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Oct 4 at 22:13 comment added D.W. It's still not entirely clear to me what "are all substrings of strings" means. Do you mean, for every string $x \in L_1$, there exists $y \in L_2$ such that $x$ is a substring of $y$? Also I don't know how to interpret the "same start point" or "behavior aspect" stuff. Perhaps you mean to check whether there exists a string $s$ such that for every $x \in L_1$, there exists some $y \in L_2$ and some string $t$ such that $y=sxt$? The first step is to figure out how to precisely articulate the problem statement that you are trying to solve.
Oct 4 at 20:01 history edited Jin CC BY-SA 4.0
edited title
Oct 4 at 20:00 history edited Jin CC BY-SA 4.0
make question clear
S Sep 17 at 15:39 review First questions
Oct 1 at 15:41
S Sep 17 at 15:39 history asked Jin CC BY-SA 4.0