Blankmeyer, Eric (2021): Peer Groups and Bias Detection in Least Squares Regression.
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Abstract
A correlation between regressors and disturbances presents challenging problems in linear regression. In the context of spatial econometrics LeSage and Pace (2009) show that an autoregressive model estimated by maximum likelihood may be able to detect least squares bias. I suggest that spatial neighbors can be replaced by “peer groups” as in Blankmeyer et al. (2011), thereby extending considerably the range of contexts where the autoregressive model can be utilized. The procedure is applied to two data sets and in a simulation
Item Type: | MPRA Paper |
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Original Title: | Peer Groups and Bias Detection in Least Squares Regression |
Language: | English |
Keywords: | peer groups, least-squares bias, spatial autoregression |
Subjects: | C - Mathematical and Quantitative Methods > C4 - Econometric and Statistical Methods: Special Topics |
Item ID: | 110866 |
Depositing User: | Mr. Eric Blankmeyer |
Date Deposited: | 07 Dec 2021 07:42 |
Last Modified: | 07 Dec 2021 07:42 |
References: | Bivand, R., 2019. Spatial Regression Analysis (R package ‘”spatialreg”) available at https://cran.r-project.org/. Blankmeyer, E., J. LeSage, J. Stutzman, K. Knox, R. Pace, 2011. Peer-group dependence in salary benchmarking: a statistical model. Managerial and Decision Economics 32: 91-104. DOI: 10.1002/mde.1519. Bramoulle Y., H. Djebbari, B. Fortin, 2009. Identification of peer effects through social networks. Journal of Econometrics 150: 41–55. Brueckner J., 1998. Testing for strategic interaction among local governments: the case of growth controls. Journal of Urban Economics 44: 438–467. Case, A., H. Rosen, J. Hines, 1993. Budget spillovers and fiscal policy interdependence: evidence from the States. Journal of Public Economics 52: 285–307. Conley T., G. Topa, 2007. Estimating dynamic local interaction models. Journal of Econometrics 140: 282–303. Croissant, Y., 2015. Ecdat: data sets for econometrics. Available at https://cran.r-project.org/web/packages/. Dahl, G., K. Loken, M. Mogstad, 2014. Peer effects in program participation. American Economic Review 104: 2049–2074. De Giorgi, G., M. Pelizzari, S. Redaelli, 2010. Identification of social interactions through partially overlapping peer groups. American Economic Journal: Applied Economics 2: 241–275. Durlauf, S., 1994. Spillovers, stratification and inequality. European Economic Review 38: 836–845. Glaeser, E., B. Sacerdote, J. Scheinkman, 1996. Crime and social interactions. Quarterly Journal of Economics 111: 507–548. Greene, W., 2003. Econometric Analysis, fifth edition. Upper Saddle River NJ: Prentice Hall. Gujarati, D., 2015. Econometrics by Example, second edition. NY: Palgrave. Handcock, M., A. Raftery, J. Tantrum, 2007. Model based clustering for social networks. Journal of the Royal Statistical Society A 170(Part 2): 1–22. LeSage, J.,R. Pace, 2009. Introduction to Spatial Econometrics. London: CRC Press. LeSage, J.,R. Pace, 2014. The biggest myth in spatial econometrics. Econometrics 2:217-249. https://doi.org/10.3390/econometrics2040217 Liviatan, N., 1961. Errors in variables and Engel curve analysis. Econometrica 29: 336-362. Min, Chung-Ji. 2019. Applied Econometrics: A Practical Guide. NY: Routledge. Sacerdote, B., 2001. Peer effects with random assignment: results for Dartmouth roomates. Quarterly Journal of Economics 116(2): 681–704. Soetevent A., 2006. Empirics of the identification of social interactions: an evaluation of the approaches and their results. Journal of Economic Surveys 20: 193–228. Texas Health and Human Services Commission, 2002. 2002 Cost Report – Texas Nursing Facility. Austin, Texas. von Hinke, S., G. Leckie, C. Nicoletti, 2019. The use of instrumental variables in peer effects models. Oxford Bulletin of Economics and Statistics 81: 1179-1191. |
URI: | https://mpra.ub.uni-muenchen.de/id/eprint/110866 |