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Closure Properties of Regular Languages - Stanford University

infolab.stanford.edu

Since Σ* is surely regular, the complement of a regular language is always regular. 10 Closure Under Reversal Recall example of a DFA that accepted the binary strings that, as integers were divisible by 23. We said that the language of binary strings whose reversal was divisible by

  Language, Regular, Surely, Regular languages

Context-Free Grammars - Stanford University

infolab.stanford.edu

Context-Free Languages A language that is defined by some CFG is called a context-free language. There are CFL’s that are not regular languages, such as the example just given. But not all languages are CFL’s. Intuitively: CFL’s can count two things, not three.

  Language, Free, Context, Regular, Context free, Regular languages, Context free languages

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