Page 293 - Geochemical Anomaly and Mineral Prospectivity Mapping in GIS
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             Fig. 8-20. A scheme of spatial evidence representation for raster-based GIS application of linear
             discriminant analysis to mineral prospectivity mapping. Maps of a study area are partitioned into
             equal-area unit cells (or pixels). Each unit cell is given a unique identifier. If a unit cell contains a
             deposit-type occurrence (D), then it is given a score of 1; otherwise, it is given a score of 0. A map
             of spatial evidence (E), with n number of evidential classes (C n ), is partitioned further into sub-
             unit cells. In each unit cell, the numbers of sub-unit cells of per E Cn  are counted. The values of D
             and the values of E Cn  for unit cells representing deposit-type and non-deposit locations are used as
             the target and predictor variables, respectively, in discriminant analysis.


             technique (in this case LDA) to situations of few deposit-type locations. Experiments
             with two somewhat different training sets (A and B) are  performed in  order to
             demonstrate the advantage of using not just proxy but coherent proxy deposit-type
             locations in modeling of mineral prospectivity. Thus, on the one hand, the training set A
             consists of 86 randomly-selected (out of 104) proxy deposit-type locations (Fig. 8-8) and
             86 non-deposit locations with the lowest predicted mineral occurrence scores (out of 117
             non-deposit locations in set 2; Fig. 8-7). On the other hand, the training set B consists of
             86 coherent proxy deposit-type locations  (Fig. 8-8), which were used earlier in the
             application of data-driven evidential belief modeling, and the same 86 non-deposit
             locations in training set  A.  Because the  86 coherent proxy  deposit-type locations in
             training set B were derived by analysis using the set 1 non-deposit locations (Fig. 8-7),
             the 86 non-deposit locations in both training sets A and B are drawn randomly from the
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