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(* 02110-1301 USA                                                     *)
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(*                 The Calculus of Inductive Constructions                  *)
(*                                                                          *)
(*                                Projet Coq                                *)
(*                                                                          *)
(*                     INRIA                        ENS-CNRS                *)
(*              Rocquencourt                        Lyon                    *)
(*                                                                          *)
(*                                 Coq V6.1                                 *)
(*                               Oct 1st 1996                               *)
(*                                                                          *)
(****************************************************************************)
(*                                    CAT.v                                 *)
(****************************************************************************)
(*****************************************************************************)
(*          Projet Coq - Calculus of Inductive Constructions V5.10           *)
(*****************************************************************************)
(*                                                                           *)
(*          Category Theory : The Category CAT                               *)
(*                                                                           *)
(*          Amokrane Saibi May 1994                                          *)
(*                                                                           *)
(*****************************************************************************)
Require Export IdCAT.
Require Export Category_dup1.
Set Implicit Arguments.
Unset Strict Implicit.
(* Functor composition operator *)

Lemma Comp_Functor_congr : Congr_law' Comp_Functor.
Definition Comp_CAT := Build_Comp' Comp_Functor_congl Comp_Functor_congr.