Permutation Groups

Cameron, P. J. (1999). Permutation Groups. Cambridge University Press.

Type

Book

Intellectual base

Review or monograph

Year

1999

DOI

10.1017/cbo9780511623677

ISBN

9780521653022

DOI registrant

Cambridge University Press

Link

https://doi.org/10.1017/CBO9780511623677

Cited by

2 citations across 2 artifacts.

Domain-specific

• Permutation group
  • … directly demonstrates that underlying set, permutation convention and composition order, subgroup of the symmetric group, faithfulness, degree, action, orbits, and stabilizers are explicit. to An applied instance preserves the same invariant under a changed scale, notation, jurisdiction, dataset, or implementation..
• Symmetric group
  • Relabeling X produces an isomorphic symmetric group, while Cayley's theorem represents any group as a subgroup of a symmetric group through its action on itself by translation.

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