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== Further reading == * Aaron, B., Kromrey, J. D., & Ferron, J. M. (1998, November). Equating r-based and d-based effect-size indices: Problems with a commonly recommended formula. Paper presented at the annual meeting of the Florida Educational Research Association, Orlando, FL. [http://www.eric.ed.gov/ERICWebPortal/contentdelivery/servlet/ERICServlet?accno=ED433353 (ERIC Document Reproduction Service No. ED433353)] * {{cite journal | last1 = Bonett | first1 = D. G. | year = 2008 | title = Confidence intervals for standardized linear contrasts of means | journal = Psychological Methods | volume = 13 | issue = 2| pages = 99β109 | doi=10.1037/1082-989x.13.2.99| pmid = 18557680 }} * {{cite journal | last1 = Bonett | first1 = D. G. | year = 2009 | title = Estimating standardized linear contrasts of means with desired precision | journal = Psychological Methods | volume = 14 | issue = 1| pages = 1β5 | doi=10.1037/a0014270| pmid = 19271844 }} * {{cite journal | last1 = Brooks | first1 = M.E. | last2 = Dalal | first2 = D.K. | last3 = Nolan | first3 = K.P. | year = 2013 | title = Are common language effect sizes easier to understand than traditional effect sizes? | journal = [[Journal of Applied Psychology]] | volume = 99| issue = 2| pages = 332β340| doi = 10.1037/a0034745 | pmid = 24188393 }} * {{cite journal | last1 = Cumming | first1 = G. | last2 = Finch | first2 = S. | year = 2001 | title = A primer on the understanding, use, and calculation of confidence intervals that are based on central and noncentral distributions | journal = Educational and Psychological Measurement | volume = 61 | issue = 4| pages = 530β572 | doi=10.1177/0013164401614002| s2cid = 120672914 }} * {{cite journal | last1 = Kelley | first1 = K | year = 2007 | title = Confidence intervals for standardized effect sizes: Theory, application, and implementation | journal = Journal of Statistical Software | volume = 20 | issue = 8| pages = 1β24 | doi = 10.18637/jss.v020.i08 | doi-access = free }} * Lipsey, M. W., & Wilson, D. B. (2001). ''Practical meta-analysis''. Sage: Thousand Oaks, CA.
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