Progress in Pattern Recognition 1981
DOI: 10.1016/b978-0-444-86325-6.50005-9
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A RECENT ADVANCE IN DATA ANALYSIS: Clustering Objects into Classes Characterized by Conjunctive Concepts

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Cited by 82 publications
(36 citation statements)
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“…When the attributes have substantially different ranges, the attributes can be normalized by dividing the individual attribute distances by the range or standard deviation of the attribute. A variety of other distance functions are also available for continuously-valued attributes, including the Minkowsky (Batchelor, 1978), Mahalanobis (Nadler & Smith, 1993), Camberra, Chebychev, Quadratic, Correlation, and Chi-square distance metrics (Michalski, Stepp, & Diday, 1981;Diday, 1974); the Context-Similarity measure (Biberman, 1994); the Contrast Model (Tversky, 1977); hyperrectangle distance functions (Salzberg, 1991;Domingos, 1995) and others. Several of these functions are defined in figure 1 (Wilson & Martinez, 1997a).…”
Section: Distance Functionmentioning
confidence: 99%
“…When the attributes have substantially different ranges, the attributes can be normalized by dividing the individual attribute distances by the range or standard deviation of the attribute. A variety of other distance functions are also available for continuously-valued attributes, including the Minkowsky (Batchelor, 1978), Mahalanobis (Nadler & Smith, 1993), Camberra, Chebychev, Quadratic, Correlation, and Chi-square distance metrics (Michalski, Stepp, & Diday, 1981;Diday, 1974); the Context-Similarity measure (Biberman, 1994); the Contrast Model (Tversky, 1977); hyperrectangle distance functions (Salzberg, 1991;Domingos, 1995) and others. Several of these functions are defined in figure 1 (Wilson & Martinez, 1997a).…”
Section: Distance Functionmentioning
confidence: 99%
“…This layout tends to be "process-focused" since it is not optimised for the products; hence the process is more flexible but less efficient in comparison to "product-focused" layouts such as in the production of high volume electronics. [22], [23]. x ik denotes the value that the k th quantitative variable takes for the i th object (i=1,…,n; k=1,…,p) and w k (k=1,…p) are non-negative weights associated with the variables.…”
Section: Resultsmentioning
confidence: 99%
“…The results thus obtained have been submitted to characterization analysis according to Ward's method (Ward, 1963) coupled with Chebychev's Euclidian distance (Diday, 1974;Michalski et al, 1981).…”
Section: Network Of Artificial Neurons and Hierarchical Classificationmentioning
confidence: 99%