1 Derive the logit = log( P(x) Po (x) -) for QDA. Use f(x)= exp (2)p/2||1/2...

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1 Derive the logit = log( P₁(x) Po (x) -) for QDA. Use f(x)= exp (2π)p/2|Σ|1/2 − µ)²、−¹(x − µ) -μ)) with μ = μk and Σ = Σ for k=0 and k=1. Note the dependence on x (linear, nonlinear, ...?). [Log(.) means logarithm in natural base (e)] 1 Derive the logit = log( P₁(x) Po (x) -) for QDA. Use f(x)= exp (2π)p/2|Σ|1/2 − µ)²、−¹(x − µ) -μ)) with μ = μk and Σ = Σ for k=0 and k=1. Note the dependence on x (linear, nonlinear, ...?). [Log(.) means logarithm in natural base (e)]

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The logit for QDA is logit logP1x logP0x where P1x and P0x are the probab... View the full answer