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Cake day: June 14th, 2023

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  • frosty99c@midwest.socialtoScience Memes@mander.xyzCheeky
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    25 days ago

    Also, don’t they need to run to move food through their digestive tract? Or to force themselves to cough if they have something stuck in their lungs? I think there is some sort of dependency of basic functions that relies on the movement of their lungs/stomach going back and forth while running that they can’t easily do if they just stand in one place all day












  • Especially in the US, where both parties are globally “right” in both political and financial aspects, a lot of time claiming to be a centrist means that you like capitalism and bombing other countries but you support LGBT causes and are pro-choice. I think, online and especially on lemmy, that the vocal left-wing voices (correctly) see this still as aiding the right but being too cowardly to admit it.

    This also ties back to the MLK quote about the ‘white centrist’ being the biggest obstacle to his movement, because they may say the right things and appear to be helpful but take no action for the movement. By staying centrist and trying to meet in the middle, would lend credibility to the voices on the other side.







  • In the original the possibilities for a prize behind the doors 1,2,3 are:

    A) YNN B) NYN C) NNY

    In (A) - A.1 you choose door 1 and then stay, you win A.2 you choose door 1 and switch, you lose A.3 you choose door 2 and stay, you lose A.4 You choose door 2 and switch, you win A.5 you choose door 3 and stay, you lose A.6 you choose door 3 and switch, you win

    By staying, you lose in 2 of 3 cases (A.3 and A.5)

    By switching you only lose in 1 case (A.2)

    It works out for (B) and © the same way. You have a 2/3rds chance of winning if you switch and a 1/3rd chance of winning if you don’t.

    This isn’t a trick or anything, the math is pretty clear and you can actually write out all the scenarios and count it up yourself. It’s just a little counterintuitive because we aren’t used to thinking in terms of conditional probabilities this way.

    Another way to think about it is the probability of losing. If the contestant loses, it means that they picked correctly on their first choice and then swapped. This will happen 1/3rd of the games, because there is a 1 in 3 chance of picking correctly the first time. So, if you have a 1/3rd chance of losing by swapping, then it follows that you have a 2/3rds chance of winning by swapping (choosing incorrectly at the start and then switching to the correct door)