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Evaluation of the Australian Wage Subsidy Special Youth ...

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calculation for age is very low, ranging from 2.34 for 0.001 caliper but only 0.92 for 0.05<br />

caliper. Prior to matching, <strong>the</strong> standardized bias figure for age was much worse at 49.85,<br />

which is a suitable example <strong>of</strong> <strong>the</strong> improved balance after <strong>the</strong> propensity score matching.<br />

Widening <strong>the</strong> caliper improved <strong>the</strong> balance score <strong>of</strong> this variable, which would be partly<br />

due to <strong>the</strong> number <strong>of</strong> times a comparison was used with replacement, and also partly due<br />

to <strong>the</strong> new comparison cases available for matching to additional SYETP cases as <strong>the</strong><br />

caliper was widened. Duration <strong>of</strong> pre-programme unemployment was also well balanced<br />

after matching, with a standardized bias <strong>of</strong> 2.58. This did not change with caliper size,<br />

but <strong>the</strong> sampling <strong>of</strong> <strong>the</strong> survey design for <strong>the</strong> data, where only those <strong>of</strong> specific<br />

unemployment duration formed <strong>the</strong> sample frame, would be <strong>the</strong> key factor in this.<br />

Qualification to year 12 was badly balanced, even after matching, with <strong>the</strong> means<br />

showing <strong>the</strong> SYETP group remaining more likely to have this. Frölich et al. (2000) point<br />

out that sometimes poor standardized bias can be due to small probabilities and hence<br />

small standard deviation used in standardizing <strong>the</strong> standard bias. In this study, <strong>the</strong> number<br />

<strong>of</strong> cases <strong>of</strong> SYETP is quite small, and <strong>the</strong> variables are not continuous, so this would<br />

contribute to <strong>the</strong> lower balance scores.<br />

One step to counter poor bias, i.e. balance <strong>of</strong> <strong>the</strong> covariates, is to re-specify <strong>the</strong><br />

propensity model (Larsson (2000): 54). This will be treated later in Chapter 7.<br />

A final consideration is how to choose between <strong>the</strong> matching results presented in Table<br />

4.6. The mean difference hardly varies in size, and is always significant, which means<br />

that <strong>the</strong> effectiveness <strong>of</strong> <strong>the</strong> match is <strong>the</strong> main criterion for selecting between <strong>the</strong> results.<br />

The model is identical, merely <strong>the</strong> precision <strong>of</strong> <strong>the</strong> match is adjusted in Table 4.6. The<br />

difference in propensity scores is smallest for <strong>the</strong> 0.001 caliper, indicating this gave <strong>the</strong><br />

closest match in this sense. But in terms <strong>of</strong> <strong>the</strong> standardized bias <strong>the</strong> resulting match is<br />

better for <strong>the</strong> calipers 0.02 and 0.05, although <strong>the</strong> difference in bias statistics is overall<br />

small. As <strong>the</strong> estimate is being selected for comparison with <strong>the</strong> earlier replication<br />

Heckman bivariate probit result <strong>of</strong> Chapter 3, it might be said that to make <strong>the</strong><br />

comparison most similar, all <strong>the</strong> SYETP cases should be included. This would favour <strong>the</strong><br />

result for 0.05 caliper. However, it is claimed that <strong>the</strong> main advantage <strong>of</strong> propensity score

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