MathLapse - Inscribed Angle Theorem
Enviado por Pavel Boytchev el
MathLapse Festival 2016 Winner. Experiencing the Inscribed Angle Theorem.
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MathLapse - Recipe for a Wild Knot
Enviado por Aubin Arroyo el
MathLapse Festival 2016 Winner. A Wild Knot is a circular curve in the three-dimensional space which is infinitely knotted. In this video we show a recipe to build some kind of Wild Knots, using reflections on several spheres which are strung on a necklace.
MathLapse: Modelling an Egg
Enviado por Chloe Lo el
MathLapse Festival 2016 Winner. A MathLapse video on modelling an egg with equation and touch upon a little about conic sections.
MathLapse: Constructions by pin-and-string — conics
Enviado por Atractor el
MathLapse Festival 2016 Winner. This MathLapse illustrates a process for drawing the three conics (ellipse, parabola and hyperbola) by pin-and-string constructions.
Prime Geometry: A New Way to Visualize Prime Numbers
Enviado por Akenkou Errachdi el
This animation illustrates a deterministic geometric construction generated from the sequence of natural numbers. Each integer contributes one circular arc to a continuous trajectory. Prime numbers rotate the direction by 90° counterclockwise, while composite numbers rotate it by 90° clockwise.
The video shows the construction evolving step by step, making it possible to observe how simple local rules generate increasingly complex global geometric structures.
The Hidden Geometry of Prime Numbers
Enviado por Akenkou Errachdi el
Geometric visualization generated by the Prime Geometry algorithm using deterministic turning rules based on prime and composite numbers.
Prime Geometry: A Deterministic Geometric Representation of Prime Numbers
Enviado por Akenkou Errachdi el
A collection of computational visualizations exploring deterministic geometric constructions generated from integer sequences. The images illustrate how simple local turning rules based on prime and composite numbers produce complex global geometric structures.
chasing daylight
Enviado por Torsten Stier el
fractal animation short film
Asymmetric rock-paper-scissors-lizzard-Spock equation on the sphere
Enviado por Nils Berglund el
Solution of a reaction-diffusion equation involving five chemicals. Each chemical dominates one of the others, is dominated by another one, and does not interact with the other two.
Transition from 3-branched to 5-branched spirals in the Rock-Paper-Scissors-Lizard-Spock equation on the sphere
Enviado por Nils Berglund el
Solution of a reaction-diffusion equation involving five chemicals, each of them dominating two others. There are two interaction parameters, which are equal at the beginning of the simulation. As one of them decreases to zero, spirals with 5 branches appear.