| comm_monoid.to_monoid_injective ← add_comm_monoid.to_add_monoid_injective, | |
| mul_equiv.coe_to_mul_hom ← add_equiv.coe_to_add_hom, | |
| submonoid.mul_subset ← add_submonoid.add_subset, | |
| monoid_hom.cod_restrict_apply ← add_monoid_hom.cod_restrict_apply, | |
| finset.prod_fiberwise ← finset.sum_fiberwise, | |
| continuous_at.pow ← continuous_at.nsmul, | |
| mul_hom.mclosure_preimage_le ← add_hom.mclosure_preimage_le, | |
| subgroup.sq_mem_of_index_two ← add_subgroup.two_smul_mem_of_index_two, | |
| subgroup.mem_right_transversals.to_equiv ← add_subgroup.mem_right_transversals.to_equiv, | |
| linear_ordered_comm_group.npow_zero' ← linear_ordered_add_comm_group.nsmul_zero', | |
| free_monoid.closure_range_of ← free_add_monoid.closure_range_of, | |
| continuous_on.pow ← continuous_on.nsmul, | |
| eq_inv_iff_mul_eq_one ← eq_neg_iff_add_eq_zero, | |
| submonoid.localization_map.mk'_mul ← add_submonoid.localization_map.mk'_add, | |
| finset.div_eq_empty ← finset.sub_eq_empty, | |
| dist_div_right ← dist_sub_right, | |
| mul_lt_one' ← add_neg', | |
| fintype.prod_equiv ← fintype.sum_equiv, | |
| con.coe_smul ← add_con.coe_vadd, | |
| measure_theory.integral_smul_eq_self ← measure_theory.integral_vadd_eq_self, | |
| magma.assoc_quotient.hom_ext ← add_magma.free_add_semigroup.hom_ext, | |
| subgroup.multiset_noncomm_prod_mem ← add_subgroup.multiset_noncomm_sum_mem, | |
| map_div_le_add ← map_sub_le_add, | |
| nnnorm_ne_zero_iff' ← nnnorm_ne_zero_iff, | |
| mul_action.smul_mem_orbit_smul ← add_action.vadd_mem_orbit_vadd, | |
| linear_ordered_comm_monoid.mul_le_mul_left ← linear_ordered_add_comm_monoid.add_le_add_left, | |
| fin_equiv_zpowers_apply ← fin_equiv_zmultiples_apply, | |
| semigroup.opposite_smul_comm_class' ← add_semigroup.opposite_vadd_comm_class', | |
| is_scalar_tower.has_continuous_const_smul ← vadd_assoc_class.has_continuous_const_vadd, | |
| with_one.has_coe_t ← with_zero.has_coe_t, | |
| filter.germ.ordered_cancel_comm_monoid ← filter.germ.ordered_cancel_add_comm_monoid, | |
| measure_theory.measure.inv_inv ← measure_theory.measure.neg_neg, | |
| free_group.inv_rev_surjective ← free_add_group.neg_rev_surjective, | |
| ball_div_one ← ball_sub_zero, | |
| subsemigroup.map_comap_le ← add_subsemigroup.map_comap_le, | |
| filter.tendsto.const_smul ← filter.tendsto.const_vadd, | |
| finset.singleton_mul_hom_apply ← finset.singleton_add_hom_apply, | |
| mul_equiv.to_CommGroup_iso_hom ← add_equiv.to_AddCommGroup_iso_hom, | |
| is_cyclic.of_exponent_eq_card ← is_add_cyclic.of_exponent_eq_card, | |
| mul_hom.prod_comp_prod_map ← add_hom.prod_comp_prod_map, | |
| submonoid.inv_le_inv ← add_submonoid.neg_le_neg, | |
| equiv.mul_equiv ← equiv.add_equiv, | |
| submonoid.has_Inf ← add_submonoid.has_Inf, | |
| con.comap ← add_con.comap, | |
| group_filter_basis.prod_subset_self ← add_group_filter_basis.sum_subset_self, | |
| con.pow ← add_con.nsmul, | |
| left.mul_lt_one ← left.add_neg, | |
| measure_theory.measure_mul_measure_eq ← measure_theory.measure_add_measure_eq, | |
| subsemigroup.mem_sup_left ← add_subsemigroup.mem_sup_left, | |
| group_filter_basis.mul' ← add_group_filter_basis.add', | |
| monoid_hom_class.bound_of_antilipschitz ← add_monoid_hom_class.bound_of_antilipschitz, | |
| finset.preimage_mul_left_singleton ← finset.preimage_add_left_singleton, | |
| left.inv_lt_self ← left.neg_lt_self, | |
| continuous_monoid_hom.coprod ← continuous_add_monoid_hom.coprod, | |
| mul_equiv.to_Group_iso ← add_equiv.to_AddGroup_iso, | |
| le_of_forall_one_lt_div_le ← le_of_forall_pos_sub_le, | |
| is_subgroup.inv_mem ← is_add_subgroup.neg_mem, | |
| exists_idempotent_of_compact_t2_of_continuous_mul_left ← exists_idempotent_of_compact_t2_of_continuous_add_left, | |
| is_cyclic.exponent_eq_zero_of_infinite ← is_add_cyclic.exponent_eq_zero_of_infinite, | |
| subgroup.is_complement'_top_bot ← add_subgroup.is_complement'_top_bot, | |
| free_group.to_word_inj ← free_add_group.to_word_inj, | |
| with_one ← with_zero, | |
| fin.prod_univ_two ← fin.sum_univ_two, | |
| finset.not_one_mem_div_iff ← finset.not_zero_mem_sub_iff, | |
| measure_theory.integrable.comp_mul_left ← measure_theory.integrable.comp_add_left, | |
| hindman.exists_FP_of_large ← hindman.exists_FS_of_large, | |
| subgroup.prod_eq_bot_iff ← add_subgroup.prod_eq_bot_iff, | |
| function.embedding.coe_smul ← function.embedding.coe_vadd, | |
| inv_one_class.one ← neg_zero_class.zero, | |
| set.mul_indicator_mul_support ← set.indicator_support, | |
| mul_opposite.unop_mul ← add_opposite.unop_add, | |
| set.nonempty.inv ← set.nonempty.neg, | |
| quotient_group.eq_class_eq_left_coset ← quotient_add_group.eq_class_eq_left_coset, | |
| subgroup.bot_or_exists_ne_one ← add_subgroup.bot_or_exists_ne_zero, | |
| group_filter_basis.inv' ← add_group_filter_basis.neg', | |
| filter.ne_bot.le_one_iff ← filter.ne_bot.nonpos_iff, | |
| monoid_hom.coprod_unique ← add_monoid_hom.coprod_unique, | |
| con.ker_lift_injective ← add_con.ker_lift_injective, | |
| subgroup.comap_infi ← add_subgroup.comap_infi, | |
| antitone.mul_const' ← antitone.add_const, | |
| submonoid.has_lipschitz_mul ← add_submonoid.has_lipschitz_add, | |
| submonoid.copy_eq ← add_submonoid.copy_eq, | |
| mul_hom.mul_apply ← add_hom.add_apply, | |
| pi.const_pow ← pi.smul_const, | |
| filter.has_smul ← filter.has_vadd, | |
| set.comp_mul_indicator ← set.comp_indicator, | |
| mul_lt_of_le_one_of_lt ← add_lt_of_nonpos_of_lt, | |
| prod.smul_mk ← prod.vadd_mk, | |
| continuous_within_at_const_smul_iff ← continuous_within_at_const_vadd_iff, | |
| filter.top_mul_top ← filter.top_add_top, | |
| CommMon.forget_preserves_limits ← AddCommMon.forget_preserves_limits, | |
| mul_equiv.prod_congr ← add_equiv.prod_congr, | |
| finprod_mem_of_eq_on_one ← finsum_mem_of_eq_on_zero, | |
| subgroup.pi_le_iff ← add_subgroup.pi_le_iff, | |
| is_regular_mul_iff ← is_add_regular_add_iff, | |
| mul_le_add_hom_class.map_mul_le_add ← subadditive_hom_class.map_add_le_add, | |
| submonoid.centralizer_univ ← add_submonoid.centralizer_univ, | |
| equiv.comm_monoid ← equiv.add_comm_monoid, | |
| uniform_continuous_pow_const ← uniform_continuous_const_nsmul, | |
| mul_equiv.is_haar_measure_map ← add_equiv.is_add_haar_measure_map, | |
| finset.swap_mem_mul_antidiagonal ← finset.swap_mem_add_antidiagonal, | |
| finset.card_pow_le ← finset.card_nsmul_le, | |
| finset.div_def ← finset.sub_def, | |
| con.comap_eq ← add_con.comap_eq, | |
| finset.prod_le_prod_of_subset_of_one_le' ← finset.sum_le_sum_of_subset_of_nonneg, | |
| measure_theory.simple_func.monoid ← measure_theory.simple_func.add_monoid, | |
| op_smul_eq_mul ← op_vadd_eq_add, | |
| comm_group.zpow ← add_comm_group.zsmul, | |
| finset.ae_strongly_measurable_prod' ← finset.ae_strongly_measurable_sum', | |
| is_open.inv ← is_open.neg, | |
| measure_theory.lintegral_lintegral_mul_inv ← measure_theory.lintegral_lintegral_add_neg, | |
| finprod_mem_eq_finite_to_finset_prod ← finsum_mem_eq_finite_to_finset_sum, | |
| free_group.mul_mk ← free_add_group.add_mk, | |
| ulift.one_down ← ulift.zero_down, | |
| commute.zpow_zpow ← add_commute.zsmul_zsmul, | |
| submonoid.closure_eq_mrange ← add_submonoid.closure_eq_mrange, | |
| filter.tendsto_inv_cobounded ← filter.tendsto_neg_cobounded, | |
| submonoid.localization_map.mk'_surjective ← add_submonoid.localization_map.mk'_surjective, | |
| pow_coprime_symm_apply ← nsmul_coprime_symm_apply, | |
| fintype.prod_eq_prod_compl_mul ← fintype.sum_eq_sum_compl_add, | |
| smooth_mul_right ← smooth_add_right, | |
| finset.multiplicative_energy_mono_right ← finset.additive_energy_mono_right, | |
| to_lex_inv ← to_lex_neg, | |
| commute.right_comm ← add_commute.right_comm, | |
| filter.map_at_top_finset_prod_le_of_prod_eq ← filter.map_at_top_finset_sum_le_of_sum_eq, | |
| subgroup.codisjoint_subgroup_of_sup ← add_subgroup.codisjoint_add_subgroup_of_sup, | |
| measure_theory.measure.map_inv_eq_self ← measure_theory.measure.map_neg_eq_self, | |
| left.pow_le_one_of_le ← left.pow_nonpos, | |
| continuous_map.coe_fn_monoid_hom_apply ← continuous_map.coe_fn_add_monoid_hom_apply, | |
| pi.has_measurable_mul ← pi.has_measurable_add, | |
| mul_hom.id_comp ← add_hom.id_comp, | |
| commute.smul_left ← add_commute.vadd_left, | |
| option.is_central_scalar ← option.is_central_vadd, | |
| subgroup.has_one ← add_subgroup.has_zero, | |
| subgroup.subtype ← add_subgroup.subtype, | |
| magma.assoc_quotient.map ← add_magma.free_add_semigroup.map, | |
| monoid_hom.ker_restrict ← add_monoid_hom.ker_restrict, | |
| subgroup.group_equiv_quotient_times_subgroup ← add_subgroup.add_group_equiv_quotient_times_add_subgroup, | |
| mul_equiv.to_monoid_hom_injective ← add_equiv.to_add_monoid_hom_injective, | |
| finset.prod_sdiff_div_prod_sdiff ← finset.sum_sdiff_sub_sum_sdiff, | |
| subgroup.quotient_equiv_prod_of_le' ← add_subgroup.quotient_equiv_sum_of_le', | |
| subgroup.smul_comm_class_right ← add_subgroup.vadd_comm_class_right, | |
| is_unit.set ← is_add_unit.set, | |
| subgroup.closure_induction'' ← add_subgroup.closure_induction'', | |
| mul_equiv.map_finsupp_prod ← add_equiv.map_finsupp_sum, | |
| exists_nhds_one_split4 ← exists_nhds_zero_quarter, | |
| set.nonempty.one_mem_div ← set.nonempty.zero_mem_sub, | |
| div_ne_one_of_ne ← sub_ne_zero_of_ne, | |
| monotone_on.mul_const' ← monotone_on.add_const, | |
| free_magma.to_free_semigroup_of ← free_add_magma.to_free_add_semigroup_of, | |
| submonoid.closure ← add_submonoid.closure, | |
| free_monoid.mk_mul_action ← free_add_monoid.mk_add_action, | |
| submonoid.has_top ← add_submonoid.has_top, | |
| function.mul_support_max ← function.support_max, | |
| filter.is_unit_iff ← filter.is_add_unit_iff, | |
| min_le_of_mul_le_sq ← min_le_of_add_le_two_nsmul, | |
| finset.prod_sdiff ← finset.sum_sdiff, | |
| free_magma.is_lawful_traversable ← free_add_magma.is_lawful_traversable, | |
| left.one_le_pow_of_le ← left.pow_nonneg, | |
| group.is_unit ← add_group.is_add_unit, | |
| group_seminorm.apply_one ← add_group_seminorm.apply_one, | |
| lie_group.to_has_smooth_mul ← lie_add_group.to_has_smooth_add, | |
| subgroup.closure_Union ← add_subgroup.closure_Union, | |
| normed_ordered_group ← normed_ordered_add_group, | |
| CommMon.Mon.has_coe ← AddCommMon.Mon.has_coe, | |
| to_lex_smul ← to_lex_vadd, | |
| monoid_hom.coe_fst ← add_monoid_hom.coe_fst, | |
| is_right_regular ← is_add_right_regular, | |
| uniform_space.completion.is_central_scalar ← uniform_space.completion.is_central_vadd, | |
| set.Union_div ← set.Union_sub, | |
| finset.preimage_mul_right_one' ← finset.preimage_add_right_zero', | |
| submonoid.closure_eq ← add_submonoid.closure_eq, | |
| is_unit ← is_add_unit, | |
| magma.assoc_quotient.lift_of ← add_magma.free_add_semigroup.lift_of, | |
| filter.bot_smul ← filter.bot_vadd, | |
| lex.has_pow' ← lex.has_smul', | |
| canonically_ordered_monoid.le_self_mul ← canonically_ordered_add_monoid.le_self_add, | |
| subgroup.pi_mem_of_mul_single_mem_aux ← add_subgroup.pi_mem_of_single_mem_aux, | |
| one_hom.cancel_left ← zero_hom.cancel_left, | |
| pi.ordered_cancel_comm_monoid ← pi.ordered_cancel_add_comm_monoid, | |
| set.singleton_mul_singleton ← set.singleton_add_singleton, | |
| locally_constant.has_div ← locally_constant.has_sub, | |
| Mon.filtered_colimits.colimit_mul_aux_eq_of_rel_right ← AddMon.filtered_colimits.colimit_add_aux_eq_of_rel_right, | |
| is_unit_of_mul_eq_one ← is_add_unit_of_add_eq_zero, | |
| mul_salem_spencer.roth_number_eq ← add_salem_spencer.roth_number_eq, | |
| continuous.div' ← continuous.sub, | |
| nonempty_interval.coe_one ← nonempty_interval.coe_zero, | |
| set.eq_on_mul_indicator ← set.eq_on_indicator, | |
| subsemigroup.mem_closure ← add_subsemigroup.mem_closure, | |
| monoid.exponent ← add_monoid.exponent, | |
| group_seminorm.to_seminormed_comm_group ← add_group_seminorm.to_seminormed_add_comm_group, | |
| monoid_hom.map_finprod_of_injective ← add_monoid_hom.map_finsum_of_injective, | |
| set.smul_subset_smul_left ← set.vadd_subset_vadd_left, | |
| order_monoid_hom.coe_id ← order_add_monoid_hom.coe_id, | |
| subsemigroup.map_injective_of_injective ← add_subsemigroup.map_injective_of_injective, | |
| linear_ordered_comm_group.npow ← linear_ordered_add_comm_group.nsmul, | |
| submonoid.prod_le_iff ← add_submonoid.prod_le_iff, | |
| group.rootable_by_int_of_rootable_by_nat ← add_group.divisible_by_int_of_divisible_by_nat, | |
| monoid_hom.freiman_hom_class ← add_monoid_hom.freiman_hom_class, | |
| tactic.group.zpow_trick_one ← tactic.group.zsmul_trick_zero, | |
| mul_opposite.unop_injective ← add_opposite.unop_injective, | |
| finset.empty_pow ← finset.empty_nsmul, | |
| with_one.has_inv ← with_zero.has_neg, | |
| measure_theory.ae_strongly_measurable.const_mul ← measure_theory.ae_strongly_measurable.const_add, | |
| lipschitz_on_with.norm_div_le ← lipschitz_on_with.norm_sub_le, | |
| commute.mul_zpow ← add_commute.zsmul_add, | |
| units.mul_left ← add_units.add_left, | |
| lt_inv_mul_iff_lt ← lt_neg_add_iff_lt, | |
| group_topology.bounded_order ← add_group_topology.bounded_order, | |
| set.mul_indicator_le_mul_indicator ← set.indicator_le_indicator, | |
| monoid_hom.cancel_left ← add_monoid_hom.cancel_left, | |
| subgroup.mem_map_equiv ← add_subgroup.mem_map_equiv, | |
| subgroup.of ← add_subgroup.of, | |
| div_inv_one_monoid.zpow ← sub_neg_zero_monoid.zsmul, | |
| submonoid.map_injective_of_injective ← add_submonoid.map_injective_of_injective, | |
| pow_eq_one_iff ← nsmul_eq_zero_iff, | |
| order_of_eq_zero ← add_order_of_eq_zero, | |
| subsemigroup.mem_comap ← add_subsemigroup.mem_comap, | |
| group_seminorm_class.map_inv_eq_map ← add_group_seminorm_class.map_neg_eq_map, | |
| semiconj_by.mul_left ← add_semiconj_by.add_left, | |
| group_norm_class.map_inv_eq_map ← add_group_norm_class.map_neg_eq_map, | |
| one_lt_zpow' ← zsmul_pos, | |
| has_smul.comp.smul ← has_vadd.comp.vadd, | |
| free_group.free_group_congr_trans ← free_add_group.free_add_group_congr_trans, | |
| ne_one_of_nnnorm_ne_zero ← ne_zero_of_nnnorm_ne_zero, | |
| CommGroup.filtered_colimits.colimit_comm_group ← AddCommGroup.filtered_colimits.colimit_add_comm_group, | |
| category_theory.types ← category_theory.types, | |
| group.to_division_monoid ← add_group.to_subtraction_monoid, | |
| subgroup.quotient_equiv_prod_of_le'_symm_apply ← add_subgroup.quotient_equiv_sum_of_le'_symm_apply, | |
| monoid_hom.range_restrict_mker ← add_monoid_hom.range_restrict_mker, | |
| subgroup.mem_right_transversals.to_equiv_apply ← add_subgroup.mem_right_transversals.to_equiv_apply, | |
| measure_theory.measure.div_mem_nhds_one_of_haar_pos ← measure_theory.measure.sub_mem_nhds_zero_of_add_haar_pos, | |
| fin.partial_prod ← fin.partial_sum, | |
| order_iso.mul_left_to_equiv ← order_iso.add_left_to_equiv, | |
| subgroup.mem_left_transversals.to_fun ← add_subgroup.mem_left_transversals.to_fun, | |
| multiset.prod_bind ← multiset.sum_bind, | |
| finprod_mem_div_distrib ← finsum_mem_sub_distrib, | |
| with_one.coe_mul ← with_zero.coe_add, | |
| con.has_mem ← add_con.has_mem, | |
| filter.tendsto.coe_inv_units ← filter.tendsto.coe_neg_add_units, | |
| mul_equiv.mk_coe ← add_equiv.mk_coe, | |
| subgroup.to_submonoid_strict_mono ← add_subgroup.to_add_submonoid_strict_mono, | |
| inv_coe_set ← neg_coe_set, | |
| left_cancel_semigroup.mul ← add_left_cancel_semigroup.add, | |
| mul_lt_one ← add_neg, | |
| measure_theory.smul_invariant_measure_tfae ← measure_theory.vadd_invariant_measure_tfae, | |
| finset.nonempty.subset_one_iff ← finset.nonempty.subset_zero_iff, | |
| metric.bounded.div ← metric.bounded.sub, | |
| closed_ball_one_mul_singleton ← closed_ball_zero_add_singleton, | |
| finset.prod_comm ← finset.sum_comm, | |
| ordered_cancel_comm_monoid.mul_le_mul_left ← ordered_cancel_add_comm_monoid.add_le_add_left, | |
| finprod_mem_coe_finset ← finsum_mem_coe_finset, | |
| ordered_comm_group.mul_lt_mul_left' ← ordered_add_comm_group.add_lt_add_left, | |
| singleton_div_closed_ball ← singleton_sub_closed_ball, | |
| order_dual.linear_ordered_comm_group ← order_dual.linear_ordered_add_comm_group, | |
| continuous.norm' ← continuous.norm, | |
| finset.prod_eq_one_iff' ← finset.sum_eq_zero_iff, | |
| monoid_hom.restrict_range ← add_monoid_hom.restrict_range, | |
| order_monoid_hom.coe_mul ← order_add_monoid_hom.coe_add, | |
| measure_theory.is_fundamental_domain.smul_of_comm ← measure_theory.is_add_fundamental_domain.vadd_of_comm, | |
| monoid.fg_of_finite ← add_monoid.fg_of_finite, | |
| set.mul_mem_center ← set.add_mem_add_center, | |
| has_continuous_mul_of_comm_of_nhds_one ← has_continuous_add_of_comm_of_nhds_zero, | |
| norm_mul₃_le ← norm_add₃_le, | |
| function.injective.ordered_comm_monoid ← function.injective.ordered_add_comm_monoid, | |
| uniform_continuous_inv ← uniform_continuous_neg, | |
| mul_action.maps_to_smul_orbit ← add_action.maps_to_vadd_orbit, | |
| mul_opposite.smul_comm_class ← add_opposite.vadd_comm_class, | |
| sigma.smul_def ← sigma.vadd_def, | |
| submonoid.localization_map.mk'_spec' ← add_submonoid.localization_map.mk'_spec', | |
| division_comm_monoid.npow ← subtraction_comm_monoid.nsmul, | |
| subgroup.index_comap ← add_subgroup.index_comap, | |
| submonoid.pi ← add_submonoid.pi, | |
| submonoid.multiset_noncomm_prod_mem ← add_submonoid.multiset_noncomm_sum_mem, | |
| lattice_ordered_comm_group.m_neg_part_def ← lattice_ordered_comm_group.neg_part_def, | |
| set.mul_indicator_compl_mul_self_apply ← set.indicator_compl_add_self_apply, | |
| freiman_hom.one_apply ← add_freiman_hom.zero_apply, | |
| arrow_action_to_has_smul_smul ← arrow_add_action_to_has_vadd_vadd, | |
| Magma.of ← AddMagma.of, | |
| finset.one_le_prod'' ← finset.sum_nonneg', | |
| subsemigroup.supr_induction' ← add_subsemigroup.supr_induction', | |
| measure_theory.measure.is_haar_measure ← measure_theory.measure.is_add_haar_measure, | |
| finprod_eq_prod_of_fintype ← finsum_eq_sum_of_fintype, | |
| group_filter_basis.inv ← add_group_filter_basis.neg, | |
| div_inv_monoid.one ← sub_neg_monoid.zero, | |
| left_cancel_monoid.to_monoid_injective ← add_left_cancel_monoid.to_add_monoid_injective, | |
| submonoid.topological_closure ← add_submonoid.topological_closure, | |
| lipschitz_with.norm_div_le_of_le ← lipschitz_with.norm_sub_le_of_le, | |
| set.mul_eq_one_iff ← set.add_eq_zero_iff, | |
| mul_action.quotient.smul_mk ← add_action.quotient.vadd_mk, | |
| submonoid.top_prod ← add_submonoid.top_prod, | |
| one_div ← zero_sub, | |
| subgroup.relindex_inf_le ← add_subgroup.relindex_inf_le, | |
| set.mem_smul_set_iff_inv_smul_mem ← set.mem_vadd_set_iff_neg_vadd_mem, | |
| subgroup.card_dvd_of_le ← add_subgroup.card_dvd_of_le, | |
| quotient_group.ker_lift_mk' ← quotient_add_group.ker_lift_mk', | |
| finprod_dmem ← finsum_dmem, | |
| measurable_set.const_smul ← measurable_set.const_vadd, | |
| continuous_monoid_hom.coprod_to_monoid_hom ← continuous_add_monoid_hom.coprod_to_add_monoid_hom, | |
| pi.eval_mul_hom_apply ← pi.eval_add_hom_apply, | |
| equiv.inv_def ← equiv.neg_def, | |
| free_magma ← free_add_magma, | |
| subgroup.is_open_of_open_subgroup ← add_subgroup.is_open_of_open_add_subgroup, | |
| contravariant_mul_lt_of_covariant_mul_le ← contravariant_add_lt_of_covariant_add_le, | |
| right.one_lt_inv_iff ← right.neg_pos_iff, | |
| div_lt_self_iff ← sub_lt_self_iff, | |
| function.extend_div ← function.extend_sub, | |
| mul_zpow_neg_one ← neg_one_zsmul_add, | |
| monoid_hom.fintype_range ← add_monoid_hom.fintype_range, | |
| filter.pure_mul_pure ← filter.pure_add_pure, | |
| measure_theory.measure.inv.is_mul_left_invariant ← measure_theory.measure.neg.is_add_left_invariant, | |
| continuous_monoid_hom.snd_to_monoid_hom ← continuous_add_monoid_hom.snd_to_add_monoid_hom, | |
| ordered_comm_monoid.mul_comm ← ordered_add_comm_monoid.add_comm, | |
| lex.has_div ← lex.has_sub, | |
| finset.mul_univ_of_one_mem ← finset.add_univ_of_zero_mem, | |
| monoid_hom.eq_on_mclosure ← add_monoid_hom.eq_on_mclosure, | |
| finprod_mem_singleton ← finsum_mem_singleton, | |
| con.rel_eq_coe ← add_con.rel_eq_coe, | |
| pow_eq_mod_order_of ← nsmul_eq_mod_add_order_of, | |
| has_continuous_inv_inf ← has_continuous_neg_inf, | |
| monoid_hom.subgroup_of_range_eq_of_le ← add_monoid_hom.add_subgroup_of_range_eq_of_le, | |
| has_continuous_mul ← has_continuous_add, | |
| measurable_equiv.mul_right ← measurable_equiv.add_right, | |
| is_open.mul_closure ← is_open.add_closure, | |
| filter.ne_bot.of_div_right ← filter.ne_bot.of_sub_right, | |
| units.min_coe ← add_units.min_coe, | |
| continuous_multiset_prod ← continuous_multiset_sum, | |
| div_inv_monoid.div ← sub_neg_monoid.sub, | |
| set.is_pwo.mul ← set.is_pwo.add, | |
| smul_eq_self_of_mem_zpowers ← vadd_eq_self_of_mem_zmultiples, | |
| Group.limit_cone_is_limit ← AddGroup.limit_cone_is_limit, | |
| is_monoid_hom.inv ← is_add_monoid_hom.neg, | |
| set.nonempty.div ← set.nonempty.sub, | |
| finset.prod_ite_one ← finset.sum_ite_zero, | |
| measure_theory.ae_eq_fun.to_germ_monoid_hom ← measure_theory.ae_eq_fun.to_germ_add_monoid_hom, | |
| continuous_map.pow_comp ← continuous_map.nsmul_comp, | |
| ordered_comm_group.to_comm_group ← ordered_add_comm_group.to_add_comm_group, | |
| finprod_unique ← finsum_unique, | |
| right_cancel_semigroup.to_is_right_cancel_mul ← add_right_cancel_semigroup.to_is_right_cancel_add, | |
| measure_theory.ae_eq_fun.coe_fn_mul ← measure_theory.ae_eq_fun.coe_fn_add, | |
| map_mul_right_nhds_one ← map_add_right_nhds_zero, | |
| subgroup.commute_subtype_of_commute ← add_subgroup.commute_subtype_of_commute, | |
| mem_ball_iff_norm'' ← mem_ball_iff_norm, | |
| smul_closure_orbit_subset ← vadd_closure_orbit_subset, | |
| nonempty_interval.snd_mul ← nonempty_interval.snd_add, | |
| finprod_mem_eq_one_of_forall_eq_one ← finsum_mem_eq_zero_of_forall_eq_zero, | |
| smooth_inv ← smooth_neg, | |
| mul_equiv.to_CommMon_iso ← add_equiv.to_AddCommMon_iso, | |
| set.singleton_mul_hom ← set.singleton_add_hom, | |
| function.injective.left_cancel_monoid ← function.injective.add_left_cancel_monoid, | |
| exists_pow_eq_one ← exists_nsmul_eq_zero, | |
| mul_opposite.op_equiv_apply ← add_opposite.op_equiv_apply, | |
| free_group.to_word_injective ← free_add_group.to_word_injective, | |
| mul_le_of_le_one_right' ← add_le_of_nonpos_right, | |
| finset.prod_to_list ← finset.sum_to_list, | |
| Group.group ← AddGroup.add_group, | |
| quotient_group.range_ker_lift_injective ← quotient_add_group.range_ker_lift_injective, | |
| con.quotient_quotient_equiv_quotient ← add_con.quotient_quotient_equiv_quotient, | |
| Semigroup.semigroup ← AddSemigroup.add_semigroup, | |
| subgroup.mem_left_transversals.to_equiv ← add_subgroup.mem_left_transversals.to_equiv, | |
| monoid_hom.mclosure_preimage_le ← add_monoid_hom.mclosure_preimage_le, | |
| is_unit.measurable_const_smul_iff ← is_add_unit.measurable_const_vadd_iff, | |
| sum.has_faithful_smul_right ← sum.has_faithful_vadd_right, | |
| con.map ← add_con.map, | |
| uniform_fun.has_basis_nhds_one_of_basis ← uniform_fun.has_basis_nhds_zero_of_basis, | |
| quotient_group.quotient.group ← quotient_add_group.quotient.add_group, | |
| free_magma.traversable ← free_add_magma.traversable, | |
| submonoid.localization_map.map_mul_right ← add_submonoid.localization_map.map_add_right, | |
| lattice_ordered_comm_group.pos_one ← lattice_ordered_comm_group.pos_zero, | |
| subgroup.left_transversals.diff_self ← add_subgroup.left_transversals.diff_self, | |
| finset.coe_monoid_hom ← finset.coe_add_monoid_hom, | |
| finset.prod_sigma ← finset.sum_sigma, | |
| subgroup.comap_sup_eq_of_le_range ← add_subgroup.comap_sup_eq_of_le_range, | |
| finset.prod_subtype_of_mem ← finset.sum_subtype_of_mem, | |
| one_hom ← zero_hom, | |
| set.mul_indicator_self_mul_compl ← set.indicator_self_add_compl, | |
| unique_prods.unique_mul_of_nonempty ← unique_sums.unique_add_of_nonempty, | |
| semiconj_by.op ← add_semiconj_by.op, | |
| finset.prod_attach ← finset.sum_attach, | |
| list.perm.prod_eq ← list.perm.sum_eq, | |
| monoid_hom.mem_ker ← add_monoid_hom.mem_ker, | |
| group_norm.coe_le_coe ← add_group_norm.coe_le_coe, | |
| division_monoid.div_eq_mul_inv ← subtraction_monoid.sub_eq_add_neg, | |
| subsemigroup.mul_mem ← add_subsemigroup.add_mem, | |
| has_div.div ← has_sub.sub, | |
| finset.prod_mul_distrib ← finset.sum_add_distrib, | |
| set.mul_action ← set.add_action, | |
| inv_one_class.inv_one ← neg_zero_class.neg_zero, | |
| order_of_eq_zero_iff' ← add_order_of_eq_zero_iff', | |
| finset.coe_smul_finset ← finset.coe_vadd_finset, | |
| nhds_mul_hom_apply ← nhds_add_hom_apply, | |
| edist_inv ← edist_neg, | |
| filter.div_mem_div ← filter.sub_mem_sub, | |
| pi.mul_single_mul ← pi.single_add, | |
| free_group.ext_hom ← free_add_group.ext_hom, | |
| CommGroup.forget₂.creates_limit ← AddCommGroup.forget₂.creates_limit, | |
| comm_group.zpow_succ' ← add_comm_group.zsmul_succ', | |
| subgroup.comap_le_comap_of_le_range ← add_subgroup.comap_le_comap_of_le_range, | |
| locally_constant.mul_indicator_of_mem ← locally_constant.indicator_of_mem, | |
| covariants.to_unique_prods ← covariants.to_unique_sums, | |
| submonoid.localization_map.eq_of_eq ← add_submonoid.localization_map.eq_of_eq, | |
| group_seminorm.coe_lt_coe ← add_group_seminorm.coe_lt_coe, | |
| subgroup.smul_to_fun ← add_subgroup.vadd_to_fun, | |
| mul_opposite.is_empty ← add_opposite.is_empty, | |
| mul_lt_mul_of_lt_of_lt ← add_lt_add_of_lt_of_lt, | |
| submonoid.pow_smul_mem_closure_smul ← add_submonoid.nsmul_vadd_mem_closure_vadd, | |
| lipschitz_with_lipschitz_const_mul_edist ← lipschitz_with_lipschitz_const_add_edist, | |
| set.preimage_div_preimage_subset ← set.preimage_sub_preimage_subset, | |
| mul_opposite.group ← add_opposite.add_group, | |
| group_norm.has_coe_to_fun ← add_group_norm.has_coe_to_fun, | |
| mul_lower_closure ← add_lower_closure, | |
| equiv.div_left_eq_inv_trans_mul_left ← equiv.sub_left_eq_neg_trans_add_left, | |
| function.surjective.monoid ← function.surjective.add_monoid, | |
| con.Sup_eq_con_gen ← add_con.Sup_eq_add_con_gen, | |
| set.mul_union ← set.add_union, | |
| min_mul_distrib' ← min_add_distrib', | |
| filter.ne_bot.of_mul_right ← filter.ne_bot.of_add_right, | |
| subgroup.mk_eq_one_iff ← add_subgroup.mk_eq_zero_iff, | |
| is_scalar_tower.op_right ← vadd_assoc_class.op_right, | |
| con.ker_lift_mk ← add_con.ker_lift_mk, | |
| locally_constant.coe_fn_monoid_hom ← locally_constant.coe_fn_add_monoid_hom, | |
| div_monoid_hom_apply ← sub_add_monoid_hom_apply, | |
| free_group.free_group_congr_apply ← free_add_group.free_add_group_congr_apply, | |
| lt_of_mul_lt_of_one_le_left ← lt_of_add_lt_of_nonneg_left, | |
| measure_theory.measure_mul_right_null ← measure_theory.measure_add_right_null, | |
| semiconj_by.reflexive ← add_semiconj_by.reflexive, | |
| submonoid.localization_map.sec ← add_submonoid.localization_map.sec, | |
| submonoid.gi_map_comap ← add_submonoid.gi_map_comap, | |
| continuous.exists_forall_ge_of_has_compact_mul_support ← continuous.exists_forall_ge_of_has_compact_support, | |
| sym_alg.unsym_inv ← sym_alg.unsym_neg, | |
| monoid_hom.comp ← add_monoid_hom.comp, | |
| smooth_within_at_one ← smooth_within_at_zero, | |
| fin.prod_univ_four ← fin.sum_univ_four, | |
| group_seminorm.le_def ← add_group_seminorm.le_def, | |
| monoid_hom.comap_bot ← add_monoid_hom.comap_bot, | |
| finset.div_subset_iff ← finset.sub_subset_iff, | |
| linear_ordered_comm_monoid.npow_succ' ← linear_ordered_add_comm_monoid.nsmul_succ', | |
| mul_inv_le_one_iff_le ← add_neg_nonpos_iff_le, | |
| subsemigroup.eq_top_iff' ← add_subsemigroup.eq_top_iff', | |
| monoid_hom_class.antilipschitz_of_bound ← add_monoid_hom_class.antilipschitz_of_bound, | |
| cont_mdiff_within_at_finset_prod' ← cont_mdiff_within_at_finset_sum', | |
| subgroup.has_bot ← add_subgroup.has_bot, | |
| fin.prod_univ_add ← fin.sum_univ_add, | |
| pi.seminormed_group ← pi.seminormed_add_group, | |
| finprod_comp ← finsum_comp, | |
| dfinsupp_prod_mem ← dfinsupp_sum_mem, | |
| smooth_monoid_morphism ← smooth_add_monoid_morphism, | |
| subset_interior_mul' ← subset_interior_add', | |
| has_smul.smul ← has_vadd.vadd, | |
| filter.mem_smul ← filter.mem_vadd, | |
| measurable.const_div ← measurable.const_sub, | |
| subgroup.inv_mem ← add_subgroup.neg_mem, | |
| nonempty_interval.fst_pow ← nonempty_interval.fst_nsmul, | |
| mul_mem_class.subtype ← add_mem_class.subtype, | |
| ordered_comm_group.mul_one ← ordered_add_comm_group.add_zero, | |
| function.mul_support_prod_mk' ← function.support_prod_mk', | |
| group_norm.group_norm_class ← add_group_norm.add_group_norm_class, | |
| submonoid.bot_or_nontrivial ← add_submonoid.bot_or_nontrivial, | |
| subsemigroup.mem_Sup_of_mem ← add_subsemigroup.mem_Sup_of_mem, | |
| subsemigroup.set_like ← add_subsemigroup.set_like, | |
| zpow_add ← add_zsmul, | |
| tendsto_div_comap_self ← tendsto_sub_comap_self, | |
| con.submonoid ← add_con.add_submonoid, | |
| div_le_div_left' ← sub_le_sub_left, | |
| subgroup.eq_top_of_card_eq ← add_subgroup.eq_top_of_card_eq, | |
| order_dual.covariant_class_mul_le ← order_dual.covariant_class_add_le, | |
| monoid_hom.has_coe_to_fun ← add_monoid_hom.has_coe_to_fun, | |
| monoid_hom.inr_apply ← add_monoid_hom.inr_apply, | |
| continuous_map.mul_comp ← continuous_map.add_comp, | |
| monoid_hom.of_left_inverse_apply ← add_monoid_hom.of_left_inverse_apply, | |
| submonoid.localization_map.eq_iff_exists ← add_submonoid.localization_map.eq_iff_exists, | |
| order_monoid_hom_class.to_monoid_hom_class ← order_add_monoid_hom_class.to_add_monoid_hom_class, | |
| finset.noncomm_prod_mul_distrib_aux ← finset.noncomm_sum_add_distrib_aux, | |
| list.prod ← list.sum, | |
| sym_alg.unsym_ne_one_iff ← sym_alg.unsym_ne_zero_iff, | |
| Magma.large_category ← AddMagma.large_category, | |
| monoid_hom.one_comp ← add_monoid_hom.zero_comp, | |
| tendsto_norm_cocompact_at_top' ← tendsto_norm_cocompact_at_top, | |
| subsemigroup.prod ← add_subsemigroup.prod, | |
| function.mul_support_prod ← function.support_sum, | |
| subsemigroup.comap_equiv_eq_map_symm ← add_subsemigroup.comap_equiv_eq_map_symm, | |
| finset.mul_eq_empty ← finset.add_eq_empty, | |
| filter.pow_mem_pow ← filter.nsmul_mem_nsmul, | |
| quotient_group.map_map ← quotient_add_group.map_map, | |
| finset.subset_mul_left ← finset.subset_add_left, | |
| division_monoid.zpow_succ' ← subtraction_monoid.zsmul_succ', | |
| finprod_mul_distrib ← finsum_add_distrib, | |
| left.mul_lt_mul ← left.add_lt_add, | |
| canonically_ordered_monoid.mul_assoc ← canonically_ordered_add_monoid.add_assoc, | |
| set.Union_smul_eq_set_of_exists ← set.Union_vadd_eq_set_of_exists, | |
| filter.one_prod_one ← filter.zero_sum_zero, | |
| measure_theory.is_fundamental_domain.measure_fundamental_interior ← measure_theory.is_add_fundamental_domain.measure_add_fundamental_interior, | |
| submonoid.localization_map.mk'_eq_iff_eq ← add_submonoid.localization_map.mk'_eq_iff_eq, | |
| quotient_group.mk'_eq_mk' ← quotient_add_group.mk'_eq_mk', | |
| function.mul_support_binop_subset ← function.support_binop_subset, | |
| le_of_mul_le_left ← le_of_add_le_left, | |
| submonoid.map_supr_comap_of_surjective ← add_submonoid.map_supr_comap_of_surjective, | |
| pi.mul_one_class ← pi.add_zero_class, | |
| set.mul_indicator_mul_eq_left ← set.indicator_add_eq_left, | |
| measure_theory.is_fundamental_domain.image_of_equiv ← measure_theory.is_add_fundamental_domain.image_of_equiv, | |
| left_mul ← left_add, | |
| units.unique ← add_units.unique, | |
| tendsto_norm_one ← tendsto_norm_zero, | |
| submonoid.map_equiv_top ← add_submonoid.map_equiv_top, | |
| finset.prod_const_one ← finset.sum_const_zero, | |
| set.mul_indicator_preimage ← set.indicator_preimage, | |
| t2_space_of_properly_discontinuous_smul_of_t2_space ← t2_space_of_properly_discontinuous_vadd_of_t2_space, | |
| group_seminorm_class.to_mul_le_add_hom_class ← add_group_seminorm_class.to_add_le_add_hom_class, | |
| units.is_unit ← add_units.is_add_unit_add_unit, | |
| to_dual_div ← to_dual_sub, | |
| zpow_bit0' ← bit0_zsmul', | |
| filter.div_le_div_right ← filter.sub_le_sub_right, | |
| prod.fst_prod ← prod.fst_sum, | |
| cancel_comm_monoid.npow_succ' ← add_cancel_comm_monoid.nsmul_succ', | |
| ball_div_singleton ← ball_sub_singleton, | |
| min_lt_max_of_mul_lt_mul ← min_lt_max_of_add_lt_add, | |
| right_coset_eq_iff ← right_add_coset_eq_iff, | |
| is_normal_subgroup.to_is_subgroup ← is_normal_add_subgroup.to_is_add_subgroup, | |
| submonoid.closure_closure_coe_preimage ← add_submonoid.closure_closure_coe_preimage, | |
| pow_eq_one_iff_modeq ← nsmul_eq_zero_iff_modeq, | |
| finprod_mem_mul_diff' ← finsum_mem_add_diff', | |
| mul_finprod_cond_ne ← add_finsum_cond_ne, | |
| mul_hom.has_one ← add_hom.has_zero, | |
| monoid_hom.noncomm_pi_coprod_mul_single ← add_monoid_hom.noncomm_pi_coprod_single, | |
| upper_set.coe_smul ← upper_set.coe_vadd, | |
| Group.filtered_colimits.colimit_cocone ← AddGroup.filtered_colimits.colimit_cocone, | |
| mul_opposite.map_op_nhds ← add_opposite.map_op_nhds, | |
| dist_one_right ← dist_zero_right, | |
| finset.subset_one_iff_eq ← finset.subset_zero_iff_eq, | |
| div_le_div_iff_left ← sub_le_sub_iff_left, | |
| topological_group.tendsto_locally_uniformly_on_iff ← topological_add_group.tendsto_locally_uniformly_on_iff, | |
| mul_equiv.to_equiv_mk ← add_equiv.to_equiv_mk, | |
| eq_inv_smul_iff ← eq_neg_vadd_iff, | |
| with_one.coe_mul_hom_apply ← with_zero.coe_add_hom_apply, | |
| list.alternating_prod_cons_cons' ← list.alternating_sum_cons_cons', | |
| equiv.mul_left_one ← equiv.add_left_zero, | |
| finset.mem_inv_smul_finset_iff ← finset.mem_neg_vadd_finset_iff, | |
| group_topology.ext' ← add_group_topology.ext', | |
| free_semigroup.head_mul ← free_add_semigroup.head_add, | |
| fintype.prod_option ← fintype.sum_option, | |
| lex.group ← lex.add_group, | |
| is_open_map_div_left ← is_open_map_sub_left, | |
| measure_theory.strongly_measurable.measurable_set_mul_support ← measure_theory.strongly_measurable.measurable_set_support, | |
| fintype.prod_empty ← fintype.sum_empty, | |
| freiman_hom.to_freiman_hom_coe ← add_freiman_hom.to_add_freiman_hom_coe, | |
| mul_equiv.apply_symm_apply ← add_equiv.apply_symm_apply, | |
| function.periodic.mul ← function.periodic.add, | |
| subgroup.left_coset_equiv_subgroup ← add_subgroup.left_coset_equiv_add_subgroup, | |
| uniform_fun.comm_group ← uniform_fun.add_comm_group, | |
| monoid_hom.coe_coe ← add_monoid_hom.coe_coe, | |
| topological_group ← topological_add_group, | |
| lattice_ordered_comm_group.inf_sq_eq_mul_div_abs_div ← lattice_ordered_comm_group.two_inf_eq_add_sub_abs_sub, | |
| submonoid.mem_map_of_mem ← add_submonoid.mem_map_of_mem, | |
| monoid_hom.compl₂_apply ← add_monoid_hom.compl₂_apply, | |
| continuous_pow ← continuous_nsmul, | |
| free_magma.repr ← free_add_magma.repr, | |
| group.exists_list_of_mem_closure ← add_group.exists_list_of_mem_closure |
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