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Suppose is a preference over lotteries of two prizes 21, 22 that satisfies the A2 axiom (substitution)
Suppose is a preference over lotteries of two prizes 21, 22 that satisfies the A2 axiom (substitution). Suppose we are given that 21 > 22. Show that the lottery [(21;0.9), (22,0.1)] is strictly preferred to the lottery [(21;0.7), (22,0.3)] by breaking the lotteries into compound lotteries with a common lottery on the left branch and different pure prizes on the right branch.
Expert Solution
z1= 0.9
z2= 0.1
z1/z2
=0.9/0.1
=9
z1=0.7
z2=0.39
z1/z2
=
=2.33
1=9
2=2.33
.
.f
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