Omitting unary and affine types - Jovanovic, Jelena
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In this manuscript we examine the possibility of describing some properties of finite algebras by systems consisting of constant number of term-equations. More precisely we are interested in describing finite algebras omitting Hobby-McKenzie types 1 and 2 by systems of linear identities on two at most ternary terms. It is shown that there exists a single system on two ternary terms that might describe this property. However, whether it does or not remains for further examination.

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Produktbeschreibung
In this manuscript we examine the possibility of describing some properties of finite algebras by systems consisting of constant number of term-equations. More precisely we are interested in describing finite algebras omitting Hobby-McKenzie types 1 and 2 by systems of linear identities on two at most ternary terms. It is shown that there exists a single system on two ternary terms that might describe this property. However, whether it does or not remains for further examination.
Autorenporträt
I graduated in 2001. at the University of Belgrade, Faculty of Mathematics. After graduating and before starting my Ph.D. studies I worked as a programmer. Currently I¿m finishing the mentioned studies at the Faculty of Mathematics. The area of my research is universal algebra, more precisely tame congruence theory, which is also the theme here.