%N Integers with exactly 2 prime divisors such that the cube of the number of divisors exceeds the number.
%C Numbers with 8 prime divisors also occur among cases satisfying relation d^3>n.
%C Prime divisors are counted without multiplicity. [From Harvey P. Dale, May 14 2012]
%H Donovan Johnson, <a href="/A056760/b056760.txt">Table of n, a(n) for n = 1..254</a> (complete sequence)
%F d[n]^3 > n, n=(p^w)*(q^u), d=A000005()
%e The sequence is finite and almost surely complete. Between 270000 and 17000000 no more cases were found. The last 3 entries are: 165888,186624,248832. E.g. n=1024*343=248832, with 66 divisors and d^3=287496>248832
%t Select[Range,PrimeNu[#]==2&&DivisorSigma[0,#]^3>#&] (* _Harvey P. Dale_, May 14 2012 *)
%Y A000005, A033033-A033035, A034884.
%A _Labos Elemer_, Aug 16 2000