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logic_programming/prolog_files/roumania.pl 0 → 100644
View file @ ab4627f7
start(arad).
kante(A,B) :- s(A,_,B).
kante(A,B) :- s(B,_,A).
wkante(A,W,B) :- s(A,W,B).
wkante(A,W,B) :- s(B,W,A).
s(oradea,71,zerind).
s(oradea,151,sibiu).
s(arad,75,zerind).
s(arad,118,timisoara).
s(arad,140,sibiu).
s(fagaras,99,sibiu).
s(rimnicu_vilcea,80,sibiu).
s(bucharest,211,fagaras).
s(bucharest,101,pitesti).
s(bucharest,90,giurgiu).
s(craiova,138,pitesti).
s(craiova,120,dobreta).
s(craiova,146,rimnicu_vilcea).
s(dobreta,75,mehadia).
s(lugoj,70,mehadia).
s(lugoj,111,timasoara).
s(pitesti,97, rimnicu_vilcea).
s(eforie,86,hirsova).
s(iasi,87,neamt).
s(bucharest,85,urziceni).
s(hirsova,98,urziceni).
s(iasi,92,vaslui).
s(urziceni,142,vaslui).
% -----------------------------
% fuer A* (SLD: straight line distance nach Bucharest)
h(arad,366).
h(bucharest,0).
h(craiova,160).
h(dobreta,242).
h(eforie,161). %%
h(fagaras,178).
h(giurgiu,77).
h(hirsova,151). %%
h(iasi,226).%%
h(lugoj,244).
h(mehadia,241).
h(neamt,234). %%
h(oradea,380).
h(pitesti,98).
h(rimnicu_vilcea,193).
h(sibiu,253).
h(timisoara,329).
h(urziceni,80). %%
h(vaslui,199). %%
h(zerind,374).
ziel(bucharest).
prnt(N) :- format('~w~n',[N]).
valid_state(X) :- findall(X,kante(X,_),L), sort(L,SL), member(X,SL).
sks/models/empty_ctx.eventb 0 → 100644
View file @ ab4627f7
package(load_event_b_project([],[event_b_context(none,empty,[extends(none,[]),constants(none,[]),abstract_constants(none,[]),axioms(none,[]),theorems(none,[]),sets(none,[])])],[exporter_version(3)],_Error)).
sks/models/m0_3cars.eventb 0 → 100644
View file @ ab4627f7
package(load_event_b_project([event_b_model(none,m0_island_bridge,[sees(none,[context0]),variables(none,[identifier(none,n)]),invariant(none,[member(rodinpos(m0_island_bridge,inv1,internal_inv1I),identifier(none,n),natural_set(none)),less_equal(rodinpos(m0_island_bridge,inv2,internal_inv3I),identifier(none,n),identifier(none,d))]),theorems(none,[disjunct(rodinpos(m0_island_bridge,'DLF','_rtKkMHPmEeSdd99JEnI-rQ'),less(none,identifier(none,n),identifier(none,d)),greater(none,identifier(none,n),integer(none,0)))]),events(none,[event(rodinpos(m0_island_bridge,'INITIALISATION',internal_evt1),'INITIALISATION',ordinary(none),[],[],[],[],[assign(rodinpos(m0_island_bridge,act1,internal_act1),[identifier(none,n)],[integer(none,0)])],[]),event(rodinpos(m0_island_bridge,'ML_out',internal_evt2),'ML_out',ordinary(none),[],[],[less(rodinpos(m0_island_bridge,grd1,internal_grd1),identifier(none,n),identifier(none,d))],[],[assign(rodinpos(m0_island_bridge,act1,internal_act1),[identifier(none,n)],[add(none,identifier(none,n),integer(none,1))])],[]),event(rodinpos(m0_island_bridge,'ML_in',internal_evt3),'ML_in',ordinary(none),[],[],[greater(rodinpos(m0_island_bridge,grd1,internal_grd1),identifier(none,n),integer(none,0))],[],[assign(rodinpos(m0_island_bridge,act1,internal_act1),[identifier(none,n)],[minus(none,identifier(none,n),integer(none,1))])],[])])])],[event_b_context(none,context0,[extends(none,[]),constants(none,[identifier(none,d),identifier(none,green),identifier(none,red)]),abstract_constants(none,[]),axioms(none,[conjunct(rodinpos(context0,axm1,internal_axm1A),member(none,identifier(none,d),natural1_set(none)),equal(none,identifier(none,d),integer(none,3))),equal(rodinpos(context0,axm2,internal_axm2A),identifier(none,'LIGHT'),set_extension(none,[identifier(none,green),identifier(none,red)])),not_equal(rodinpos(context0,axm3,internal_axm3A),identifier(none,green),identifier(none,red))]),theorems(none,[]),sets(none,[deferred_set(none,'LIGHT')])])],[exporter_version(3),po(m0_island_bridge,'Theorem',[invariant('DLF')],false),po(m0_island_bridge,'Invariant establishment',[event('INITIALISATION'),invariant(inv1)],true),po(m0_island_bridge,'Invariant establishment',[event('INITIALISATION'),invariant(inv2)],true),po(m0_island_bridge,'Invariant preservation',[event('ML_out'),invariant(inv1)],true),po(m0_island_bridge,'Invariant preservation',[event('ML_out'),invariant(inv2)],true),po(m0_island_bridge,'Invariant preservation',[event('ML_in'),invariant(inv1)],true),po(m0_island_bridge,'Invariant preservation',[event('ML_in'),invariant(inv2)],true)],_Error)).
sks/models/train_ctx0_beebook_ctx.eventb 0 → 100644
View file @ ab4627f7
package(load_event_b_project([],[event_b_context(none,train_ctx0_beebook,[extends(none,[train_ctx0]),constants(none,[identifier(none,'A'),identifier(none,'B'),identifier(none,'C'),identifier(none,'D'),identifier(none,'E'),identifier(none,'F'),identifier(none,'G'),identifier(none,'H'),identifier(none,'I'),identifier(none,'J'),identifier(none,'K'),identifier(none,'L'),identifier(none,'M'),identifier(none,'N'),identifier(none,'R10'),identifier(none,'R1'),identifier(none,'R2'),identifier(none,'R3'),identifier(none,'R4'),identifier(none,'R5'),identifier(none,'R6'),identifier(none,'R7'),identifier(none,'R8'),identifier(none,'R9')]),abstract_constants(none,[]),axioms(none,[partition(rodinpos(train_ctx0_beebook,axm44,'_uj5LAIdoEeOcUOZ5WAG6MA'),identifier(none,'BLOCKS'),[set_extension(none,[identifier(none,'A')]),set_extension(none,[identifier(none,'B')]),set_extension(none,[identifier(none,'C')]),set_extension(none,[identifier(none,'D')]),set_extension(none,[identifier(none,'E')]),set_extension(none,[identifier(none,'F')]),set_extension(none,[identifier(none,'G')]),set_extension(none,[identifier(none,'H')]),set_extension(none,[identifier(none,'I')]),set_extension(none,[identifier(none,'J')]),set_extension(none,[identifier(none,'K')]),set_extension(none,[identifier(none,'L')]),set_extension(none,[identifier(none,'M')]),set_extension(none,[identifier(none,'N')])]),partition(rodinpos(train_ctx0_beebook,axm45,'_uj5LAYdoEeOcUOZ5WAG6MA'),identifier(none,'ROUTES'),[set_extension(none,[identifier(none,'R1')]),set_extension(none,[identifier(none,'R2')]),set_extension(none,[identifier(none,'R3')]),set_extension(none,[identifier(none,'R4')]),set_extension(none,[identifier(none,'R5')]),set_extension(none,[identifier(none,'R6')]),set_extension(none,[identifier(none,'R7')]),set_extension(none,[identifier(none,'R8')]),set_extension(none,[identifier(none,'R9')]),set_extension(none,[identifier(none,'R10')])]),equal(rodinpos(train_ctx0_beebook,compute_rtbl_from_nxt,'_tx3w0YdrEeOYLZrGGNvfWA'),identifier(none,rtbl),event_b_comprehension_set(none,[identifier(none,b),identifier(none,r)],couple(none,[identifier(none,b),identifier(none,r)]),conjunct(none,[member(none,identifier(none,b),identifier(none,'BLOCKS')),conjunct(none,[member(none,identifier(none,r),identifier(none,'ROUTES')),conjunct(none,[member(none,identifier(none,r),domain(none,identifier(none,nxt))),disjunct(none,member(none,identifier(none,b),domain(none,function(none,identifier(none,nxt),[identifier(none,r)]))),member(none,identifier(none,b),range(none,function(none,identifier(none,nxt),[identifier(none,r)]))))])])]))),equal(rodinpos(train_ctx0_beebook,axm40,'_uj5LA4doEeOcUOZ5WAG6MA'),identifier(none,nxt),set_extension(none,[couple(none,[identifier(none,'R1'),set_extension(none,[couple(none,[identifier(none,'L'),identifier(none,'A')]),couple(none,[identifier(none,'A'),identifier(none,'B')]),couple(none,[identifier(none,'B'),identifier(none,'C')])])]),couple(none,[identifier(none,'R2'),set_extension(none,[couple(none,[identifier(none,'L'),identifier(none,'A')]),couple(none,[identifier(none,'A'),identifier(none,'B')]),couple(none,[identifier(none,'B'),identifier(none,'D')]),couple(none,[identifier(none,'D'),identifier(none,'E')]),couple(none,[identifier(none,'E'),identifier(none,'F')]),couple(none,[identifier(none,'F'),identifier(none,'G')])])]),couple(none,[identifier(none,'R3'),set_extension(none,[couple(none,[identifier(none,'L'),identifier(none,'A')]),couple(none,[identifier(none,'A'),identifier(none,'B')]),couple(none,[identifier(none,'B'),identifier(none,'D')]),couple(none,[identifier(none,'D'),identifier(none,'K')]),couple(none,[identifier(none,'K'),identifier(none,'J')]),couple(none,[identifier(none,'J'),identifier(none,'N')])])]),couple(none,[identifier(none,'R4'),set_extension(none,[couple(none,[identifier(none,'M'),identifier(none,'H')]),couple(none,[identifier(none,'H'),identifier(none,'I')]),couple(none,[identifier(none,'I'),identifier(none,'K')]),couple(none,[identifier(none,'K'),identifier(none,'F')]),couple(none,[identifier(none,'F'),identifier(none,'G')])])]),couple(none,[identifier(none,'R5'),set_extension(none,[couple(none,[identifier(none,'M'),identifier(none,'H')]),couple(none,[identifier(none,'H'),identifier(none,'I')]),couple(none,[identifier(none,'I'),identifier(none,'J')]),couple(none,[identifier(none,'J'),identifier(none,'N')])])]),couple(none,[identifier(none,'R6'),set_extension(none,[couple(none,[identifier(none,'C'),identifier(none,'B')]),couple(none,[identifier(none,'B'),identifier(none,'A')]),couple(none,[identifier(none,'A'),identifier(none,'L')])])]),couple(none,[identifier(none,'R7'),set_extension(none,[couple(none,[identifier(none,'G'),identifier(none,'F')]),couple(none,[identifier(none,'F'),identifier(none,'E')]),couple(none,[identifier(none,'E'),identifier(none,'D')]),couple(none,[identifier(none,'D'),identifier(none,'B')]),couple(none,[identifier(none,'B'),identifier(none,'A')]),couple(none,[identifier(none,'A'),identifier(none,'L')])])]),couple(none,[identifier(none,'R8'),set_extension(none,[couple(none,[identifier(none,'N'),identifier(none,'J')]),couple(none,[identifier(none,'J'),identifier(none,'K')]),couple(none,[identifier(none,'K'),identifier(none,'D')]),couple(none,[identifier(none,'D'),identifier(none,'B')]),couple(none,[identifier(none,'B'),identifier(none,'A')]),couple(none,[identifier(none,'A'),identifier(none,'L')])])]),couple(none,[identifier(none,'R9'),set_extension(none,[couple(none,[identifier(none,'G'),identifier(none,'F')]),couple(none,[identifier(none,'F'),identifier(none,'K')]),couple(none,[identifier(none,'K'),identifier(none,'I')]),couple(none,[identifier(none,'I'),identifier(none,'H')]),couple(none,[identifier(none,'H'),identifier(none,'M')])])]),couple(none,[identifier(none,'R10'),set_extension(none,[couple(none,[identifier(none,'N'),identifier(none,'J')]),couple(none,[identifier(none,'J'),identifier(none,'I')]),couple(none,[identifier(none,'I'),identifier(none,'H')]),couple(none,[identifier(none,'H'),identifier(none,'M')])])])])),equal(rodinpos(train_ctx0_beebook,axm41,'_uj5LBIdoEeOcUOZ5WAG6MA'),identifier(none,fst),set_extension(none,[couple(none,[identifier(none,'R1'),identifier(none,'L')]),couple(none,[identifier(none,'R2'),identifier(none,'L')]),couple(none,[identifier(none,'R3'),identifier(none,'L')]),couple(none,[identifier(none,'R4'),identifier(none,'M')]),couple(none,[identifier(none,'R5'),identifier(none,'M')]),couple(none,[identifier(none,'R6'),identifier(none,'C')]),couple(none,[identifier(none,'R7'),identifier(none,'G')]),couple(none,[identifier(none,'R8'),identifier(none,'N')]),couple(none,[identifier(none,'R9'),identifier(none,'G')]),couple(none,[identifier(none,'R10'),identifier(none,'N')])])),equal(rodinpos(train_ctx0_beebook,axm42,'_uj5yEIdoEeOcUOZ5WAG6MA'),identifier(none,lst),set_extension(none,[couple(none,[identifier(none,'R1'),identifier(none,'C')]),couple(none,[identifier(none,'R2'),identifier(none,'G')]),couple(none,[identifier(none,'R3'),identifier(none,'N')]),couple(none,[identifier(none,'R4'),identifier(none,'G')]),couple(none,[identifier(none,'R5'),identifier(none,'N')]),couple(none,[identifier(none,'R6'),identifier(none,'L')]),couple(none,[identifier(none,'R7'),identifier(none,'L')]),couple(none,[identifier(none,'R8'),identifier(none,'L')]),couple(none,[identifier(none,'R9'),identifier(none,'M')]),couple(none,[identifier(none,'R10'),identifier(none,'M')])]))]),theorems(none,[]),sets(none,[])]),event_b_context(none,train_ctx0,[extends(none,[]),constants(none,[identifier(none,rtbl),identifier(none,lst),identifier(none,nxt),identifier(none,fst)]),abstract_constants(none,[]),axioms(none,[member(rodinpos(train_ctx0,axm1,internal_axm1A),identifier(none,rtbl),relations(none,identifier(none,'BLOCKS'),identifier(none,'ROUTES'))),equal(rodinpos(train_ctx0,axm2,internal_axm2A),domain(none,identifier(none,rtbl)),identifier(none,'BLOCKS')),equal(rodinpos(train_ctx0,axm3,internal_axm3A),range(none,identifier(none,rtbl)),identifier(none,'ROUTES')),member(rodinpos(train_ctx0,axm4,internal_axm4A),identifier(none,nxt),total_function(none,identifier(none,'ROUTES'),partial_injection(none,identifier(none,'BLOCKS'),identifier(none,'BLOCKS')))),member(rodinpos(train_ctx0,axm5,internal_axm5A),identifier(none,fst),total_function(none,identifier(none,'ROUTES'),identifier(none,'BLOCKS'))),member(rodinpos(train_ctx0,axm6,internal_axm6A),identifier(none,lst),total_function(none,identifier(none,'ROUTES'),identifier(none,'BLOCKS'))),subset(rodinpos(train_ctx0,axm7,internal_axm7A),reverse(none,identifier(none,fst)),identifier(none,rtbl)),subset(rodinpos(train_ctx0,axm8,internal_axm8A),reverse(none,identifier(none,lst)),identifier(none,rtbl)),forall(rodinpos(train_ctx0,axm11,internal_axm11A),[identifier(none,r)],implication(none,conjunct(none,[member(none,identifier(none,r),identifier(none,'ROUTES')),member(none,identifier(none,r),identifier(none,'ROUTES'))]),not_equal(none,function(none,identifier(none,fst),[identifier(none,r)]),function(none,identifier(none,lst),[identifier(none,r)])))),forall(rodinpos(train_ctx0,axm10,internal_axm10A),[identifier(none,r)],implication(none,conjunct(none,[member(none,identifier(none,r),identifier(none,'ROUTES')),member(none,identifier(none,r),identifier(none,'ROUTES'))]),forall(none,[identifier(none,'S')],implication(none,conjunct(none,[member(none,identifier(none,'S'),pow_subset(none,identifier(none,'BLOCKS'))),conjunct(none,[subset(none,identifier(none,'S'),range(none,function(none,identifier(none,nxt),[identifier(none,r)]))),subset(none,identifier(none,'S'),image(none,function(none,identifier(none,nxt),[identifier(none,r)]),identifier(none,'S')))])]),equal(none,identifier(none,'S'),typeof(none,empty_set(none),pow_subset(none,identifier(none,'BLOCKS')))))))),forall(rodinpos(train_ctx0,axm9,internal_axm9A),[identifier(none,r)],implication(none,conjunct(none,[member(none,identifier(none,r),identifier(none,'ROUTES')),member(none,identifier(none,r),identifier(none,'ROUTES'))]),member(no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of Axiom',[axiom(compute_rtbl_from_nxt)],false),po(train_ctx0,'Well-definedness of Axiom',[axiom(axm11)],true),po(train_ctx0,'Well-definedness of Axiom',[axiom(axm10)],true),po(train_ctx0,'Well-definedness of Axiom',[axiom(axm9)],true),po(train_ctx0,'Well-definedness of Axiom',[axiom(axm12)],true),po(train_ctx0,'Well-definedness of Axiom',[axiom(axm13)],true)],_Error)).