To alleviate the problem of separating close values with the same behav-
ior when selecting a group of data values as an interval, we need a measure of
interval quality that is based on the distance range between the data points. The
semantics of interval data used in clustering a set of data values into a pattern
may influence not only the choice of data grouping but also the semantic
interpretation of the rules generated.
The relations S and T in Tables 7.27 and 7.28 illustrate the importance
of the semantics of interval data. From both relations the following associa-
tion rule can be generated:
(major= CS) ∧ (
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