Show that if g is a cfg in chomsky normal form then for any
Question - Show that if G is a CFG in Chomsky normal form, then for any string w in L(G) of length n >= 1, exactly 2n - 1 steps are required for any derivation of w.
You have to find the Chomsky normal form and stratify the given condition.
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let s be the set of positive integers that can be written as a sum of one or more 4s andor 7s for case 7 e s in set and
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abc insurance company tracks absenteeism by weekly random samples based on past experiences the company expects about
question - show that if g is a cfg in chomsky normal form then for any string w in lg of length n gt 1 exactly 2n - 1
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