2013
DOI: 10.1080/00949655.2013.833204
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Bootstrapping probability-proportional-to-size samples via calibrated empirical population

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Cited by 7 publications
(7 citation statements)
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“…Our proposed confidence interval adjustment is somewhat related to other methods of accounting for measurement error (Stram et al 1999;Barbiero and Manzi 2015;Buonaccorsi et al 2018). Most similar to our work is that of Szpiro and Paciorek (2014), who adjust for errors in inferences that are used for downstream epidemiological analysis.…”
Section: Quantification In Practicementioning
confidence: 90%
“…Our proposed confidence interval adjustment is somewhat related to other methods of accounting for measurement error (Stram et al 1999;Barbiero and Manzi 2015;Buonaccorsi et al 2018). Most similar to our work is that of Szpiro and Paciorek (2014), who adjust for errors in inferences that are used for downstream epidemiological analysis.…”
Section: Quantification In Practicementioning
confidence: 90%
“…We use the proposal of Barbiero et al. (2015) to calibrate those weights in order to better mimic certain characteristics of U . The idea is to define new weights wCAL,i* to be as close as possible to πi1, while satisfying the constraints that the induced pseudo‐population size equals the one of U , while the percentage of those anticipated to have a highly ranked tax gap remains unaffected in the pseudo‐bootstrap population.…”
Section: Maximising the Expected Tax Revenuementioning
confidence: 99%
“…In the case of unequal probabilities sampling, the pseudo-bootstrap population is often based on repeating each Step 1 sample unit w * HT,i = − 1 i times, appropriately approximated by an integer. We use the proposal of Barbiero et al (2015) to calibrate those weights in order to better mimic certain characteristics of U. The idea is to define new weights w * CAL,i to be as close as possible to − 1 i , while satisfying the constraints that the induced pseudo-population size equals the one of U, while the percentage of those anticipated to have a highly ranked tax gap remains unaffected in the pseudo-bootstrap population.…”
Section: Bootstrap For Unequal Probabilities Samplingmentioning
confidence: 99%
“…Barbiero and Mecatti (2010) consider two x-balanced methods, where inverses of first order inclusion probabilities are rounded down and additional pseudoelements are included in the pseudopopulation to reach the minimum absolute difference between total values of an auxiliary variable in the real population and the pseudopopulation. Barbiero, Manzi and Mecatti (2015) define k w as calibration weights rounded to the nearest integer. There are two possible limitations of the above algorithms.…”
Section: )mentioning
confidence: 99%