Display title | Perfect group |
Default sort key | Perfect group |
Page length (in bytes) | 10,179 |
Namespace ID | 0 |
Page ID | 224911 |
Page content language | en - English |
Page content model | wikitext |
Indexing by robots | Allowed |
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Counted as a content page | Yes |
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Edit | Allow all users (infinite) |
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Page creator | imported>Dennis Ross |
Date of page creation | 17:28, 6 February 2024 |
Latest editor | imported>Dennis Ross |
Date of latest edit | 17:28, 6 February 2024 |
Total number of edits | 1 |
Recent number of edits (within past 90 days) | 0 |
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Description | Content |
Article description: (description ) This attribute controls the content of the description and og:description elements. | In mathematics, more specifically in group theory, a group is said to be perfect if it equals its own commutator subgroup, or equivalently, if the group has no non-trivial abelian quotients (equivalently, its abelianization, which is the universal abelian quotient, is trivial). In symbols, a perfect... |