editing
approved
editing
approved
Numbers k such that sum of distinct primes dividing k equals is equal to the sum of proper divisors of k+1.
proposed
editing
editing
proposed
3, 7, 14, 31, 127, 206, 2974, 8191, 19358, 20490, 131071, 147454, 286122, 289650, 292332, 441276, 524287, 909498, 1207358, 1657968, 1782540, 2490042, 3368860, 9274806, 11367402, 14107852, 16776156, 18589386, 22910988, 24450316, 26867718, 28959606, 32674506, 33163372
nonn,more,changed
More terms from Amiram Eldar, Jul 08 2022
proposed
editing
editing
proposed
allocated for Metin SariyarNumbers k such that sum of distinct primes dividing k equals to the sum of proper divisors of k+1.
3, 7, 14, 31, 127, 206, 2974, 8191, 19358, 20490, 131071, 147454, 286122, 289650, 292332, 441276, 524287, 909498, 1207358, 1657968, 1782540, 2490042, 3368860, 9274806
1,1
Select[Range[19358], Sum[f, {f, Select[Divisors[#], PrimeQ]}]==DivisorSigma[1, #+1]-(#+1)&]
allocated
nonn,more
Metin Sariyar, Jul 08 2022
approved
editing
allocated for Metin Sariyar
recycled
allocated
allocated for David Lovler
allocated
recycled
allocated for David Lovler
allocated
approved