WEBVTT 00:00:02.290 --> 00:00:05.945 ♪ [music] ♪ 00:00:14.295 --> 00:00:15.400 - [Professor Tyler Cowen] In the previous video, 00:00:15.400 --> 00:00:18.280 we introduced the ideas of asymmetric information, 00:00:18.280 --> 00:00:21.280 and adverse selection and we applied those ideas 00:00:21.280 --> 00:00:22.679 to the used car market. 00:00:22.880 --> 00:00:25.040 Let's take those same basic concepts, 00:00:25.040 --> 00:00:28.630 and build a basic model of health insurance. 00:00:28.630 --> 00:00:31.420 Suppose that potential health insurance consumers 00:00:31.420 --> 00:00:33.660 come in a range of states of health. 00:00:33.660 --> 00:00:35.680 For instance, the least healthy people 00:00:35.680 --> 00:00:38.920 might cost about $30,000 a year. 00:00:38.920 --> 00:00:40.610 That's these folks here. 00:00:40.610 --> 00:00:43.980 The most healthy might cost nothing in healthcare. 00:00:43.980 --> 00:00:46.120 That's these folks over here. 00:00:46.120 --> 00:00:48.540 Now consumers know this information, 00:00:48.540 --> 00:00:51.180 but by assumption, insurers don't. 00:00:51.180 --> 00:00:53.160 From the insurer point of view, 00:00:53.160 --> 00:00:56.010 everyone is of the same average health. 00:00:56.010 --> 00:00:58.964 Here again, we have asymmetric information. 00:00:59.110 --> 00:01:01.460 That is consumers of healthcare 00:01:01.460 --> 00:01:02.780 have more information about 00:01:02.780 --> 00:01:05.100 their health status than insurers do. 00:01:05.480 --> 00:01:08.880 In this scenario, insurers have to price the coverage 00:01:08.880 --> 00:01:12.000 based on the average cost among all consumers, 00:01:12.000 --> 00:01:13.975 namely, $15,000. 00:01:14.530 --> 00:01:18.960 But if the insurance costs $15,000, then a portion of the market, 00:01:18.960 --> 00:01:20.830 the relatively healthy people, 00:01:20.830 --> 00:01:23.460 they will choose not to buy insurance as 00:01:23.460 --> 00:01:26.130 the cost of that insurance is greater to them 00:01:26.130 --> 00:01:27.543 than the expected benefit. 00:01:27.880 --> 00:01:31.300 So only part of this market will buy insurance. 00:01:31.300 --> 00:01:33.950 The average cost of those who actually will buy 00:01:33.950 --> 00:01:39.420 is then not $15,000 but $22,500. 00:01:39.420 --> 00:01:41.830 In that case, the insurance company, 00:01:41.830 --> 00:01:45.580 if it tries to price at $15,000, loses money. 00:01:45.580 --> 00:01:51.400 If the insurance company instead raises the price to $22,500, 00:01:51.400 --> 00:01:55.217 well, the same dynamic is actually going to kick in again. 00:01:55.217 --> 00:01:56.677 That is relatively healthy people 00:01:56.677 --> 00:01:58.900 won't find it worth paying that price. 00:01:58.900 --> 00:02:01.290 The sicker people still will buy, 00:02:01.290 --> 00:02:03.030 and that will raise the expected costs 00:02:03.030 --> 00:02:06.423 to the insurer, and thus the price even further. 00:02:06.800 --> 00:02:10.400 This dynamic continues until the individual insurance firm 00:02:10.400 --> 00:02:13.200 finds there is no price at which it can attract 00:02:13.200 --> 00:02:16.020 a set of customers with healthcare costs 00:02:16.020 --> 00:02:18.312 lower than the price of insurance. 00:02:18.540 --> 00:02:23.140 This is the same death spiral we saw before with used cars 00:02:23.140 --> 00:02:24.833 and it leads to a market failure. 00:02:26.080 --> 00:02:27.540 As we saw in the used car market, 00:02:27.540 --> 00:02:30.540 there are several reasons why reality may differ 00:02:30.540 --> 00:02:32.350 from the simple model. 00:02:32.350 --> 00:02:35.500 First, the model we laid out would predict that the healthy people, 00:02:35.500 --> 00:02:38.050 those who exercise, eat their veggies, 00:02:38.050 --> 00:02:41.370 and buckle their seatbelts would not buy insurance, 00:02:41.370 --> 00:02:45.370 while the model is predicting that the smokers, the mountain climbers, 00:02:45.370 --> 00:02:48.550 and the motorcycle riders would buy insurance. 00:02:48.550 --> 00:02:51.240 Is this true? Mostly no. 00:02:51.240 --> 00:02:52.960 The people who buy health insurance 00:02:52.960 --> 00:02:56.490 actually turn out to be the healthier people as well. 00:02:56.490 --> 00:02:57.830 Why is that? 00:02:57.830 --> 00:03:01.400 Well, those who try to avoid risk by eating well 00:03:01.400 --> 00:03:04.870 also try to avoid risk by buying health insurance. 00:03:04.870 --> 00:03:06.220 Our initial assumption that 00:03:06.220 --> 00:03:08.480 everyone calculates costs and benefits 00:03:08.480 --> 00:03:10.720 in exactly the same way is too simple. 00:03:10.720 --> 00:03:12.680 Once you account for the fact that 00:03:12.680 --> 00:03:15.880 people have differential tolerances for risk, 00:03:15.880 --> 00:03:18.390 you can end up having the healthier people be 00:03:18.390 --> 00:03:21.100 those who choose to buy the health insurance. 00:03:21.100 --> 00:03:24.050 This is called “propitious selection” 00:03:24.050 --> 00:03:27.280 where the people who buy the health insurance are healthier, 00:03:27.280 --> 00:03:29.320 not sicker than average. 00:03:29.320 --> 00:03:32.512 This can keep costs low, and prevent the death spiral. 00:03:33.540 --> 00:03:36.630 Another possible response to the adverse selection problem 00:03:36.630 --> 00:03:39.440 in health insurance might seem familiar. 00:03:39.440 --> 00:03:42.440 If you recall, we saw that services such as 00:03:42.440 --> 00:03:45.170 CARFAX and Certified Inspections 00:03:45.170 --> 00:03:47.830 can alleviate the asymmetric information problem 00:03:47.830 --> 00:03:49.750 when buying a used car. 00:03:49.750 --> 00:03:52.640 These services allow the buyer of the car 00:03:52.640 --> 00:03:54.000 to have similar information 00:03:54.000 --> 00:03:57.000 to that possessed by the seller of the car. 00:03:57.620 --> 00:04:00.080 The result of this information is that better cars 00:04:00.080 --> 00:04:03.530 can sell for more, and lemons can sell for less. 00:04:03.530 --> 00:04:06.710 Is there an analogous approach for people in health insurance? 00:04:06.710 --> 00:04:07.900 Well, yes. 00:04:07.900 --> 00:04:09.750 The health of people can be inspected 00:04:09.750 --> 00:04:11.910 just as cars are inspected. 00:04:11.910 --> 00:04:14.989 So while consumers initially may have more information 00:04:14.989 --> 00:04:18.450 about their health than what the insurance companies have, 00:04:18.450 --> 00:04:20.650 a checkup will allow the insurance firms 00:04:20.650 --> 00:04:23.530 to get a better idea of the consumer's expected 00:04:23.530 --> 00:04:24.960 healthcare costs. NOTE Paragraph 00:04:24.960 --> 00:04:27.120 And that allows the insurance companies 00:04:27.120 --> 00:04:31.630 to charge healthy consumers less and sicker consumers more. 00:04:32.100 --> 00:04:33.160 In the used car market, 00:04:33.160 --> 00:04:35.180 that seemed like a pretty good solution. 00:04:35.180 --> 00:04:37.600 After all, better cars should sell for more, 00:04:37.600 --> 00:04:40.180 and lemons should sell for less. 00:04:40.180 --> 00:04:41.510 In the health insurance market, 00:04:41.510 --> 00:04:43.380 that solution might work, 00:04:43.380 --> 00:04:45.630 but some people feel it is doubly unfair. 00:04:45.630 --> 00:04:47.860 Not only are the sick sick, 00:04:47.860 --> 00:04:49.710 but now they also have to pay more 00:04:49.710 --> 00:04:51.570 for their health insurance. 00:04:51.570 --> 00:04:53.120 Another problem with inspection is that 00:04:53.120 --> 00:04:55.610 it might reveal too much information, 00:04:55.610 --> 00:04:59.160 thereby rendering health insurance no longer viable. 00:04:59.160 --> 00:05:02.270 For instance, let's say there's a very good diagnostic test, 00:05:02.270 --> 00:05:05.350 and it determines that a patient A has cancer 00:05:05.350 --> 00:05:09.540 and then B we know that cancer will cost $1 million to treat. 00:05:09.540 --> 00:05:11.550 Well, to insure against that cancer, 00:05:11.550 --> 00:05:14.750 the price of the policy has to be about $1 million, 00:05:14.750 --> 00:05:16.520 but that's no longer insurance. 00:05:16.520 --> 00:05:19.110 That's just presenting the patient with the bill. 00:05:19.110 --> 00:05:23.070 Insurance is protecting against unexpected states of affairs, 00:05:23.070 --> 00:05:25.150 and it's a kind of risk pooling, 00:05:25.150 --> 00:05:27.740 a kind of protecting yourself against the high bill. 00:05:27.740 --> 00:05:30.048 But if you're getting the high bill no matter what when you're sick, 00:05:30.048 --> 00:05:34.060 well, then we've lost those benefits of insurance. 00:05:34.660 --> 00:05:37.260 Another solution to the adverse selection problem 00:05:37.260 --> 00:05:39.630 when used extensively in the United States 00:05:39.630 --> 00:05:42.110 is group health insurance through employers. 00:05:42.110 --> 00:05:46.150 Most people in America don't purchase insurance directly. 00:05:46.150 --> 00:05:48.290 Instead, their employer purchases it for them 00:05:48.290 --> 00:05:49.685 as part of a group plan. 00:05:50.490 --> 00:05:53.650 The benefit of the system is that the insurance company 00:05:53.650 --> 00:05:57.080 doesn't have to worry about adverse selection so much 00:05:57.080 --> 00:05:59.875 The employer doesn't know much more about its employees' health 00:05:59.875 --> 00:06:02.232 than does the insurance firm. 00:06:02.232 --> 00:06:04.209 Furthermore, the employer is going to be buying 00:06:04.209 --> 00:06:08.052 health insurance for the employees regardless of their health. 00:06:08.052 --> 00:06:11.420 So for these reasons, the adverse selection problem is 00:06:11.420 --> 00:06:14.310 much weaker with group health insurance. 00:06:14.310 --> 00:06:17.770 Group health insurance, however, does cause other problems. 00:06:17.770 --> 00:06:20.810 If you lose your job, you can lose your health insurance. 00:06:20.810 --> 00:06:23.220 And what we do about retirees? 00:06:23.860 --> 00:06:26.220 In the United States, various laws have made 00:06:26.220 --> 00:06:28.520 health insurance more affordable, 00:06:28.520 --> 00:06:31.170 and furthermore retirees are insured by the government 00:06:31.170 --> 00:06:32.690 under Medicare. 00:06:32.690 --> 00:06:37.140 So, there are some solutions, albeit imperfect ones as usual. 00:06:37.580 --> 00:06:40.930 The most recent approach to the adverse selection problem 00:06:40.930 --> 00:06:43.390 was implemented in the Affordable Care Act, 00:06:43.390 --> 00:06:45.558 otherwise known as Obamacare. 00:06:46.210 --> 00:06:47.830 Under the Affordable Care Act, 00:06:47.830 --> 00:06:50.590 everyone is supposed to buy health insurance. 00:06:50.590 --> 00:06:53.550 If you don't, you will be fined by law. 00:06:53.550 --> 00:06:57.660 The idea here is to force all the healthy people into the pool 00:06:57.660 --> 00:06:59.300 of those who buy insurance 00:06:59.300 --> 00:07:01.820 that will moderate the cost of health insurance, 00:07:01.820 --> 00:07:04.280 and we will avoid the death spiral. 00:07:04.280 --> 00:07:06.120 As you can see, although 00:07:06.120 --> 00:07:08.550 the adverse selection model is pretty simple, 00:07:08.550 --> 00:07:10.150 it has lots of applications 00:07:10.150 --> 00:07:13.230 to some pretty complex real-world problems. 00:07:13.230 --> 00:07:17.000 Next up we'll tackle moral hazard. See you then. 00:07:17.000 --> 00:07:18.790 ♪ [music] ♪ 00:07:18.790 --> 00:07:19.790 - [Announcer] If you want to test yourself, 00:07:19.790 --> 00:07:21.945 click “Practice Questions." 00:07:22.315 --> 00:07:26.279 Or, if you're ready to move on, just click “Next Video.”