_Jaroslav Krizek (jaroslav.krizek(AT)atlas.cz), _, Nov 27 2010
_Jaroslav Krizek (jaroslav.krizek(AT)atlas.cz), _, Nov 27 2010
Extended by _T. D. Noe (noe(AT)sspectra.com), _, Nov 29 2010
proposed
approved
0, 99, 981, 9981, 99997, 999981, 9999988, 99999961, 999999981, 9999999908, 99999999964, 999999999927, 9999999999884, 99999999999932, 999999999999908, 9999999999999925, 99999999999999963, 999999999999999929, 9999999999999999999, 99999999999999999916
a(n) = the largest n-digit number of the form p^5 or p^2*q^1, (p, q = distinct primes), a(n) = 0 if no such number exists.
Table[k=10^n-1; While[k>10^(n-1) && DivisorSigma[0, k] != 6, k--]; If[k==10^(n-1), k=0]; k, {n, 20}]
See Cf. A182671 (n) - the smallest n-digit number with exactly 6 divisors).
Extended by T. D. Noe (noe(AT)sspectra.com), Nov 29 2010
approved
proposed
proposed
approved
a(n) = the largest n-digit number with exactly 6 divisors, a(n) = 0 if no such number exists.
a(n) = the largest n-digit number of the form p^5 or p^2*q^1, (p, q = primes), a(n) = 0 if no such number exists.
A000005(a(n)) = 6.
See A182671(n) - the smallest n-digit number with exactly 6 divisors.
nonn,new,base
allocated for Jaroslav Krizek a(n) = the largest n-digit number with exactly 6 divisors, a(n) = 0 if no such number exists.
0, 99, 981, 9981, 99997, 999981, 9999988, 99999961, 999999981, 9999999908
1,2
a(n) = the largest n-digit number of the form p^5 or p^2*q^1, (p, q = primes), a(n) = 0 if no such number exists.
A000005(a(n)) = 6.
See A182671(n) - the smallest n-digit number with exactly 6 divisors.
allocated
nonn
Jaroslav Krizek (jaroslav.krizek(AT)atlas.cz), Nov 27 2010
approved
proposed
allocated for Jaroslav Krizek
allocated
approved