Context Free Language Question (Pumping Lemma)
问题 I know this isn't directly related to programming, but I was wondering if anyone know how to apply the pumping lemma to the following proof: Show that L={(a^n)(b^n)(c^m) : n!=m} is not a context free language I'm pretty confident with applying pumping lemmas, but this one is really irking me. What do you think? 回答1: Edit: I was totally leading you down the wrong track. That's what happens when I try to help out when I haven't completely solved the problem myself. Ogden's Lemma Suppose L is