Submitted by Christian Gaier on
Turtle geometry is applied to create different kinds of beautiful symmetric objects looking like stars or snowflakes. The change of inclination angles of lines follows some prescribed rules. Lines are combined with special functions to generate colorful surroundings.
Submitted by Brunda Alagarsamy on
Identification of Loops in SUZHI Kolam Pattern.Procedure for Identification loops given. This activity increases ones concentration power.
Submitted by José L. Rodríguez on
In 1960, Peter McMullen draw by hand this wonderful representation of the Gosset polytope 4_21 (described in 1900). The set of vertices form the root system of the exceptional Lie group E8 (this is why it is also called the E8 polytope). More recently, John Stembridge draw a computer image, from which we have been inspired to make this hand made thread version.
Submitted by Andrea Jones on
Finding mathematical forms within my surroundings and recreating architectural shapes with my camera into geometrical forms is a hidden passion of mine. Once I find the right object or building, the camera in my hand becomes a tool with which I compose my geometrical vision. To reach the perfect result I work with illustration software for shading, contrast and shape retrieval. I manipulate the picture so that every angle, shape and color provides the viewer with a harmonious but intricate experience.
Submitted by Alan Singer on
I investigate the colorplot function Of Cinderella
Submitted by Uli Gaenshirt on
The hands-on objects which are presented here are an assortment of three exhibitions shown in Nuremberg, Germany, under the German titles, Form & Formel (2008), Keplers Formen (2009), and Die quasiperiodischen Formen (2011).
All objects are designed and created by Uli Gaenshirt, who also provided idea and concept for the exhibitions which were realized in voluntary collaboration with the KOMM-Bildungsbereich.
Submitted by Alan Singer on
New art with an emphasis on color and linear divisions. I will use these compositions to wrap more complex forms.
Submitted by Christian Gaier on
Turtle geometry is applied to create complex symmetric patterns. The change of inclination angles of lines follows some prescribed rules. Lines are combined with special functions to generate colorful surroundings.
Submitted by Paul Salomon on
“Yoshimoto Shorts” is a pair of stop-motion animations made to show off the wonderful properties of the Yoshimoto cube.
Submitted by Alexander Kröller on
The Art Gallery problem is a classic problem in Computational Geometry: Given an art gallery (a polygon), how many stationary guards do you need to guard it? We show practical applications of this problem and how it can be solved.