Group Theory Live Performance –– MathLapse
Submitted by Jürgen Richter-... on
Take a symmetric object and apply symmetric operations….
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Building a Kepler Poinsot Star –– MathLapse
Submitted by Jürgen Richter-... on
Just 30 pipe cleaners can be assembled to form a Kepler Point star
Graph Theory MathLapse
Submitted by Anna Sisk on
This is a short introduction into the wonderful world of graph theory. Hopefully this video will help you learn, or serve as a refresher for, some basics concepts in graph theory. Enjoy!
Around the world in …N fractals for Mathlapse!
Submitted by Anna Alfieri on
Mathlapse Competition 2016. Imaginary Conference Berlin 22/07/2016.
The video was selected for screening at the award ceremony.
In it we wander around the world using fractal geometry. A fractal is mathematical set that exhibits a repeating pattern that displays at every scale. We connect some fractal figures to the symbols of some countries. We use Iterated Function System (IFS) fractals to represent the Eiffel Tower in Paris, the temples in Bagan, the Cathedral in Prague, Cathedral in Milan and so on. The video was created during a mathematical activity in the classroom with my students in Liceo Scientifico “L. Siciliani” in Catanzaro Italy.
We would like that our video can be a symbol of peace and friendship in the world in the name of Mathematics.
Universal Standing Wave Principle Mathlapse
Submitted by Kelemen Gabriel on
Standing wave theory and Morphodynamic archetypes Sphere-vortex connection
The tripartite communion between the sphere, spiral and language involves a conceptual leap clarifying the relationships of the hierarchies of shape as becoming, from the sphere through the spiral to and into the symbol, a connection systematically exemplified during the conceptual narrative approach that clarifies by systemizing the origin, essence and hierarchy of the diversity of shape in the mineral, biological, animal, and especially human world, a creativity almost exclusively based on symbolic thinking levers
MathLapse – Cybernetic Self-Similarity
Submitted by Christian Gaier on
The video shows a polygonal line consisting of 24 segments constructed by turtle geometry (Refs.: “Turtle Geometry” by Harold Abelson and Andrea diSessa, The MIT Press, 1982).
MathLapse – Can Anybody See the Algebraic Curve’s Degree?
Submitted by Christian Gaier on
The video shows the construction of an algebraic curve by a mechanical linkage.
MathLapse – Cybernetic Ant Watching its own Creation
Submitted by Christian Gaier on
The video shows the construction of an algebraic curve by a mechanical linkage.
MathLapse_BINARY with Exploding Dots_GMP
Submitted by James Tanton on
In this wordless animation we demonstrate the mathematics of binary place-value, and leave the viewer with a puzzle.
MathLapse - Spinning in various dimensions
Submitted by Ester Dalvit on
In 2d we can spin a ray about a point. If the ray contains a 1d profile, spinning gives a 2d object.
In 3d we can spin a half plane about a line. If we the half plane contains a 2d profile, spinning gives a 3d object.
In 4d we can spin a half space about a plane. If the half space contains a 3d profile, spinning gives a 4d object.