Maximal right ideal
= Maximal right ideal
A proper <right ideal> $L$ is maximal if no proper <right ideal> strictly contains it. Equivalently, $A/L$ is a <simple module>. The <Jacobson radical> is the intersection of all <maximal right ideals>.
= Maximal right ideal
A proper <right ideal> $L$ is maximal if no proper <right ideal> strictly contains it. Equivalently, $A/L$ is a <simple module>. The <Jacobson radical> is the intersection of all <maximal right ideals>.