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(************************************************************************)
(* v * The Coq Proof Assistant / The Coq Development Team *)
(* <O___,, * INRIA - CNRS - LIX - LRI - PPS - Copyright 1999-2014 *)
(* \VV/ **************************************************************)
(* // * This file is distributed under the terms of the *)
(* * GNU Lesser General Public License Version 2.1 *)
(************************************************************************)
(* *)
(* Micromega: A reflexive tactic using the Positivstellensatz *)
(* *)
(* Frédéric Besson (Irisa/Inria) 2006-2008 *)
(* *)
(************************************************************************)
(* Used to generate micromega.ml *)
Require Import ZMicromega.
Require Import QMicromega.
Require Import RMicromega.
Require Import VarMap.
Require Import RingMicromega.
Require Import NArith.
Require Import QArith.
Extract Inductive prod => "( * )" [ "(,)" ].
Extract Inductive list => list [ "[]" "(::)" ].
Extract Inductive bool => bool [ true false ].
Extract Inductive sumbool => bool [ true false ].
Extract Inductive option => option [ Some None ].
Extract Inductive sumor => option [ Some None ].
(** Then, in a ternary alternative { }+{ }+{ },
- leftmost choice (Inleft Left) is (Some true),
- middle choice (Inleft Right) is (Some false),
- rightmost choice (Inright) is (None) *)
(** To preserve its laziness, andb is normally expansed.
Let's rather use the ocaml && *)
Extract Inlined Constant andb => "(&&)".
Require Import Reals.
Extract Constant R => "int".
Extract Constant R0 => "0".
Extract Constant R1 => "1".
Extract Constant Rplus => "( + )".
Extract Constant Rmult => "( * )".
Extract Constant Ropp => "fun x -> - x".
Extract Constant Rinv => "fun x -> 1 / x".
Extraction "micromega.ml"
List.map simpl_cone (*map_cone indexes*)
denorm Qpower
n_of_Z N.of_nat ZTautoChecker ZWeakChecker QTautoChecker RTautoChecker find.
(* Local Variables: *)
(* coding: utf-8 *)
(* End: *)
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