Primes p = d_1 d_2 ... d_k in base 10 such that for some base b, p = Sum_{i = 1..k} b^d_i.

Terms

a(0) =101a(1) =1033a(2) =101111a(3) =1010203a(4) =11111101a(5) =101001001a(6) =111010111a(7) =1110011101a(8) =1110110011a(9) =10000110011a(10) =10001000011a(11) =10001001011a(12) =10001011001a(13) =10010000111a(14) =10010001011a(15) =10010100101a(16) =10011000011a(17) =10100000011a(18) =10100000111a(19) =10100011001a(20) =10100101001a(21) =10100110001a(22) =10101111011a(23) =10110000101a(24) =10110100001a(25) =10111000001a(26) =10111202111a(27) =11000010011a(28) =11000010101a(29) =11010000101