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 A087583 Distinct primes such that the absolute values of successive differences are distinct palindromes. a(n+1) is chosen to be < a(n) if such a prime exists, minimizing a(n)-a(n+1); otherwise the minimal a(n+1) > a(n) is chosen. 0
 2, 3, 5, 11, 7, 29, 37, 103, 59, 271, 19, 107, 349, 127, 359, 157, 419, 137, 409, 701, 277, 691, 257, 661, 197, 641, 167, 773, 97, 733, 239, 1087, 461, 1117, 431, 1097, 643, 1259, 613, 1451, 967, 149, 977, 281, 2393, 61, 919, 41, 929, 31, 839, 3061, 619, 1487 (list; graph; refs; listen; history; text; internal format)
 OFFSET 0,1 COMMENTS The sequence of absolute differences is 1,2,6,4,22,8,66,44.... Conjecture: this sequence is infinite and contains every even palindrome. LINKS Table of n, a(n) for n=0..53. EXAMPLE a(3) = 11: |11-5| = 6, a palindrome. The primes < 5 are excluded because they have already occurred in the sequence. 7 is excluded because |7-5| = 2 has already occurred as a difference. CROSSREFS Cf. A087581, A087582. Sequence in context: A288833 A067663 A112037 * A372284 A233098 A258975 Adjacent sequences: A087580 A087581 A087582 * A087584 A087585 A087586 KEYWORD base,nonn,easy AUTHOR Amarnath Murthy, Sep 17 2003 EXTENSIONS Edited and extended by David Wasserman, Jun 14 2005 STATUS approved

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Last modified July 22 23:31 EDT 2024. Contains 374544 sequences. (Running on oeis4.)