2011
DOI: 10.1111/j.1467-985x.2011.00690.x
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Small Area Estimation Using a Reweighting Algorithm

Abstract: The paper describes a method of small area estimation which uses a reweighting algorithm to reweight survey data to a number of known totals (benchmarks) for small areas. The method has so far been used to estimate small area poverty rates and housing stress. The method gives poverty rates for small areas that are similar to those available from the 2006 Australian census, when the same definition of poverty was used. Various methods of validating the poverty rates have been used, including aggregating the pov… Show more

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Cited by 89 publications
(73 citation statements)
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“…This relies on spatial microsimulation techniques (Tanton and Edwards, 2013) or, more commonly, re-weighting national or regional micro-data so that key characteristics match those from census data for the small area (Tanton et al, 2011). The primary policy use of these models in the developed world generally is to predict the demand for services such as care facilities (for example, Lymer et al (2009) for Australia and Wu and Birkin (2013) for the UK).…”
Section: Crossing Boundaries: Sub-and Supra-national Modellingmentioning
confidence: 99%
“…This relies on spatial microsimulation techniques (Tanton and Edwards, 2013) or, more commonly, re-weighting national or regional micro-data so that key characteristics match those from census data for the small area (Tanton et al, 2011). The primary policy use of these models in the developed world generally is to predict the demand for services such as care facilities (for example, Lymer et al (2009) for Australia and Wu and Birkin (2013) for the UK).…”
Section: Crossing Boundaries: Sub-and Supra-national Modellingmentioning
confidence: 99%
“…Therefore, some of the indicators were estimated using a spatial microsimulation model based on the corresponding census (Tanton et al 2011).…”
Section: Data Sourcesmentioning
confidence: 99%
“…In fact, BC may have no exact solution (zero error), either considered solely or in combination with RR on weights (Singh and Mohl 1996). This can be due to: the sample not being representative (enough) of every non-void class in the cross-classified BC; the RR being too tight; the BC forming an inconsistent system of equations, due to their derivation from differing data sources or from data with added noise as a result of statistical disclosure control procedures (Tanton et al 2011). In addition, calibration algorithms may be unstable for too many BC or when multi-collinear survey variables are being benchmarked (Sautory 1991;Rao and Singh 1997).…”
Section: Introductionmentioning
confidence: 99%
“…Failure of survey calibration methods may occur with real data (Sautory 1991;Tanton et al 2011). In fact, BC may have no exact solution (zero error), either considered solely or in combination with RR on weights (Singh and Mohl 1996).…”
Section: Introductionmentioning
confidence: 99%
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