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This tag is used if a reference is needed in a paper or textbook on a specific result.

2 votes

Generalized ordering on simplicial complex

You may look into what is called $\Delta$-complexes, and may be the notion of a $\Delta$-complex will suit you. There you give an orientation to each simplex and then glue them by using face maps, whi …
SashaKolpakov's user avatar
3 votes
2 answers
496 views

Indefinite quadratic form universal over negative integers

Here's a question that (I hope) may seem very trivial for you, and I hope one of you may provide me with a reference answering it (unless it's a trivial colloquial knowledge). Let $f$ be an indefini …
SashaKolpakov's user avatar
4 votes
Accepted

The relationship between the dilogarithm and the golden ratio

The identities $L_2(\frac{\sqrt{5}-1}{2}) = \frac{\pi^2}{10}$ and $L_2(\frac{3-\sqrt{5}}{2}) = \frac{\pi^2}{15}$ are due to J. Landen. The rest of the identities you wrote, I suppose, could be obtaine …
8 votes
1 answer
228 views

Classifying two-faces of four-polytopes

Motivation: This question is related to my study of hyperbolic Coxeter polytopes. In general, if one put some restrictions on the type of their dihedral angles (say, all dihedral angles are equal to $ …
SashaKolpakov's user avatar
4 votes
1 answer
576 views

Analytic solutions to algebraic differential equation

Dear Colleagues and Friends, Here I need to find some good reference on a subject that seems very much studied: sorry, if the rest of this question is too naive. I believe that it's known that if a co …
SashaKolpakov's user avatar
5 votes

Reference for tetrahedral Coxeter group

The group itself shall be the group generated by reflections in the sides of a regular ideal tetrahedron, whose dihedral angles are all $\pi/3$. For a reference, there are many Coxeter diagrams liste …
SashaKolpakov's user avatar