{- |

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 Static.ComputeTheory

import Proofs.AbstractState

import Common.ExtSign

import Common.Result

import Common.AS_Annotation

import Common.OrderedMap as OMap

import Logic.Logic

import Logic.Prover

import Logic.Comorphism

import Logic.Coerce

import Data.Graph.Inductive.Graph

import System.Timeout

-- TODO use return value of consistencyCheck and mark node

-- TODO implement in GtkProverGui

disproveNode :: Logic lid sublogics

basic_spec sentence symb_items symb_map_items

sign morphism symbol raw_symbol proof_tree =>

AnyComorphism -> String -> LNode DGNodeLab

-> ProofState lid sentence -> Int -> IO (ProofState lid sentence)

disproveNode ac@(Comorphism cid) selGoal (_, lbl) state t'' = do

case (fst . head) $ getConsCheckers [ac] of

(G_cons_checker lid4 cc) ->

let

lidS = sourceLogic cid

lidT = targetLogic cid

thName = getDGNodeName lbl

t = t'' * 1000000

ts = TacticScript $ if ccNeedsTimer cc then "" else show t''

in case do

(G_theory lid1 (ExtSign sign _) _ axs _) <- getGlobalTheory lbl

let axs' = OMap.filter isAxiom axs

negSen = case OMap.lookup selGoal axs of

Nothing -> error "GtkDisprove.disproveNode(1)"

Just sen -> sen {-

case negation lid1 $ sentence sen of

Nothing -> error "GtkDisprove.disproveNode(2)"

Just sen' -> sen { sentence = sen' } -}

sens = toNamedList $ OMap.insert selGoal negSen axs'

bTh'@(sig1, _) <- coerceBasicTheory lid1 lidS "" (sign, sens)

(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 -> return state -- node is not changed

Result _ (Just (_, mor)) -> do

cc' <- coerceConsChecker lid4 lidT "" cc

putStrLn $ 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

putStrLn "disprove successful"

return $ markProved ac lidT [ps] state

else return state

Nothing -> return state

Nothing -> return state