|
|
|
|
proper ideal
|
(Definition)
|
|
|
Suppose $R$ is a ring and $I$ is an ideal of $R$ We say that $I$ is a proper ideal if $I$ is not equal to $R$
|
"proper ideal" is owned by antizeus.
|
|
(view preamble | get metadata)
Cross-references: ideal, ring
There are 12 references to this entry.
This is version 2 of proper ideal, born on 2001-10-20, modified 2002-10-25.
Object id is 415, canonical name is ProperIdeal.
Accessed 4770 times total.
Classification:
| AMS MSC: | 16D25 (Associative rings and algebras :: Modules, bimodules and ideals :: Ideals) |
|
|
|
|
|
|
Pending Errata and Addenda
|
|
|
|
|
|
|
|
|
|
|
