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Further terms of the form +-3 (mod 8) are unlikely, as the only possibility of an irreducible trinomial for n == +-3 (mod 8) is (by Swan's theorem) x^n+x^2+1 (and its reciprocal); see the Ciet et al. and the Swan reference. [_- _Joerg Arndt_, Jan 06 2014]
The first Mersenne prime exponent not ruled out by Swan's theorem and yet not a member of this sequence is 57885161. [_- _Gord Palameta_, Jul 20 2018]
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74207281 is also in the sequence. - Gord Palameta, Jul 20 2018
Also in the sequence: n = 74207281. - Gord Palameta, Jul 20 2018
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Richard P. Brent and Paul Zimmerman, <a href="https://hal.inria.fr/hal-01378493/document">Twelve New Primitive Binary Trinomials</a>, HAL Id : hal-01378493.
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The first Mersenne prime exponent not ruled out by Swan's theorem and yet not a member of this sequence is 57885161. [Gord Palameta, Jul 20 2018]
R. P. Brent, <a href="http://maths.anu.edu.au/~brent/trinom-old.html">Searching for primitive trinomials (mod 2)</a> (first, "old" page)
R. P. Brent, <a href="http://maths.anu.edu.au/~brent/trinom.html">Searching for primitive trinomials (mod 2)</a> (second, current page)
R. P. Brent, <a href="ftp://ftp.comlab.ox.ac.uk/pub/Documents/techpapers/Richard P. Brent and Paul Zimmerman, <a href="https:/trinom/tablehal.inria.txtfr/hal-01378493/document">Tables of trinomialsTwelve New Primitive Binary Trinomials</a> (outdated)
Also in the sequence: n = 74207281. - Gord Palameta, Jul 20 2018
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