Showing posts with label geometry. Show all posts
Showing posts with label geometry. Show all posts
Wednesday, May 9, 2012
"Three objects are spinning so quickly that you only see a blur. The three objects are: a line that rotates to make a hyperboloid, a cube that rotates to make a combination of cones and hyperboloid, and three ellipses that rotate to make a cylinder. Pushing a button stops the spinning to reveal the object."
Wednesday, April 18, 2012
Sunday, March 18, 2012
Monday, January 2, 2012
Thursday, December 15, 2011
A polyhedron made of a 7/4-Cuploid, 7 triangles, 7 squares, 1 7/3-heptagram
Monday, December 12, 2011
"Girih tiles have interior angles that are multiples of π/5. In the examples shown here I’ve applied the girih concept to polygons with angles that are multiples of π/7."
By Joe Bartholomew
By Joe Bartholomew
Tuesday, November 8, 2011
This sculpture is 8 feet in diameter and, from what I can tell, is a compound of five octahedra (a stellation of the icosahedron). The designs are projected onto its surface.
“Parmenides I” by artist Dev Harlan
Monday, September 26, 2011
Saturday, August 6, 2011
"Equal Areas" by Susan McBurney.
This image, inspired by Leonardo DaVinci, builds upon a concept of equal areas. The sum of the areas of the red shapes in the bordering semicircles is equal to the sum of the areas of the red shapes inside the center circle; and the same goes for the green, yellow, pink, and peach shapes.
This image, inspired by Leonardo DaVinci, builds upon a concept of equal areas. The sum of the areas of the red shapes in the bordering semicircles is equal to the sum of the areas of the red shapes inside the center circle; and the same goes for the green, yellow, pink, and peach shapes.
Tuesday, July 12, 2011
Tuesday, May 10, 2011
Thursday, April 14, 2011
A polyhedron constructed by folding along the edges of a Spidron - a figure in the plane made up of two alternating sequences of isosceles triangles.
Monday, April 11, 2011
Sunday, April 10, 2011
Tuesday, April 5, 2011
Sunday, March 6, 2011
Friday, February 18, 2011
Thursday, February 17, 2011
Hyperbolic geometry differs greatly from what we are used to in that the longest path between two points is a straight line. You can think of hyperbolic space like Euclidean space, but with a different way of defining the distance between two points (we call this a metric). Above is the hyperbolic equivalent of an icosidodecahedron. Check out more hyperbolic tilings here.
Tuesday, February 1, 2011
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