Solving II Flashcards
The Sets of the completion nogoods and the loop nogoods are the (Deterministic) propagation inside CDNL-ASP(P)
FALSE
If a Normal Program P is “tight”, then the sets of completion nogoods and the completion nogoods unioned with the loop nogoods have the same solutions.
This is true, it is someones thereom.
if a normal program P has no stable models, then CDNL-ASP(P) is not guaranteed to terminate.
False. It will.
For the following normal logic program P, fing the sets of completion nogoods.
What is the nogood containing Tc
C <- -b, -d
Tc,F(-b,-d)
For any normal logic program P. How big is the set of completion nogoods.
it is k+1 head atoms. and k+1 head atoms * k + 1 body literals.
What is the number of loop nogoods if there is a loop?
a generic rule would be k+1 per atom?