770.10 Comprehensive System Turbining

770.11

Fig. 770.11 System Turbining in Tensegrity Structures

Fig. 770.11 System Turbining in Tensegrity Structures: A. The two above both have six axes of symmetry. It is the patterning of the thirty diamond domains of the icosahedron’s thirty edges, the rhombic triacontahedron. B. The linear-congruence juncture of two positive or two negative turbining-surface three-strut tensegrity units. C. Single-bonded tensegrity: turbining tendencies of thrusts of C about A and B are additive. D. Double-bonded tensegrity: turbining tendencies of thrusts of C about A are opposed to those about B.

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The whole system turbines positively, or the whole system turbines negatively. There are no polar or opposite hemisphere differences of these systems. There are no “rights” or “lefts” in Universe.

770.12

Three-strut tensegrity units exhibit either two positive or two negative turbining surfaces at their linear congruence junctures.

770.13

In single-bonded tensegrity structures, turbining tendencies are additive. In double-bonded tensegrity structures, turbining tendencies are opposed.

770.20 Central-Angle and Surface-Angle Turbining

770.21

Turbining in tensegrity systems may derive from either central angles or surface angles. There is inherent comprehensive positive or negative turbining of finite systems in both central and surface angles.