Call a unary language an arithmetic progression

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Reference no: EM13706586

Question: Call a unary language an arithmetic progression if it is the set { x^(m+ni) } : i >= 0 for some m and n demonstrate that if a unary language is regular , then it is the union of a finite set and a finite number of arithmetic progressions

Show the unary language is regular or not. Rationalize your answer by math, measurement or example, something convincing.

 

Reference no: EM13706586

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