3 ms·
I honestly can't tell if you're being sarcastic or not.
by jeffwass 10y ago
I honestly can't tell if you're being sarcastic or not.
- gravypod 10y agoI don't understand your comment. Have you watched the video linked within this post? This video is very good at pointing out many of the benefits of tao. [0] [0] - https://www.youtube.com/watch?v=H69YH5TnNX https://www.youtube.com/watch?v=H69YH5TnNX
- jeffwass 10y agoYou wrote "This is to uniform a hole slew of previously unrelated equations that can now be represented similarly." You seem to be saying that introducing a new constant tau=2pi and redefining a slew of previously unrelated equations in terms of tau instead of pi is suddenly going to make them "uniformly represented". I don't understand why they're not considered uniformly represented when defined just as consistently using pi?
- gravypod 10y agoHave you watched the linked video? If not I will not be able to explain what's going on as well as the presenter. He is able to show that many common physical calculations for volume or area all relate to the same generic form. He also is able to present many other cases where pie wins out. It is very much worth a watch.
- squeaky-clean 10y agoGetting a "This video does not exist." error from your link.