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So, unary languages are just sets on integer numbers 10 3 numi - num2< ....j: the empty word c corresponds to 0, the word | to 1, the word || to 2 etc... In other words, an unary language L is an infinite boolean seguence (b(0), b(1),.., b(i), ), where b(i) = 1 iff i E L. An unary language is regular iff there exist numbers i,T such that bj) b(j +T) for all j 2 i. Is it true that any infinite subset of a non-regular unary language is non-regular?

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Unag La c unge → integer number <num2 < 2 2. 2- 2 he N - The no of eb ages d The Damping-parameter re 2Then The eguations AsgiDendy

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