Question: Solution (c) Let S be the set of all strings from A^(**) in which there is no b before an a . For example, the
Solution\ (c) Let
Sbe the set of all strings from
A^(**)in which there is no
bbefore an
a. For example, the strings
\\\\lambda ,aa,bbb, and
aabbbball belong to
S, but
aabab!inS. Give a recursive definition for the set
S. (Hint: a recursive rule can concatenate characters at the beginning or the end of a string.)\ (d) For
xinA^(**), let bCount
(x)be the number of occurrences of the character
bin
x. Give a recursive definition for bCount.\ Feedback?

(c) Let S be the set of all strings from A in which there is no b before an a. For example, the strings ,aa,bbb, and aabbbb all belong to S, but aabab/S. Give a recursive definition for the set S. (Hint: a recursive rule can concatenate characters at the beginning or the end of a string.) (d) For xA, let bCount (x) be the number of occurrences of the character b in x. Give a recursive definition for bCount
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