• blx@piefed.zip
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      50 minutes ago

      I wonder how many people would have understood both references just a few years ago. Yet today, not only someone made a meme out of this, but it also gets a good deal of updates. That’s the internet culture I love!

  • UltraGiGaGigantic@lemmy.ml
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    2 hours ago

    Im a dipper. You put the syrup where you want it yourself. Do not rely on some fancy designed skillet to feed you the way you deserve.

  • wolframhydroxide@sh.itjust.works
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    4 hours ago

    For the uninitiated: this is the current most-efficient method found of packing 17 unit squares inside another square. You may not like it, but this is what peak efficiency looks like.

    (Of course, 16 squares has a packing coefficient of 4, compared to this arrangement’s 4.675, so this is just what peak efficiency looks like for 17 squares)

    • red_bull_of_juarez@lemmy.dbzer0.com
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      25 minutes ago

      Isn’t this only true if the outer square’s size is not an integer multiple of the inner square’s size? Meaning, if you have to do this to your waffle iron, you simply chose the dimensions poorly.

    • wonderingwanderer@sopuli.xyz
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      6 hours ago

      But you can fit 25 squares into the same space. This isn’t efficiency, it’s just wasted space and bad planning.

      You raised the packing coefficient by ⅝ to squeeze one extra square in with all that wasted space, so don’t argue that 25 squares has a packing coefficient of 5. Another ⅜ will get you an extra 8 squares, and no wasted space.

      • [object Object]@lemmy.world
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        3 hours ago

        For 25 squares of size 1x1 you’d need a square of size 5x5. The square into which 17 1x1 squares fit is smaller than 5x5, so you can’t fit 25 squares into it.

      • wolframhydroxide@sh.itjust.works
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        5 hours ago

        Precisely. That’s why I wrote the parenthetical about the greater efficiency of 16 as a perfect square. As the other commenter pointed out, this is a meme. This is only the most efficient packing method for 17 squares. It’s the packing efficiency equivalent of the spinal tap “this one goes to 11” quote.

            • Hupf@feddit.org
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              2 hours ago

              LOL’ed, but also

              experiencing the human condition

              surprised at people doing weird shit

          • wolframhydroxide@sh.itjust.works
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            4 hours ago

            I mean, the actual answer is severalfold: “sometimes, when you need to fill a space, you don’t end up with simple compound numbers of identical packages” is one, but really, it’s a problem in mathematics which, were we to have a general solution to find the most efficient method of packing n objects with identical properties into the smallest area, we would be able to more effectively predict natural structures, including predicting things like protein folding, which is a huge area of medical research. Simple, seemingly inapplicable cases can often be generalised to more specific cases, and that’s how you get the entire field of applied math, as well as most of scientific and engineering modeling

            • Cethin@lemmy.zip
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              2 hours ago

              Even when it can’t be generalized, you still often learn something by trying. You may invent a new way to look at a set of problems that no one’s done before, or you may find a solution to something totally unrelated. There’s a lot to learn even when it looks like you’ll gain nothing.

            • PolarKraken@lemmy.dbzer0.com
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              3 hours ago

              (this is the part where you tack on a silly harmless lie at the end, like - “this specific packing optimization improvement was actually discovered accidentally, through a small mini-game introduced into Candy Crush in 2013. Players discovered the novel improvement, hundreds of individual times, within the first several minutes of launch. Scholars pursuing novel packing algorithms even colloquially call this event ‘The Crushening’”)

      • ChaoticNeutralCzech@feddit.org
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        4 hours ago

        You can’t fit 25 squares into a square 4.675x bigger unless you make them smaller. Yes, that will increase the volume available for syrup.

  • butter_tart@piefed.ca
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    5 hours ago

    THERE IS CLEARLY ROOM FOR 25 SQUARES… sorry just so unreasonably upset by this image

    • webghost0101@sopuli.xyz
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      4 hours ago

      There isn’t. The sides are 4.675 long.

      To fit more squares, youd need to use smaller squares but by that logic you could fit any number of squares.