
In algebra, an SBI ring is a ring R (with identity) such that every idempotent of R modulo the Jacobson radical can be lifted to R. The abbreviation SBI was introduced by Irving Kaplansky and stands for `suitable for building idempotent elements` {harv|Jacobson|1956|loc=p.53}. ==Examples== ...
Found on
http://en.wikipedia.org/wiki/SBI_ring
No exact match found.