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A127873
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Numbers of the form (x^3)/2+(3x^2)/2+3x+3.
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10
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8, 19, 39, 71, 118, 183, 269, 379, 516, 683, 883, 1119, 1394, 1711, 2073, 2483, 2944, 3459, 4031, 4663, 5358, 6119, 6949, 7851, 8828, 9883, 11019, 12239, 13546, 14943, 16433, 18019, 19704, 21491, 23383, 25383, 27494, 29719, 32061, 34523, 37108
(list; graph; refs; listen; history; internal format)
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OFFSET
| 1,1
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COMMENTS
| Generating polynomial is Schur's polynomial of degree 3. Schur's polynomials n degree are n-th first term of series expansion of e^x function. All polynomials are non-reducible and belonging to the An alternating Galois transitive group if n is divisible by 4 or to Sn symmetric Galois Group in other case (proof Schur, 1930).
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MAPLE
| Table[3 + 3 x + (3 x^2)/2 + x^3/2, {x, 1, 100}]
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CROSSREFS
| Cf. A127874.
Sequence in context: A158916 A045557 A089111 * A192975 A156198 A153026
Adjacent sequences: A127870 A127871 A127872 * A127874 A127875 A127876
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KEYWORD
| nonn
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AUTHOR
| Artur Jasinski (grafix(AT)csl.pl), Feb 04 2007
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