Abstract
Of the three kinds of two-mean comparisons which judge a test statistic against a critical value taken from a Student t-distribution, one – the repeated measures or dependent-means application – is distinctive because it is meant to assess the value of a parameter which is not part of the natural order. This absence forces a choice between two interpretations of a significant test result and the meaning of the test hypothesis. The parallel universe view advances a conditional, backward-looking conclusion. The more practical proven future interpretation is a non-conditional proposition about what will happen if an intervention is (now) applied to each population element. Proven future conclusions are subject to the corrupting influence of time-displacement, which include the effects of learning, development, and history. These two interpretations are explored, and a proposal for new conceptual categories and nomenclature is given to distinguish them, applicable to other repeated measures procedures derived from the general linear model including ANOVA.
| Originalsprog | Engelsk |
|---|---|
| Tidsskrift | Journal of Modern Applied Statistical Methods |
| Vol/bind | 16 |
| Udgave nummer | 2 |
| Sider (fra-til) | 200-214 |
| Antal sider | 15 |
| ISSN | 1538-9472 |
| DOI | |
| Status | Udgivet - 2017 |
| Udgivet eksternt | Ja |
Emneord
- T-test
- Parameter
- Dependent-means
- Language
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