Call a simplicial group $G_{\bullet}$ free if for each $n$, the group $G_n$ is a free group.
- How does the geometric realization of $G_{\bullet}$ look like?
- Can its nondegenerate and degenerate simplices be described explicitly?
|
Call a simplicial group $G_{\bullet}$ free if for each $n$, the group $G_n$ is a free group.
|
|||||
|