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| 1 |
5. da : a:Knd fp-> Type 6. f : State(ds) 7. w : World 8. FairFifo 9. FairFifo 10. 10. (w.M(l,tg)) 10. (w.M(l,tg)) 11. 11. 11. 11. (islocal(kind(a(i;t))) 11. ( 11. (P != (act(kind(a(i;t)))) ==> P(( 11. & ( 11. & (E != <k,x> : f(<kind(a(i;t)),x@0>) ==> s(i;t+1).x@0 11. & (E != <k,x> : f(<kind(a(i;t)),x@0>) ==> = 11. & (E != <k,x> : f(<kind(a(i;t)),x@0>) ==> E(( 11. & (E != <k,x> : f(<kind(a(i;t)),x@0>) ==> 11. & ( 11. & (<ds,da,,,<k,x> : f,,,, 11. & (s(i;t).x;val(a(i;t));withlnk(l;m(i;t));i)) 11. & ( 11. & ( 11. & ( 11. & (s(i;t).x@0 = s(i;t+1).x@0 11. & ( 11. & ( 11. & ( 11. & (w-tagged(tg; onlnk(l;m(i;t))) = nil 12. 13. 14. e : E 15. loc(e) = i | 1 step |
| 2 |
5. da : a:Knd fp-> Type 6. f : State(ds) 7. w : World 8. FairFifo 9. FairFifo 10. 10. (w.M(l,tg)) 10. (w.M(l,tg)) 11. 11. 11. 11. (islocal(kind(a(i;t))) 11. ( 11. (P != (act(kind(a(i;t)))) ==> P(( 11. & ( 11. & (E != <k,x> : f(<kind(a(i;t)),x@0>) ==> s(i;t+1).x@0 11. & (E != <k,x> : f(<kind(a(i;t)),x@0>) ==> = 11. & (E != <k,x> : f(<kind(a(i;t)),x@0>) ==> E(( 11. & (E != <k,x> : f(<kind(a(i;t)),x@0>) ==> 11. & ( 11. & (<ds,da,,,<k,x> : f,,,, 11. & (s(i;t).x;val(a(i;t));withlnk(l;m(i;t));i)) 11. & ( 11. & ( 11. & ( 11. & (s(i;t).x@0 = s(i;t+1).x@0 11. & ( 11. & ( 11. & ( 11. & (w-tagged(tg; onlnk(l;m(i;t))) = nil 12. 13. 14. e : E 15. loc(e) = i | 1 step |
| 3 |
| 11 steps |
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