This is a front-end for the Online Encyclopedia of Integer Sequences, made by Christian Perfect. The idea is to provide OEIS entries in non-ancient HTML, and then to think about how they're presented visually. The source code is on GitHub.
%I A173095 #3 Apr 03 2023 10:36:11 %S A173095 10153331,20326464,30559685,40871218,51193539,63296870,75460003, %T A173095 87623334,99816467,112128400,124441719,139544852,154778073,170089706, %U A173095 185421637,200754756,216907889,233061220,249234353,265565884,281897715 %N A173095 Partial sums of A108810. %C A173095 Partial sums of self-describing primes, where the digits are described in any order, whereas in A047841 they must be described in increasing order. The subsequence of prime partial sums of self-describing primes begins: 10153331, 75460003. What is the smallest value in the subsubsequence of self-describing prime partial sums of self-describing primes? %H A173095 Jud McCranie, <a href="https://t5k.org/curios/page.php/10153331.html">Prime Curios, Self-describing primes</a>. %F A173095 a(n) = SUM[i=1..n] A108810(i). %e A173095 a(7) = 10153331 + 10173133 + 10233221 + 10311533 + 10322321 + 12103331 + 12163133 = 75460003 is prime. a(21) = 10153331 + 10173133 + 10233221 + 10311533 + 10322321 + 12103331 + 12163133 + 12163331 + 12193133 + 12311933 + 12313319 + 15103133 + 15233221 + 15311633 + 15331931 + 15333119 + 16153133 + 16153331 + 16173133 + 16331531 + 16331831. %Y A173095 Cf. A000040, A047841, A059504, A108810, A109775, A109776. %K A173095 base,nonn %O A173095 1,1 %A A173095 _Jonathan Vos Post_, Feb 09 2010