I don't really like being a reviewer, but the newer version is noticeably
New version attached.
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I don't really like being a reviewer, but the newer version is noticeably
I don't really like being a reviewer, but the newer version is noticeably
Newer version attached.
Thanks to our authors for another revision and humoring this persnickety reviewer. The paper keeps improving.
Thanks to our authors for another revision and humoring this persnickety reviewer. The paper keeps improving.
John+Emil,
Thank you for making the requested changes. It's a good and important paper, and I think it is ready for publication.
I went over the paper again.
To compute selectivity we took the difference between the parents' standardized mean educational levels as reported in the NLSF survey and the standardized average schooling years for the origin countries.
MC2014NGMAT -- Meng Hu and Chuck's (2014) National GMAT scores.
In the vast majority of instances, both parents hailed from the same country; when not, though, we effectively split their representation.
Since our per national group sample sizes varied widely, ranging from 0.5 to 136.5, we reran the analyses with minimal per group migrant sample sizes of 5, 10, 15, 20; doing so generally nontrivially increased the correlations. This suggests that our correlations are nontrivially attenuated by sampling error.
The national cognitive ability x GPA associations were significantly mediated by migrant test scores.
This process resulted in each individual being assigned a maternal national IQ, a paternal national IQ, a maternal national color score, and a paternal national color score.
Are you sure it's not something like range restriction artifacts ? I would like to know what are these countries excluded. If they belong to one of the extreme scores, you can get some restriction in score ranges. Also, the sentence is not clear. When you say "doing so generally nontrivially increased the correlations", are you saying that increases in minimal N leads to increase in correlations ? If so, I would agree, because the reverse is just odd.
The log transformation of GPA, skin color, etc. Is there no other way ? I ask because interpretability of transformed data given unstandardized regression coefficient is difficult (to me). Perhaps you can transform back the variable into its original scale but I was never able to do this without keeping the variable normally distributed when the original variable was not normal (Tell me if you found a way to do it). Why I focuse on unstandardized correlations is because the more I use it, the more I like it, while the more I use standardized regression coefficient, the more I hate it. Its only advantage is the comparability among the independent var., but the non-standardized coefficient gives you a better approximation of the true real-world effect of your independent var. Because it seems to me that more often than not, the standardized regression (or correlation) tends to under-estimate the effects. Generally, 10% correlation is thought to be extremely small, and yet in some instances I was able to get meaningful or at least non-trivial effects. It's not good news that a lot of researchers focused so much (and sometimes, exclusively) on standardized regression coefficients.
Also, if I were you, each time you use Lynn & Vanhanen national IQ estimates, I would preferably use Wicherts estimates as well. You know the critics right ? You add this robustness check and you can both add support for the strength of your analysis and validate L&V data. Remember this is what Christopher Eppig and Garett Jones have done, and they confirmed that they don't change their estimates and conclusion. You should really do it.
Wicherts data is available here :
http://wicherts.socsci.uva.nl/
Just look for :
Wicherts, J. M., Borsboom, D., & Dolan, C. V. (2010). Why national IQs do not support evolutionary theories of intelligence. Personality and Individual Differences, 48, 91-96. nationalIQPAID.pdf DATASET in SPSS format (use "save as" to download)
The correlations are not changed much. They are slightly lower with Wicherts' corrections to the LV12 (r's 807, 816 to 786, 801).
The paper was worth reading. But before validating your publication, I have some few questions and comments.
Are you referring to your article, or the one I reviewed here ? Normally, Wicherts data is just a correction of L&V african IQs. But since John must have use African IQ, I believed you should have used L&V and Wicherts data as well.
This is what Orlich & Gifford (2006) did.
Group level correlations always go to 1.0 when there 1) no other relevant variables, and 2) are no error sources, see Lubinski (1996). Lubinski, David, and Lloyd G. Humphreys. "Seeing the forest from the trees: When predicting the behavior or status of groups, correlate means." Psychology, Public Policy, and Law 2.2 (1996): 363.