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3.8.1.2 Support for the Difference Score Method<br />

Although the difference scores have met with some criticism, numerous researchers<br />

still support this method (e.g. Rogosa, Brandt, & Zimowski, 1982; Rogosa & Willett,<br />

1983; Tisak & Smith, 1994). These researchers accept that the reliability of a<br />

difference score may be less than the average reliability of its components, if these<br />

components are positively correlated and equal if the correlation is zero. Tisak and<br />

Smith (1994) observe that the presumed unreliability has arisen because the component<br />

variables are predominantly positively correlated and that, if the components are<br />

reliable but not highly positively correlated, then their difference score reliability could<br />

be accepted. Their study concludes that the difference scores are not completely<br />

unreliable and reliability may be increased by increasing the number of items. Their<br />

research further states that the issues concerned with the validity of difference scores<br />

should be viewed in the context of the study questions. Some researchers believe that<br />

the difference score techniques could be used if the study questions focus on only the<br />

differences and not on the relative effects of its component variables (e.g. Rogosa et<br />

al., 1982; Rogosa & Willett, 1983; Tisak & Smith, 1994).<br />

From this discussion it is perceived that there are two schools of thought regarding the<br />

use of the difference scores. While one school contrasts a simple model against a<br />

greater response surface model, the other suggests that alternate models to difference<br />

scores first need to be evaluated (Tisak & Smith, 1994). This research focuses on the<br />

relationship of the LMX agreement to the employee’s organisational attitudes and not<br />

on the individual contribution of the supervisor and the subordinate (component<br />

variables) to the agreement. As a result this research uses the difference score<br />

technique to convert and collapse both supervisor and subordinate LMX variables into<br />

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