Consider the multiplicative model for a square table, a. Show that the model satisfies (i) symmetry, (ii)
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a. Show that the model satisfies (i) symmetry, (ii) marginal homogeneity, (iii) quasi-symmetry, (iv) quasi-independence.
b. Show that β = Cohens kappa, and interpret K = 0 and K = 1 for this model.
Transcribed Image Text:
a + b a = b. a; + Ba„(1 – a.), a,а, (1 — в), Пab
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