Based upon the geometry of the Rhombic Triacontahedron.
Can be used as a pendant; lanyard not included.
During the late 70's and early 80' I became highly fascinated by Polyhedra and its Duality.
Intrigued by the little known fact that Plato and Archimedes described their wonderful objects by drawing them with just a stick on the sand, I set up to replicate (well, more or less :-) their extraordinary feat by strictly using only a "T" square, a pair of Compasses, a set of 2 Triangles, and a Ruler.
For the next 5 years I practically lived inside Polyhedra (see picture :-) and, what I used to call "The Archimedes' Curse", ended up to be, in fact, "The Archimedes' Blessing"!
The Polyhedral Sculptures depicted below were hand made (from scrap offset plates) and assembled with machine screws from stackable modular pieces. The modules were drawn/designed on a drawing table while strictly using only a "T" square, a pair of Compasses, a set of 2 Triangles, and a Ruler.
I was extremely pleased when, a few years back, Prof. George Hart (Department of Computer Science, Department of Computer Science, STONY BROOK UNIVERSITY) included some of my Polyhedral Sculptures, alongside work by Buckminster Fuller and other great designers in his comprehensive COURSE STUDY: COMPUTER SCIENCE AND SCULPTURE (pg. 39-40, OPRESCO).
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Just in Time for the American Presidential Elections!
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These Chair is Definitely Not Made in China!
Ergonomically designed in America; exceptionally well crafted!
It comes with a Lifetime Warranty ;-)
Buy this American Memorabilia for every room in your house and/or office so you can talk to your President any time you like ;-)
In addition, you can use it as stand for your iPhone and/or iPod :-)
----------------------------------------------------------------------------------------------------------- "Empty Chair" Earrings
During the late 70's and early 80' I became highly fascinated by Polyhedra and its Duality.
Intrigued by the little known fact that Plato and Archimedes described their wonderful objects by drawing them with just a stick on the sand, I set up to replicate (well, more or less :-) their extraordinary feat by strictly using only a "T" square, a pair of Compasses, a set of 2 Triangles, and a Ruler.
For the next 5 years I practically lived inside Polyhedra :-) and, what I used to call "The Archimedes' Curse", ended up to be, in fact, "The Archimedes' Blessing"!
The Polyhedral Sculptures depicted below were hand made (from scrap offset plates) and assembled with machine screws from stackable modular pieces. The modules were drawn/designed on a drawing table while strictly using only a "T" square, a pair of Compasses, a set of 2 Triangles, and a Ruler.
I was extremely pleased when, a few years back, Prof. George Hart (Department of Computer Science, Department of Computer Science, STONY BROOK UNIVERSITY) included some of my Polyhedral Sculptures, alongside work by Buckminster Fuller and other great designers in his comprehensive COURSE STUDY: COMPUTER SCIENCE AND SCULPTURE (pg. 39-40, OPRESCO).
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Based upon the geometry of the Icosahedron.
Can be worn as a pendant; lanyard not included.
During the late 70's and early 80' I became highly fascinated by Polyhedra and its Duality.
Intrigued by the little known fact that Plato and Archimedes described their wonderful objects by drawing them with just a stick on the sand, I set up to replicate (well, more or less :-) their extraordinary feat by strictly using only a "T" square, a pair of Compasses, a set of 2 Triangles, and a Ruler.
For the next 5 years I practically lived inside Polyhedra :-) and, what I used to call "The Archimedes' Curse", ended up to be, in fact, "The Archimedes' Blessing"!
The Polyhedral Sculptures depicted below were hand made (from scrap offset plates) and assembled with machine screws from stackable modular pieces. The modules were drawn/designed on a drawing table while strictly using only a "T" square, a pair of Compasses, a set of 2 Triangles, and a Ruler.
I was extremely pleased when, a few years back, Prof. George Hart (Department of Computer Science, Department of Computer Science, STONY BROOK UNIVERSITY) included some of my Polyhedral Sculptures, alongside work by Buckminster Fuller and other great designers in his comprehensive COURSE STUDY: COMPUTER SCIENCE AND SCULPTURE (pg. 39-40, OPRESCO).
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P R O P O S A L
for a 29.35 meters Steel Sculpture on any of these suggested locations:
1. Paris, France.
2. Bucharest, Romania.
3. Central Park, New York.
4. Roosevelt Island, New York.
5. Tirgu Jiu, Romania.
6. The "Y" dam, Constanta, Romania.
The steel structure is relatively easy to erect from prefabricated steel modules that will be
highly polished and TIN coated before assembling.
The 34 helically distorted rhomboidal modules comprised in the sculpture are calculated
to reach a height of 29.35 meters when the actual structure is assembled.
Exterior elevators could be added on the spiraling columns to reach a visitors' platform on
top of the structure.
The entire structure could rotate on its foundation, as shown in the animation below.
Here's my homage to COANDA.
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"Of all the possessions of this life fame is the noblest; when the body has sunk
into the dust the great name still lives." Johann Friedrich Von Schiller
P R O P O S A L
for a 29.35 meters Steel Sculpture on any of these suggested locations:
1. Paris, France.
2. Bucharest, Romania.
3. Central Park, New York.
4. Roosevelt Island, New York.
5. Tirgu Jiu, Romania.
6. The "Y" dam, Constanta, Romania.
The steel structure is relatively easy to erect from prefabricated steel modules that will be
highly polished and TIN coated before assembling.
The 34 helically distorted rhomboidal modules comprised in the sculpture are calculated
to reach a height of 29.35 meters when the actual structure is assembled.
Exterior elevators could be added on the spiraling columns to reach a visitors' platform on
top of the structure.
The entire structure could rotate on its foundation, as shown in the animation below.
Here's my homage to COANDA.
-----------------------------------------------------------------------------------------------------------
"Of all the possessions of this life fame is the noblest; when the body has sunk
into the dust the great name still lives." Johann Friedrich Von Schiller