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A096473
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Palindromic good primes.
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2
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5, 11, 101, 191, 727, 929, 30803, 74047, 77477, 1123211, 1150511, 1338331, 1444441, 1684861, 1761671, 3065603, 3392933, 3503053, 3541453, 9779779, 9845489, 9926299, 9927299, 9932399, 112959211, 113030311, 114535411, 119676911
(list; graph; refs; listen; history; internal format)
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OFFSET
| 1,1
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COMMENTS
| p is in the sequence iff p is in the sequences A028388 and A002385.
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LINKS
| Eric Weisstein's World of Mathematics, Good Prime
C. Rivera, Consecutive 'good' primes
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EXAMPLE
| 11 is in the sequence because 11 is a palindromic number which is
a good prime(11^2>7*13, 11^2>5*17, 11^2>3*19 & 11^2>2*23).
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MATHEMATICA
| b[n_]:=(For[m=1, m<n&&Prime[n]^2>Prime[n-m]Prime[n+m], m++ ]; m); v={}; Do[If[IntegerDigits[Prime[n]]==Reverse[IntegerDigits[Prime [n]]]&& b[n]==n, v=Append[v, Prime[n]]; Print[v]], {n, 6986301}]
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CROSSREFS
| Cf. A028388, A002385.
Sequence in context: A066596 A199325 A199305 * A007530 A157967 A088268
Adjacent sequences: A096470 A096471 A096472 * A096474 A096475 A096476
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KEYWORD
| base,nonn
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AUTHOR
| Farideh Firoozbakht (mymontain(AT)yahoo.com), Jun 28 2004
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