Quick Summary: Math can be weird sometimes, usually when it goes against some of our most common knowledge, yet still can make sense. Projecting Euclidean 3D space onto the hypersphere, and rotating that Non-Euclidean space in 4-dimensions.
Visualizing 4d Pt 1 -
Math can be weird sometimes, usually when it goes against some of our most common knowledge, yet still can make sense. Projecting Euclidean 3D space onto the hypersphere, and rotating that Non-Euclidean space in 4-dimensions. So this has boggled my mind for a while: How, exactly, do you rotate in 4 dimensions?
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- Math can be weird sometimes, usually when it goes against some of our most common knowledge, yet still can make sense.
- Projecting Euclidean 3D space onto the hypersphere, and rotating that Non-Euclidean space in 4-dimensions.
- So this has boggled my mind for a while: How, exactly, do you rotate in 4 dimensions?
- it's kind of terrifying how quickly AI can learn how to move in higher dimensions...
- I've just started my youtube journey, so any form of support will be greatly ...
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