As a result of the work of the nineteenth-century mathematician Arthur Cayley, algebraists and geometers have extensively studied permutation of sets.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Part I. Opening the innings: 1. Introduction 2. Doubly Transitive A Part II. The structure theory: 3. Congruences and blocks 4. Primitive ordered permutation groups 5. The wreath product Part III. Applications to ordered permutation groups: 6. Simple-permutation groups 7. Uniqueness of representation 8. Pointwise suprema and closed subgroups Part IV. Applications to lattice-ordered groups: 10. Embedding theorums for lattice-ordered groups 11. Normal valued lattice-ordered groups Part V. The author's perogative: 12. Algebraically closed lattice-ordered groups 13. The word problem for lattice-ordered groups.
Part I. Opening the innings: 1. Introduction 2. Doubly Transitive A Part II. The structure theory: 3. Congruences and blocks 4. Primitive ordered permutation groups 5. The wreath product Part III. Applications to ordered permutation groups: 6. Simple-permutation groups 7. Uniqueness of representation 8. Pointwise suprema and closed subgroups Part IV. Applications to lattice-ordered groups: 10. Embedding theorums for lattice-ordered groups 11. Normal valued lattice-ordered groups Part V. The author's perogative: 12. Algebraically closed lattice-ordered groups 13. The word problem for lattice-ordered groups.
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