Linked Questions

7 votes
0 answers
444 views

Status of the conjectured vanishing of Bloch-Kato H^2

There is a folklore conjecture that $\operatorname{Ext}^2$ vanishes in the category of geometric $p$-adic Galois representations (i.e. representations that are unramified almost everywhere and de Rham ...
David Corwin's user avatar
  • 15.4k
4 votes
0 answers
434 views

Can infinite bounded distibutive lattices be "arbitrarily wide"?

I was always thinking, in an informal way, that the powerset lattices ${\cal P}(X)$ (where $X$ is an infinite set) are the "widest" bounded distributive lattices with respect to their height. (In ${\...
Dominic van der Zypen's user avatar
1 vote
0 answers
387 views

Mathematical technicalities that few people know [closed]

I am looking for a list of mathematical technicalities that are not so well-known, even in the mathematical community. What I mean is, I am looking for examples of phenomenon where it is important to ...
0 votes
0 answers
274 views

if 0→A→A⊕B→B→0 is an exact sequence of finitely generated modules over a commutative Noetherian ring, then the exact sequence does split [duplicate]

Here, Martin Brandenburg says it is not true that "Every short exact sequence of the form $0 \to A \to A \oplus B \to B \to 0$ splits." Then Mohan says in comments that "As a positive result, If $...
user 1's user avatar
  • 1,355
1 vote
0 answers
191 views

Björner-Wachs theorem for posets admitting an EL-labeling

In the survey paper Poset Topology: Tools and Applications by Michelle Wachs, there is the following theorem on p46: Theorem 3.2.4 (Björner and Wachs [40]). Suppose $P$ is a poset for which $\...
Sebastien Palcoux's user avatar
5 votes
0 answers
129 views

Is there an orbit map without path lifting property?

I am looking for an example of a topological group $G$ acting by homeomorphisms on a metrizable space $X$ such that the orbit map $X\to X/G$ doesn't have the path lifting property, that is, there is a ...
Igor Belegradek's user avatar

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