negOnePow đ | CompOp | 101 mathmath: Polynomial.ascPochhammer_smeval_neg_eq_descPochhammer, Polynomial.Chebyshev.U_eval_zero, negOnePow_abs, Function.Antiperiodic.add_int_mul_eq, CochainComplex.HomComplex.Cochain.δ_single, CategoryTheory.Pretriangulated.Triangle.shiftFunctor_map_homâ, CochainComplex.shiftShortComplexFunctorIso_hom_app_Ďâ, CategoryTheory.Pretriangulated.Triangle.shiftFunctor_obj, HomologicalComplexâ.Dâ_totalShiftâXIso_hom_assoc, HomologicalComplexâ.Dâ_totalShiftâXIso_hom_assoc, Polynomial.Chebyshev.T_eval_zero, negOnePow_eq_neg_one_iff, Function.Antiperiodic.sub_int_mul_eq, negOnePow_eq_iff, CochainComplex.Κ_mapBifunctorShiftâIso_hom_f_assoc, CochainComplex.HomComplex.δ_v, Polynomial.Chebyshev.T_eval_two_mul_zero, Polynomial.Chebyshev.T_eval_neg, ComplexShape.eulerCharSignsUpInt_Ď, Ring.choose_neg, HomologicalComplexâ.Κ_totalShiftâIso_inv_f_assoc, CochainComplex.HomComplex.Cochain.leftShift_comp, Polynomial.Chebyshev.U_eval_neg_one, negOnePow_two_mul, cast_negOnePow, CochainComplex.HomComplex.Cochain.leftShift_rightShift_eq_negOnePow_rightShift_leftShift, CochainComplex.HomComplex.Cochain.leftShift_rightShift, negOnePow_add, CochainComplex.shiftShortComplexFunctor'_hom_app_Ďâ, CochainComplex.HomComplex.Cochain.leftUnshift_v, CochainComplex.HomComplex.Cochain.rightShift_leftShift, HomologicalComplexâ.totalShiftâIso_hom_totalShiftâIso_hom, negOnePow_neg, HomologicalComplexâ.Dâ_totalShiftâXIso_hom_assoc, Function.Antiperiodic.add_zsmul_eq, negOnePow_one, HomologicalComplexâ.Dâ_totalShiftâXIso_hom_assoc, CochainComplex.HomComplex.δ_comp, negOnePow_odd, ComplexShape.eulerCharSignsDownInt_Ď, negOnePow_def, Ring.choose_neg', CochainComplex.shiftFunctor_map_f, Function.Antiperiodic.zsmul_sub_eq, HomologicalComplexâ.Κ_totalShiftâIso_hom_f_assoc, CochainComplex.shiftShortComplexFunctorIso_hom_app_Ďâ, abs_negOnePow, negOnePow_two_mul_add_one, Polynomial.Chebyshev.U_eval_two_mul_zero, CochainComplex.Κ_mapBifunctorShiftâIso_hom_f, HomologicalComplexâ.Dâ_totalShiftâXIso_hom, HomologicalComplexâ.Dâ_totalShiftâXIso_hom, Matrix.submatrix_succAbove_det_eq_negOnePow_submatrix_succAbove_det', CochainComplex.HomComplex.Cochain.δ_toSingleMk, negOnePow_sub, Polynomial.Chebyshev.U_eval_neg, CochainComplex.HomComplex.Cochain.δ_shift, CochainComplex.shiftShortComplexFunctor'_hom_app_Ďâ, HomologicalComplexâ.totalShiftâIso_trans_totalShiftâIso, Polynomial.Chebyshev.C_eval_neg_two, Polynomial.Chebyshev.T_eval_zero_of_even, CategoryTheory.CatCenter.app_neg_one_zpow, coe_negOnePow_natCast, CochainComplex.HomComplex.Cochain.δ_rightUnshift, negOnePow_zero, CochainComplex.HomComplex.Cochain.δ_rightShift, HomologicalComplexâ.Κ_totalShiftâIso_inv_f, CochainComplex.HomComplex.Cochain.leftShift_v, Matrix.submatrix_succAbove_det_eq_negOnePow_submatrix_succAbove_det, ComplexShape.Ď_def, CategoryTheory.Pretriangulated.Triangle.shiftFunctor_map_homâ, CochainComplex.HomComplex.Cochain.δ_leftUnshift, negOnePow_even, CochainComplex.shiftFunctor_obj_d', HomologicalComplexâ.totalShiftâIso_hom_totalShiftâIso_hom_assoc, CochainComplex.mapBifunctorShiftâIso_trans_mapBifunctorShiftâIso, CochainComplex.shiftShortComplexFunctor'_inv_app_Ďâ, HomologicalComplexâ.Κ_totalShiftâIso_hom_f, CochainComplex.mappingCone.δ_descCochain, Polynomial.Chebyshev.one_lt_negOnePow_mul_eval_T_real, CategoryTheory.Pretriangulated.Triangle.shiftFunctor_map_homâ, Polynomial.Chebyshev.one_le_negOnePow_mul_eval_T_real, Polynomial.Chebyshev.T_eval_neg_one, ComplexShape.Îľ_up_â¤, CochainComplex.shiftShortComplexFunctor'_inv_app_Ďâ, CochainComplex.shiftShortComplexFunctorIso_inv_app_Ďâ, HomologicalComplexâ.Dâ_totalShiftâXIso_hom, HomologicalComplexâ.Dâ_totalShiftâXIso_hom, Polynomial.Chebyshev.S_eval_neg_two, Function.Antiperiodic.int_mul_sub_eq, negOnePow_succ, CochainComplex.HomComplex.Cochain.δ_leftShift, CochainComplex.HomComplex.δ_zero_cochain_comp, negOnePow_eq_one_iff, CochainComplex.shiftShortComplexFunctorIso_inv_app_Ďâ, cast_negOnePow_natCast, CochainComplex.shiftFunctor_obj_d, negOnePow_mul_self, Polynomial.Chebyshev.U_eval_zero_of_even, Polynomial.Chebyshev.eval_T_real_cos_int_mul_pi_div, Function.Antiperiodic.sub_zsmul_eq
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