HackerTube

THE VIDEO SHELF · euler's identity

e^(iπ) in 3.14 minutes, using dynamics | DE5

A short 3Blue1Brown video explaining Euler's formula e^(i*pi) = -1 through dynamics, treating velocity as the thing that moves a point to a new position. It builds geometric intuition for why an exponent with i produces rotation.

Why HN readers recommended it

HN commenters point to it as a quick, visual way to understand Euler's identity.

This is a summary from the source dataset, not an endorsement by Hacker News or the video creator.

Video & recommendation details

Creator / channel
3Blue1Brown
Topic
euler's identity
Format
explainer
Level
intro
HN recommenders in dataset
4
HN mentions in dataset
4
Recommendation years in dataset
2020–2021

These counts and years describe the included Hacker News records; they are not YouTube views or the video’s publication date.

From the original HN conversations

Excerpts from the recorded comments. Follow each source for the full comment and surrounding discussion.

  • I keep a Google Document of these to share just in case people ask about my YouTube interests. I Actually Watched All of Them I have actually watched ALL of the videos on these channels and I don’t even feel bad about it :-) I …

    davidwf on Hacker News · 2021-01
    In Ask HN: What YouTube channels do you subscribe to?
  • 3Blue1Brown's video "Understanding e to the i pi in 3.14 minutes" is a nice compliment to this post. [VIDEO]

    dgritsko on Hacker News · 2020-05
    In Why is e^(pi I) = -1?
  • IMHO, the "deeper truth" is addition is translation and multiplication is rotation/stretching (at least when it comes to rings and fields). It involves getting a geometric understanding of e to the pi i, and 3blue1brown explains it better than I could: [LINK] [6.28 min] [VIDEO] …

    kortex on Hacker News · 2020-12
    In Alternative notation for exponents, logs and roots? (2011)

Summaries, classifications and recommendation records are from the HackerTube source dataset. Read about this library and its limitations.