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InitialsDiceBearhttps://github.com/dicebear/dicebearhttps://creativecommons.org/publicdomain/zero/1.0/„Initials” (https://github.com/dicebear/dicebear) by „DiceBear”, licensed under „CC0 1.0” (https://creativecommons.org/publicdomain/zero/1.0/)TA
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2 yr. ago

  • My problem was that CloudFlare refused to validate me when I have it enabled. I could have stock FF UA, but if my user agent switcher addon isn't disabled then I didn't get to use Crunchyroll and a few other sporadic sites.

  • For sure! It seems like a decent amount of work but all the modeling is done already. The problem is that he'd have to buy an Xbox controller and the mouse for the internals, the breakaway box, and the wires which is probably close to $200 right there

  • It was really blurry on my end too, but after waiting a couple of minutes and opening it again it was clear. I've had that happen occasionally with large images. I'm using Sync for what it's worth

  • Dividing by a fraction is the same as flipping one it on its head and multiplying it.

    0.25/0.5 is (1/4)/(1/2)

    To multiply it we'd flip one, either works but for this example I decided to flip the second one: (1/4) * (2/1)

    The top half of the fractions (numerators) multiply together, then the bottoms (denominators) multiply together. (12)/(41) = 2/4 which reduces to 1/2

  • Your 1-1 relationship makes sense intuitively with a finite set but it breaks down with the mathematical concept of infinity. Here's a good article explaining it, but DreamButt's point of every set of countable infinite sets are equal holds true because you can map them. Take a set of all positive integers and a set of all positive, even integers. At first glance it seems like the second set is half as big right? But you can map them like this:

    Set 1 | Set 2

    1|2

    2|4

    3|6

    4|8

    5|10

    6|12

    If you added the numbers up on the two sets you would get 21 and 42 respectively. Set 2 isn't bigger, the numbers just increased twice as fast because we had half as many to count. When you continue the series infinitely they're the same size. The same applies for $1 vs $100 bills.

    $1|$100

    $2|$200

    $3|$300

    In this case the $1 bills are every integer while the $100 bills is the set of all 100's instead of all even integers, but the same rule applies. Set two is increasing 100x faster but that's because they're skipping all the numbers in between.

  • The video in the linked article does just that. The page takes 5 seconds to load the video, the user changes the UA, they refresh the page and suddenly the video loads instantly. I would have liked to see them change the UA back to Firefox to prove it's not some weird caching issue though