 About 57,600 results  books.google.com Examples of this include the study of ideals and divisibility, dating back to the work of Dedekind and continued by Krull; the pioneering work of Hahn on totally ordered abelian groups; and the work of Kantorovich and other analysts on ... 

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 books.google.com ;This work is intended for pure and applied mathematicians and algebraists interested in topics such as group, order, number and lattice theory, universal algebra, and representation theory; and upperlevel undergraduate and graduate ... 

 books.google.com The deepest and most developed part of the theory of partially ordered groups is the theory of latticeordered groups. In the 40s, following the publications of the works by G. Birkhoff, H. Nakano and P. 

 books.google.com A complemented modular lattice L is said to be irreducible if any two atomic
elements have a common complement. G. LatticeOrdered Groups An ordered
set G in which a group operation is defined is called an ordered group when xsy
... 

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 books.google.com We close the section with a theorem whose proof can be found elsewhere ([Glass
1981, Chapter 10] or [K.R. Pierce]): Theorem 8.C [K.R. Pierce] Every lattice
ordered group G can be ( embedded in a lattice ordered group L such that any
two ... 

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