5
votes
Accepted
When is a (co)edge trivial in graph cohomology?
Sam Hopkins's suggestion is right, $e^{\vee}$ is trivial if and only if $e$ is a bridge. (I'm assuming that you are taking $e^{\vee}$ to be an element in the simplicial cochain complex, so ...
1
vote
Original reference of six functor formalism?
There doesn't exist a mathematical publication by Grothendieck explicitly presenting that formalism. It was going to be addressed in "Exposé 0" of SGA 5, but the editors excluded it from the ...
Only top scored, non community-wiki answers of a minimum length are eligible
Related Tags
cohomology × 1338at.algebraic-topology × 519
ag.algebraic-geometry × 380
homological-algebra × 132
homotopy-theory × 116
group-cohomology × 115
reference-request × 92
dg.differential-geometry × 84
homology × 67
gr.group-theory × 55
nt.number-theory × 53
complex-geometry × 51
sheaf-theory × 48
gt.geometric-topology × 47
spectral-sequences × 46
characteristic-classes × 45
sheaf-cohomology × 44
lie-groups × 38
etale-cohomology × 36
kt.k-theory-and-homology × 35
rt.representation-theory × 33
arithmetic-geometry × 31
differential-topology × 31
vector-bundles × 30
hodge-theory × 29