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On the Densities of (M1, M2, M3..........)-Free Integers
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Throughout this paper {p1} denotes the sequence of primes in increasing order. That is, P1 = 2, P2 = 3, P3 = 5,...... For each p1 we associate a set M1 of natural numbers with minimal element r, where r > 1. It is well-known that every integer m > 1 can be written uniquely as
m = π P1a1
where all but a finite a1 are zero.
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