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August 31, 2014 17:13
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Why software estimates are complex (from HN)
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| Yet another place where intuitions derived from the normal distribution about the behavior of distributions screws people. | |
| An explanation I like, from michaelochurch: | |
| Let's say that you have 20 tasks. Each involves rolling a 10-sided die. | |
| If it's a 1 through 8, wait that number of minutes. If it's a 9, wait 15 | |
| minutes. If it's a 10, wait an hour. | |
| How long is this string of tasks going to take? Summing the median time | |
| expectancy, we get a sum 110 minutes, because the median time for a task is | |
| 5.5 minutes. The actual expected time to completion is 222 minutes, with 5+ | |
| hours not being unreasonable if one rolls a lot of 9's and 10's. | |
| This is an obvious example where summing the median expected time for the | |
| tasks is ridiculous, but it's exactly what people do when they compute time | |
| estimates, even though the reality on the field is that the time-cost | |
| distribution has a lot more weight on the right. (That is, it's more common | |
| for a "6-month" project to take 8 months than 4. In statistics-wonk terms, | |
| the distribution is "log-normal".) |
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