3 problems

Kochloukova–Lima homological $n$ - $(n+1)$ - $(n+2)$ conjecture
The homological $n$ - $(n+1)$ - $(n+2)$ conjecture. If $N_{1}$ is of type $\operatorname{FP}_n$ , $G_1$ and $G_2$ are of type $\operatorname{FP}_{n+1}$ , and $Q$ is of type…
openFrom papersfibre-products finiteness-properties group-homology
0 responses
3
Kuckuck's $n$ - $(n+1)$ - $(n+2)$ conjecture for group finiteness properties
The $n$ - $(n+1)$ - $(n+2)$ conjecture. If $N_{1}$ is of type $\operatorname F_n$ , $G_1$ and $G_2$ are of type $\operatorname F_{n+1}$ , and $Q$ is of type $\operatorname F_{n+2}$ , then…
openFrom papersdiscrete-groups fibre-products finiteness-properties
0 responses
4
The $n$ - $(n+1)$ - $(n+2)$ conjecture for fibre products
The $n$ - $(n+1)$ - $(n+2)$ conjecture. If $N_1$ is of type $\operatorname{F}_n$ , both $\Gamma_1$ and $\Gamma_2$ are of type $\operatorname{F}_{n+1}$ , and $Q$ is of type…
openFrom papersfibre-products finiteness-properties group-theory
0 responses
4

Kochloukova–Lima homological nnn-(n+1)(n+1)(n+1)-(n+2)(n+2)(n+2) conjecture