For positive n with prime decomposition n = Product_{j=1..m} (p_j^k_j) define A_n = Sum_{j=1..m} (p_j*k_j) and B_n = Sum_{j=1..m} (p_j^k_j). This sequence gives those n for which A_n and B_n are both prime and B_n = A_n + 2 (i.e., form a twin prime pair).
A185718
For positive n with prime decomposition n = Product_{j=1..m} (p_j^k_j) define A_n = Sum_{j=1..m} (p_j*k_j) and B_n = Sum_{j=1..m} (p_j^k_j). This sequence gives those n for which A_n and B_n are both prime and B_n = A_n + 2 (i.e., form a twin prime pair).
Terms
- a(0) =40a(1) =88a(2) =184a(3) =424a(4) =808a(5) =1048a(6) =1384a(7) =1528a(8) =1864a(9) =2104a(10) =2184a(11) =3080a(12) =4504a(13) =4744a(14) =5224a(15) =5928a(16) =6440a(17) =6568a(18) =7224a(19) =8104a(20) =8360a(21) =8840a(22) =9784a(23) =10264a(24) =10472a(25) =11480a(26) =11544a(27) =11848a(28) =12808a(29) =12904
External references
- oeis: A185718