Local divisibility and model completeness of a theory of real closed rings
保存先:
| 著者: | |
|---|---|
| フォーマット: | comunicación de congreso |
| 出版日付: | 2021 |
| その他の書誌記述: | Let T∗ be the theory of lattice-ordered rings convex in von Neumann regular real closed f-rings, without minimal idempotents (non zero) that are divisible-projectable and sc-regular. I introduce a binary relation describing local divisibility. If this relation is added to the language of lattice ordered rings with the radical relation associated to the minimal prime spectrum (cf. [12]), it can be shown the model completeness of T∗. |
| 国: | Kérwá |
| 機関: | Universidad de Costa Rica |
| Repositorio: | Kérwá |
| 言語: | Inglés |
| OAI Identifier: | oai:kerwa.ucr.ac.cr:10669/84950 |
| オンライン･アクセス: | http://www.logique.jussieu.fr/semsao/index.html https://hdl.handle.net/10669/84950 |
| キーワード: | Model completeness Real closed ring Local divisibility |