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If you want to define flat faces, or a collection of angles, each face or angle would need 3 coordinates in space. Flat is 2d.
If you want to define a collection of lines or edges, each requires 2 coordinates in space.
If you want to define a collection of vertices only, each vertex is merely a single coordinate in space. But a point is not a structure, not a "building block."However, if you want to define a collection of conical surfaces, these would be faces, each defined by the equation for that cone or section of a sphere. Again, it is hard to think outside the Descarte box. But that is exactly what Fuller was after.
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On 09-Jan-2023, at 4:18 AM, Dick Fischbeck <dick.fi...@gmail.com> wrote:
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On 11-Jan-2023, at 4:57 AM, Dick Fischbeck <dick.fi...@gmail.com> wrote:
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Exactly what I am questioning. How can that be.
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