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#60 by Alois P. Heinz at Wed Nov 22 12:07:52 EST 2023
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#59 by Stefano Spezia at Wed Nov 22 11:55:42 EST 2023
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#58 by Michael De Vlieger at Wed Nov 22 11:03:19 EST 2023
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#57 by Michael De Vlieger at Wed Nov 22 11:03:17 EST 2023
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Russell A. Gordon, <a href="http://math.colgate.edu/~integers/x84/x84.pdf">Lucas Type Sequences and Sums of Binomial Coefficients</a>, Integers (2023) Vol 23, Art. No. A84. See p. 21.
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#56 by Peter Luschny at Wed Aug 21 16:17:33 EDT 2019
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#55 by Michel Marcus at Wed Aug 21 16:12:06 EDT 2019
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#54 by Michael De Vlieger at Wed Aug 21 15:29:06 EDT 2019
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#53 by Michael De Vlieger at Wed Aug 21 15:28:57 EDT 2019
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Michael De Vlieger, <a href="/A094649/b094649.txt">Table of n, a(n) for n = 0..3649</a>
Genki Shibukawa, <a href="https://arxiv.org/abs/1907.00334">New identities for some symmetric polynomials and their applications</a>, arXiv:1907.00334 [math.CA], 2019.
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#52 by R. J. Mathar at Sat Jun 09 12:45:52 EDT 2018
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#51 by R. J. Mathar at Sat Jun 09 12:45:43 EDT 2018
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Q. Wang, <a href="https://www.semanticscholar.org/paper/On-generalized-Lucas-sequences-Wang-Akbari/7e33b3b79703dc6790fca133e8c92cc0cafcfe4a">On generalized Lucas sequences</a>, Contemp. Math. 531 (2010) 127-141, Table 2 (k=4)
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