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What happens when you take a polynomial and keep changing its coefficients every frame?You get a resonant root field in the complex plane where clusters, arcs and outer flares form, dissolve, and reappear as the system evolves in time.
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What happens when you take a polynomial and keep changing its coefficients every frame?You get a resonant root field in the complex plane where clusters, arcs and outer flares form, dissolve, and reappear as the system evolves in time.
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The roots of a polynomial aren't just numbers, but a moving geometric field that reacts like a resonant surface in the complex plane.See the description for the animation below
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