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Triangle Angles DON'T Sum to 180° on Curved Surfaces
A triangle on a flat surface always sums to 180 degrees. But draw one on a sphere, and you can get 270 degrees — three perfect right angles.
The Gauss-Bonnet theorem explains it all: the angular excess equals the Gaussian curvature integrated over the area of the triangle.
Positive curvature: angles exceed 180 degrees.
Negative curvature: angles fall below 180 degrees.
Zero curvature: exactly 180 degrees.
And since Einstein showed that mass curves spacetime, no physical triangle in our universe truly sums to exactly 180 degrees.
Math Pitfalls — where the rules you learned in school break down.
#maths #geometry #triangle #NonEuclidean #GaussBonnet #curvature #sphere #einstein #spacetime #generalrelativity #MathPitfalls #axiommotion #mathanimation #manim #MathVisualized #learnmath #mathfacts #mathematics #stem #educationshorts #scienceshorts #mathshorts
Видео Triangle Angles DON'T Sum to 180° on Curved Surfaces канала AxiomMotion
The Gauss-Bonnet theorem explains it all: the angular excess equals the Gaussian curvature integrated over the area of the triangle.
Positive curvature: angles exceed 180 degrees.
Negative curvature: angles fall below 180 degrees.
Zero curvature: exactly 180 degrees.
And since Einstein showed that mass curves spacetime, no physical triangle in our universe truly sums to exactly 180 degrees.
Math Pitfalls — where the rules you learned in school break down.
#maths #geometry #triangle #NonEuclidean #GaussBonnet #curvature #sphere #einstein #spacetime #generalrelativity #MathPitfalls #axiommotion #mathanimation #manim #MathVisualized #learnmath #mathfacts #mathematics #stem #educationshorts #scienceshorts #mathshorts
Видео Triangle Angles DON'T Sum to 180° on Curved Surfaces канала AxiomMotion
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25 мая 2026 г. 6:15:00
00:01:02
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