Let xprtnbspbe the generalized inverse of a n x p matrix x


Let X+=P?+(r)be the generalized inverse of a (n x p) matrix X (Theorem 5.1). Show that the following relations hold:

THEOREM 5.1

(The Singular Value Decomposition Theorem) Let X be a (n x p) data matrix of reduced rank rpthen there exists a real (n × r) matrix Q, a real ( p × r ) matrix P, and a real (r × r) diagonal matrix

?(r) such that

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Basic Statistics: Let xprtnbspbe the generalized inverse of a n x p matrix x
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