Two Types of Quotient Structure of Co-Quasiordered Residuated Systems

Home Page
About
Submit A Journal
Submit A Conference
Submit Paper/Book
- Submit a Preprint
- Submit a Book
Contact

Fundamentals of Contemporary Mathematical Sciences
Volume:1 Issue:2
Two Types of Quotient Structure of Co-Quasiordered Residuated Systems

Two Types of Quotient Structure of Co-Quasiordered Residuated Systems

Authors : Daniel A ROMANO

Pages : 49-62

View : 16 | Download : 11

Publication Date : 2020-07-30

Article Type : Research Paper

Abstract :In our article we introduced and analysed the concept of residuated relational systems ordered under co-quasiorder. In this article, as a continuation of the mentioned paper, we introduce two types of quotient structures of residuated relational systems are constructed, one of which is a specificity of Bishop`s constructive framework and has no counterpart in the classical theory. The paper finished by a theorem which can be viewed as the first isomorphism theorem for these algebraic structures.
Keywords : Bishop`s constructive mathematics, se homomorphism, co quasiordered residuated system, set with apartness

ORIGINAL ARTICLE URL

VIEW PAPER (PDF)

* There may have been changes in the journal, article,conference, book, preprint etc. informations. Therefore, it would be appropriate to follow the information on the official page of the source. The information here is shared for informational purposes. IAD is not responsible for incorrect or missing information.