All language subtitles for 01 - Introduce Bayesian analysis

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Would you like to inspect the original subtitles? These are the user uploaded subtitles that are being translated: 1 00:00:00,004 --> 00:00:02,007 - Previously in this course, I have discussed 2 00:00:02,007 --> 00:00:05,008 what are known as descriptive statistics. 3 00:00:05,008 --> 00:00:08,003 Descriptive statistics, as the name implies, 4 00:00:08,003 --> 00:00:10,003 provide facts about your data. 5 00:00:10,003 --> 00:00:11,008 Those can include measures 6 00:00:11,008 --> 00:00:15,009 such as medians, means, variance and standard deviation. 7 00:00:15,009 --> 00:00:18,001 You can then use these facts about your data 8 00:00:18,001 --> 00:00:21,003 to make estimates at a known confidence level. 9 00:00:21,003 --> 00:00:23,007 For example, you might think that most of your customers 10 00:00:23,007 --> 00:00:26,005 live within a 25 mile radius, 11 00:00:26,005 --> 00:00:28,007 plus or minus three or four miles. 12 00:00:28,007 --> 00:00:32,001 And you might be wondering, what else is there? 13 00:00:32,001 --> 00:00:36,009 It turns out there's a lot more. Let me give you an example. 14 00:00:36,009 --> 00:00:39,001 Let's assume, for the sake of argument, 15 00:00:39,001 --> 00:00:40,009 that you might have the flu. 16 00:00:40,009 --> 00:00:44,002 And your test for the flu has come back positive. 17 00:00:44,002 --> 00:00:47,002 The test has the following characteristics 18 00:00:47,002 --> 00:00:50,005 and all of these will be important for our analysis. 19 00:00:50,005 --> 00:00:54,007 It returns the correct result 85% of the time. 20 00:00:54,007 --> 00:00:57,002 It identifies healthy individuals 21 00:00:57,002 --> 00:00:59,008 as having the flu 10% of the time. 22 00:00:59,008 --> 00:01:01,009 So in other words, if you do have the flu, 23 00:01:01,009 --> 00:01:05,002 you'll get a positive result 85% of the time. 24 00:01:05,002 --> 00:01:07,009 A negative result 15% of the time. 25 00:01:07,009 --> 00:01:09,004 If you don't have the flu, 26 00:01:09,004 --> 00:01:12,003 then you'll get a positive result 10% of the time, 27 00:01:12,003 --> 00:01:14,001 a false positive. 28 00:01:14,001 --> 00:01:18,005 And you'll get the correct result of negative the other 90%. 29 00:01:18,005 --> 00:01:22,000 We also have a base rate which assumes 30 00:01:22,000 --> 00:01:24,000 that about 1% of the population 31 00:01:24,000 --> 00:01:28,001 actually has the flu at the time you take the test. 32 00:01:28,001 --> 00:01:29,005 So the question is, 33 00:01:29,005 --> 00:01:33,005 what is the probability that you actually have the flu? 34 00:01:33,005 --> 00:01:35,006 For this, we use Bayes' Rule. 35 00:01:35,006 --> 00:01:38,009 We combine the accuracy, false positive and base rate 36 00:01:38,009 --> 00:01:40,004 to find the result. 37 00:01:40,004 --> 00:01:44,004 So if 1% of the population has the flu, 38 00:01:44,004 --> 00:01:47,002 and the test is 85% accurate, 39 00:01:47,002 --> 00:01:51,000 but there's also a 10% false positive rate, 40 00:01:51,000 --> 00:01:53,005 a positive test means the probability 41 00:01:53,005 --> 00:01:57,003 that you actually have the flu is 42 00:01:57,003 --> 00:02:00,004 7.91%. 43 00:02:00,004 --> 00:02:01,006 How we got to that number 44 00:02:01,006 --> 00:02:04,000 is the subject of the rest of this chapter. 3412

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