Affiliation:
1. Research and Evaluation, Swedish Public Employment Service, SE-113 99 Stockholm
Abstract
Abstract
Incomplete unemployment data is a fundamental problem when evaluating labour market policies in several countries. Many unemployment spells end for unknown reasons; in the Swedish Public Employment Service’s register as many as 20 percent. This leads to an ambiguity regarding destination states (employment, unemployment, retired, etc.). According to complete combined administrative data, the employment rate among dropouts was close to 50 for the years 1992 to 2006, but from 2007 the employment rate has dropped to 40 or less. This article explores an imputation approach. We investigate imputation models estimated both on survey data from 2005/2006 and on complete combined administrative data from 2005/2006 and 2011/2012. The models are evaluated in terms of their ability to make correct predictions. The models have relatively high predictive power.
Reference11 articles.
1. Arntz, M., S. Lo, and R. Wilke. 2007. “Bounds Analysis of Competing Risks: A Nonparametric Evaluation of the Effect of Unemployment Benefits on Migration in Germany.” ZEW - Centre for European Economic Research Discussion Paper No. 07-049. Doi: http://dx.doi.org/10.2139/ssrn.1010286.
2. Bennmarker, H., K. Carling, and A. Forslund. 2007. Vem blir långtidsarbetslös? Report 2007:29. Uppsala: Institute for Labour Market Policy Evaluation (IFAU). Available at: http://www.ifau.se/globalassets/pdf/se/2007/r07-20.pdf (accessed June 1, 2016).
3. Bound, J., C. Brown, and N. Mathiowetz. 2001. “Measurement error in survey data.” In Handbook of Econometrics, vol. 5, edited by J. Heckman and E. Leamer, 3705–3833. Amsterdam: Elsevier. Available at: http://www.psc.isr.umich.edu/pubs/pdf/rr00-450.pdf (accessed June 1, 2016).
4. Bring, J. and K. Carling. 2000. “Attrition and Misclassification of Drop-outs in the Analysis of Unemployment Duration.” Journal of Official Statistics 16: 321–330. Available at: http://www.jos.nu/Articles/abstract.asp?article=164321 (accessed June 1, 2016).
5. Heckman, J. and B. Singer. 1982. “Population Heterogeneity in Demographic Models.” In Multidimensional Mathematical Demography, edited by K. Land and A. Rogers, 567–599. New York: Academic Press. Available at: http://www.popline.org/node/410098 (accessed June 1, 2016).