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Richard H Thaler - Misbehaving- The Making of Behavioral Economics (epub)

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y Schelling’s analysis, without asking anyone to play Russian roulette. I<br />

searched but could not find any source <strong>of</strong> occupational mortality rates.<br />

My father, Alan, came to the rescue. Alan was an actuary, one <strong>of</strong> those<br />

mathematical types who figure how to manage risks for insurance companies. I<br />

asked him if he might be able to lay his hands on data on occupational mortality.<br />

I soon received a thin, red, hardbound copy <strong>of</strong> a book published by the Society<br />

<strong>of</strong> Actuaries that listed the very data I needed. By matching occupational<br />

mortality rates to readily available data on wages by occupation, I could estimate<br />

how much people had to be paid to be willing to accept a higher risk <strong>of</strong> dying on<br />

the job.<br />

Getting the idea and the data were a good start, but doing the statistical<br />

exercise correctly was key. I needed to find an advisor in the economics<br />

department whom I could interest in supervising my thesis. <strong>The</strong> obvious choice<br />

was the up-and-coming labor economist mentioned earlier, Sherwin Rosen. We<br />

had not worked together before, but my thesis topic was related to some<br />

theoretical work he was doing, so he agreed to become my advisor.<br />

We went on to coauthor a paper based on my thesis entitled, naturally, “<strong>The</strong><br />

Value <strong>of</strong> Saving a Life.” Updated versions <strong>of</strong> the number we estimated back then<br />

are still used in government cost-benefit analyses. <strong>The</strong> current estimate is<br />

roughly $7 million per life saved.<br />

While at work on my thesis, I thought it might be interesting to ask people<br />

some hypothetical questions as another way to elicit their preferences regarding<br />

trade-<strong>of</strong>fs between money and the risk <strong>of</strong> dying. To write these questions, I first<br />

had to decide which <strong>of</strong> two ways to ask the question: either in terms <strong>of</strong><br />

“willingness to pay” or “willingness to accept.” <strong>The</strong> first asks how much you<br />

would pay to reduce your probability <strong>of</strong> dying next year by some amount, say by<br />

one chance in a thousand. <strong>The</strong> second asks how much cash you would demand<br />

to increase the risk <strong>of</strong> dying by the same amount. To put these numbers in some<br />

context, a fifty-year-old resident <strong>of</strong> the United States faces a roughly 4-in-1,000<br />

risk <strong>of</strong> dying each year.<br />

Here is a typical question I posed in a classroom setting. Students answered<br />

both versions <strong>of</strong> the question.<br />

A. Suppose by attending this lecture you have exposed yourself to a rare fatal disease. If you<br />

contract the disease you will die a quick and painless death sometime next week. <strong>The</strong> chance you<br />

will get the disease is 1 in 1,000. We have a single dose <strong>of</strong> an antidote for this disease that we will<br />

sell to the highest bidder. If you take this antidote the risk <strong>of</strong> dying from the disease goes to zero.<br />

What is the most you would be willing to pay for this antidote? (If you are short on cash we will<br />

lend you the money to pay for the antidote at a zero rate <strong>of</strong> interest with thirty years to pay it<br />

back.)

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