Asano, Choichiro

Ke, Hui-xin

Relationships between the original definition of redundancy index first proposed by Stewart and Love [1] and the modified definition developed by Van Den Wollenberg [2] are presented, thereby supporting Van Den Wollenverg's method [2] on redundancy analysis and Desarbo's method [3] on canonical/redundancy analysis and showing that redundancy index has both theoretical and practical use in meeting the arguments between Nicewander and Wood [4], [5], and Miller [6].    The relative efficiencies of prediction of one set on the other using both canonical correlations and redundancies are given so that similar points and differences between canonical correlations and redundancies are shown.    A summary about two definitions of redundancy, canonical analysis and redundancy analysis is also presented

ON CANONICAL CORRELATION AND REDUNDANCY

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