| Metric | Count |
Definitionsadd, neg, add, comp, compLeft, compRight, equivSubZero, hβ, hβ, hβ, hβ, neg, ofEq, ofNullHomotopic, op, refl, sub, trans, unop, HomotopyEquiv, hom, homotopyHomInvId, homotopyInvHomId, inv, refl, trans, add, neg, ofNullHomotopic, add, neg, ofNullHomotopic, instAddCommGroupHom, instAddHom, instNegHom, instPreadditive, instSubHom, nullHomotopic | 38 |
Theoremsadd_left, add_right, neg_left, neg_right, add_hβ, add_hβ, add_hβ, add_hβ, commβ, commβ, commβ, compLeft_hβ, compLeft_hβ, compLeft_hβ, compLeft_hβ, compRight_hβ, compRight_hβ, compRight_hβ, compRight_hβ, comp_hβ, comp_hβ, comp_hβ, comp_hβ, eq_add_nullHomotopic, equivSubZero_apply, equivSubZero_symm_apply, ext, ext_iff, g_hβ, g_hβ_assoc, homologyMap'_congr, homologyMap_congr, hβ_f, hβ_f_assoc, leftHomologyMap'_congr, leftHomologyMap_congr, neg_hβ, neg_hβ, neg_hβ, neg_hβ, ofEq_hβ, ofEq_hβ, ofEq_hβ, ofEq_hβ, ofNullHomotopic_hβ, ofNullHomotopic_hβ, ofNullHomotopic_hβ, ofNullHomotopic_hβ, op_hβ, op_hβ, op_hβ, op_hβ, refl_hβ, refl_hβ, refl_hβ, refl_hβ, rightHomologyMap'_congr, rightHomologyMap_congr, sub_hβ, sub_hβ, sub_hβ, sub_hβ, symm_hβ, symm_hβ, symm_hβ, symm_hβ, trans_hβ, trans_hβ, trans_hβ, trans_hβ, unop_hβ, unop_hβ, unop_hβ, unop_hβ, ext, ext_iff, refl_hom, refl_homotopyHomInvId, refl_homotopyInvHomId, refl_inv, symm_hom, symm_homotopyHomInvId, symm_homotopyInvHomId, symm_inv, trans_hom, trans_homotopyHomInvId, trans_homotopyInvHomId, trans_inv, add_ΟH, add_ΟK, neg_ΟH, neg_ΟK, add_ΟH, add_ΟQ, neg_ΟH, neg_ΟQ, add_liftCycles, add_Οβ, add_Οβ, add_Οβ, cyclesFunctor_additive, cyclesMap'_add, cyclesMap'_neg, cyclesMap'_sub, cyclesMap_add, cyclesMap_neg, cyclesMap_sub, homologyFunctor_additive, homologyMap'_add, homologyMap'_neg, homologyMap'_nullHomotopic, homologyMap'_sub, homologyMap_add, homologyMap_neg, homologyMap_nullHomotopic, homologyMap_sub, leftHomologyFunctor_additive, leftHomologyMap'_add, leftHomologyMap'_neg, leftHomologyMap'_nullHomotopic, leftHomologyMap'_sub, leftHomologyMap_add, leftHomologyMap_neg, leftHomologyMap_nullHomotopic, leftHomologyMap_sub, neg_Οβ, neg_Οβ, neg_Οβ, nullHomotopic_Οβ, nullHomotopic_Οβ, nullHomotopic_Οβ, opcyclesFunctor_additive, opcyclesMap'_add, opcyclesMap'_neg, opcyclesMap'_sub, opcyclesMap_add, opcyclesMap_neg, opcyclesMap_sub, rightHomologyFunctor_additive, rightHomologyMap'_add, rightHomologyMap'_neg, rightHomologyMap'_nullHomotopic, rightHomologyMap'_sub, rightHomologyMap_add, rightHomologyMap_neg, rightHomologyMap_nullHomotopic, rightHomologyMap_sub, sub_liftCycles, sub_Οβ, sub_Οβ, sub_Οβ | 151 |
| Total | 189 |
| Name | Category | Theorems |
add π | CompOp | 5 mathmath: add_hβ, equivSubZero_symm_apply, add_hβ, add_hβ, add_hβ
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comp π | CompOp | 4 mathmath: comp_hβ, comp_hβ, comp_hβ, comp_hβ
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compLeft π | CompOp | 6 mathmath: compLeft_hβ, CategoryTheory.ShortComplex.HomotopyEquiv.trans_homotopyHomInvId, compLeft_hβ, compLeft_hβ, CategoryTheory.ShortComplex.HomotopyEquiv.trans_homotopyInvHomId, compLeft_hβ
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compRight π | CompOp | 6 mathmath: compRight_hβ, compRight_hβ, compRight_hβ, compRight_hβ, CategoryTheory.ShortComplex.HomotopyEquiv.trans_homotopyHomInvId, CategoryTheory.ShortComplex.HomotopyEquiv.trans_homotopyInvHomId
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equivSubZero π | CompOp | 2 mathmath: equivSubZero_symm_apply, equivSubZero_apply
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hβ π | CompOp | 21 mathmath: hβ_f_assoc, refl_hβ, commβ, sub_hβ, op_hβ, ofNullHomotopic_hβ, unop_hβ, compRight_hβ, smul_hβ, ofEq_hβ, symm_hβ, add_hβ, op_hβ, trans_hβ, neg_hβ, eq_add_nullHomotopic, comp_hβ, compLeft_hβ, ext_iff, unop_hβ, hβ_f
|
hβ π | CompOp | 20 mathmath: commβ, smul_hβ, unop_hβ, op_hβ, add_hβ, sub_hβ, neg_hβ, compRight_hβ, ofNullHomotopic_hβ, refl_hβ, comp_hβ, unop_hβ, eq_add_nullHomotopic, trans_hβ, commβ, ofEq_hβ, op_hβ, ext_iff, symm_hβ, compLeft_hβ
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hβ π | CompOp | 20 mathmath: unop_hβ, compLeft_hβ, op_hβ, smul_hβ, refl_hβ, ofEq_hβ, commβ, compRight_hβ, ofNullHomotopic_hβ, trans_hβ, unop_hβ, add_hβ, eq_add_nullHomotopic, symm_hβ, sub_hβ, commβ, op_hβ, ext_iff, comp_hβ, neg_hβ
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hβ π | CompOp | 21 mathmath: comp_hβ, op_hβ, g_hβ_assoc, refl_hβ, unop_hβ, smul_hβ, commβ, compRight_hβ, symm_hβ, sub_hβ, op_hβ, trans_hβ, neg_hβ, compLeft_hβ, eq_add_nullHomotopic, g_hβ, ext_iff, ofEq_hβ, ofNullHomotopic_hβ, add_hβ, unop_hβ
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neg π | CompOp | 4 mathmath: neg_hβ, neg_hβ, neg_hβ, neg_hβ
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ofEq π | CompOp | 10 mathmath: CategoryTheory.ShortComplex.HomotopyEquiv.refl_homotopyHomInvId, ofEq_hβ, ofEq_hβ, equivSubZero_symm_apply, CategoryTheory.ShortComplex.HomotopyEquiv.trans_homotopyHomInvId, equivSubZero_apply, ofEq_hβ, ofEq_hβ, CategoryTheory.ShortComplex.HomotopyEquiv.trans_homotopyInvHomId, CategoryTheory.ShortComplex.HomotopyEquiv.refl_homotopyInvHomId
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ofNullHomotopic π | CompOp | 4 mathmath: ofNullHomotopic_hβ, ofNullHomotopic_hβ, ofNullHomotopic_hβ, ofNullHomotopic_hβ
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op π | CompOp | 4 mathmath: op_hβ, op_hβ, op_hβ, op_hβ
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refl π | CompOp | 6 mathmath: refl_hβ, refl_hβ, refl_hβ, equivSubZero_symm_apply, refl_hβ, equivSubZero_apply
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sub π | CompOp | 5 mathmath: sub_hβ, sub_hβ, sub_hβ, equivSubZero_apply, sub_hβ
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trans π | CompOp | 8 mathmath: equivSubZero_symm_apply, trans_hβ, CategoryTheory.ShortComplex.HomotopyEquiv.trans_homotopyHomInvId, equivSubZero_apply, trans_hβ, trans_hβ, trans_hβ, CategoryTheory.ShortComplex.HomotopyEquiv.trans_homotopyInvHomId
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unop π | CompOp | 4 mathmath: unop_hβ, unop_hβ, unop_hβ, unop_hβ
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