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That's the joke XD


To see all available commands, `compgen -c | sort`.


Perhaps it is more "speaking" to give what that distance means in terms of area. A radius of 50 mi. would mean an area of approximately 7854 square mi. Doesn't that sound like a lot now?


I had the literally the exact same thing happen to me about a month ago. The automated account recovery provided by Gmail was not helping the least bit, and I desperately needed to talk to a human. I ended up creating a Twitter bot to tweet at the Gmail team every 12 hrs or so complaining about how I couldn't recover my account even though I had it for 10+ years, and about three days later, they responded and helped me through a streamlined recovery process that helped reset my password.

You don't need to create a Twitter bot like me, but I would try tweeting at @gmail or @google once a day until they respond. Good luck!


This is relieving to read, I hope it works. Thanks for the reply and the wish, will definitely update as soon as I have some news!


How long did the twitter bot run for before you got a response?


What is the streamlined recovery process like?


That is so cool!


Do you know any resources for learning this?


Any open source project with open bugs (that's most of them).

Proper logging: that's a complex subject and it took me a good chunk of my career to figure that out.


> I am so psyched... Heh, I see what you did there XD


Anything for Windows or Linux users?


No sorry only for Mac. For now at least.


I'm curious, is there a better strategy?


There is not, actually! You can show this strategy does as well as the case where prisoners have full information of each other's moves.[0] So any other strategy where each prisoner is blind to others' actions can always be executed in the full-information case above; so this bound is tight and this strategy is optimal: if there was a strategy that did better in the blind case, you could execute it in the full-information case to get a better outcome, but this is impossible.

For a nice exposition of this, see Curtin and Warshauer's article "The Locker Puzzle."

---

[0] More specifically, a game where all lockers are left open, so every strategy has the same probability of winning.


To be precise, the strategy is shown to be optimal as well in a modified game where all lockers are left open and you cannot open any more lockers if you find your own number.


Any better strategy would have to exhibit the cyclic behavior of the proposed strategy. I don't think there is any.


To piggy back on this, Devlin has an excellent free course on Coursera roughly following the textbook.


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