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Search: id:A130059
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| A130059 |
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Primes p such that k=p*23^2 divides 3^(k-1) - 2^(k-1); or primes in A130058(n). |
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7
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| 67, 89, 199, 331, 617, 881, 5281, 35839, 22270249, 24939553, 395297101, 2414250301, 40834167001, 184879309516177, 207091473814443440700193, 30576308069075829315234744136241, 175651822579831731574054050278935909201, 109606420475170539243380866438311892933511638772789857
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OFFSET
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1,1
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COMMENT
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Prime divisors of (3^528 - 2^528) / 23^2 that are congruent to 1 modulo 11.
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CROSSREFS
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Cf. A073631 = Nonprimes n such that n divides 3^(n-1) - 2^(n-1). Cf. A001047 = 3^n - 2^n. Cf. A130058 = numbers n such that k=n*23^2 divides 3^(k-1) - 2^(k-1).
Sequence in context: A118741 A130058 A119893 this_sequence A039539 A158848 A127732
Adjacent sequences: A130056 A130057 A130058 this_sequence A130060 A130061 A130062
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KEYWORD
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nonn,fini,full
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AUTHOR
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Alexander Adamchuk (alex(AT)kolmogorov.com), May 04 2007
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EXTENSIONS
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Definition clarified by Max Alekseyev (maxale(AT)gmail.com), Mar 09 2009
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