| Name | Category | Theorems |
desc 📖 | CompOp | 10 mathmath: ofHom_desc, inr_desc_assoc, inl_desc, inr_f_desc_f, inl_v_desc_f_assoc, inr_desc, inl_v_desc_f, lift_desc_f, desc_f, inr_f_desc_f_assoc
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descCochain 📖 | CompOp | 11 mathmath: inl_v_descCochain_v_assoc, ofHom_desc, liftCochain_descCochain, liftCochain_v_descCochain_v, descCocycle_coe, inr_f_descCochain_v_assoc, inr_f_descCochain_v, inl_v_descCochain_v, inl_descCochain, δ_descCochain, inr_descCochain
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descCocycle 📖 | CompOp | 1 mathmath: descCocycle_coe
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descHomotopy 📖 | CompOp | — |
fst 📖 | CompOp | 32 mathmath: id, inr_f_fst_v, d_snd_v, lift_f_fst_v, id_X, d_snd_v'_assoc, lift_f_fst_v_assoc, ext_to_iff, lift_fst, ext_cochain_to_iff, liftCochain_v_fst_v, decomp_from, d_snd_v_assoc, d_snd_v', liftCochain_fst, d_fst_v_assoc, δ_snd, inl_v_fst_v, inr_f_fst_v_assoc, inl_fst, liftCochain_v_fst_v_assoc, desc_f, d_fst_v'_assoc, d_fst_v', inl_fst_assoc, mapHomologicalComplexXIso'_hom, δ_descCochain, inl_v_fst_v_assoc, inr_fst, mapHomologicalComplexXIso'_inv, d_fst_v, inr_fst_assoc
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inl 📖 | CompOp | 31 mathmath: δ_inl, inl_v_descCochain_v_assoc, id, inl_snd_assoc, inl_v_triangle_mor₃_f, id_X, ext_from_iff, inl_snd, inl_desc, inl_v_desc_f_assoc, inl_v_triangle_mor₃_f_assoc, inl_v_snd_v_assoc, inl_v_fst_v, ext_cochain_from_iff, inl_v_d_assoc, inl_v_desc_f, inl_v_descShortComplex_f_assoc, decomp_to, inl_fst, δ_liftCochain, inl_v_d, inl_v_descCochain_v, inl_fst_assoc, inl_descCochain, mapHomologicalComplexXIso'_hom, inl_v_descShortComplex_f, triangleRotateShortComplexSplitting_s, inl_v_snd_v, lift_f, inl_v_fst_v_assoc, mapHomologicalComplexXIso'_inv
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inr 📖 | CompOp | 52 mathmath: CochainComplex.mappingConeCompTriangleh_comm₁_assoc, δ_inl, inr_f_d_assoc, id, inr_f_fst_v, inr_desc_assoc, CochainComplex.mappingConeCompTriangle_mor₃, rotateHomotopyEquiv_comm₂_assoc, inr_f_d, inr_f_descShortComplex_f_assoc, inr_triangleδ, id_X, inr_descShortComplex_assoc, inr_snd_assoc, CochainComplex.mappingConeCompHomotopyEquiv_comm₁, rotateHomotopyEquiv_comm₂, triangleMapOfHomotopy_comm₂, ext_from_iff, CochainComplex.shift_f_comp_mappingConeHomOfDegreewiseSplitIso_inv, CochainComplex.mappingConeCompHomotopyEquiv_comm₁_assoc, inr_f_snd_v, inr_f_desc_f, map_inr, inr_triangleδ_assoc, inr_f_triangle_mor₃_f, triangle_mor₂, inr_f_descCochain_v_assoc, ext_cochain_from_iff, inr_desc, inr_f_descCochain_v, triangleMapOfHomotopy_comm₂_assoc, rotateHomotopyEquiv_comm₃_assoc, inr_f_fst_v_assoc, inl_v_d_assoc, inr_snd, decomp_to, δ_liftCochain, inl_v_d, inr_f_snd_v_assoc, CochainComplex.shift_f_comp_mappingConeHomOfDegreewiseSplitIso_inv_assoc, inr_descShortComplex, mapHomologicalComplexXIso'_hom, inr_f_descShortComplex_f, inr_f_triangle_mor₃_f_assoc, inr_descCochain, CochainComplex.mappingConeCompTriangleh_comm₁, rotateHomotopyEquiv_comm₃, lift_f, inr_fst, mapHomologicalComplexXIso'_inv, inr_f_desc_f_assoc, inr_fst_assoc
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liftCochain 📖 | CompOp | 11 mathmath: liftCochain_v_snd_v_assoc, liftCochain_v_snd_v, liftCochain_descCochain, liftCocycle_coe, liftCochain_v_descCochain_v, ofHom_lift, liftCochain_v_fst_v, liftCochain_fst, liftCochain_snd, liftCochain_v_fst_v_assoc, δ_liftCochain
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liftCocycle 📖 | CompOp | 1 mathmath: liftCocycle_coe
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liftHomotopy 📖 | CompOp | — |
mapHomologicalComplexIso 📖 | CompOp | 2 mathmath: map_inr, map_δ
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mapHomologicalComplexXIso 📖 | CompOp | 1 mathmath: mapHomologicalComplexXIso_eq
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mapHomologicalComplexXIso' 📖 | CompOp | 3 mathmath: mapHomologicalComplexXIso_eq, mapHomologicalComplexXIso'_hom, mapHomologicalComplexXIso'_inv
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snd 📖 | CompOp | 31 mathmath: id, liftCochain_v_snd_v_assoc, liftCochain_v_snd_v, d_snd_v, inl_snd_assoc, id_X, d_snd_v'_assoc, inr_snd_assoc, inl_snd, inr_f_snd_v, ext_to_iff, ext_cochain_to_iff, decomp_from, inl_v_snd_v_assoc, d_snd_v_assoc, d_snd_v', δ_snd, liftCochain_snd, triangleRotateShortComplexSplitting_r, lift_snd, CochainComplex.cm5b.i_f_comp, inr_snd, desc_f, inr_f_snd_v_assoc, CochainComplex.cm5b.i_f_comp_assoc, mapHomologicalComplexXIso'_hom, δ_descCochain, inl_v_snd_v, lift_f_snd_v, lift_f_snd_v_assoc, mapHomologicalComplexXIso'_inv
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