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Learning in Affectively Intense Virtual Environments - LITE

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27<br />

variable and ∆GSR as the dependent variable. This analysis was not statistically<br />

significant. The descriptive statistics for this comparison were as follows: males: M = -<br />

.008, SD = .018; females: M = -.001, SD = .027.<br />

3.1.4. Relationship between Individual Differences and <strong>Learn<strong>in</strong>g</strong> Outcomes<br />

3.1.4.1 Immersive Tendency. In order to assess the degree of relationship<br />

between immersive tendency and learn<strong>in</strong>g outcomes a series of Pearson correlations were<br />

computed pair<strong>in</strong>g each of the three immersive tendency subscales with both dead correct<br />

and <strong>in</strong>jured correct. The results of these analyses are displayed <strong>in</strong> Table 3.4.<br />

Table 3.4. Correlations of immersive tendency subscales and affective tendency with<br />

learn<strong>in</strong>g outcomes<br />

Scale<br />

<strong>Learn<strong>in</strong>g</strong> Outcome<br />

Dead Correct Injured Correct<br />

Immersive tendency: <strong>in</strong>volvement .14 .18<br />

Immersive tendency: focus -.02 -.57** ++<br />

Immersive tendency: games .55** ++ .10<br />

Affective <strong>in</strong>tensity (ID) -.37 (*)+ -.37 (*)+<br />

(*) p < .10; **p < .01; + medium to large effect size; ++ large effect size<br />

3.1.4.2 Affective Intensity. In order to assess the degree of relationship between<br />

the <strong>in</strong>dividual difference affective <strong>in</strong>tensity and learn<strong>in</strong>g, two Pearson correlations were<br />

computed, pair<strong>in</strong>g affective <strong>in</strong>tensity scores with dead correct and with <strong>in</strong>jured correct.<br />

These correlations for both dead correct and <strong>in</strong>jured correct were: r = -.37, p = .09 (effect<br />

size = medium to large).<br />

3.1.4.3 Gender. In order to assess the impact of gender on learn<strong>in</strong>g outcomes<br />

two one-way analyses of variance were computed. In each, gender (male vs. female) was<br />

the <strong>in</strong>dependent variable and <strong>in</strong> one dead correct was the dependent variable and <strong>in</strong> the<br />

other <strong>in</strong>jured correct was the dependent variable. The first ANOVA, <strong>in</strong> which dead<br />

correct was the dependent variable, was not statistically significant. However, the second

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