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Examining the Trade Off between Sampling and Non-response Error in a Targeted Non-response Follow-up. Sarah Tipping and Jennifer Sinibaldi, NatCen. Background. Groves and Heeringa (2006) drew a second-phase sample as part of the responsive design for the NSFG cycle 6.
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Examining the Trade Off between Sampling and Non-response Error in a Targeted Non-response Follow-up Sarah Tipping and Jennifer Sinibaldi, NatCen
Background • Groves and Heeringa (2006) drew a second-phase sample as part of the responsive design for the NSFG cycle 6. • Estimated increased sampling variance by approx 20% • Want to introduce Responsive Design into NatCen surveys
Overview of Methods • 2 months of data from the Health Survey for England 2009 was used to simulate a responsive design protocol. • Created a cut off for Phase 1 and modelled response propensities • Three Phase 2 samples were drawn • The designs were assessed by comparing response, bias, variance and mean square error
Objectives • If we implement Responsive Design… • Will we improve bias? • Will the inflation in variance outweigh gains in bias?
Phase 1 • Phase 1 of the simulation ended after all cases had been called four times • Data from Phase 1 was used to model response • Discrete hazard model using call-level data • Included info about calls, interviewer characteristics, area level information (census and other measures) • Saved the predicted probabilities and used them at Phase 2 to draw sample
Phase 2 • Select PSUs for re-issue at Phase 2 • Three approaches: • Cost effective sample • Pure bias reduction • Cost effective bias reduction • All three designs selected PSUs with unequal selection probabilities => selection weights needed.
Results • Evaluated the three Phase 2 sample designs by comparing response, bias, variance and mean square error • The cost effective design had the highest Phase 2 response rate at 61%. (n = 250) • Pure bias reduction = 51% (n = 227) • Cost effective bias reduction = 53% ( n= 236)
Mean Square Error • MSE was generated for a selection of key health estimates • MSE = Var + Bias2
Conclusions • Results are positive! • Focusing on cost effectiveness increases bias of estimates • ‘Pure’ bias reduction does not perform much better than cost effective bias reduction in terms of bias, variance inflation and MSE
Discussion points • Discrepancies between interviewer observations and actual data. • Selection weights need careful consideration, want to avoid large weights