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The Beauty of Bézier Curves

Freya HolmérYouTube ↗

Further reading 2

Caption notes

Freya Holmér constructs Bézier curves through repeated linear interpolation, then rewrites the same curve as a weighted sum of control points. Derivatives expose tangents, bounds and curvature. The later examples reveal an animation trap: advancing the parameter t uniformly does not necessarily move an object uniformly along the path. A sampled table relates accumulated distance to t, enabling approximate distance-based movement while making the tradeoff between sampling cost and accuracy explicit.

Archived captions (transcription method unspecified) ↗
Original passages · 2
equally spaced t values are not equally spaced by distance
The Beauty of Bézier Curves · ▶ 16:01–16:09
generate what's called a lookup table
The Beauty of Bézier Curves · ▶ 17:19–17:24

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