THE VIDEO SHELF · epicycles and fourier series
Ptolemy and Homer (Simpson)
A short animation reconstructing a planet's looping orbit using Ptolemy's epicycles and deferents, with the epicycles tracing out the face of Homer Simpson. It shows how enough circles can reproduce nearly any shape.
Why HN readers recommended it
HN uses it as a vivid demonstration that Fourier series and epicycles can fit anything, and as a warning about models with too much wiggle room.
This is a summary from the source dataset, not an endorsement by Hacker News or the video creator.
Video & recommendation details
- Creator / channel
- Santiago Ginnobili
- Topic
- epicycles and fourier series
- Format
- demo
- Level
- general
- HN recommenders in dataset
- 3
- HN mentions in dataset
- 9
- Recommendation years in dataset
- 2013–2022
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.
These guys are one of the reasons I love mathematics. Check this out too: [VIDEO] Edit: Didn't realize that this was also linked to in another thread on the front page as well.
TheMakeA on Hacker News · 2013-11
In Fourier ToyI'm only seeing an image, with no explanation, and it took me a while to realise what it was showing; so, in case anyone else is puzzled by it, each image is the sum of the previous one with a new factor (indicated by the …
JadeNB on Hacker News · 2015-10
In Fourier visualisedI tl;dr'ed the article (sorry), but I wanted to say one thing about epicycles. They are not wrong and certainly can be used to explain motion, but the problem with them is that you can keep adding epicycles to fit any continuous orbit at all …
jordigh on Hacker News · 2016-10
In Opposition to Galileo was scientific, not just religious
Summaries, classifications and recommendation records are from the HackerTube source dataset. Read about this library and its limitations.