|
|
|
|
pro- group
|
(Definition)
|
|
Example 1 The $p$ -adic integers $\Ints_p$ form a pro- $p$ group since: $$\Ints_p=\varprojlim \Ints/p^n\Ints.$$
|
"pro- group" is owned by alozano.
|
|
(view preamble | get metadata)
See Also: -group
| Other names: |
pro p group, pro-p group, pro group |
This object's parent.
|
|
Cross-references: projective system, inverse limit, isomorphic, profinite group, group, prime number
This is version 2 of pro- group, born on 2005-03-23, modified 2005-03-23.
Object id is 6900, canonical name is ProPGroup.
Accessed 3523 times total.
Classification:
| AMS MSC: | 20E18 (Group theory and generalizations :: Structure and classification of infinite or finite groups :: Limits, profinite groups) |
|
|
|
|
|
|
Pending Errata and Addenda
|
|
|
|
|
|
|
|
|
|
|