Social spillovers in the classroom: identification, estimation and policy analysis
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URI: https://hdl.handle.net/10902/35249DOI: 10.1111/ecca.12228
ISSN: 0013-0427
ISSN: 1468-0335
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Pereda Fernández, Santiago
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2017Derechos
© The London School of Economics and Political Science. This is the peer reviewed version of the following article:Pereda-Fernández, S. (2017), Social Spillovers in the Classroom: Identification, Estimation and Policy Analysis. Economica, 84: 712-747. , which has been published in final form at https://doi.org/10.1111/ecca.12228. This article may be used for non-commercial purposes in accordance with Wiley Terms and Conditions for Use of Self-Archived Versions. This article may not be enhanced, enriched or otherwise transformed into a derivative work, without express permission from Wiley or by statutory rights under applicable legislation. Copyright notices must not be removed, obscured or modified. The article must be linked to Wiley`s version of record on Wiley Online Library and any embedding, framing or otherwise making available the article or pages thereof by third parties from platforms, services and websites other than Wiley Online Library must be prohibited."
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Economica, 2017, 84(336), 712-747
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Wiley-Blackwell Publishing Ltd.
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Resumen/Abstract
I present a method to jointly estimate social spillovers in the classroom and the distributions of teacher and student effects. This method is based on the covariance and higher-order moments restrictions of the test scores, requiring the random assignment of teachers and students to classrooms. Using the Tennessee Project STAR dataset, I estimate sizeable spillovers in kindergarten classrooms and departures from normality of the teacher and student ability distributions. The estimates also show that reducing class size has a positive effect on mean performance, but it increases the inequality. Based on these estimates, I perform several input-neutral policy counterfactuals involving teachers and students assignment rules, and changing the distribution of class sizes. For the latter, I derive an optimal class size distribution rule, which increases mean test scores and reduces the overall variance
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