Definition: (right linearly compact) A ring is right linearly compact if $R_R$ is linearly compact as a module. That is, every finitely-solvable system of congruences using right ideals is solvable.
Reference(s):
D. Zelinsky. Linearly compact modules and rings. (1953) @ whole article
Metaproperties:
This property does not have the following metaproperties