The title pretty much says it. In a follow-up to my question about alternating groups, does anyone know of a "geometric" model for $BGL_n(F_q)$? By "geometric" I mean "a space you would have heard about even if you aren't studying classifying spaces"; I mean to exclude general constructions such as simplicial standard nerve constructions, infinite joins, intractable quotients of frame bundles, etc.
|
3 | added 4 characters in body | ||
|
|
||||
|
|
2 | added 1 characters in body; edited title | ||
Geometric models for classifying spaces of $GLn(F_q)$.GLn(Fq)$.The title pretty much says it. In a follow-up to my question about alternating groups, does anyone know of a "geometric" model for $BGL_n(F_q)$? By "geometric" I mean "a space you would have heard about even if you aren't studying classifying spaces"; I mean to exclude general constructions such as simplicial constructions, infinite joins, unfamiliar intractable quotients of frame bundles, etc. |
||||
|
|
1 |
|
||
Geometric models for classifying spaces of $GLn(F_q)$.The title pretty much says it. In a follow-up to my question about alternating groups, does anyone know of a "geometric" model for $BGL_n(F_q)$? By "geometric" I mean "a space you would have heard about even if you aren't studying classifying spaces"; I mean to exclude general constructions such as simplicial constructions, infinite joins, unfamiliar quotients of frame bundles, etc.
|
||||
