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What is a manifold? A brief, intuitive explanation:

64,576 Aufrufe • vor 1 Jahr •via X (Twitter)

11 Kommentare

Profilbild von Ben Syversen
Ben Syversenvor 1 Jahr

Wonderful video! I hope you do more brief, intuitive shorts like this!

Profilbild von adithya
adithyavor 1 Jahr

Thanks Ben! Love your videos.

Profilbild von FRANK E ELKINS
FRANK E ELKINSvor 2 Jahren

“Science doesn’t tell us why the Big Bang happened, how the singularity occurred in the first place, or why it exploded when it did. It tells us there is objective scientific evidence that it occurred. So, what exactly was the Big Bang?” – Book III The Enigmatic Mystery

Profilbild von Jonathan D. Pratt, Ph.D.
Jonathan D. Pratt, Ph.D.vor 1 Jahr

Nice! Thanks. Maybe add an example of a 3d manifold before ending on the general case?

Profilbild von adithya
adithyavor 1 Jahr

Nice suggestion! And thanks for watching.

Profilbild von Aditya Kamireddypalli
Aditya Kamireddypallivor 1 Jahr

So the dimensions what a manifold "looks like locally" defines it's dimensionality? Will the n-dim manifold always appear in the n+1 dimensions? For example the sphere (a 3 d object) is a 2d manifold. Hope that question made sense. Thanks for the video.

Profilbild von adithya
adithyavor 1 Jahr

Interesting question! So the dimension of the “ambient space” doesn’t always have to be 1 larger than the manifold’s dimension. For example, you can embed a circle (1 dim manifold) inside R^2, but you can also embed it in R^3 in many ways.

Profilbild von Broken Cricket Dreams Cricket Blog
Broken Cricket Dreams Cricket Blogvor 1 Jahr

Really enjoyed this new style of video! Nice explanation with examples and motivation as well 😊

Profilbild von adithya
adithyavor 1 Jahr

thank you!!

Profilbild von Nich◎las₿iddlΞ.eth
Nich◎las₿iddlΞ.ethvor 1 Jahr

can i say no manifold has even one singularity.

Profilbild von adithya
adithyavor 1 Jahr

Intuitively, yes. A smooth manifold should have no “sharp points” or “corners”.

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