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Joined 2 years ago
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Cake day: June 27th, 2023

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  • I think the trick is to make an effort to cover as many possibilities as can be dealt with by a reasonable effort (definition of “reasonable” varies significantly by context) when setting up something which you expect the general public to interact with. Not so much assuming that any given person has some disability you can’t see, but that any large group of people will have at least a few.

    Interactions with a specific person are another matter entirely, as you point out. There, I think the best you can do is roll with it if someone tells you that they’re unable to do something without subjecting them to interrogation or scepticism


  • Sure, but there are far more things which will kill the entire person at the same dose they’ll kill the cancer than things which can be carefully controlled by choosing the right dose.

    These studies which claim to kill cancer in a petri dish usually turn out to be the former, because not killing the host is the difficult part






  • That really isn’t how that works. The US has declared that they won’t allow the international courts to get involved, but that doesn’t necessarily prevent those courts from disagreeing.

    “Jurisdiction” is only a thing when a court answers to some higher authority who has limited what that court can do. Since the international courts theoretically don’t answer to the US government, they can make any ruling they like.

    They’re unlikely to bother, since they probably won’t be in a position to enforce any ruling against typical foot soldiers, but they absolutely could if it came to that point





  • X^0 and 0! aren’t actually special cases though, you can reach them logically from things which are obvious.

    For X^0: you can get from X^(n) to X^(n-1) by dividing by X. That works for all n, so we can say for example that 2³ is 2⁴/2, which is 16/2 which is 8. Similarly, 2¹/2 is 2⁰, but it’s also obviously 1.

    The argument for 0! is basically the same. 3! is 1x2x3, and to go to 2! you divide it by 3. You can go from 1! to 0! by dividing 1 by 1.

    In both cases the only thing which is special about 1 is that any number divided by itself is 1, just like any number subtracted from itself is 0