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Published byEmerald Welch Modified over 9 years ago
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Comments on: - Enclaves, peer effects and student learning outcomes in British Columbia – Friesen & Krauth - Reading skills of young Canadian immigrants: the effects of duration of residency, home language exposure and school Gluszynski & Dhawan-Biswal Lars Osberg CERF – May 2006
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Similarities of Concern Learning of children Assimilation / Integration of immigrants “Second Generation” & Problem of continuing social exclusion ?? Ghettos / enclaves ? Cumulative Disadvantage ? Context: Slower or Never ? – how to interpret poorer relative outcomes for Canadian immigrants in 1990s ?
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Similarities of Conclusion - “Not to Worry” Gluszynski & Dhawan-Biswal – “most immigrants appeared to have caught up in five years through integration” “First generations students – those born in Canada to parents born outside of the country – performed at the same level in reading as their native born peers” Friesen & Krauth – “enclave effects are generally positive”: 12 out of 32 are statistically significant and positive, “enclave effects are generally stronger in Grade 4 than in Grade 7
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Similarities of Methodology (1) Cross – sectional Data => School “value-added” not observable at individual level Issue of interest – a time dependent process Constraint of Data Can cohort size variation within schools identify linguistic effect – “”language of playground” – in BC data ?
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Similarities of Methodology (2) Boys = Girls + Dummy Much evidence on structural differences in learning between boys & girls Grade 7 & boy/girl differences ??? 15 year olds & boy/girl differences ??? In general, BAD PRACTICE to assume gender => only dummy shift to intercept & zero change to structural processes Easy to test for & estimate separately if warranted
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Similarities of Methodology (3) Focus on Mean outcomes / Conditional Expectation Homogeneity of Impact presumed Requires Cardinality of outcome measures If A > B > C Is (A + C) / 2 = B? Or are other monotonic transformations also plausible ? Is it average outcomes that concern us ?
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Suppose: Suppose: Social Loss Function is Asymmetric Main Issue: Social Exclusion is skill set “good enough” -i.e. A i > A* (once enter labour force, further learning is OTJ) Suppose: “Ability” is ordinal variable, with no natural units of measurement Observe test score Y i = f(A i ) + ε i Where f is unknown monotonic function Issue: to identify Prob (A i > A* | X i )
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Suggestions Separate regressions for boys & girls Quantile regressions can identify differences in structural influences at different percentile points in distribution of outcomes Else: strong maintained hypothesis of impact homogeneity Uses all data points, requires cardinality Probit or Logit – can identify Prob (A i > A*) Requires identification of A*, no cardinality assumed
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