Usporedite metode

	Standardized Mean Difference for Single-Case Designs	Randomization Test for Single-Case Designs
Područje	Disability Studies	Disability Studies
Obitelj	Regression model	Process / pipeline
Godina nastanka	2012	1980
Tvorac	Larry V. Hedges; James E. Pustejovsky; William R. Shadish	Eugene S. Edgington; Patrick Onghena
Vrsta	Design-comparable standardized effect size for single-case data	Permutation-based statistical inference for single-case designs
Temeljni izvor	Hedges, L. V., Pustejovsky, J. E., & Shadish, W. R. (2012). A standardized mean difference effect size for single case designs. Research Synthesis Methods, 3(3), 224-239.	Edgington, E. S. (1980). Validity of Randomization Tests for One-Subject Experiments. Journal of Educational Statistics, 5(3), 235-251.
Drugi nazivi	Between-Case SMD, Single-Case d-Statistic, Hedges-Pustejovsky-Shadish d, SCD Standardized Mean Difference	Single-Case Randomization Test, Edgington Randomization Test, Permutation Test for Single-Subject Designs, Single-Case Permutation Inference
Srodne	2	2
Sažetak	The between-case standardized mean difference is an effect-size measure that puts the result of a single-case experiment on the same numerical scale as Cohen's d from a conventional between-groups study, so that single-case and group findings can be combined in the same meta-analysis. Developed by Larry Hedges, James Pustejovsky, and William Shadish in 2012, it solves a long-standing problem: the many ad hoc nonoverlap indices used in single-case research (PND, PAND, IRD, Tau-U) are not comparable in scale to the standardized mean differences that dominate the broader evidence-synthesis literature. Their estimator models the single-case data with a hierarchical model that separates within-case variation from between-case variation, then standardizes the estimated treatment effect by the total standard deviation — the same denominator a between-subjects d would use. A 2013 extension specialized the estimator to multiple-baseline designs across individuals. The result is a design-comparable effect size with a known variance, suitable for disability and special-education research where single-case studies are abundant.	The randomization test for single-case experimental designs is a permutation-based procedure that yields a valid statistical p-value for an intervention effect in a single participant, provided that some experimentally controllable feature of the design — typically the moment the intervention begins or the order in which conditions are presented — was randomly determined before data were collected. Eugene Edgington showed in 1980 that this design-embedded randomization is what licenses inference: because the random assignment is the source of the test's probability statements, the procedure draws valid conclusions without assuming that the data are normally distributed or serially independent, two assumptions that single-case time-series data routinely violate. Edgington and Onghena's monograph established the modern framework, in which the observed test statistic is referred to the distribution of statistics generated by every admissible re-assignment of the data. In disability research, where interventions are often delivered to one person at a time and group designs are impractical, the randomization test provides a defensible significance test that complements visual analysis.