Declaration
correspondence_containment_evidence
Mathlib.Algebra.Group.Correspondence
Packages
2
Module
63
Theorem
750
Declarations
1016
信頼境界外の sidecar
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Statement
forall (G : Sort succ u), forall (one : G), forall (mul : forall (a : G), forall (b : G), G), forall (inv : forall (a : G), G), forall (N : forall (x : G), Prop), forall (group_args : @GroupLawArgs.{succ u} G one mul inv), forall (n_normal : @NormalSubgroupLawArgs.{succ u} G one mul inv N), forall (K : forall (q : @NormalQuot.{u} G one mul inv N group_args n_normal), Prop), forall (k_args : @SubgroupLawArgs.{succ u} (@NormalQuot.{u} G one mul inv N group_args n_normal) (@NormalQuotOne.{u} G one mul inv N group_args n_normal) (@NormalQuotMul.{u} G one mul inv N group_args n_normal) (@NormalQuotInv.{u} G one mul inv N group_args n_normal) K), @CorrespondenceContainmentEvidence.{u} G one mul inv N group_args n_normal K k_argsProof term
fun G => fun one => fun mul => fun inv => fun N => fun group_args => fun n_normal => fun K => fun k_args => @CorrespondenceContainmentEvidence.mk.{u} G one mul inv N group_args n_normal K k_args (@correspondence_preimage_contains_normal.{u} G one mul inv N group_args n_normal K k_args)Constants
Mathlib.Algebra.Group.Basic.GroupLawArgs
Interface hash: sha256:2d87332e5e2af4c4567f00f441f3a30fa8780563655728bc695cf467701fd8db
Mathlib.Algebra.Group.Correspondence.CorrespondenceContainmentEvidence
Interface hash: sha256:ffd0a786dd3c53ea82471a1748893d6c004566743686d5d6ca2c48b7ab6bca5e
Mathlib.Algebra.Group.Quotient.NormalQuot
Interface hash: sha256:ac0d31805001e1ea1fe46e644b7187eb3e256364063df8dec29e9007eb5b31e4
Mathlib.Algebra.Group.Quotient.Group.NormalQuotInv
Interface hash: sha256:48c57585d84f854e4b883ace7c853e387b1b08401e853aae45343b2bc35b3103
Mathlib.Algebra.Group.Quotient.Group.NormalQuotMul
Interface hash: sha256:95284af9f36887cea051b9a93b81e820a0a72e0051f49a837fe897a74c13ee7f
Mathlib.Algebra.Group.Quotient.Group.NormalQuotOne
Interface hash: sha256:696d111c03bd74b79a622454c0959bdc5f47662e1c695264f160a2d73d1ef910
Mathlib.Algebra.Group.Subgroup.NormalSubgroupLawArgs
Interface hash: sha256:808ae35e6b38f18f2fa58c14eebebbc2e93b11d1887b258bff2cea4daf9d9fb8
Mathlib.Algebra.Group.Subgroup.SubgroupLawArgs
Interface hash: sha256:ab8653cb757048257bdb25d2e3319a7cc9476c36a6a5c1e17a97e8bdc2962a8c