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The number of completed primitive graphs up to 10 of n loops, in enumerating Feynman graphs in quantum field theory.
O. Schnetz, <a href="https://arxiv.org/abs/0801.2856">Quantum periods: a census of phi^4 transcendentals</a>, arXiv:0801.2856 (2009), Table 1.
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The number of completed primitive graphs up to 10 loops, in enumerating Feynman graphs in Quantum Field Theoryquantum field theory.
Table 2, p.page 10 of Brown and Schnetz.
Francis Brown, and Oliver Schnetz, <a href="http://arxiv.org/abs/1304.5342">Modular forms in Quantum Field Theoryquantum field theory</a>, arXiv:1304.5342 [math.AG], Apr 19, 2013.
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F. Brown, <a href="http://arxiv.org/abs/0910.0114v2">On the periods of some Feynman integrals</a>, arXiv:0910.0114v2 [math.AG], July 20, 2009.
July 20, 2009F. Brown, D. Doryn, <a href="http://arxiv.org/abs/1301.3056v1">Framings
F. Brown, D. Doryn, <a href="http://arxiv.org/abs/1301.3056v1">Framings for graph hypersurfaces</a>, arXiv:1301.3056v1
[math.AG], Jan 14, 2013.
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F. Brown, On the periods of some Feynman integrals, arXiv:0910.0114v2 [math.AG],
(2009).
[F. Brown, D. Doryn, Framings for graph hypersurfaces, arXiv:1301.3056v1
[math.AG] (2013).
F. Brown, <a href="http://arxiv.org/abs/0910.0114v2">On the periods of some Feynman integrals</a>, arXiv:0910.0114v2 [math.AG],
July 20, 2009.
F. Brown, D. Doryn, <a href="http://arxiv.org/abs/1301.3056v1">Framings for graph hypersurfaces</a>, arXiv:1301.3056v1
[math.AG], Jan 14, 2013.
Table 2, p.10 of Brown and Schnetz.
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