《健康经济学》课件Chapter7.ppt
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1、Why buy insurance?,Demand for insurance driven by the fear of the unknown Hedge against risk-the possibility of bad outcomes Purchasing insurance means forfeiting income in good times to get money in bad timesIf bad times avoided,then money lost Ex:The individual who buys health insurance but never
2、visits the hospital might have been better off spending that income elsewhere.,Risk aversion,Hence,risk aversion drives demand for insurance We can model risk aversion through utility from income U(I)Utility increases with income:U(I)0Marginal utility for income is declining:U(I)0,Income and utility
3、,Graphically,Utility increasing with income U(I)0Marginal utility decreasing U(I)0,Adding uncertainty to the model,An individual does not know whether she will become sick,but she knows the probability of sickness is p between 0 and 1Probability of sickness is p Probability of staying healthy is 1-p
4、If she gets sick,medical bills and missed work will reduce her income IS=income if she does get sickIH IS=income if she remains healthy,Expected value,The expected value of a random variable X,EX,is the sum of all the possible outcomes of X weighted by each outcomes probability If the outcomes are x
5、1,x2,.,xn,and the probabilities for each outcome are p1,p2,.,pn respectively,then:EX=p1 x1+p2 x2+pn xn In our individuals case,the formula for expected value of income EI:EI=p IS+(1-p)IH,Example:expected value,Suppose we offer a starving graduate student a choice between two possible options,a lotte
6、ry and a certain payout:A:a lottery that awards$500 with probability 0.5 and$0 with probability 0.5.B:a check for$250 with probability 1.The expected value of both the lottery and the certain payout is$250:EI=p IS+(1-p)IH EA=.5(500)+.5(0)=$250EB=1(250)=$250,People prefer certain outcomes,Studies fin
7、d that most people prefer certain payouts over uncertain scenarios If a student says he prefers uncertain option,what does that imply about his utility function?To answer this question,we need to define expected utility for a lottery or uncertain outcome.,Expected Utility,The expected utility from a
8、 random payout X EU(X)is the sum of the utility from each of the possible outcomes,weighted by each outcomes probability.If the outcomes are x1,x2,.,xn,and the probabilities for each outcome are p1,p2,.,pn respectively,then:EU(X)=p1 U(x1)+p2 U(x2)+pn U(xn),Example,The students preference for option
9、B over option A implies that his expected utility from B,is greater than his expected utility from A:EU(B)EU(A)U($250)0.5 U($500)+0.5 U($0)In this case,even though the expected values of both options are equal,the student prefers the certain payout over the less certain one.This student is acting in
10、 a risk-averse manner over the choices available.,Expected utility without insurance,Lottery scenario similar to case of insurance customerShe gains a high income IH if healthy,and low income IS if sick.Uncertainty about which outcome will happen,though she knows the probability of becoming sick is
11、p Expected utility EU(I)is:EU(I)=p U(IS)+(1-p)U(IH),Consider a case where the person is sick with certainty(p=1):EU=U(IS)equals the utility from certain income IS(Point S)Consider case where person has no chance of becoming sick(p=0):EU=U(IH)equals utility from certain income IH(Point H),EU(I)and pr
12、obability of sickness,What if p lies between 0 and 1?,For p between 0 and 1,expected utility falls on a line segment between S and H,Ex:p=0.25,For p=0.25,persons expected income is:EI=0.25IS+(1-.25)IH Utility at that expected income is EU(I)(Point A),Expected utility and expected income,Crucial dist
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