4.3 • 720 Ratings
🗓️ 19 May 2014
⏱️ 9 minutes
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| 0:00.0 | This is Stevea Robbins. |
| 0:04.2 | Welcome to the get it done guys, quick and dirty tips to work less and do more. |
| 0:08.0 | In the previous episode, we looked at using expected value as a tool for decision-making under uncertainty. |
| 0:13.9 | It's a way to make sure you're taking enough risks and the right risks. |
| 0:17.5 | Instead of comparing best case and worst-case when making a decision, look at the expected |
| 0:21.2 | value, which is the probability of an event times the payoff from that event. Do research to |
| 0:27.7 | estimate your probabilities. Calculating expected values requires estimating probabilities and figuring |
| 0:33.1 | out what the payoff is of each possible outcome of the decision. Melvin saw what seemed to be an amazing deal, a two-year-old Toyota Corolla for $5,000 |
| 0:41.7 | on Craigslist, quote, priced to move by a desperate seller, unquote. |
| 0:46.2 | He plans to buy it and sell it at a high price on a more leisurely time frame. |
| 0:50.1 | The seller, however, wouldn't let him see the car or get a mechanics report, and he must |
| 0:55.0 | wire the payment directly to a bank account in Nigeria. |
| 0:58.2 | Melvin figures there's a 5% chance that the ad is a fraud and worth $0,000, and a 95% chance |
| 1:03.8 | that it's worth $125,000, which he believes is the resale value of a Toyota Corolla. |
| 1:09.2 | Well, he calculated the expected value at 5% |
| 1:12.1 | times zero plus 95% times 125,000, or $118,750 minus the $5,000 purchase price for a total |
| 1:22.9 | expected value of $113,750. Who could pass up that expected value? Well, you and I should pass it up. |
| 1:32.5 | Melvin should pass it up. Melvin's gut feel is wrong, both for the probabilities and the value of the car. |
| 1:38.4 | Even with expected values, making better decisions does require some research. |
| 1:44.0 | Estimate probabilities intelligently. |
| 1:46.5 | To estimate probabilities, you can often find publicly available statistics. |
| 1:50.1 | If you're estimating the chances that a new company will survive for five years, for example, |
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