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Evaluation of the Australian Wage Subsidy Special Youth ...

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137<br />

Table 6.3 using Swedish data with up to 2500 cases in matched samples, reported<br />

standardized bias ranging to 10 for individual variables, and reported a summary median,<br />

ra<strong>the</strong>r than <strong>the</strong> mean, <strong>of</strong> up to 6.5. Gerfin and Lechner(2000) p25 Table 7 in multiple<br />

treatment matching, using Swiss data for matched treatment samples <strong>of</strong> 395 to 6000<br />

amongst 16533 cases, found mean standardised bias ranging to 18.6 for some programme<br />

comparisons. They commented that <strong>the</strong>ir use <strong>of</strong> a greater number <strong>of</strong> variables to form <strong>the</strong><br />

propensity estimate led <strong>the</strong> quality <strong>of</strong> <strong>the</strong> match to fall, but still considered <strong>the</strong>se biases to<br />

be quite small. Frölich et al. (2000) p40 Table 6.4 in weighted Swedish data with 6287<br />

cases found mean standardised bias measures ranging to 8.5 and 15, but most were less<br />

than 10. It was advised that some caution be applied in interpreting matching results<br />

where <strong>the</strong> standardized bias was greater than 10. In this respect, <strong>the</strong> measure balance in<br />

this study is approaching <strong>the</strong> need for caution but remains less than 10, and compares<br />

reasonably well with o<strong>the</strong>r studies. Our data are <strong>of</strong> a much smaller size, and a fairly large<br />

number <strong>of</strong> variables are used in <strong>the</strong> propensity estimation, so <strong>the</strong> constraints to matching<br />

balance are greater. In light <strong>of</strong> this, <strong>the</strong> balance on <strong>the</strong> covariates represented by <strong>the</strong><br />

standardized bias indicates <strong>the</strong> matching has performed reasonably.<br />

Examination <strong>of</strong> standardized mean bias in detail can be found by referring to Appendix<br />

Table A2.1, which is deemed too large to be shown here. Rosenbaum and Rubin (1983)<br />

p51 point out that one great advantage for propensity score matching is that even<br />

variables that represent quite rare events can be accounted for where it would not have<br />

been possible to find a match using individual matching. An example <strong>of</strong> such a variable<br />

in our case is children, where none <strong>of</strong> <strong>the</strong> comparison matched were observed with<br />

children. The average standardized bias helpfully summarises into one figure <strong>the</strong><br />

variation between <strong>the</strong> treatment and comparison, but using only this measure may detract<br />

from quite poor individual bias measures for some <strong>of</strong> <strong>the</strong> individual variables.<br />

It is most useful to examine some <strong>of</strong> <strong>the</strong> variables that were found influential in <strong>the</strong> probit<br />

used to estimate <strong>the</strong> propensity score. Age has featured in <strong>the</strong> literature for SYETP as an<br />

important aspect <strong>of</strong> participation, and age had a strong statistically significant influence<br />

on SYETP participation in our propensity score probit estimation. The standardized bias

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