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Through the living jeff

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Through the living jeff last won the day on May 14 2025

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About Through the living jeff

  • Birthday February 18

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  • Member Title
    The penultimate cultist
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    he/him(straight)
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    Near(ish) Utah, if Colorado is close
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    Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading. Reading, music, math, reading, and unrepetitiveness :)

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  1. fun fact:

    multiply practically any number by nine, (haven’t tested if its always true, but…

    1344x9=12,096, right?

    1+2+6=9

    0+9=9

    they all add up to nine

    its kinda cool

    Spoiler
    Spoiler
    Spoiler

    also how I learned my nine multiples

     

     

     

    1. Show previous comments  4 more
    2. Through the Living Wrath

      Through the Living Wrath

      I made a graph

      And it’s not just 1 (but you have to go into other number systems for it to be obvious)

      This is, of course, talking about the fact that the sqrt of repeated ones approaches a value (sort of)

      SO

      1111 and such are the result of a geometric series

      Which can be represented as (r^n - 1)/(r-1)

      r is 10, and n is the number of digits.

      When you sqrt that, depending on if n is even, you get some 33.33 - the same amount of threes as ones originally.

      So I thought, hey, you divide these, they can be 3.3 repeating.

      AND SO

      the ((r^n-1)/(r-1))^0.5/(10^(0.5n-1)) gives that effect.

      Now, let’s say n goes to infinity. Desmos can’t handle that, but we can just use 100. It would be 3.3333….

      But what if we used other values for r?

      AND ITS SUPER COOL

      The equation simplifies to

      r/((r-1)^0.5)

      Which is interesting.

      AND

      Take the answer to that, convert it to base r, AND IT BECOMES COOL

      17, which had 4 in the denominator, gives 4.44 repeating.

    3. Through the living jeff

      Through the living jeff

      …can you send it to me?

    4. Bird Furious

      Bird Furious

      I love nines

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