The Extended Version of Cohen’s d Index for Interval-Valued Data

Références bibliographiques

• American Psychological Association: Publication Manual of the American Psychological Association, 6th edn. APA, Washington, D.C. (2010)
• Aumann, R.J.: Integrals of set-valued functions. J. Math. Anal. Appl. 12, 1–12 (1965)
• Bertoluzza, C., Corral, N., Salas, A.: On a new class of distances between fuzzy numbers. Mathware Soft Comput. 2, 71–84 (1995)
• Castaño, A.M., Lubiano, M.A., García-Izquierdo, A.L.: Gendered beliefs in STEM undergraduates: a comparative analysis of fuzzy rating versus likert scales. Sustainability 12, 6227 (2020)
• Cohen, J.: Some statistical issues in psychological research. In: Wolman, B.B. (ed.) Handbook of Clinical Psychology, pp. 95–121. Academic Press, New York (1965)
• Cohen, J.: Statistical Power Analysis for the Behavioral Sciences, 1st edn. Academic Press, New York (1969)
• Cohen, J.: Statistical Power Analysis for the Behavioral Sciences, 2nd edn. L. Erlbaum Associates, Hillsdale (1988)
• Ellerby, Z., Wagner, C., Broomell, S.B.: Capturing richer information: on establishing the validity of an interval-valued survey response mode. Beha. Res. Methods 54, 1240–1262 (2021). https://doi.org/10.3758/s13428-021-01635-0
• Gil, M.Á., Lubiano, M.A., Montenegro, M., López, M.T.: Least squares fitting of an affine function and strength of association for interval-valued data. Metrika 56, 97–111 (2002)
• Hays, W.L.: Statistics for Psychologists. Holt Rinehart and Winston, New York (1963)
• Hedges, L.V.: Distribution theory for Glass’s estimator of effect size and related estimators. J. Educ. Stat. 6(2), 106–128 (1981)
• Körner, R.: On the variance of fuzzy random variables. Fuzzy Sets Syst. 92(1), 83–93 (1997)
• Likert, R.: A technique for the measurement of attitudes. Arch. Psychol. 22, 140–155 (1932)
• Lubiano, M.A., Gil, M.Á., López-Díaz, M., López, M.T.: The $$\overrightarrow{\lambda }$$-mean squared dispersion associated with a fuzzy random variable. Fuzzy Sets Syst. 111, 307–317 (2000)
• Lubiano, M.A., Montenegro, M., Sinova, B., de la Rosa de Sáa, S., Gil, M.Á.: Hypothesis testing for means in connection with fuzzy rating scale-based data: algorithms and applications. Eur. J. Oper. Res. 251, 918–929 (2016)
• Matheron, G.: Random Sets and Integral Geometry. Wiley, New York (1975)
• Minkowski, H.: Vorlumen und Oberflache. Math. Ann. 57, 447–495 (1903)
• Themistocleous, C., Pagiaslis, A., Smith, A., Wagner, C.: A comparison of scale attributes between interval-valued and semantic differential scales. Int. J. Mark. Res. 61(4), 394–407 (2019)
• Vitale, R.A.: $$L_p$$ metrics for compact, convex sets. J. Approx. Theory 45(3), 280–287 (1985)
• Wagner, C., Miller, S., Garibaldi, J.M., Anderson, D.T., Havens, T.C.: From interval-valued data to general type-2 fuzzy sets. IEEE Trans. Fuzzy Syst. 23, 248–269 (2015)
• Weinert, C., Maier, C., Laumer, S.: Why are teleworkers stressed? An empirical analysis of the causes of telework-enabled stress. In: Thomas, O., Teuteberg, F. (eds.) 12th International Conference on Wirtschaftsinformatik, pp. 1407–1421 (2015). aisel.aisnet.org/wi2015/94
• Wilkinson, L.: Task force on statistical inference, American Psychological Association, Science Directorate: statistical methods in psychology journals: guidelines and explanations. Am. Psychol. 54, 594–604 (1999)