MathLapse – Flower Drawing Machine
Submitted by Christian Gaier on
The video shows the construction of a hypotrochoid.
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MathLapse – Moiré Patterns
Submitted by Christian Gaier on
The video is a composition in black and white, playing a creative game with the limited pixel resolution of electronic displays.
Wiskunnend Wiske
Submitted by Philippe Cara on
During the final day of the Wiskunnend Wiske contest at the Vrije Universiteit Brussel (see http://www. wiskunnendwiske.be) on pi-day 2016, we asked the participants (age 16 - 18) to create a picture of “Wiske” in surfer. The results were amazing!
Hiltrud Heinrich - Fraktale
Submitted by Hiltrud Heinrich on
Nach jahrelanger Beschäftigung mit dem Programm SURFER habe ich Ende 2011 die Fraktal-Programme Mandelbulber und Mandelbulber 3D entdeckt. Das letztere ist sozusagen mein ständiger Begleiter geworden. Nach anfänglichen Experimenten habe ich mit der Zeit durch Kombination verschiedener und verschieden vieler veränderter Ausgangs-Fraktale Bilder zu speziellen Themen entwickelt, so zum Beispiel ‚Stadtansichten‘, ‚Fremde Welten‘ und ‚Rau(h)nächte‘.
MathLapse - A Variation of the Spiral of Theodorus
Submitted by Christian Gaier on
Constructing iteratively square roots of integers with right angle triangles, a spiral is obtained which is named after Theodorus of Cyrene (5th century BC). Here, the procedure is varied by swapping each third triangle. This leads to a spirally band getting broader and broader.
MathLapse - Spiral of Theodorus
Submitted by Christian Gaier on
Constructing iteratively square roots of integers with right angle triangles, a spiral is obtained which is named after Theodorus of Cyrene (5th century BC).
Maths Dance Moves
Submitted by Michael Gralmann on
These are cartoonish depictions of several well-known mathematical functions and their curves, respectively.
Created for IMAGINARY.
MathLapse - Meditation on Primes
Submitted by Christian Gaier on
The number line is winded up to an Archimedean spiral, which is known as Sacks number spiral, …
Painting with Diophantine Equations
Submitted by Christian Gaier on
Solutions of the Diophantine equations xl + ym = zn have been used for the generation of these pictures. The solutions in the x-y plane can be found as black dots in the pictures. Functions fi(x,y) are assigned to each dot i and combined together. They are forming mountains, to which colorful contour lines have been assigned.
Extreme Mandelbox Morphing
Submitted by Jeremie Brunet on
Fractal animation showing variants of the Mandelbox fractal