2011
DOI: 10.3758/s13428-011-0123-7
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Calculating and graphing within-subject confidence intervals for ANOVA

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Cited by 214 publications
(264 citation statements)
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“…These are hard to analyze, grasp and interpret appropriately (Cohen, 1990). There is no perfect method for analyzing complex designs using estimation (Franz and Loftus, 2012;Baguley, 2012), and even NHST procedures like ANOVA that have been specifically developed for such designs are not without issues (Smith et al, 2002;Baguley, 2012;Kirby and Gerlanc, 2013, p.28;Rosnow andRosenthal, 1989, p.1281;Cumming, 2012, p.420). Faithfully communicating results from complex designs is simply hard, no matter which method is used.…”
Section: Before Analyzing Datamentioning
confidence: 99%
See 1 more Smart Citation
“…These are hard to analyze, grasp and interpret appropriately (Cohen, 1990). There is no perfect method for analyzing complex designs using estimation (Franz and Loftus, 2012;Baguley, 2012), and even NHST procedures like ANOVA that have been specifically developed for such designs are not without issues (Smith et al, 2002;Baguley, 2012;Kirby and Gerlanc, 2013, p.28;Rosnow andRosenthal, 1989, p.1281;Cumming, 2012, p.420). Faithfully communicating results from complex designs is simply hard, no matter which method is used.…”
Section: Before Analyzing Datamentioning
confidence: 99%
“…Similarly, do not use procedures that "adjust" or "correct" the length of confidence intervals unless there are good reasons to do so. Several such procedures have been described to facilitate visual inference or reinforce the equivalence with classical NHST procedures (Baguley, 2012;Tryon, 2001;Bender and Lange, 2001), but their downside is that they change the meaning of confidence intervals and increase the amount of contextual information required to interpret them. Finally, do not show standard errors (SEs) in your plots.…”
Section: Plotting Confidence Intervalsmentioning
confidence: 99%
“…Multilevel modeling allows both participants and stimuli to be simultaneously treated as random effects, thereby maximizing generalizability (Clark, 1973;Judd, Westfall, & Kenny, 2012). When the random effects are fully crossed (i.e., when all participants experience all stimuli), conventional analyses (including separate by-items or by-subjects analyses) can lead to massive Type 1 error inflation (Baguley, 2012;Clark, 1973;Judd et al, 2012). The most appropriate analysis therefore takes into account both sources of variability.…”
Section: Data Analysis and Multilevel Modelingmentioning
confidence: 99%
“…There was no significant interaction between false information and stimulus voice, F(1, 69) = .33, p = .57. Figure 1 shows the main effect of false information on target pitch ratings, including the two-tiered 95% confidence intervals (CIs) (Baguley, 2012a) for mean pitch ratings.…”
Section: Effect Of False Information On Ratings Of Pitchmentioning
confidence: 99%