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EmilyGorcenski's profile
Emily G
Emily G
Emily G
Verified account
@EmilyGorcenski

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Emily GVerified account

@EmilyGorcenski

Lead Data Scientist, activist, survivor. Was actually assaulted by an actual right-wing terrorist. Opinions belong only to me, especially the bad ones. she/they

Deep Space Nine
emilygorcenski.com
Joined June 2013

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    1.  🎃 John Feminella ⏣‏ @jxxf Sep 5

      I think this diabetes doctor just tried to rename integral calculus after himself.pic.twitter.com/vU0nvrqei8

      10 replies 55 retweets 148 likes
      Show this thread
    2. Brandon Jonely  🌹‏ @Aldowyn Sep 5
      Replying to @jxxf @EmilyGorcenski

      Do those curves necessarily follow algebraic formulas? Because afaik they wouldn't, necessarily, and if they don't, calculus doesn't work

      1 reply 0 retweets 0 likes
      Emily G‏Verified account @EmilyGorcenski Sep 5
      Replying to @Aldowyn @jxxf

      Uhhhh what?

      11:43 AM - 5 Sep 2018
      1 reply 0 retweets 0 likes
        1. New conversation
        2. Brandon Jonely  🌹‏ @Aldowyn Sep 5
          Replying to @EmilyGorcenski

          You can't integrate if it doesn't follow a formula, yeah? And unless I'm crazy not all curves do, certainly not formulas that you can determine? Might be wrong there, haven't taken calculus in a long time

          2 replies 0 retweets 0 likes
        3.  🎃 John Feminella ⏣‏ @jxxf Sep 5
          Replying to @Aldowyn @EmilyGorcenski

          I think you're asking "Given any continuous function, will it always have an equation?". The answer is "no". That's not because of calculus per se, but because the number of equations we can write down is, in a sense, smaller than the number of continuous functions.

          1 reply 0 retweets 2 likes
        4. Brandon Jonely  🌹‏ @Aldowyn Sep 5
          Replying to @jxxf

          Okay, sure. If you don't mind explaining further, if you can't describe a curve - and IIRC it can be hard to determine that description even when it does exist - doesn't that mean you can't find the derivation and thus perform the calculus integration?

          2 replies 0 retweets 0 likes
        5. Tweet unavailable
        6. Brandon Jonely  🌹‏ @Aldowyn Sep 5
          Replying to @micfuckabee @jxxf

          but that's just a standard rectangular approximation like you'd learn in any pre-calc clas, isn't it? lol

          1 reply 0 retweets 0 likes
        7. Tweet unavailable
        8. Brandon Jonely  🌹‏ @Aldowyn Sep 5
          Replying to @micfuckabee @jxxf

          that's effectively a trapezoidal approximation, then. still no integral calculus

          2 replies 0 retweets 0 likes
        9.  🎃 John Feminella ⏣‏ @jxxf Sep 5
          Replying to @Aldowyn @micfuckabee

          In the paper she suggests you eventually shrink the width of the intervals you consider. Taking the limit of this shrinking process (where you eventually get an infinite number of such rectangles/trapezoids) is one way to define what a definite integral is.

          1 reply 0 retweets 3 likes
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