  We examine various triangulated quotients of the module category of a finite
group. We demonstrate that these are not compactly generated by the simple
modules and present a modification of Rickard's Idempotent Module construction
that accounts for this. When the localizing subcategories are sufficiently nice
we give an explicit description of the objects in the Bousfield triangles for
modules that are direct limits of sequences of finite dimensional modules in
terms of homotopy colimits.
