A model of Non-Euclidean geometry in three dimensions, II

Graduate Thesis Or Dissertation

Public Deposited

Citeable URL: https://ir.library.oregonstate.edu/concern/graduate_thesis_or_dissertations/bv73c344s

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Attribute Name	Values
Creator	Eschrich, Robert William
Abstract	This paper is a continuation of William Zell's thesis, A Model of Non-Euclidean Geometry in Three Dimensions. The purpose of that thesis was to show that the axioms of non-Euclidèan geometry are consistent if Euclidean geometry an& hence arithrnetic is consistent. Mr. Zell. discussed the axioms of connection and order arid the axiom of parallels, and we continue here with the topic of congruence and the axiom of Archimedes. Thus only consideration of the axiom of completeness remains to complete the model.
Resource Type	Masters Thesis
Date Available	2009-03-24T17:15:50+00:00
Date Issued	1967-11-13
Degree Level	Master's
Degree Name	Master of Science (M.S.)
Degree Field	Mathematics
Degree Grantor	Oregon State University
Commencement Year	1968
Advisor	Goheen, Harry E.
Academic Affiliation	Mathematics
Non-Academic Affiliation	Oregon State University. Graduate School
Subject	Matrices Geometry, Non-Euclidean
Rights Statement	Copyright Not Evaluated
Publisher	Oregon State University
Language	English [eng]
Digitization Specifications	Master files scanned at 600 ppi (256 Grayscale) using Capture Perfect 3.0 on a Canon DR-9080C in TIF format. PDF derivative scanned at 300 ppi (256 B+W), using Capture Perfect 3.0, on a Canon DR-9080C. CVista PdfCompressor 4.0 was used for pdf compression and textual OCR.
Replaces	http://hdl.handle.net/1957/11036

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