Computers and Technology, 27.03.2020 02:15 ashley4329
Consider the language L = {w |w β {0, 1} β , 2 Γ #0 (w) = #1 (w)} , here #0(w) and #1(w) means the numbers of 0s and 1s in w respectively. That is, this is the language consisting of all strings with exactly twice as many 1s as 0s: for example, 101 β L, 010 β/ L. In this problem we will show how to construct a context-free grammar for it. (a) (2 points) For a length n word x, we define a function f (i) = (2 Γ number of 0s in locations [1 . . . i]) β (number of 1s in locations [1 . . . i]). Show that we have f(i) = f(j) for some i < j if and only if the substring in indices [i + 1, . . . j] has exactly twice as many 1s as 0s (i. e. xi+1,i+2,...,j β L).
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Consider the language L = {w |w β {0, 1} β , 2 Γ #0 (w) = #1 (w)} , here #0(w) and #1(w) means the n...
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