• Corpus ID: 219176640

# Clones containing the Mal'cev operation of $\mathbb{Z}_{pq}$

@article{Fioravanti2020ClonesCT,
title={Clones containing the Mal'cev operation of \$\mathbb\{Z\}\_\{pq\}\$},
author={Stefano Fioravanti},
journal={arXiv: Rings and Algebras},
year={2020}
}
• S. Fioravanti
• Published 30 May 2020
• Mathematics
• arXiv: Rings and Algebras

### Independence of algebras with edge term

• Mathematics
Int. J. Algebra Comput.
• 2015
It is shown that the independence of finitely generated varieties with edge term can be decided by a polynomial time algorithm.

### Polynomial Clones on Squarefree Groups

• P. Mayr
• Mathematics
Int. J. Algebra Comput.
• 2008
It is proved that, on a set of size n, the number of clones that contain a group operation and all constant functions is finite if n is squarefree, and refutes a second conjecture from [5].

### Clones containing Mal'tsev Operations

• P. Idziak
• Mathematics
Int. J. Algebra Comput.
• 1999
It is shown that the number of clones on a k element set that contain a Mal'tsev operation and all k constants is finite iff k≤3. This answers a part of a question of Ralph McKenzie and Ivo Rosenberg

### Polynomial clones on groups of order pq

• Mathematics
• 2007
For two distinct primes p, q, we describe those clones on a set of size pq that contain a given group operation and all constant operations. We show that each such clone is determined by congruences

### The two-valued iterative systems of mathematical logic

*Frontmatter, pg. i*CONTENTS, pg. vi*INTRODUCTION, pg. 1*Part I. PRELIMINARIES, pg. 10*PART II. DERIVATION OP CLOSED SYSTEMS, pg. 43*PART III. CO-ORDINATION AND APPLICATION, pg. 96*BIBLIOGRAPHY, pg.

### The complexity of constraint satisfaction : an algebraic approach.

• Computer Science
• 2005
An algebraic approach has proved to be very successful in studying the complexity of constraint problems and can be represented as constraint satisfaction and optimization problems.

### Commutative Algebra I

1 A compilation of two sets of notes at the University of Kansas; one in the Spring of 2002 by ?? and the other in the Spring of 2007 by Branden Stone. These notes have been typed

### Closed sets of finitary functions between finite fields of coprime order

<jats:p>We investigate the finitary functions from a finite field<jats:inline-formula><jats:alternatives><jats:tex-math>$$\mathbb {F}_q$$</jats:tex-math><mml:math