1992
DOI: 10.1007/bf02294665
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On the use of ridit analysis

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Cited by 6 publications
(5 citation statements)
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“…As noted above, ridit analysis is based on an observed distribution rather than a normal distribution (Beder & Heim, 1990; Bross, 1958, 1978; Fleiss, 1981). For this example, we focus only on the reported frequency of the symptoms, scored as “never,” “rarely,” “sometimes,” “often,” and “always.” The mean value for frequency of each symptom reported by the participants before lung transplant (baseline) was used as the initial observation.…”
Section: Methodsmentioning
confidence: 99%
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“…As noted above, ridit analysis is based on an observed distribution rather than a normal distribution (Beder & Heim, 1990; Bross, 1958, 1978; Fleiss, 1981). For this example, we focus only on the reported frequency of the symptoms, scored as “never,” “rarely,” “sometimes,” “often,” and “always.” The mean value for frequency of each symptom reported by the participants before lung transplant (baseline) was used as the initial observation.…”
Section: Methodsmentioning
confidence: 99%
“…For a more detailed explanation of this study, please see Lanuza and colleagues (2012). As noted above, ridit analysis is based on an observed distribution rather than a normal distribution (Beder & Heim, 1990;Bross, 1958Bross, , 1978Fleiss, 1981). For this example, we focus only on the reported frequency of the symptoms, scored as "never," "rarely," "sometimes," "often," and "always."…”
Section: Study Examplementioning
confidence: 99%
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“…Because the ridit theory is adequately documented, 10,20,21 were selected according to Fan et al 14 : 0 -1.9, 2-9, 10 -19, 20 -39, and more than 40 km. Referring formulas in the Appendix, the mean ridit of the VR observations in 1981 (r ϭ 0.66) is obtained.…”
Section: Methodsmentioning
confidence: 99%
“…K VR categories were selected. Referring to Beder and Heim, 21 let and denote the column vectors (q 1 ,…,q K )Ј and (p 1 ,…,p K )Ј by q and p, respectively, which are probability distributions on {1,…,K}. Such vectors are probability distributions on {1,…,K}.…”
Section: Appendixmentioning
confidence: 99%