by virtox
Accused of being fake, witchcraft and simply impossible..
This kinetic sculpture is inspired by the unlimited freedom of 3d printing,
it wobbles and turns with a slight movement of the hand.
Now give it a good spin or puff of air and it erupts in erratic and wild behavior.

This is the 5cm / 2" version, see the Gyro the Forms section for other shapes and sizes.
Corner stand available separately, or get the complete set below!

NEW!
Now also available as a pendant/keyfob!
In both Extra small and Small

Instructions
It is composed of four concentric cubes, each one spinning around a different axis.
The model needs some minor assembly:
Each inner cube has two knobs which need to be placed into the corresponding clamps in the parent cube. It's easiest to start with the inner most and continue outward.
And then... spin it away !

Notes
Do not be alarmed if your cube will not run smoothly at first!
Because of minor variations as a result of the printing process,
some need to wear in a little but will loosen up very quickly.
In the example video I am blowing on it to make it move, it's that smooth.

Be a little careful with (the assembly of) the Alumide version as this material is slightly less flexible/robust than the Strong & Flexible materials.

Get a complete set.
A default set consists of an Alumide Gyro the Cube and a White stand, you can change the materials in your cart later. 118x87_36851_89894_1338413385.jpg + 118x87_387662_147353_1338413388.jpg
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by Bathsheba
A Klein bottle.
Warning: this Klein bottle does not open beers, it just looks cute. 
The Klein Bottle Opener is here on Shapeways or here on Bathsheba.com.
A bigger bottle is here.
 
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by Bathsheba
Another projection of the 4-dimensional hypercube, this one close to vertex-centered. I love the shape of its hull: almost a rhombic dodecahedron, but skewed just enough to keep the central vertices from meeting.
The more usual projection is here, other polytopes are here.
 
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by Bathsheba
There are six regular convex polytopes in 4D, which are analogous to the five Platonic solids in 3D. This is the fifth, the hyperdodecahedron, a remarkably beautiful object brought to my attention by George Hart.

Here it's shown in a Schlegel diagram so you can see all 120 dodecahedral cells, though most are transformed by perspective: in this projection, the only regular dodecahedra are the biggest one on the outside and the tiniest one at the center.

A bigger model is here.
 
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by BAROBA
An 3d version of one of M.C. Escher's drawings.
 
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by Bathsheba
This Voronoi network has the symmetry of a snub dodecahedron...almost. It is my homage to the wonderful diatoms of the world.
 
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by MindEversion
A borromeanring-minimal surface in honeycomb style. Now i have one in a half size too.
 
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by virtox
Phamora Ceramics!

Is inside out? Or is it not? Perhaps both?
This is an Amphora from another space-time.
An ancient object which we knew had to exist.
And after years of excavation in other dimensions we finally found it!

A very exotic vase with a unique near-impossible shape, suitable for use with dry flowers and striking enough to stand alone.
Theoretically it can also hold water in the toroidal bottom part, read practical details below.

Very suitable as a wedding gift to symbolize love and infinity.
The number eight (or sideways infinity) plays an important role in this piece,
both in the number of arms and the cross-section of this model.


Notes:
To improve print quality and after some deliberation with production, this model has been slightly updated on August 24th 2012; The arms have been thickened and the holes enlarged to improve strength and glazing.
Still I recommend not to put a lot of stress on the handles.
Refer to rendered images for the latest version. I will update photo's asap.
The bottom it stands on, is unglazed, which is invisible during normal display.
All clearly visible parts will be fully glazed, but there is a chance some parts on in the inside might not, which may compromise it's ability to hold water.
While production does their absolute best and all recent prints turned out perfectly glazed and hold water, due to the complexities involved, there is no 100% guarantee for to be absolutely watertight.
 
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by Bathsheba
There are six regular convex polytopes in 4D, which are analogous to the five Platonic solids in 3D. This one is the odd polytope out, the one without a 3D counterpart.

It has 24 octahedral cells, all shown in this Schlegel diagram. Like the pentachoron it's self-dual -- the only self-dual solid in any dimension > 2 that is not a simplex. And if that wasn't enough, it's also the only regular convex polytope in any dimension > 2 that tiles its space and is not a hypercube.
 
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by Bathsheba
A Merkaba, 9cm from tip to tip. (That's about 3 1/2", for us groundlings.)
 
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by susantio
An elegant and modern vase inspired by the Japanese paper-folding craft. Height 28 cm.
 
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by Bathsheba
There are six regular convex polytopes in 4D, which are analogous to the five Platonic solids in 3D. This is the sixth, the hypericosahedron, with 600 tetrahedral cells.

This was the hardest of this group to make a printable model of. For a Schlegel diagram one would need quite a large size to allow the amount of interior complexity required, and it gets difficult to build as well as expensive, so I used this face-first projection suggested by Henry Cohn. Some of the tetrahedral are collapsed and become planar, but on the plus side the complexity is on the outside where you can see it!
 
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by Bathsheba
The design I'm trying to make is exactly twice as complex as this one. This stage of it seemed like a good place to pause for a breather.
 
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by dominikraskin
Toy car moves through air release of inflated balloon. Watch video above. Balloon not included (all medium size balloons fit).
 
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