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Considere o AP M=({p,q,r},{a,b,c,d}, {a,b,c,d,W,S,T,R,Z0}, p, Z0, {r}, d)
(q,a,X) | d (q,a,X) |
(p, L, Z0) | {(q,WZ0)} |
(q, L, Z0) | {(r,Z0),(q,L)} |
(q, L, W) | {(q,SR)} |
(q, L, T) | {(q,bTc), (q,L)} |
(q, L, S) | {(q,aSd), (q,T)} |
(q, L, R) | {(q,aR), (q,L)} |
(q,a,a) | {(q,L)} |
(q,b,b) | {(q,L)} |
(q,c,c) | {(q,L)} |
(q,d,d) | {(q,L)} |
… | Æ |
Qual das seguintes sequências de movimentos justifica que abcdaÎL(M)?