The sum of divisor function σ(n) returns the sum of all divisors d of the number n:
σ(n) = X
d|n
d
We denote Nk any number that fulfils the following condition:
σ(Nk) ≥ k · Nk
Find examples for N3, N4, N5 and prove that they fulfil this condition.
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2019-11-08T13:00:59-0500
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