Abstract
Let R be a ring and G a group. An R-module A is said to be minimax if A includes a noetherian submodule B such that A/B is artinian. The authors study a ℤG-module A such that A/C A (H) is minimax (as a ℤ-module) for every proper not finitely generated subgroup H.
Notes
Communicated by A. Olshanskii.