Loglinear model M 0 is a special case of loglinear model M 1 . a. Haberman (1974a)
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Loglinear model M0 is a special case of loglinear model M1.
a. Haberman (1974a) showed that when {µ̂i} satisfy any model that is a special case of M0, ∑i µ̂1i log µ̂i = ∑i µ̂0i log µ̂i. Thus, µ̂0 is the orthogonal projection of µ̂1 onto the linear manifold of {log µ} satisfying M0. Using this, show that G2(M0) – G2(M1) = 2∑i µ̂1i log(µ̂1i/µ̂0i).
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a Using the Haberman result it follows that The first ...View the full answer
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