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 | 1 | initial version |
The Sage documentation page:
points to the PARI documentation page:
Note that it is after a previous similar question here:
that the link to the PARI documentation was added in Sage:
There is an open ticket to make it easier to extract information about a PARI group:
| | 2 | No.2 Revision |
Forwarding this answer received from Alexander Hulpke:
The names (for degrees up to 15) are from the paper:
- Conway; Hulpke; McKay. On Transitive Permutation Groups. DOI:10.1112/S1461157000000115
Basically they describe the particular permutation action, not just the abstract isomorphism type. The group in the question is abstractly a C(10) (cyclic), but the [x] (brackets indicate permutational actions) indicates that it is the product action of C(5) with C(2) on 10 points (not the intransitive action on 7 points).
[Related notes.]
The Sage documentation page:
points to the PARI documentation page:
Note that it is after a previous similar question here:
that the link to the PARI documentation was added in Sage:
There is an open ticket to make it easier to extract information about a PARI group:
