Daniel Erdely |
Digital print, 90 x 90 cm, 2009.
We found a new kind of spidron, which is made from two perpendicular
logarithmic spirals. One of them is flat and the other one is conic.
With this surface we can bisect the sphere and make new - smaller
spheres. The logarithmic spirals on the surface of the sphere is called
loxodrome. Bisecting the sphere on a path of loxodrome makes possible to
create smaller spheres.
Digital print, 90x90 cm, 2009.
The problem was to prove that these Sphidrons are developable. While I
am quite sure, others are doubting. The surface analysys shows that the
Gaussian curvature is close to 0 everywhere, but the differences could be
the result of the theory or of the exactness of the software. In spite
of this dilemma, I decided to show my result.
Digital Print, 90x113 cm, 2009.
In our paper, written with co-authors, Mr. Walt van Ballegooijen and Mr.
Paul Gailiunas we - surprisingly - discovered 42 new spacefillers,
following the list of Peter Pears, who published them with minimal
surfaces. Our versions made the situation a little more difficult, as we
broke their symmetry while we spidronised their faces. We present two
examples of this research.
Digital Print, 90x90 cm, 2009 .
In our paper, written with co-authors, Mr. Walt van Ballegooijen and Mr.
Paul Gailiunas we - surprisingly - discovered 42 new spacefillers,
following the list of Peter Pears, who published them with minimal
surfaces. Our versions made the situation a little more difficult, as we
broke their symmetry while we spidronised their faces. We present two
examples of this research.
Dániel Erdély, Freelance artist, designer
Budapest, Hungary
As a designer I started to work on Spidrons 30 years ago. In the last 5
years some excellent colleague joined to the project, and we developed a
lot of interesting geometrical creatures. I had a chance also to have
exhibitions, presentations and publish papers in different media. Our
recent results - I think worth to show to the public.
edan@spidron.hu |