@math.infinitum: Differential Geometry: Frenet Frame and Tangent Spaces The Frenet frame reveals three fundamental directions — tangent, normal, and binormal — defining the geometry of a curve. From local planes to curvature and torsion this is how we connect intuition with rigorous mathematics — and extend it to tangent spaces of manifolds. #DifferentialGeometry #FrenetSerret #TangentSpace #Manifolds #VectorCalculus

Math Infinitum
Math Infinitum
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Monday 20 April 2026 18:30:04 GMT
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1jermihia
Cyracs :
What point of that?? What it tell us??
2026-04-20 19:42:49
1
lesrevx
Lester :
As if things are confusing enough, we're just multivariate calculus
2026-04-23 18:00:35
1
matrixstuff
5o3x :
cool you should explain the relation to the darbeaux vector next
2026-04-23 00:23:32
0
timespacesplit
timespacesplit :
What are you using to create this animation?
2026-04-21 04:57:09
0
prince_venver
Prince_Venver :
What is the condition upon which the choice of the direction of the Principal normal vector of a space curve, out of all possible directions spanned in the Normal plane, is made?
2026-04-22 17:01:51
0
relearnlearner
Larrene :
question is the M phenomena, ridiculous to talk about manifold wo talking how M as smoot manifold came from! just there, moved through gamma as t by v...
2026-05-27 17:01:08
0
biziwinning
J :
🤕🤥
2026-06-12 04:56:12
0
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