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The Development of Circadian Rhythms in Human Infants

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2.11 Statistical methods<br />

For comparison between normally distributed sets <strong>of</strong> data Student's t tests have been<br />

used, paired where appropriate. Student‟s t test was used, for example, <strong>in</strong> the<br />

comparison <strong>of</strong> the mean age <strong>of</strong> mothers <strong>of</strong> participant <strong>in</strong>fants with that <strong>of</strong> mothers<br />

who decl<strong>in</strong>ed, <strong>in</strong> this case unpaired (see results section 3.2.1). This method<br />

determ<strong>in</strong>es whether two normally distributed sets <strong>of</strong> numbers could reasonably come<br />

from the same population.<br />

Data that were found to be positively skewed (such as reported melaton<strong>in</strong> and cortisol<br />

lab values), were logged for analysis where required (see results chapters 5 & 6).<br />

<strong>The</strong> non parametric tests Mann-Whitney U (for unpaired data) and the Wilcoxon<br />

signed rank statistic were also used (for paired data). Mann Whitney U test shows<br />

differences between overall distributions rather than between distribution means.<br />

<strong>The</strong> Pearson's product moment r statistic was used to test for correlation between<br />

variables, such as <strong>in</strong>vestigat<strong>in</strong>g the relationship between night and day melaton<strong>in</strong>.<br />

L<strong>in</strong>ear regression was used to <strong>in</strong>vestigate whether the change <strong>in</strong> one variable (x) was<br />

associated with a change <strong>in</strong> a second variable (y) <strong>in</strong> order to predict y for a given value<br />

<strong>of</strong> x. <strong>The</strong> equation y = α + βx was def<strong>in</strong>ed as the l<strong>in</strong>ear regression equation, where α is<br />

the <strong>in</strong>tercept and β is the regression coefficient. α is the value <strong>of</strong> the equation when x<br />

= 0 and is the slope <strong>of</strong> the l<strong>in</strong>e. When x <strong>in</strong>creases by one unit, y will change by β<br />

units. This modell<strong>in</strong>g was applied to temperature, sleep, melaton<strong>in</strong>, and cortisol data<br />

<strong>in</strong> order to <strong>in</strong>vestigate the factors <strong>in</strong>fluenc<strong>in</strong>g these with<strong>in</strong> the <strong>in</strong>fants group (see<br />

results chapter 9).<br />

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