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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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Add Ordered Permutation Groups, As a result of the work of the nineteenth-century mathematician Arthur Cayley, algebraists and geometers have extensively studied permutation of sets. In the special case that the underlying set is linearly ordered, there is a natural subgroup to study, n, Ordered Permutation Groups to the inventory that you are selling on WonderClubX
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Add Ordered Permutation Groups, As a result of the work of the nineteenth-century mathematician Arthur Cayley, algebraists and geometers have extensively studied permutation of sets. In the special case that the underlying set is linearly ordered, there is a natural subgroup to study, n, Ordered Permutation Groups to your collection on WonderClub |