The Impact of Multiple Imputation of Coarsened Data on Estimates on the Working Poor in South Africa
South African household surveys typically contain coarsened earnings data, which consist of a mixture of missing earnings values, point responses and interval-censored responses. This paper uses sequential regression multivariate imputation to impute missing and interval-censored values in the 2000 and 2006 Labour Force Surveys, and compares poverty estimates obtained under several different methods of reconciling coarsened earnings data. Estimates of poverty amongst the employed are found not to be sensitive to the use of the multiple imputation approach, but are sensitive to the treatment of workers reporting zero earnings. Multiple imputing earnings for all workers with missing, interval-censored or reported zero earnings, the proportion of workers earning less than R500 per month falls by almost a third between 2000 and 2006.
|Date of creation:||2010|
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- Servaas van der Berg & Ronelle Burger & Rulof Burger & Megan Louw & Derek Yu, 2005.
"Trends in poverty and inequality since the political transition,"
01/2005, Stellenbosch University, Department of Economics.
- Servaas van der Berg & Ronelle Burger & Rulof Burger & Megan Louw & Derek Yu, 2006. "Trends in Poverty and Inequality since the Political Transition," Working Papers 06104, University of Cape Town, Development Policy Research Unit.
- Servaas Van der berg & Megan Louw & Derek Yu, 2008. "Post-Transition Poverty Trends Based On An Alternative Data Source," South African Journal of Economics, Economic Society of South Africa, vol. 76(1), pages 58-76, 03.
- Servaas van der Berg & Megan Louw & Derek Yu, 2007. "Post-transition poverty trends based on an alternative data source," Working Papers 08/2007, Stellenbosch University, Department of Economics.
- Dieter Von fintel, 2007. "Dealing With Earnings Bracket Responses In Household Surveys - How Sharp Are Midpoint Imputations?," South African Journal of Economics, Economic Society of South Africa, vol. 75(2), pages 293-312, 06. Full references (including those not matched with items on IDEAS)
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