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Rank and duality of escalator algebras.
Digital Document
Abstract |
Abstract
We define a specific family of finite bi-unary algebras called escalator algebras. These algebras were introduced in the work of Hyndman and Willard [9] and Little [10]. We show that they have infinite rank, are dualizable but are not strongly dualizable. |
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Persons |
Persons
Author (aut): Beveridge, Erin Natalie
Associated name (asn): Hyndman, Jennifer
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Degree Name |
Degree Name
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Department |
Department
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DOI |
DOI
https://doi.org/10.24124/2003/bpgub257
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Collection(s)
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Degree granting institution (dgg): University of Northern British Columbia
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Subject Topic |
Subject Topic
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Library of Congress Classification |
Library of Congress Classification
QA155.5 .B48 2002
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Extent |
Extent
Number of pages in document: 75
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Physical Form
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Content type
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Resource Type
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Genre
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Language
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Handle |
Handle
Handle placeholder
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ISBN |
ISBN
978-0-612-80678-8
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Use and Reproduction |
Use and Reproduction
Copyright retained by the author.
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Rights Statement |
Rights Statement
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Language |
English
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Name |
Rank and duality of escalator algebras.
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Authored on |
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MIME type |
application/pdf
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File size |
1644760
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