• xantoxis@lemmy.world
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    2 months ago

    I recognize the art style and so I know that this is a bigot’s comic, originally. I humbly request that you don’t elevate this bigot’s comics. Even if you’re changing the words, it still puts him in front of more people.

    • fossilesque@mander.xyzOPM
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      2 months ago

      I prefer to bully and ridicule other bullies and bastardise their work. Public shaming is effective and they lose agency over their own hateful tools. Ignoring problems doesn’t work. Make them the joke they are.

      • xantoxis@lemmy.world
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        2 months ago

        Public shaming is effective

        This isn’t public shaming. The original creator didn’t make this version of the comic and has no responsibility for it.

        Had you ever heard of stonetoss before people started posting his shit to “publicly shame” it? Well, neither had thousands of chuds who probably read it every day now.

  • Gustephan@lemmy.world
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    2 months ago

    WE DONT BELIEVE IN KUTTING ANY RUNGES IN THIS HOUSE. YOURE GROUNDED UNTIL YOU PROVE OR DISPROVE THE EQUIVALENCE BETWEEN THESE TWO KNOTS!!

    • Slovene@feddit.nl
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      2 months ago

      Because the bigot’s name or face aren’t shown.

      Edit: just noticed that their name IS still shown. Please edit it out before posting, like we do with pebbleyeet edits.

    • InFerNo@lemmy.ml
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      2 months ago

      Because you’re NoT eXpLaiNiNg why and nothing about this image implies anything to be up in arms about. Just say why and clear things up.

    • drolex@sopuli.xyz
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      2 months ago

      Truly, the flesh is weak, if you value her mortal and imperfect form above the pure essence of theory.

      Alas, I am concerned about the future of humanity.

      • LibertyLizard@slrpnk.net
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        2 months ago

        Lol I agree with her though. She’s just more passionate about it since she is a professional math-er and I’m not. Corrupted in both flesh and spirit, and we like it that way.

    • FilthyShrooms@lemmy.world
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      2 months ago

      Studying engineering made me hate pure math more than I should lol, I really wish I learned linear algebra in a practical sense. Like really when will I ever be working in infinite dimensions?

      • PM_ME_VINTAGE_30S [he/him]@lemmy.sdf.org
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        2 months ago

        I actually designed a digital equalizer using an IIR filter this semester, which actually does theoretically work on sequences of numbers, which constitutes an infinite dimensional vector space. The actual math was just algebra and programming, but it was an implementation of a Z-transform transfer function which is a sequence operator (maps input sequence to output sequence).

        IMO infinite-dimensional stuff shows up in two types of problems:

        1. For some reason, you need to solve the partial differential equation you started with, i.e. you can’t use symmetry or approximations to simplify it into an ordinary differential equation.

        2. When you’re dealing with signals that change in time or space, you have to decompose those signals into simpler signals that are easier to analyze.

        • affiliate@lemmy.world
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          2 months ago

          Infinite-dimensional vector spaces also show up in another context: functional analysis.

          If you stretch your imagination a bit, then you can think of vectors as functions. A (real) n-dimensional vector is a list of numbers (v1, v2, …, vn), which can be thought of as a function {1, 2, …, n} → ℝ, where k ∊ {1, …, n} gets sent to vk. So, an n-dimensional (real) vector space is a collection of functions {1, 2, …, n} -> ℝ, where you can add two functions together and multiply functions by a real number.

          Under this interpretation, the idea of “infinite-dimensional” vector spaces becomes much more reasonable (in my opinion anyway), since it’s not too hard to imagine that there are situations where you want to look at functions with an infinite domain. For example, you can think of an infinite sequence of numbers as a function with infinite domain. (i.e., an infinite sequence (v1, v2, …) is a function ℕ → ℝ, where k ∊ ℕ gets sent to vk.)

          and this idea works for both “countable” and “uncountable” “vectors”. i.e., you can use this framework to study a vector space where each “vector” is a function f: ℝ → ℝ. why would you want do this? because in this setting, integration and differentiation are linear maps. (e.g., if f, g: ℝ → ℝ are “vectors”, then D(f + g) = Df + Dg, and ∫*(f+g) = ∫f + ∫g, where D denotes taking the derivative.)