Recursive Set

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Let $\Sigma$ be the alphabet defined as follows: $\Sigma = {e, l, v}$. We now deifine the set of strings P according to the following:

BASIS STEP: If $x \in \Sigma $ then $x \Sigma P$.

RECURSIVE STEP: If $\omega \in P$ and $x \in \Sigma $, then $x \omega x \in P$.

Show that the string level is in P

  • Thanks for replying Please provide full answers, and please solve them in a way that a someone who semi-understands (me) can comprehend and study it in the future.

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  • Will greatly appreciate if you could please provide step by step full answer, and please solve it in a way that someone who semi-understands (me) can comprehend and study it in the future.

  • Dynkin Dynkin
    0

    There is nothing more to say, the answer is as full as it can get.

The answer is accepted.
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