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Sanchez, F. , Grosmann, M. , Veysseyre, R. , Veysseyre, H. and Weigel, D. (2021) Towards Science Unification through Number Theory. Advances in Pure Mathematics, 11, 27-62. doi: 10.4236/apm.2021.111004. See Table 7.
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Sanchez, F. , Grosmann, M. , Veysseyre, R. , Veysseyre, H. and Weigel, D. (2021) Towards Science Unification through Number Theory. Advances in Pure Mathematics, 11, 27-62. doi: 10.4236/apm.2021.111004. See Table 7.
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Weigel, D., Veysseyre, R., Phan, T., Effantin, J. M., & Billiet, Y. (1984). Crystallography, geometry and physics in higher dimensions. I. Point-symmetry operations. Acta Crystallographica Section A: Foundations of Crystallography, 40(4), 323-330. See Table 3.
D. Weigel, R. Veysseyre, T. Phan, J. M. Effantin, and Y. Billiet, <a href="https://doi.org/10.1107/S0108767384000702">Crystallography, geometry and physics in higher dimensions. I. Point-symmetry operations</a>, Acta Cryst., A40 (1984), 323-330 (see Table 3).
N. J. A. Sloane, Feb 19 2021.
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terms = 64; (* number of terms of A120963 *)
nmax = Floor[terms/2] - 1;
S[m_] := S[m] = CoefficientList[Product[1/(1 - x^EulerPhi[k]),
{k, 1, m*terms}] + O[x]^(terms + 1), x];
S[m = 1];
S[m++];
While[S[m] != S[m - 1], m++];
A120963 = S[m];
a[n_ /; 0 <= n <= nmax] := A120963[[2 n + 2]]/2;
Table[a[n], {n, 0, nmax}] (* Jean-François Alcover, May 12 2022 *)
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