pi 📖 | CompOp | 135 mathmath: Pi.monoidalPi'_η, HomologicalComplex.rightUnitor'_inv, Pi.monoidalPi_δ, Limits.pointwiseProduct_obj, MorphismProperty.IsInvertedBy.pi, NatIso.pi_hom, Pi.monoidalCategoryStruct_tensorHom, HomologicalComplex.leftUnitor'_inv_comm, Functor.pi'CompEval_hom_app, Pi.isoApp_refl, piEquivalenceFunctorDiscrete_inverse_obj, Pi.opLaxMonoidalPi_η, NatIso.pi'_inv, Equivalence.pi_inverse, Limits.ι_colimitPointwiseProductToProductColimit_π, GradedObject.comapEquiv_counitIso, Pi.equivalenceOfEquiv_unitIso, Pi.equivalenceOfEquiv_counitIso, MorphismProperty.Pi.containsIdentities, Pi.sum_obj_obj, Pi.braiding_inv_apply, Pi.laxMonoidalPi'_ε, Pi.associator_hom_apply, Equivalence.pi_functor, isCardinalFiltered_pi, initial_eval, Pi.monoidalClosed_closed_adj_counit, piEquivalenceFunctorDiscrete_functor_obj, Pi.closedCounit_app, isIso_pi_iff, Pi.isoApp_symm, FundamentalGroupoidFunctor.piToPiTop_map, Equivalence.instIsEquivalenceForallPi, Pi.closedUnit_app, Limits.IsIPC.isIso, Pi.monoidalCategoryStruct_whiskerLeft, instIsCofilteredOrEmptyForall, Pi.isoApp_hom, Pi.left_unitor_inv_apply, Equivalence.pi_unitIso, Pi.evalCompEqToEquivalenceFunctor_hom, Pi.optionEquivalence_unitIso, Pi.isoApp_trans, Pi.comp_apply, Pi.comap_obj, Functor.pi_map, GradedObject.comapEquiv_unitIso, HomologicalComplex.leftUnitor'_inv_comm_assoc, Limits.coconePointwiseProduct_ι_app, Pi.laxMonoidalPi'_μ, piEquivalenceFunctorDiscrete_unitIso, Pi.monoidalClosed_closed_rightAdj, Pi.η_def, NatTrans.pi'_app, Limits.pointwiseProduct_map, Pi.left_unitor_hom_apply, Pi.isoApp_left_unitor, Limits.pointwiseProductCompEvaluation_inv_app, Pi.id_apply, HomologicalComplex.leftUnitor'_inv, instIsCofilteredForall, Limits.colimitPointwiseProductToProductColimit_app, Pi.isoApp_inv, Functor.eqToHom_proj, Pi.opLaxMonoidalPi'_η, Functor.pi'CompEval_inv_app, NatTrans.pi_app, Pi.sum_obj_map, Pi.monoidalCategoryStruct_tensorUnit, Pi.optionEquivalence_inverse, Pi.monoidalCategoryStruct_tensorObj, Pi.optionEquivalence_counitIso, Pi.opLaxMonoidalPi_δ, Pi.optionEquivalence_functor, Pi.monoidalClosed_closed_adj_unit, Pi.isoApp_associator, Pi.evalCompEqToEquivalenceFunctor_inv, Pi.isoMk_inv, FundamentalGroupoidFunctor.piToPiTop_obj_as, piEquivalenceFunctorDiscrete_inverse_map, NatIso.pi_inv, Pi.monoidalPi_ε, Limits.coconePointwiseProduct_pt, Pi.δ_def, Pi.ihom_map, Pi.sum_map_app, Pi.monoidalPi'_δ, Pi.monoidalCategoryStruct_whiskerRight, Pi.monoidalPi'_ε, Pi.laxMonoidalPi_ε, Limits.ι_colimitPointwiseProductToProductColimit_π_assoc, Functor.pi_obj, isGroupoidPi, Pi.eval_obj, Pi.equivalenceOfEquiv_inverse, Pi.monoidalPi_μ, Pi.ihom_obj, GradedObject.eqToHom_apply, Pi.right_unitor_inv_apply, Limits.pointwiseProductCompEvaluation_hom_app, Pi.isoApp_braiding, final_eval, NatIso.pi'_hom, piEquivalenceFunctorDiscrete_functor_map, Pi.eval_map, Pi.monoidalPi_η, Pi.associator_inv_apply, Functor.IsLocalization.pi, Functor.pi'_map, Functor.pi'_eval, Pi.isoMk_hom, Pi.isoApp_right_unitor, Pi.instIsMonoidalForallPi, Pi.braiding_hom_apply, Pi.μ_def, Limits.Types.isIso_colimitPointwiseProductToProductColimit, HomologicalComplex.rightUnitor'_inv_comm, Pi.comapComp_hom_app, piEquivalenceFunctorDiscrete_counitIso, Pi.equivalenceOfEquiv_functor, Equivalence.pi_counitIso, Pi.ε_def, Pi.opLaxMonoidalPi'_δ, Pi.comapId_inv_app, instIsFilteredOrEmptyForall, Pi.comapEvalIsoEval_inv_app, Pi.right_unitor_hom_apply, Pi.comapEvalIsoEval_hom_app, Pi.laxMonoidalPi_μ, Pi.monoidalPi'_μ, instIsFilteredForall, Pi.comapComp_inv_app, Pi.comap_map, Pi.comapId_hom_app, Functor.pi'_obj
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