Consider the Grammar:
S → A
A → $B$ | id
B → B, A | A
If I0 = CLOSURE ({[S → .A]}) then, how many items be in the set for GOTO(I0, $)
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Consider the Grammar:
S → A
A → $B$ | id
B → B, A | A
If I0 = CLOSURE ({[S → .A]}) then, how many items be in the set for GOTO(I0, $)