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Derrington 2012 thesis.pdf - Anglia Ruskin Research Online

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therapy. The baseline score (p-value=0.003) change in BDBI was shown to be a<br />

significant influential factor but school or group continued to be non-significant<br />

factors.<br />

This means that, even when the students had very different scores, their baseline<br />

scores for each BSCI and BDBI were the best indicators to predict variation in the<br />

change scores for each inventory. These findings are convincing because these tests<br />

also showed that there was more power, that is confidence, in the model to predict<br />

accurate results in the BSCI and BDBI variables: the model was robust for 90% of the<br />

time for the BSCI and over 70% for the BDBI.<br />

However, there was nothing in this model that could accurately describe change in<br />

anxiety because there was no significant factor that was found to affect the change in<br />

students’ self-reported levels of anxiety. There was also less power: only 31% of<br />

cases could be predicted with the model in the change scores using the BAI. In order<br />

to explain the parameter estimates more clearly, the means and the confidence<br />

intervals 45 for these data according to the model are shown in appendix 6.2h.<br />

6.3 Findings from the Beck Inventories for Youth: comparing results between<br />

groups with and without music therapy<br />

Having looked at the students’ change scores from before to after music therapy, a<br />

secondary analysis investigated the difference in scores between the two groups at the<br />

second data collection point. This, therefore, compared the results of one group (A)<br />

who had had music therapy to the other (B) which had not. Observations for the<br />

Hawthorne effect, that is whether students’ responses in group B altered because they<br />

knew they were participating in a project, could also be investigated. Bar graphs for<br />

each inventory show the change scores for the two groups. Descriptive statistics are<br />

presented first (6.3.1-6.3.3) followed by results from the MANOVA (6.3.4).<br />

!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!<br />

%& !A confidence interval is the degree of certainty about a population estimate which<br />

has been made from a random sample of data. The confidence interval shows that<br />

95% of the data range between the lowest and highest values. Confidence intervals<br />

contain enough information to judge statistical significance (Howitt and Cramer,<br />

2011).<br />

!<br />

! "%)!

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