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<title>Lauren Jeneva Moseley</title>
<copyright>Copyright (c) 2013  All rights reserved.</copyright>
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<description>Recent documents in Lauren Jeneva Moseley</description>
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<title>How pre-service teachers respond to student-invented strategies</title>
<link>http://works.bepress.com/moseley/3</link>
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<pubDate>Wed, 25 Jul 2012 15:32:51 PDT</pubDate>
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	<p>This session presents findings of a study investigating preservice elementary teachers’ understanding and explanation of students’ invented strategies for whole number multiplication along with their understanding and explanation of the traditional algorithms. While the traditional algorithms are important, student invented strategies proved to be meaningful and effective in improving student’s mathematical understanding (e.g., Kilpatrick, Swafford, & Findell, 2001). Teachers should be equipped with the necessary knowledge and skills to evaluate appropriately the multiple informal strategies that arise in a typical mathematics classroom and to connect students’ informal strategies to traditional algorithms (Ball & Bass, 2000; Hill, Rowan, & Ball, 2005; Ma, 1999).</p>
<p>However, despite massive efforts, funding, and resources for teacher education in universities and schools, we know very little about what teachers know, and especially, how teachers interpret and respond to student invented strategies (CBMS, 2001; Wilson, Floden, & Ferrini-Mundy, 2001). As part of a larger effort to characterize mathematics knowledge for teaching, this study examined, through a teaching-scenario task, the nature of thirty-five preservice elementary teachers’ reasoning and responses to students’ correct and incorrect invented strategies for whole number multiplication. Implications for teacher education and professional development were discussed in accordance with the findings of the study.</p>
<p>The purpose of this presentation was not to add to the collection of studies documenting prospective teacher weakness, but rather to inform the design of teacher education in this area. Exploration of preservice teachers’ interpretations of and responses to student ideas, in particular, student invented strategies in connection with the traditional method helped enrich a dialogue among reformers, teacher educators, and professional developers in what ways they could help preservice teachers learn to teach math in ways that promote student understanding.</p>
<p>Throughout the session, the audience was invited to participate in three ways: (1) the analysis of examples of preservice teachers’ responses, (2) the sharing and discussing their analysis, and (3) questions to presenters. With this interaction, we gained insights from other mathematics teacher educators that can extend our research.</p>

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<author>Ji-Won Son et al.</author>


<category>Teaching and Learning Mathematics</category>

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<title>The impact of analyzing correct versus incorrect student work samples on students’ mathematical proficiency</title>
<link>http://works.bepress.com/moseley/2</link>
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<pubDate>Wed, 25 Jul 2012 14:45:40 PDT</pubDate>
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	<p>The purpose of this study is to determine if any gains in mathematical understanding differ if calculus learners analyze correct or incorrect student work samples and to investigate students’ perceptions of the effect of analyzing student work samples on their understanding of mathematical concepts. Calculus students will be assigned to two groups: one group analyzing correct student work samples and one group analyzing incorrect student work samples. What difference, if any, exists between groups in determining correct solutions to problems similar to the work samples analyzed? What difference, if any, exists between groups in whether they replicate errors similar to the incorrect work samples? What difference, if any, exists between groups in perceptions of how the analyses of student work samples increase understanding? How do students describe their experiences of analyzing student work samples? Data from enrollees in 10 sections of Basic Calculus at a large university will be analyzed using ANCOVA, independent-samples t-test, and inductive analysis (Hatch, 2002). Results will have implications for teacher practice; for example, revealed group differences will inform the teaching dilemma of what to do about common errors.</p>

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<author>Lauren Jeneva Moseley</author>


<category>Teaching and Learning Mathematics</category>

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<title>What led us here? A conversation that led to the new Tennessee teacher evaluation system</title>
<link>http://works.bepress.com/moseley/1</link>
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<pubDate>Wed, 25 Jul 2012 14:23:18 PDT</pubDate>
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	<p>Currently, Tennessee teacher evaluations are taking center stage, outfitted with the newest Race to the Top (RttT) rubric designs and tailored to reflect student performance data. However, this implementation of RttT reform is accompanied by teachers’ uncertainty and intense anticipation. Naturally, many of these teachers are wondering how these new evaluation procedures were determined. For example, who made the decisions and why? This article flashes back to early 2010 in an attempt to find out. This analysis of a State Senate Education Committee meeting will provide a fly-on-the-wall perspective and will investigate how law-makers and advisors discussed these changes during the RttT application process. In particular, what words did they use to promote these changes, and how were teachers discussed? Findings include a metaphor of sports and competition and depersonalizing language to talk about teachers.</p>

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<author>Lauren Jeneva Moseley</author>


<category>Education Policy</category>

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