This spring I built this 12 foot diameter dome, 8 foot high in the center.
On Aug 13, 2015, at 14:15, Robert Clark <clark.rob...@gmail.com> wrote:
This spring I built this 12 foot diameter dome, 8 foot high in the center.
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<plywood dome 4V class II - COLOR.JPG><dome parts nesting pattern.JPG><CAM00137 (2).jpg><CAM00141 (1).jpg><CAM00145 (1).jpg><CAM00138 (1).jpg>
I think you're asking what it would look like with all the holes filled in? The shape is based on a 4V class II geodesic sphere which I've attached here. I essentially removed the corners of all the triangular panels. Then, I played with the lengths of the red and blue pieces so that it would have a flat base.I also made a modified version that only uses 2 unique panels (3 if you don't count flipping or mirroring). It's the pink and grey model I've attached. This would also make a pretty cool flyeye dome.-Rob in Massachusetts
<4V class II - 240 sided geodesic.jpg>
<plywood dome - 4V class II - 2 panel.JPG>
<4v class II dome.JPG>
<new flyeye dome 4V class II - 02.JPG>
I see what you're saying now. It would be a lot of really odd quirky looking pieces. But, as long as the bolt holes are in the proper places and the pieces can still flex without any buckling, then I guess it would still work. And, almost no waste plywood would be left over.- Rob
No, it's cut with a CNC router using my supplied dxf files. I used an online nesting program to lay the pieces out on the plywood as compactly as possible. I had to really search on Craigslist to find someone that does CNC routering. I live in Massachusetts and the CNC guy was in Connecticut - a 2 hour drive. He charged $50 per plywood sheet and it required 6 sheets. I ordered the bolts from McMaster-Carr. All in all the dome cost about $500 labor and materials.If I do another dome, I want to find a place that laser cuts the plywood.- Rob
Scott,Your dome picture is awesome. It's exactly what I'm hoping to do with my plywood dome.I've attached the dxf file and an image of the parts list for hardware that I ordered from McMaster-Carr. The plywood I used was 7/32" birch plywood underlayment from Home Depot. You'll need 6 sheets to complete the dome (with a few extra pieces left over). There are notches in some of the pieces to identify which piece is which. I think you can use slightly thicker plywood for a stiffer dome. If you can't get someone to CNC the parts I guess you can use a bandsaw. The important thing is getting the holes in the exact locations.The pieces with 2 notches are the red pieces in the cad image and the pieces with just one notch are the grey. The notch in one piece will always mate with the notch in another piece. Good luck and post pictures of your progress.- Rob
Jamie,I'm sorry, I didn't finish answering your other questions.Making the dome larger would require larger pieces (less pieces per plywood sheet and therefore more plywood sheets) and thicker plywood that still is capable of a certain amount of flexing.You must use 2 bolts because you do not want it to act like a hinge or the whole dome would collapse.We could discuss contracting to supply larger cut files later.- Rob
Scott,Your dome picture is awesome. It's exactly what I'm hoping to do with my plywood dome.I've attached the dxf file and an image of the parts list for hardware that I ordered from McMaster-Carr. The plywood I used was 7/32" birch plywood underlayment from Home Depot. You'll need 6 sheets to complete the dome (with a few extra pieces left over). There are notches in some of the pieces to identify which piece is which. I think you can use slightly thicker plywood for a stiffer dome. If you can't get someone to CNC the parts I guess you can use a bandsaw. The important thing is getting the holes in the exact locations.The pieces with 2 notches are the red pieces in the cad image and the pieces with just one notch are the grey. The notch in one piece will always mate with the notch in another piece. Good luck and post pictures of your progress.
- Rob
On Tuesday, August 18, 2015 at 11:20:28 PM UTC-4, Scott Ihrig wrote:
I was asked, "How did you protect the plywood components from the weather?"Well, I didn't - not yet. I've already disassembled it and the pieces are stacked in the corner of my dining room. They form two stacks about 18 inches high and the wood pieces without bolts weigh about 50 lbs. I'm going to take it to another location and assemble it on top of a round platform a couple feet off the ground. I'll probably paint it and then cover the outside with a single layer of fiberglassed mat cloth to water proof it and still let the light in. It will be in the shade of trees to protect it from the heat of the sun. I want to design a round hobbit style door for it. The dome will just be a place to hang out and relax. There won't be any insulation so it wouldn't be very comfortable in cold weather unless I ran a heater or small stove.Thanks.- Rob in Massachusetts
Scott,I like that it is non-toxic and can be used in and around a garden. Says one application lasts a lifetime and it doesn't seem very expensive. I'll definitely look into this. Thanks.- Rob
Scott,
I like that it is non-toxic and can be used in and around a garden. Says one application lasts a lifetime and it doesn't seem very expensive. I'll definitely look into this. Thanks.
- Rob
On Friday, August 21, 2015 at 8:28:51 AM UTC-4, Scott Ihrig wrote:
"So am I correct in thinking you could build even higher freq models with only one unit template if you based it on the clinton/goldberg equal strut length design?"
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If I recall, correctly, it was the length of the "arms" that needed adjustment, more-so than the angles.-Taff
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Can you import the DXF into a cad program? There are a lot of angles and curves to the three parts; not easy to create a fully dimensioned drawing. For reference, the rectangle enclosing the parts represents a 48" x 96" sheet of plywood.
Can you import the DXF into a cad program? There are a lot of angles and curves to the three parts; not easy to create a fully dimensioned drawing. For reference, the rectangle enclosing the parts represents a 48" x 96" sheet of plywood.
On Saturday, November 28, 2015 at 9:44:45 PM UTC-5, Mason Cooley wrote:
In hindsight, it might have been better to go with 1/4" plywood for stiffness, but this was more of a prototype and I went with what was cheapest being 5.5 mm underlayment. Also, the underlayment seemed less prone to having hidden voids.- Rob Clark
In hindsight, it might have been better to go with 1/4" plywood for stiffness, but this was more of a prototype and I went with what was cheapest being 5.5 mm underlayment. Also, the underlayment seemed less prone to having hidden voids.
- Rob Clark
On Sunday, November 29, 2015 at 9:21:32 AM UTC-5, Mason Cooley wrote:
Peter,I model the curved pieces and assembly in SolidWorks and then I measure the arc lengths along the curved center-lines of the hub legs. Also, I take measurements of the radial angles between legs. Then, I take the angles and the arc lengths and manually draw out the flattened shapes in AutoCAD. To layout all the dxf shapes as efficiently as possible on a 4' x 8' rectangle, I use a free online program called MyNesting.Robert
Etienne,How big are you going to make this? The model I built was only 12 feet in diameter using 3/16" plywood (took 6 sheets of plywood). It was plenty strong enough to support its own weight but would not have been strong enough to climb on. I'd of had to use 3/8" or 1/2" plywood for that. It sounds like it will be quite a construction project. Are you very skilled with SolidWorks? I am currently using SolidWorks 2016 student edition, but I have a saved 2012 version of the model and assembly. Are you going to have the parts CNC cut? I'm guessing you'll use 1/2" thick plywood. I'd test cut strips of plywood to see which thickness has just enough flex for the diameter dome you are making, but without being TOO flimsy. The bolt sizes might also need to be increased from the 1/4" hex bolts that I used. Let me have an email to send you the files. I would love to see this stage get built!Robert
Peter,I model the curved pieces and assembly in SolidWorks and then I measure the arc lengths along the curved center-lines of the hub legs. Also, I take measurements of the radial angles between legs. Then, I take the angles and the arc lengths and manually draw out the flattened shapes in AutoCAD. To layout all the dxf shapes as efficiently as possible on a 4' x 8' rectangle, I use a free online program called MyNesting.Robert
On Thursday, February 9, 2017 at 3:36:15 AM UTC-5, Peter Schwarzel wrote:
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S No | Shorter strut Vertex to Vertex length | Longer strut Vertex to Vertex length |
For diameter 7.09 | 1.4 | 1.46 |
For diameter 2 | 0.394922426 | 0.4118476728 |
NB | Three alternate struts of hexagonal ring have this length. | All the struts of pentagonal ring have this length |
Hi Ashok and Robert, thank you for your reply.
ok, I could look for the mathematical theory that explains this.
But for now you can use this geodesic dome calculator, very complete and in several languages.
.
If you use these parameters you can get your hexa dome:
- Level of detail (frecuency): 2v
- Subdivision class: I
- Rotational symmetry: Pentad
- Fullerene: Inscribed in
- Part of full spher: 1/2
- Sphere radius: your choise
- Connection type: Piped
- Pipe diameter: 0
Now you should look at the hexagons and where they are located. This 2V dome has two hexagons, one regular and one irregular, such as your dome.
A 4V class II dome has six different hexagons and all are irregular. Check it in the calculator. If you use fullerene: described around, you get three hexes all
irregular ones too.
See two images of 4V calse II.
Regards
Franopio
This is the calculator mentioned:
A few ideas on the geometry of the 4v icosa class II geodesic sphere, the starting point of Robert's dome....
If you generate its geometric dual, you end up with something that looks very much like the full-sphere version of his dome. The dual is a true polyhedron, so all the pent and hex faces are flat. But, unlike the original class II geodesic sphere, not all vertices are the same distance from the spherical centre.
Examples of the class II geodesic sphere and its dual, generated by Antiprism, are attached (images A & B). In the terminology used by Joseph Clinton in his paper about Goldberg spheres with equal central angles, the dual of a 4v icosa class II geodesic sphere would be an I{2,2}, where "I" stands for icosahedron, as opposed to octahedron or tetrahedron. If you were to then triangulate the dual -- making six triangles per hex and five per pent -- it would end up looking like a 6v icosa class I geodesic sphere (image C).
There are all kinds of breakdown methods for geodesic spheres, of course. In the case of the 4v icosa class II, nine of them have only 4 chord factors. (The one Bucky Fuller started out with in the 1940s, if I'm not mistaken, had 5 chord factors.) One of the 4-chord layouts, image C, has a very interesting property: its dual sits flat at the equator when you slice symmetrically through the equatorial hexagons. (None of the others does this.) So, it's an attractive candidate for a physical building, similar to the Eden domes, but with a lower frequency and a higher profile.
Apologies to anyone who's already seen this stuff in a thread a few years ago.
- Gerry in Québec
Well, now I'm confused! When I created the dome, it was definitely a 4V class-II geodesic dome made of triangular panels. I modified the panels by cutting off the corners of each triangle creating a "Y" shape. I assumed it was still a 4V class-II, but with slightly modified panels. Now I found TaffGoch's SketchUp diagram for Goldberg polyhedron and it would appear that my dome is now a 2V class-I Goldberg polyhedron.I'm curious, at what point, as I nibble away the corners of the triangles, does the dome cross a line and go from a 4V class-II to a 2V class-I?Does anyone have an idea about this or any thoughts? I really am suddenly baffled.best regards,Robert
Regards
Ashok
Regards
Ashok
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Hi Adrian
The Robert’s dome has three hexagons, one regular and two irregular. See picture 1.
You say “. if you choose 4V, Class II, "described around", then you get the pattern of
Robert's dome”. But this is not correct because 4v, class II, described around has three hexagons too, but all irregular (very irregular). See picture 2.
Look again the Robert`s dome where are the regular hexagons. Now see my third picture attached, you can see the same pattern of the Robert`s dome, This is 2V, class I, inscribed in.
I`m not an expert but this is that I can see according to the software from acidome.ru.
Regards
Franopio
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