|
| << previous | next >> |
Journal description
All volumes of the corresponding journal
All issues of the corresponding volume
All articles of the corresponding issues
Details for article 31 of 32 found articles
| Title: |
Top Varieties of Generalized MV-Algebras and Unital Lattice-Ordered Groups |
| Author: |
Dvurecenskij, Anatolij Holland, W. Charles |
| Appeared in: |
Communications in algebra |
| Paging: | Volume 35 (2007) nr. 11 pages 3370-3390 |
| Year: |
2007-11 |
| Contents: |
In spite of the well-know fact that the system of ℓ-groups with strong unit (unital ℓ-groups) does not form a variety, there is a categorical connection between the category of unital ℓ-groups and the variety of generalized MV-algebras which enables us to naturally export equational machinery and terminology like “variety” from the latter category to the former. Using this categorical equivalence, we study varieties, or equationally defined classes, and top varieties, varieties above the normal valued variety, of both structures. We generalize Chang's Completeness Theorem for generalized MV-algebras, and formulate some open questions for both structures. |
| Publisher: |
Taylor & Francis |
| Source file: |
Elektronische Wetenschappelijke Tijdschriften |
Details for article 31 of 32 found articles
| << previous | next >> |