CS360 Lecture Notes - Lecture 10: Cfgs-Dt, Regular Language, Regular Expression

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G= ( { s } , e s s. For each regular language j there is a regular expression. The number of a "s and c "s are positive ( # a "s = and either. # d "s and ( # a "s. D a a b b y, c d c aabbccdd. G produces different derivations for aabbccdd , isambiguous . { anbncmdmlm , any strings of n >, d. The form an bndd is in both and in. From the description of the grammar we can see that there are infinite number any set of of strings rule that. Cfl then there is a number any string in. W w may be written as w= uvxyz such. " ea there is a parse tree giving a derivation of. Because using g . lwl is large the parse tree derivation is itself deep , with a long path from the not to some leaf node .

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