
Abstract.We discuss a relative of the perfect numbers for which it is possible to prove that there are infinitely many examples. Call a natural numberasWe conclude by discussing some related problems posed by Harborth and Cohen.
Euler function, sum of divisors, applications of sieve methods., Arithmetic functions; related numbers; inversion formulas, prime numbers, Distribution of integers with specified multiplicative constraints
Euler function, sum of divisors, applications of sieve methods., Arithmetic functions; related numbers; inversion formulas, prime numbers, Distribution of integers with specified multiplicative constraints
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