GtkDisprove.hs revision 6150196e8d99f7161a622fdc1a872fecd378195f
{- |
Module : $Header$
Description : Gtk Module to enable disproving Theorems
Copyright : (c) Simon Ulbricht, Uni Bremen 2010
License : similar to LGPL, see HetCATS/LICENSE.txt or LIZENZ.txt
Maintainer : tekknix@informatik.uni-bremen.de
Stability : provisional
Portability : portable
This module provides a disproving module that checks consistency of inverted
theorems.
-}
module GUI.GtkDisprove where
import Static.GTheory
import Static.DevGraph
import Proofs.AbstractState
import Common.ExtSign
import Common.Result
import Common.AS_Annotation
import Common.OrderedMap as OMap
import Comorphisms.LogicGraph
import GUI.GtkUtils
import Logic.Logic
import Logic.Prover
import Logic.Comorphism
import Logic.Coerce
import Logic.Grothendieck
import Data.List
import Data.Graph.Inductive.Graph
import System.Timeout
-- TODO use return value of consistencyCheck and mark node
-- TODO implement in GtkProverGui
disproveThmMultiple :: [String] -> LNode DGNodeLab -> ProofState lid sentence
-> Int -> IO (ProofState lid sentence)
disproveThmMultiple = undefined
disproveThmSingle :: Logic lid sublogics
basic_spec sentence symb_items symb_map_items
sign morphism symbol raw_symbol proof_tree =>
String -> LNode DGNodeLab -> ProofState lid sentence
-> Int -> IO (ProofState lid sentence)
disproveThmSingle selGoal (_, lbl) state t'' =
let info s = infoDialog ("Disprove " ++ selGoal) s in
case globalTheory lbl of
Nothing -> error "GtkDisprove.disproveThmSingle(0)"
Just (G_theory lid1 (ExtSign sign symb) idx axs idx') -> do
let axs' = OMap.filter isAxiom axs
negSen = case OMap.lookup selGoal axs of
Nothing -> error "GtkDisprove.disproveThmSingle(1)"
Just sen ->
case negation lid1 $ sentence sen of
Nothing -> error "GtkDisprove.disproveThmSingle(2)"
Just sen' -> sen { sentence = sen', isAxiom = True }
sens = OMap.insert selGoal negSen axs'
lSen = toNamedList sens
subL = sublogicOfTh (G_theory lid1 (ExtSign sign symb) idx sens idx')
lcc = getConsCheckers $ findComorphismPaths logicGraph subL
case selectConsChecker "darwin" lcc of
Nothing -> do
info "failed to find Consistency Checker for inverted theorem"
return state
Just (G_cons_checker lid4 cc, cm@(Comorphism cid)) -> do
let lidS = sourceLogic cid
lidT = targetLogic cid
case do
bTh'@(sig1, _) <- coerceBasicTheory lid1 lidS "" (sign, lSen)
(sig2, sens2) <- wrapMapTheory cid bTh'
incl <- subsig_inclusion lidT (empty_signature lidT) sig2
return (sig1, TheoryMorphism
{ tSource = emptyTheory lidT
, tTarget = Theory sig2 $ toThSens sens2
, tMorphism = incl }) of
Result _ Nothing -> do
info "Error: could not construct TheoryMorphism"
return state -- node is not changed
Result _ (Just (_, mor)) -> do
let thName = getDGNodeName lbl
t' = t'' * 1000000
ts = TacticScript $ if ccNeedsTimer cc then "" else show t''
cc' <- coerceConsChecker lid4 lidT "" cc
putStrLn $ "[Using ConsChecker:] " ++ ccName cc'
ccS <- (if ccNeedsTimer cc' then timeout t' else ((return . Just) =<<))
(ccAutomatic cc' thName ts mor [])
case ccS of
Just ccStatus ->
case ccResult ccStatus of
Just b -> if b
then let ps' = openProofStatus selGoal
(ccName cc') (ccProofTree ccStatus)
ps = ps' { goalStatus = Disproved }
in do
info "Goal has been disproved!"
return $ markProved cm lidT [ps] state
else do
info "Goal could not be disproved(1)!"
return state
Nothing -> do
info "Goal could not be disproved(2)!"
return state
Nothing -> do
info "Goal could not be disproved(3)!"
return state
selectConsChecker :: String -> [(G_cons_checker, AnyComorphism)]
-> Maybe (G_cons_checker, AnyComorphism)
selectConsChecker _ [] = Nothing
selectConsChecker s cc = case find (\ (c,_) -> getPName c == s) cc of
Nothing -> Just $ head cc
Just cc' -> Just cc'