Spherical mirror rooms
Submitted by Emmanuelle Féau... on
Removable mirror rooms enabling to visualize spherical tesselations and platonic solids
Submitted by Emmanuelle Féau... on
Removable mirror rooms enabling to visualize spherical tesselations and platonic solids
Submitted by Eli Parra on
“Stringing” a 3-dimensional integer lattice of “beads” with a Hamiltonian path (one that crosses every vertex but only once) as a visual showcase of 1-1 correspondence with the integers.
This is a bit like the Aleph-Null version of how Space-filling curves were discovered after Cantor’s surprising proof that the continuum of unit interval has the same cardinality as that of the unit cube.
Submitted by Joel Kahn on
These are images that combine BASIC-256 source code with the pictures generated by the programs. I encourage teachers to use these materials as they see fit. I will do my best to answer questions.
Ariadne is a virtual learning environment about paths and homotopies designed for touch-capable devices.
Submitted by José L. Rodríguez on
Imaginary exhibition in VR.
Submitted by Ester Dalvit on
4D-knots: what are they? Can we visualize them?
Are there interesting math problems about them?
Submitted by Jeffrey Ventrella on
Fractal Fugues are self-similar structures made from a simple motif which generates copies of itself. These copies are transformed in the dimensions of time and pitch.
Submitted by Danielle Amethy... on
Smooth and singular algebraic surfaces computed with Bertini_real, software for numerically computing n-dimensional algebraic curves and surfaces.
Submitted by wided rezgui on
Impossible shape
with optical illusion. Element of paradox
Submitted by Jeffrey Ventrella on
This image shows two plane-filling curves of the Eisenstein-7 family tessellating (mating).