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Written Problems (6 points) MLE minimizes KL divergence to the empirical distribution (Exercise 2.15 of Murphy’s book) (1 point) Centering and ridge regression (Exercise 7.3 of Murphy’s book) (1 point) Symmetric version of ‘2 regularized multinomial logistic regression (Ex-ercise 8.5 of Murphy’s book) (1 point) Elementary properties of ‘2 regularized logistic regression (Exercise 8.6 of…

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  • Written Problems (6 points)

    1. MLE minimizes KL divergence to the empirical distribution (Exercise 2.15 of Murphy’s book) (1 point)

    1. Centering and ridge regression (Exercise 7.3 of Murphy’s book) (1 point)

    1. Symmetric version of ‘2 regularized multinomial logistic regression (Ex-ercise 8.5 of Murphy’s book) (1 point)

    1. Elementary properties of ‘2 regularized logistic regression (Exercise 8.6 of Murphy’s book) (1 point)

    1. Given the following denominator layout derivatives, (2 points)

      • Di erentiation of a scalar function w.r.t. a vector: If f(w) is a scalar function of d variables, w is a d 1 vector, then di erentiation of f(w) w.r.t. w results in a d 1 vector

2 @f 3

@w1

df(w) .

dw = 6 .. 7

4 5

@f

@wd

  • Di erentiation of a vector function w.r.t. a vector: If f(w) is a vector function of size h 1 and w is a d 1 vector, then di erentiation of f(w) w.r.t. w results in a d h vector

2

@f1

:.:..:

@fh

3

df(w)

=

@x...1

@w...1

dw

6

@wd

: : :

@wd

7

4

@f1

@fh

5

Please prove the following derivatives, and X and y are not functions of w:

d(X>w)

2

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