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Relating Cognitive Problem-Solving Style to User Resistance 203<br />
one-sided forecasts may be preferable on occasion. For example, suppose that<br />
prior to its embarking upon a joint project, an analyst-user dyad exhibits an absolute<br />
KAI score difference of 10. Then any of the following statements, based on the<br />
values given in Table 6, are acceptable:<br />
After implementation of the system,<br />
1) there is a better than 50% (namely 55%) chance that the user R-score will be<br />
at least 7;<br />
2) there is an approximately 80% chance that the user R-score will be at least 5;<br />
and<br />
3) there is an approximately 80% chance that the user R-score will be no more<br />
than 35.<br />
If user resistance constitutes a high-risk, high-penalty overhead, then onesided<br />
forecasts based on the upper confidence limits give a safe but high “worst<br />
case,” while those based on the lower confidence limits, of course, give the reverse.<br />
A difficulty with which an organization is likely to be faced in the forecasting<br />
of user resistance on this basis is the interpretation of the R-scores. Unlike, for<br />
example, the Centigrade temperature scale, the R-score is not a measure with which<br />
people in general are familiar. Fortunately, this problem can be resolved intuitively<br />
by relating the R-scores to the numbers of complaints made in respect of each of<br />
the systems researched. The Pearson correlation coefficient of the numbers of<br />
complaints versus the corresponding R- scores was found to be 0.9126. This<br />
means that a strong, linear relationship (not merely an association) holds between<br />
these variables. Furthermore, the best-fitting regression line passes through (0, 0),<br />
since zero complaints imply a zero R-score. In other words, the numbers of<br />
complaints and the R-scores are in approximate direct proportion. Based on this<br />
finding, the constant of proportionality was estimated by taking the mean of the<br />
ratios of the R-scores to the numbers of complaints. The mean was found to be<br />
3.913. The R-score is thus approximately four times the number of distinct<br />
complaints that the user will make, in confidence, to an independent consultant, in<br />
respect of the system and/or its manner of implementation.<br />
The strength of the association demonstrated for hypothesis HI not only<br />
facilitates a quantitative forecast of user resistance, but also supports the use of the<br />
R-score as a valid measure of user resistance. Insofar as user satisfaction and user<br />
resistance are related, the R-score is also a potential measure of user satisfaction.<br />
Of course this single study, carried out on one, comparatively small sample of<br />
systems, is insufficient to substantiate the R-score’s general use in a positively<br />
Copyright © 2003, Idea Group Inc. Copying or distributing in print or electronic forms without written<br />
permission of Idea Group Inc. is prohibited.