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Cole Terlesky's avatar

I was thinking about this when Scott's article came out. I used to be a lifeguard. Most of my job consisted of watching a pool of people where no one drowned.

In some ways it gets far worse odds than the volcanologist problem. How often you need to check makes a difference. As a lifeguard those checking intervals are every 15-30 seconds. How often do the volcano need to be checked? Once a day? Once a week?

To some extent I was definitely serving the same purpose as a security guard, to make people feel safe, to lower insurance costs, etc. But people did occasionally start drowning, and I did have to jump in and save them.

I did some back of the envelope math based on how often I saved people and how often I had to check the pool. The odds were much lower than a 1 in a 1,000 chance that someone was drowning. It was more like a 1 in a 100,000 chance that someone was drowning while I was checking the pool. I was a teenager while I was a lifeguard, many other lifeguards I worked with were also teenagers. No one drowned at any of the pools I worked at, and we made a few saves each summer.

I can't help but think that being right 99.9% of the time when being wrong is catastrophic is actually a really crappy record. If I had been a lifeguard that was only right 99.999% of the time, there would have been at least one dead kid.

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tkpwaeub's avatar

This is reminding me quite a bit of the Euthyphro Dilemma

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