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%I #39 Apr 03 2023 10:36:13
%S 13931,10301,73637,70607,94049,95959,1120211,1093901,1003001,1163611,
%T 1150511,1281821,1262621,1513151,1022201,1469641,1114111,1550551,
%U 1820281,1280821,1245421,1820281,1250521,1287821,1609061,1093901,1600061,1657561,1654561,1930391
%N First prime in set of 4 palindromic primes in arithmetic progression ordered by the largest term in the progression.
%C This sequence is a subsequence of A002385, the palindromic primes.
%C The list is ordered based on the highest member of the arithmetic progression.
%C Some primes generate multiple progressions for different common differences.
%D Albert H. Beiler, Recreations in the Theory of Numbers, Second Edition, Dower Publications Inc, page 222.
%H Abhiram R Devesh, <a href="/A244273/b244273.txt">Table of n, a(n) for n = 1..59</a>
%H The Prime Glossary, <a href="https://t5k.org/glossary/xpage/PalindromicPrime.html">Palindromic Primes</a>
%e a(2) = p = 10301 is in the sequence because with a distance of d = 3030, [p, p + d, p + 2d, p + 3d] = [10301, 13331, 16361, 19391] all are in arithmetic progression and are palindromic.
%Y Cf. A002385.
%K nonn,base
%O 1,1
%A _Abhiram R Devesh_, Jun 24 2014
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