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#36 by Charles R Greathouse IV at Fri Dec 07 15:43:11 EST 2012
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#35 by Charles R Greathouse IV at Fri Dec 07 15:43:08 EST 2012
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This is the complement of A001122 (Primesprimes for which 2 is a primitive root). [_). - _V. Raman_, Dec 01 2012]
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proposed
editing
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#34 by V. Raman at Fri Dec 07 15:31:33 EST 2012
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#33 by V. Raman at Fri Dec 07 15:31:11 EST 2012
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This is the complement of A001122. [_ (Primes for which 2 is a primitive root). [_V. Raman_, Dec 01 2012]
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approved
editing
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Discussion
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| Fri Dec 07
| 15:31
| V. Raman: Can we please be consistent with its twin, A216846, please?
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#32 by T. D. Noe at Fri Dec 07 15:23:19 EST 2012
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#31 by T. D. Noe at Fri Dec 07 15:23:15 EST 2012
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This is the complement of A001122 (Numbers n such that the polynomial 1 + x + x^2 + x^3 + x^4 + ... + x^(n-1) is irreducible over GF(2), i.e. primes for which 2 is a primitive root). [extended by V. Raman, Dec 01 2012]
This is the complement of A001122. [V. Raman, Dec 01 2012]
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proposed
editing
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#30 by V. Raman at Fri Dec 07 13:42:45 EST 2012
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#29 by T. D. Noe at Fri Dec 07 13:19:41 EST 2012
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#28 by V. Raman at Sat Dec 01 11:28:09 EST 2012
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#27 by V. Raman at Sat Dec 01 11:19:44 EST 2012
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| COMMENTS
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This is the complement of A001122 (Numbers n such that the polynomial 1 + x + x^2 + x^3 + x^4 + ... + x^(n-1) is irreducible over GF(2), i.e. primes for which 2)). [ is a primitive root). [extended by V. Raman, Dec 01 2012]
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proposed
editing
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