1 (**************************************************************************)
4 (* ||A|| A project by Andrea Asperti *)
6 (* ||I|| Developers: *)
7 (* ||T|| The HELM team. *)
8 (* ||A|| http://helm.cs.unibo.it *)
10 (* \ / This file is distributed under the terms of the *)
11 (* v GNU General Public License Version 2 *)
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15 (* This file was automatically generated: do not edit *********************)
19 (*#**********************************************************************)
21 (* v * The Coq Proof Assistant / The Coq Development Team *)
23 (* <O___,, * INRIA-Rocquencourt & LRI-CNRS-Orsay *)
25 (* \VV/ *************************************************************)
27 (* // * This file is distributed under the terms of the *)
29 (* * GNU Lesser General Public License Version 2.1 *)
31 (*#**********************************************************************)
33 (*i $Id: Operators_Properties.v,v 1.7 2003/11/29 17:28:41 herbelin Exp $ i*)
35 (*#***************************************************************************)
39 (*#***************************************************************************)
41 include "Relations/Relation_Definitions.ma".
43 include "Relations/Relation_Operators.ma".
50 cic:/Coq/Relations/Operators_Properties/Properties/A.var
54 cic:/Coq/Relations/Operators_Properties/Properties/R.var
57 inline procedural "cic:/Coq/Relations/Operators_Properties/Properties/incl.con" "Properties__" as definition.
60 Section Clos_Refl_Trans
63 inline procedural "cic:/Coq/Relations/Operators_Properties/clos_rt_is_preorder.con" as lemma.
65 inline procedural "cic:/Coq/Relations/Operators_Properties/clos_rt_idempotent.con" as lemma.
67 inline procedural "cic:/Coq/Relations/Operators_Properties/clos_refl_trans_ind_left.con" as lemma.
74 Section Clos_Refl_Sym_Trans
77 inline procedural "cic:/Coq/Relations/Operators_Properties/clos_rt_clos_rst.con" as lemma.
79 inline procedural "cic:/Coq/Relations/Operators_Properties/clos_rst_is_equiv.con" as lemma.
81 inline procedural "cic:/Coq/Relations/Operators_Properties/clos_rst_idempotent.con" as lemma.
84 End Clos_Refl_Sym_Trans