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InertialObservr's profile
〈 Berger | Dillon 〉
〈 Berger | Dillon 〉
〈 Berger | Dillon 〉
@InertialObservr

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〈 Berger | Dillon 〉

@InertialObservr

PhD student of Theoretical Particle Physics @UCIrvine l @NSF Fellow l Physics & Math Animations l Patreon: https://www.patreon.com/inertialobserver …

DC → CA
youtube.com/c/InertialObse…
Joined August 2015

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    1. 〈 Berger | Dillon 〉‏ @InertialObservr 5 Aug 2019
      • Report Tweet
      • Report NetzDG Violation

      What happens if we promote the Golden Ratio φ to a derivative? It turns out that the functions satisfying the "golden differential equation" are exponentials of the Golden Ratio!pic.twitter.com/vNEaZEoeLk

      6 replies 28 retweets 190 likes
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    3. 〈 Berger | Dillon 〉‏ @InertialObservr 5 Aug 2019
      • Report Tweet
      • Report NetzDG Violation
      Replying to @import_jerbear

      probably cause it's neat!

      1 reply 0 retweets 2 likes
    4. Andreas Steiger‏ @mittelwertsatz 5 Aug 2019
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      Replying to @InertialObservr

      That's not a unique property of the Golden ratio though. The statement holds for every zero of a real polynomial, i.e. every complex number. So yes, it's neat, but not because of the Golden ratio involved!

      2 replies 0 retweets 2 likes
    5. 〈 Berger | Dillon 〉‏ @InertialObservr 5 Aug 2019
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      Replying to @mittelwertsatz

      i'm not sure i agree with that.. a second order homogenous differential equation has a unique characteristic polynomial, and there is only one polynomial equation for φ

      2 replies 0 retweets 2 likes
    6. Andreas Steiger‏ @mittelwertsatz 5 Aug 2019
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      Replying to @InertialObservr

      I guess one can argue that the ODE looks nice, which comes from the polynomial having integer coefficients. But: Many other algebraic numbers have cool ODEs associated with them, not just phi.

      1 reply 0 retweets 0 likes
      〈 Berger | Dillon 〉‏ @InertialObservr 5 Aug 2019
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      Replying to @mittelwertsatz

      yea! i actually got curious and exploring that now.. except i'm looking at recursively defined functions

      9:43 AM - 5 Aug 2019
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