| Dumitrescu D., "Mathematical principles of Classification Theory ", Ed. Academiei Romane, Bucuresti, 1999 |
....in x, but they miss from y, v = y i (1 x i ) represents the number of index terms that exist in y, but they miss from x. It is easy to show that: s t = x and s v = y Taking account of the prior features, the meaning of the following similarity measures is easy to understand [2]: s (u v) s 2(u v) st uv st uv . 3. The criterion function Let X = be the entities set that must be classified. Our aim is to find the cluster structure of the given set. The cluster structure of the set X can be done by a partition P = A 1 , A 2 , A n ....
....in R . This point is the same with the centre of the class, as shown in Figure 1. A dissimilarity measure on X is a function D : X R, that satisfies the following axioms: a) D(x, y) # 0, b) D(x, x) 0, #x # c) D(x, y) D(y, x) X. The criterion function (J) may be defined as [2]: D(x, L i ) where D is a dissimilarity measure (for instance, a distance on R ) 4. The n mean algorithm The n mean algorithm is a very popular clustering technique. The following dissimilarity measure is considered: D(x, y) y# . The dissimilarity between a point x and the L i ....
Dumitrescu D., "Mathematical principles of Classification Theory ", Ed. Academiei Romane, Bucuresti, 1999
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