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Require Import Setoid.
Section transition_gen.
Variable I : Type.
Variable I_eq :I -> I -> Prop.
Variable I_eq_equiv : Setoid_Theory I I_eq.
(* Add Relation I I_eq
reflexivity proved by I_eq_equiv.(Seq_refl I I_eq)
symmetry proved by I_eq_equiv.(Seq_sym I I_eq)
transitivity proved by I_eq_equiv.(Seq_trans I I_eq)
as I_eq_relation. *)
Add Setoid I I_eq I_eq_equiv as I_with_eq.
Variable F : I -> Type.
Variable F_morphism : forall i j, I_eq i j -> F i = F j.
Add Morphism F with signature I_eq ==> (@eq _) as F_morphism2.
Admitted.
End transition_gen.
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