When is an alter ego a minimal dualizing structure?

Summary

Abstract	Abstract We show that a particular five-element algebra is dualized by a particular alter-ego. We also show that, in some limited sense, the alter ego we chose is minimal. The algebra that we examine is a f0;1g-valued unary algebra with 0. It has meet and join as homomorphisms.
Persons	Persons Author (aut): Ullah, Bashet Thesis advisor (ths): Casperson, David Degree committee member (dgc): Polajnar, Jernej Degree committee member (dgc): Hyndman, Jennifer
Degree Name	Degree Name Master of Science (MSc)
Department	Department Mathematics
DOI	DOI https://doi.org/10.24124/2018/58850
Collection(s)	Collection(s) Dissertations and Theses

Origin Information

Date Created/Date Issued	2018
Publisher	University of Northern British Columbia
Issuance	monographic

Organizations

Degree Level

Subjects and Classifications

Subject Topic	Subject Topic Unary algebras Duality theory (Mathematics) Lattice theory
Keywords	Keywords algebra five-element dualized alter ego finite unary

Resource Description

Extent	Extent 1 online resource (vii, 78 pages)
Physical Form	Physical Form electronic
Physical Description Note	Physical Description Note PUBLISHED
Content type	Content type Digital Document
Resource Type	Resource Type Text
Genre	Genre thesis
Language	Language English

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Rights Statement	Rights Statement IN COPYRIGHT

Language	English
Name	When is an alter ego a minimal dualizing structure?
Authored on	2025-03-20
MIME type	application/pdf
File size	334524
Media Use	Original File

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