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Let

and

subst

into

You get

prove (etc)

(13)

D

U

D

1

=

H

+

D

´

(

1

-

E

)

H

+

D

(

1

-

E

)

H

´

1

+

CT

/

(

H

+

D

)

U

xD

1

=

opt

H

+

xD

opt

´

(

1

-

EH

-

ExD

opt

)

(

1

-

EH

)

´

1

+

CT

/

(

H

+

xD

opt

)

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