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src/Provers/make_elim.ML

author | wenzelm |

Sat, 01 Jul 2000 19:55:22 +0200 | |

changeset 9230 | 17ae63f82ad8 |

parent 9172 | 2dbb80d4fdb7 |

child 12605 | c198367640f6 |

permissions | -rw-r--r-- |

GPLed;

(* Title: Provers/make_elim.ML ID: $Id$ Author: Lawrence C Paulson, Cambridge University Computer Laboratory Copyright 2000 University of Cambridge Classical version of Tactic.make_elim In classical logic, we can make stronger elimination rules using this version. For instance, the HOL rule injD is transformed into [| inj ?f; ~ ?W ==> ?f ?x = ?f ?y; ?x = ?y ==> ?W |] ==> ?W while Tactic.make_elim would yield the weaker rule [| inj ?f; ?f ?x = ?f ?y; ?x = ?y ==> PROP ?W |] ==> PROP ?W Such rules can cause Fast_tac to fail and Blast_tac to report "PROOF FAILED" *) signature MAKE_ELIM_DATA = sig val classical : thm (* (~P ==> P) ==> P *) end; functor Make_Elim_Fun(Data: MAKE_ELIM_DATA) = struct local val cla_dist_concl = prove_goal (the_context ()) "[| ~Z_ ==> PROP X_; PROP Y_ ==> Z_; PROP X_ ==> PROP Y_ |] ==> Z_" (fn [premx,premz,premy] => ([(rtac Data.classical 1), (etac (premx RS premy RS premz) 1)])) fun compose_extra nsubgoal (tha,i,thb) = Seq.list_of (bicompose false (false,tha,nsubgoal) i thb) in fun make_elim rl = let fun making (i,rl) = case compose_extra 2 (cla_dist_concl,i,rl) of [] => rl | rl'::_ => making (i+1,rl') in making (2, hd (compose_extra 1 (rl, 1, revcut_rl))) end handle THM _ => (*in default, use the previous version, which never fails*) Tactic.make_elim rl; end end;