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This richly illustrated book explores how structural designs that occur in nature—in molecules, crystals, living cells, and galaxies—serve as inspiration for man-made structures, leading designers beyond the limitations of right angles and cubes into forms based on triangles, hexagons, and general polyhedra For Construction ProsKform.
The book is indeed widely used in US architecture schools and is known for its extensive illustrations and focus on geometric principles derived from nature. Peter Pearce worked closely with Charles Eames and Buckminster Fuller, and even edited the preliminary text of Fuller's "Synergetics" and prepared its illustrations For Construction Pros.
This book connects well with the Formian-K work you were asking about earlier, as both deal with geometric forms, structural systems, and the mathematical principles underlying spatial structures.

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Hi Dx G,
I haven't yet read Chris Kitrick's new paper, but you may want to contact Katrina Fairley, T.C.'s daughter, about the lesser circle domes he designed. Here's the link to her Synergetics Inc. FB page: https://www.facebook.com/profile.php?id=100057245394965
Search on "Charter-Sphere" or "Vitra" (1975 dome for a car dealership).
On that FB page there is a bit of confusion, at least to my way of thinking, between
geodesic domes and Charter-Sphere domes. In any case, the term
"geodesic" dome has always been off-base because the structures
Fuller made famous are based on flat triangles whose edges are chords (straight
lines), not geodesics (curved lines).
I don't know whether any of T.C. Howard's architectural plans for Charter-Sphere domes are available. But you asked about lesser-circle domes that might have useful properties. How about this: a dome, with a floor diameter of about 31 ft, whose bottom row of 12 up-pointing triangles can be cut from 4x8' sheets of plywood by ripping them on the diagonal? Internal bracing of these triangles is needed but the plywood waste would be zero. Another feature of the up-pointing triangles around the base is that they would be perfectly vertical, unlike most conventional geodesic domes. The down-pointing triangles in the base row would also make very good use of material, with just a few % of waste. The wastage for the remaining 24 triangles would be considerably higher.
Antiview screenshot attached: 6 chord factors, 48 triangular faces. Hard to compete with a simple 2v icosa hemisphere which has 2 chord factors and 40 faces -- unless you really want to hang pictures on the walls!
-
Gerry in Québec

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Hi Dx G,
Is this an example of the creased-diamond dome designed you mentioned you're working on? There's a similar dome at Walla Walla College in Washington. (Taff, aka David Price, did a SketchUp model of it several years back.) I've always wondered how such a "rough" dome surface might handle accumulated snow and ice loads in northern areas.
- Gerry in Québec
This file [photo] is licensed under the Creative Commons Attribution-Share Alike 4.0 International license.
https://commons.wikimedia.org/wiki/File:Neighborhood_Church_of_Chico,_April_2021.jpg

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