= 3. Consider the following prospects r = (x), q = (y, 0.10;x, 0.89) r' = (x, 0.11) and q' = (y, 0.10), x,y > 0. Assume
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= 3. Consider the following prospects r = (x), q = (y, 0.10;x, 0.89) r' = (x, 0.11) and q' = (y, 0.10), x,y > 0. Assume
= 3. Consider the following prospects r = (x), q = (y, 0.10;x, 0.89) r' = (x, 0.11) and q' = (y, 0.10), x,y > 0. Assume that q' is indifferent to r' and that (0.11) + (0.89) < 1. Which is the preferred lottery between r and q? Prove your answer assuming a generic subjective value function v(x). 4. All Prospect theory's assumptions are satisfied. Consider the following prospects: q = (x, 2p), r = (2x,p) where x < 0 and p < 0.5. Show that q>r implies subadditivity.
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