Consider the language L = {x#y is in {0,1}* where |x| = |y|}
Would this CFG be a sufficient definition of the language L?
S->0S0 | 0S1 | 1S0 | 1S1 | #
Thanks.
Consider the language L = {x#y is in {0,1}* where |x| = |y|}
Would this CFG be a sufficient definition of the language L?
S->0S0 | 0S1 | 1S0 | 1S1 | #
Thanks.
No, from Definition of this language, we can generate '#0#1#' and in your grammar, we cant generate this.
First way: Change definition of language to:
$$L=\{X\#Y \mid X,Y\in\{0,1\}^* \& |X|=|Y| \}$$
Second way: Change grammar
$$S\rightarrow0S0|1S1|0S1|1S0|0S\#|\#S0|1S\#|\#S1$$
Of course i think your goal is First Way