<?xml version="1.0" encoding="UTF-8"?><?xml-stylesheet type="text/xsl" href="static/style.xsl"?><OAI-PMH xmlns="http://www.openarchives.org/OAI/2.0/" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xsi:schemaLocation="http://www.openarchives.org/OAI/2.0/ http://www.openarchives.org/OAI/2.0/OAI-PMH.xsd"><responseDate>2026-09-24T03:53:54Z</responseDate><request verb="GetRecord" identifier="oai:repository.rice.edu:1911/90180" metadataPrefix="dim">https://repository.rice.edu/server/oai/request</request><GetRecord><record><header><identifier>oai:repository.rice.edu:1911/90180</identifier><datestamp>2024-01-11T20:59:03Z</datestamp><setSpec>com_1911_8299</setSpec><setSpec>col_1911_13110</setSpec></header><metadata><dim:dim xmlns:dim="http://www.dspace.org/xmlns/dspace/dim" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns:doc="http://www.lyncode.com/xoai" xsi:schemaLocation="http://www.dspace.org/xmlns/dspace/dim http://www.dspace.org/schema/dim.xsd">
   <dim:field mdschema="dc" element="contributor" qualifier="advisor">Leighton, Walter</dim:field>
   <dim:field mdschema="dc" element="creator">Glass, Thomas Franklin</dim:field>
   <dim:field mdschema="dc" element="date" qualifier="accessioned">2016-04-22T22:00:11Z</dim:field>
   <dim:field mdschema="dc" element="date" qualifier="available">2016-04-22T22:00:11Z</dim:field>
   <dim:field mdschema="dc" element="date" qualifier="issued">1941</dim:field>
   <dim:field mdschema="dc" element="identifier" qualifier="citation">Glass, Thomas Franklin. &amp;quot;On the convergence of continued fractions.&amp;quot; (1941) Master’s Thesis,  Rice University.  &amp;lt;a href=&amp;quot;https://hdl.handle.net/1911/90180&amp;quot;&amp;gt;https://hdl.handle.net/1911/90180&amp;lt;/a&amp;gt;.</dim:field>
   <dim:field mdschema="dc" element="identifier" qualifier="uri">https://hdl.handle.net/1911/90180</dim:field>
   <dim:field mdschema="dc" element="identifier" qualifier="digital" lang="en_US">RICE1216</dim:field>
   <dim:field mdschema="dc" element="identifier" qualifier="callno" lang="en_US">Thesis Math. 1941 Glass</dim:field>
   <dim:field mdschema="dc" element="description" qualifier="abstract">In Chapter I of this paper, fundamental definitions in the theory of continued fractions are set forth. In Chapter II we give certain classical convergence theorems for continued fractions of various types. The results of Chapter III are original and sharpen a Mom convergence theorem due to Leighton and Wall.</dim:field>
   <dim:field mdschema="dc" element="format" qualifier="extent" lang="en_US">25 pp</dim:field>
   <dim:field mdschema="dc" element="format" qualifier="digitalOrigin" lang="en_US">reformatted digital</dim:field>
   <dim:field mdschema="dc" element="language" qualifier="iso">eng</dim:field>
   <dim:field mdschema="dc" element="rights">Copyright is held by the author, unless otherwise indicated. Permission to reuse, publish, or reproduce the work beyond the bounds of fair use or other exemptions to copyright law must be obtained from the copyright holder.</dim:field>
   <dim:field mdschema="dc" element="title">On the convergence of continued fractions</dim:field>
   <dim:field mdschema="dc" element="type">Thesis</dim:field>
   <dim:field mdschema="dc" element="type" qualifier="material">Text</dim:field>
   <dim:field mdschema="thesis" element="degree" qualifier="department">Mathematics</dim:field>
   <dim:field mdschema="thesis" element="degree" qualifier="discipline">Natural Sciences</dim:field>
   <dim:field mdschema="thesis" element="degree" qualifier="grantor">Rice University</dim:field>
   <dim:field mdschema="thesis" element="degree" qualifier="level">Masters</dim:field>
   <dim:field mdschema="thesis" element="degree" qualifier="name">Master of Arts</dim:field>
   <dim:field mdschema="others" element="access-status">open.access</dim:field>
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