1953
DOI: 10.1214/aoms/1177728912
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Simultaneous Confidence Interval Estimation

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Cited by 257 publications
(68 citation statements)
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“…Inspection of the means (reported in Table 2), but that this difference did not vary in the five subgroups, as indicated by the fact that none of the interactions, involving sector effect, was significant. In order to find the sector responsible for the difference, the mean scores on the five sectors were compared with one another using the method described by Roy and Bose (1953). Comparisons were performed both on the pool of all subjects, and separately on each of the five subgroups.…”
mentioning
confidence: 99%
“…Inspection of the means (reported in Table 2), but that this difference did not vary in the five subgroups, as indicated by the fact that none of the interactions, involving sector effect, was significant. In order to find the sector responsible for the difference, the mean scores on the five sectors were compared with one another using the method described by Roy and Bose (1953). Comparisons were performed both on the pool of all subjects, and separately on each of the five subgroups.…”
mentioning
confidence: 99%
“…The outcome of the third multivariate hypothesis showed that there was a highly significant difference (P < 0f0001) among the performance of the four brain-damaged subgroups, a finding that inspection of the means of Table 1 suggests to be due mainly to the elective impairment of the right hemisphere subgroup with VFD. In order to verify this point, the scores of the four brain-damaged subgroups and the combined score of the control group were compared with each other by the multiple comparison method of Roy and Bose (1953). Since, at the level of the third multivariate hypothesis, no interaction of a first or higher order with testing modality, the position of the model and the angular score were found significantly to affect the intergroup difference, the multiple comparisons were carried out on the means and not on the set of the eight scores obtained by each group.…”
Section: Methodsmentioning
confidence: 99%
“…The reason this result is useful is that one dimensional confidence regions (i.e. confidence intervals or domain of marginals) of a particular measure can be efficiently computed as opposed to simultaneous (multidimensional) confidence regions which are much harder to exactly compute [Roy and Bose 1953;Sison and Glaz 1995]. One easy way of obtaining confidence intervals for commonly used measures would be by using standard formulas.…”
Section: Derivation and Efficient Parameter Estimation Of The Boundmentioning
confidence: 99%