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Questions tagged [reference-request]

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

1 vote
0 answers
37 views

Let $X_n$ denote the number of acyclic connected gentle tree algebras (given by quiver and admissible relations over a field) with $n$ simple modules. Those are also exactly the connected quiver ...
Mare's user avatar
  • 28.5k
5 votes
1 answer
262 views

Note that I’ve asked this question on mathstackexchange last month. I am looking for book recommendations on complex dynamics that include discussion of polynomial mating. Ideally, the book would ...
Meme Academy's user avatar
7 votes
1 answer
517 views

Let $V$ be an $n$-dimensional $\mathbb{K}$-vector space. By a simple calculus trick (*) on homogeneous functions of degree $n$ the determinant is a linear map on the $n$-th symmetric power of the ...
Martin Gisser's user avatar
3 votes
0 answers
65 views

Is there any software that, given two graphs $G$ and $H$, can compute all graph homomorphisms from $G$ to $H$? I found this rather old question, but it does not seem to answer my query. It could be ...
Chess's user avatar
  • 1,434
3 votes
0 answers
106 views

When I was a child, my mother taught me a simple pencil-and-paper game. I would like to know whether this game, or an equivalent formulation of it, has already been studied. Let the integer $n > 1$ ...
Marco Ripà's user avatar
  • 2,181
4 votes
1 answer
150 views
+50

In a very helpful answer by Thurmond (A weighted sum over squarefree numbers involving Bernoulli numbers), Thormund reduces the problem to controlling the integral on the shifted line $\Re z=-3/2$, ...
Glacier's user avatar
  • 826
5 votes
1 answer
353 views

I'm not sure if my question makes sense, but I'm currently studying computability theory, and intuitionistic logic is something that really interests me. My question is, are there any current research ...
Luis Alexandher's user avatar
10 votes
1 answer
325 views

Let $p:E\to X$ be a rank $k$ real vector bundle on a paracompact space. This question is about possible definitions of the orientation local system of $E$, which should be a local system of integer ...
Mark Grant's user avatar
  • 37.6k
-4 votes
0 answers
118 views

I am working with a bilateral crossing geometry — two pyramids base-to-base at θ = π/8 — and the following expression arises naturally from the dimensional structure of the cascade: α⁻¹ = (9/2)π³ − √(...
KPack's user avatar
  • 3
6 votes
1 answer
132 views

I am looking for a reference for the following result: Let $\mathbb X$ be a graph of groups whose underlying graph $X$ is finite and whose edge groups are finitely generated. If the fundamental group $...
NWMT's user avatar
  • 1,135
5 votes
1 answer
264 views

I am currently reading basics of deformation theory from Hartshorne's book on Deformation theory. I understood how the n'th infinitesimal neighbourhood of diagonal is defined for classical schemes. My ...
KAK's user avatar
  • 1,619
-3 votes
0 answers
50 views

Consider an irreducible continuous-time Markov chain on $\{1,\dots,n\}$ with generator $Q$ and stationary distribution $\pi$. Pass to the Fisher-conjugated generator $L_\pi = D_\pi^{1/2} Q D_\pi^{-1/2}...
Jonathan Dunkley's user avatar
-4 votes
0 answers
54 views

While studying Farey sequences, we decomposed the L² discrepancy $W(N) = \sum (f_j - j/n)^2$ one integer at a time, examining $\Delta W(N) = W(N-1) - W(N)$. This per-step perspective appears to be new ...
user1041249's user avatar
7 votes
0 answers
195 views

Crossposted from Math StackExchange Page 2 of Dowek's "Gödel's system $T$ as a precursor of modern type theory" gives a presentation of system $T$ as a set of terms with a rewrite relation: ...
C7X's user avatar
  • 3,209
1 vote
0 answers
49 views

I am studying the following finite structure. Let $$ R=\{2,3,4,5,6,7,8,9\}, \qquad L=(2\,3\,4\,6\,5\,8\,7\,9), \qquad \delta=L^4=(2\,5)(3\,8)(4\,7)(6\,9). $$ So $R$ is equipped with a cyclic order (...
Christopher G. Phillips's user avatar

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