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MPSchmied  
#1 Posted : Wednesday, August 5, 2026 8:36:20 AM(UTC)
MPSchmied

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Fibonacci Spheres

A Fibonacci sphere distributes points almost uniformly across the surface of a sphere by using an angular step based on the golden ratio. In CAD and procedural modeling, it is useful for creating evenly spaced instances, perforations, particles, sampling points, or directional vectors without strong clustering near the poles.

Example image:
Fibonacci sphere point distribution


Geodesic Domes

A geodesic dome is a hemispherical structure formed from a network of interconnected triangles. It is commonly generated by subdividing a polyhedron, usually an icosahedron, and projecting its vertices onto a spherical surface. The resulting structure provides high rigidity while using relatively little material.

Example images:
Rendered geodesic dome
Geodesic dome image gallery
OS: Windows 10 | CPU: AMD Ryzen 7 2700 | RAM: 32 GB | Graphic: AMD Radeon RX 7900 XT | SharkCAD 15 Pro | Unit: mm
thanks 2 users thanked MPSchmied for this useful post.
ZeroLengthCurve on 8/5/2026(UTC), L. Banasky on 8/6/2026(UTC)
axel  
#2 Posted : Thursday, August 6, 2026 12:44:49 AM(UTC)
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I'd like to show you an example of a geodesic dome modeled in VC Pro and 3D-printed, but I don't know how to add an image !
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thanks 4 users thanked axel for this useful post.
MPSchmied on 8/6/2026(UTC), L. Banasky on 8/6/2026(UTC), ZeroLengthCurve on 8/8/2026(UTC), damhave on 8/9/2026(UTC)
L. Banasky  
#3 Posted : Thursday, August 6, 2026 5:53:26 AM(UTC)
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Hi Axel,
Very nice Dome, looks large. How big is it?
Larry
axel  
#4 Posted : Thursday, August 6, 2026 9:08:16 AM(UTC)
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This one is 90 cm in diameter and has 180 triangles. It’s made of ASA so I can keep it in my garden.
I’ve built some others: I’ll try to show them tomorrow!
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MPSchmied on 8/7/2026(UTC), ZeroLengthCurve on 8/8/2026(UTC)
axel  
#5 Posted : Friday, August 7, 2026 5:58:21 AM(UTC)
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Here are two more: the one with triangles has 320 faces and a diameter of 90 cm, and the one with hexagons and pentagons has 180 faces and a diameter of 90 cm.
All were modeled in VC Pro and manufactured using 3D printing.

Edited by user Friday, August 7, 2026 6:00:20 AM(UTC)  | Reason: Not specified

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thanks 3 users thanked axel for this useful post.
MPSchmied on 8/7/2026(UTC), L. Banasky on 8/7/2026(UTC), ZeroLengthCurve on 8/8/2026(UTC)
MPSchmied  
#6 Posted : Friday, August 7, 2026 11:45:35 AM(UTC)
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Yes, a sphere like this, made of hexagons with a pentagon in the center, can be constructed very well in ViaCAD.
For the correct rotation of the first two hexagons, I created two circles that intersect at the point where the two hexagons meet.
So ViaCAD/SharkCAD is not only capable of creating unfoldings; assembling such structures is also possible using the built-in tools.
If required, the hexagons and pentagons can also be subdivided into triangles.
The software Stella can be used as a reference:
Stella Library > Geodesic Hemispheres > 4-Frequency Icosahedral Geodesic Hemisphere
There’s still an old thread about this somewhere on the forum, but I can’t find it right now.
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OS: Windows 10 | CPU: AMD Ryzen 7 2700 | RAM: 32 GB | Graphic: AMD Radeon RX 7900 XT | SharkCAD 15 Pro | Unit: mm
thanks 2 users thanked MPSchmied for this useful post.
GARLIC on 8/7/2026(UTC), ZeroLengthCurve on 8/8/2026(UTC)
axel  
#7 Posted : Saturday, August 8, 2026 1:01:17 AM(UTC)
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I always use the same strategy : first, I draw the icosahedron (a polyhedron composed of 20 equilateral triangular faces) inscribed in a sphere of the desired diameter.
It’s purely a matter of geometry : placing the vertices on the sphere in the correct positions!
By connecting these vertices, I end up with 20 triangular faces.
Depending on the project, I can then subdivide these triangular faces into smaller surfaces, all of which always have their vertices inscribed within the sphere (their vertices are always on the surface of the sphere).
From there, I can use each of these surfaces to model parts with the desired appearance and fastening elements.
In practice, I draw one part for each model, and then I duplicate them and reposition them in their respective locations.

Translated with DeepL.com (free version)

Edited by user Saturday, August 8, 2026 1:02:57 AM(UTC)  | Reason: Not specified

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thanks 2 users thanked axel for this useful post.
MPSchmied on 8/8/2026(UTC), ZeroLengthCurve on 8/8/2026(UTC)
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