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F. C.'s user avatar
F. C.'s user avatar
F. C.'s user avatar
F. C.
  • Member for 14 years, 1 month
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Identity for classes of plane partitions
This is also true at the level of q-analogues.
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Moduli space of nilpotent Lie algebras
Classification of nilpotent Lie algebras (even under some restrictions) is probably hopeless, with arbitrary families occuring as soon as the dimension gets large.
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is this a modular form of some kind?
added EDIT section about suggested direction
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is this a modular form of some kind?
Merci! This seems to be a good direction to go, even more because my context also involves the derivative w.r.t. n of the exponent of q, like in the references you give.
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is this a modular form of some kind?
Thanks for the comment and the keyword "partial theta function". Looking at Warnaar's article, I did not quite see something similar to $F(q)$.
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is this a modular form of some kind?
comment on the answer by Somos
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is this a modular form of some kind?
Can we deduce something about the case of positive coefficients ?
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is this a modular form of some kind?
Good catch. I had no idea that such lacunary sequences were also in the oeis..
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Connected incomparability graph
added the tag posets
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The Fukaya category of a simple singularity (reference request)
fix one latex typo, emphasize the question
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