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figure and table pages
Folder: Extras/figure-and-table-pages
213 items under this folder.
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1033.192 Table - Prime Number Consequences of Spin-halving of Tetrahedrons Volumetric Domain Unity
management/note
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943.00 Table - Synergetics Quanta Module Hierarchy
management/note
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Chart 415.03
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Drawing 1
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Drawing 2
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Drawing 3
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Drawing 4
Drawing 5
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Drawing 6
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Fig 1009.57A Critical Proximity Crimping-in of Local Wave Coil-spring
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Fig 466.00 Energy-valve Functions of Closest Sphere Packing
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Fig 938.15 Two Tetrahedra Open Three Petal Faces and Precess to Rejoin as Octahedron.
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Fig. 100.103
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Fig. 100.120
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Fig. 100.51
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Fig. 1005.15 Omnidirectional Intersystem Precessional Effects - Volume and Area Progressions
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Fig. 1006.32 Duo-Tet Star Polyhedron Defines Vector Equilibrium Involvement Domain
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Fig. 1007.30 View of Tetrahedron from Above
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Fig. 1009.57B Big Orbit Passing through Little Orbit
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Fig. 1012.14A Indig Octave System of Four Positive, Four Negative and Zero-Nine Wave Pattern of Experiential Number
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Fig. 1012.14B Wave, Quanta, Indigs, Unity-Is-Plural Bow Ties
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Fig. 1032.12 Convex and Concave Sphere Packing Voids
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Fig. 1032.30 Space Filling of Octahedron and Vector Equilibrium
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Fig. 1032.31
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Fig. 1033.019 Circuit Pattern Tensegrity
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Fig. 1033.11 Electromagnetic Field of Closest-packed spheres
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Fig. 1033.111 B-D
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Fig. 1033.111A
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Fig. 1033.43
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Fig. 1053.37
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Fig. 1073.10 Cosmic Inherency - Four Kinds of Twoness
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Fig. 1074.13 Nuclear Structural Systems
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Fig. 108.01
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Fig. 110
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Fig. 1132.01B Composite of Vector Equilibrium and Icosahedron Great Circle Sets
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Fig. 1132.01C Net Diagram of Angles and Edges for Basic Equilibrium 48 LCD Triangle in VE-icosa Grid
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Fig. 222.01
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Fig. 222.30
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Fig. 260.211 Humans' Range-finding Optical System
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Fig. 321.01 Universe as 'A Minimum of Two Pictures'
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Fig. 400.30 Topological relationships of faces, vertexes, and edges of various polyhedra
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Fig. 401.00 Tensegrity Tetrahedron with 'Me' Ball Suspended at Center of Volume of the Tetrahedron
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Fig. 401.01 Four Vectors of Restraint Define Minimum System
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Fig. 401.05
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Fig. 411.05 Four Spheres Lock as Tetrahedron
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Fig. 415.17 Nucleated Cube
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Fig. 415.22 Rational Volumes of Tetrahedroning
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Fig. 415.55 Tetrahedral Closest Packing of Spheres - Nucleus and Nestable Configurations
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Fig. 416.01 Tetrahedral Precession of Closest Packed Spheres
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Fig. 417.01 Precession of Two Sets of 60 Closest-Packed Spheres as Seven-Frequency Tetrahedron
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Fig. 419.03
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Fig. 419.30 Realized Nucleus Appears at Fifth Shell Layer
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Fig. 420.02
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Fig. 445.13
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Fig. 450.11A Axes of Rotation of Vector Equilibrium
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Fig. 450.11B Projection of 25 Great-Circle Planes in Vector Equilibrium Systems
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Fig. 450.11B Projection of 25 Great-Circle Planes in Vector Equilibrium Systems 1
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Fig. 453.01 Great Circles of Vector Equilibrium Define Lowest Common Multiple Triangle
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Fig. 453.02 Inside-Outing of Triangle
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Fig. 454.01A
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Fig. 454.01B
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Fig. 454.01C
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Fig. 454.06 Definition of Spherical Polyhedra in 25-Great-Circle Vector Equilibrium System
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Fig. 455.11 Folding of Great Circles into Spherical Cube or Rhombic Dodecahedron and Vector Equilibrium
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Fig. 455.20
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Fig. 457.30A Axes of Rotation of Icosahedron
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Fig. 457.30B Projection of 31 Great-Circle Planes in Icosahedron System
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Fig. 457.40 Definition of Spherical Polyhedra in 31-Great-Circle Icosahedron System
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Fig. 458.12 Folding of Great Circles into the Icosahedron System
Fig. 459.01 Great Circle Foldabilities of Icosahedron
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Fig. 460.08 Symmetrical Contraction of Vector Equilibrium
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Fig. 461.08 Jitterbug System Collapses into Tetrahedron
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Fig. 462.00 The triangle formed by connecting diagonals of three adjacent faces of the cube is the face of the tetrahedron within the cube
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Fig. 463.01 There are no straight lines, only waves resembling them
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Fig. 464.01 Triangle in Cube as Energetic Model
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Fig. 465.00 Note that the eight triangular faces of the vector equilibrium are disposed about four-sided openings, i.e. square faces
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Fig. 465.01 Four Axes of Vector Equilibrium with Rotating Wheels or Triangular Cams
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Fig. 465.03 Rotation of Four Axes of Vector Equilibrium
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Fig. 465.10 The vector equilibrium with wheels
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Fig. 466.01 Reciprocal Motion of Nine Internal Spheres Propagates Wave by Diagonal Elongation
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Fig. 466.13
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Fig. 466.31 Nuclear Tetrahedra Pairs
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Fig. 470.02A Role of Tetrahedra and Octahedra in Vector Equilibrium
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Fig. 470.02B Relationship of Vector Equilibrium to Cube and Octahedron
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Fig. 470.02C Transformation of Vector Equilibrium and Octahedron as Space-Filling Jitterbug
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Fig. 470.02D Reciprocity of Vector Equilibrium and Octahedra in Space-Filling Jitterbug
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Fig. 511.10 Two Triangular Energy Events Make Tetrahedron
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Fig. 511.20 One Energy Event
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Fig. 516.03 Frequency
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Fig. 517.10 Interference Phenomena
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Fig. 521.30 Omnidirectional Lines of Forces
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Fig. 522.09 The Deliberately Nonstraight Line
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Fig. 527.08 Assembly by Convergence and Divergence
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Fig. 527.09 Convergent Integration and Divergent Disintegration in the Language of Electricity
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Fig. 527.703 Imaginary Three Dimensionality
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Fig. 530.07 Simultaneous and Instant Are Nondemonstrable
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Fig. 536.03 Domains of Vertexes, Faces, and Edges of Systems
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Fig. 537.10 Six Vectors for Every Point
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Fig. 540.30 Hyperbolic Paraboloid
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Fig. 541.30H
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Fig. 541.30M
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Fig. 542.02 Tetrahedral Analysis of Plato's Triad
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Fig. 608.01 Instability of Six Vectors Except as Tetrahedron
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Fig. 608.23 Mariner's Compass Rose
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Fig. 610.20 The Three Basic Structural Systems in Nature with Three, Four or Five Triangles at Each Vertex
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Fig. 618.01
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Fig. 620.06 Tetrahedron as Vectorial Model of Quantum
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Fig. 621.01 Constant Properties of the Tetrahedron
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Fig. 621.10 Falling Sticks
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Fig. 640.20 Compression Members Under Stress
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Fig. 640.41A Stabilization of tension
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Fig. 640.41B Minimum of Twelve Spokes Oppose Torque
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Fig. 641.01 Tension Members Tend Toward Arcs of Ever Greater Radius
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Fig. 717.01 Single and Double Bonding of Members in Tensegrity Spheres
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Fig. 724.10
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Fig. 725.02 Transformation of Six-Strut Tensegrity Structures
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Fig. 730.11 Functions of Positive and Negative Tetrahedra in Tensegrity Stacked Cubes
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Fig. 730.12 Stabilization of Tension in Tensegrity Column
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Fig. 740.21 Tensegrity Masts as Struts
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Fig. 762.01 Chordal Ricochet Pattern in Stretch Action of a Balloon Net
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Fig. 765.02 Stabilization of Three-Way-Grid Tensegrity Sphere
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Fig. 770.11 System Turbining in Tensegrity Structures
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Fig. 791.01(3) Diagram of Equal Area Planetary Sweepouts
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Fig. 812.03
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Fig. 826 02A Hammer Throw
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Fig. 841.30 Trisection by Inherent Axial Spin
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Fig. 901.03 Basic Right Triangle of Geodesic Sphere
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Fig. 901.03 The Basic Disequilibrium 120 LCD Triangle
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Fig. 913.01
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Fig. 913.01 Division of the Quarter-Tetrahedron into Six Parts
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Fig. 916.01 Division of Eighth-Octahedron into Six Parts
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Fig. 923.10 Constant Volume of A and B Quanta Modules
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Fig. 930.11
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Fig. 933.01
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Fig. 935.23 Proton and Neutron Three-vector Teams
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Fig. 936.12 Octahedron as Conservation and Annihilation Model
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Fig. 936.16 Iceland Spar Crystal
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Fig. 936.19 Tetrahedral Quantum is Lost and Reappears in Transformation between Octahedron and Three-tetra-arc Tetrahelix
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Fig. 937.20 Six-great-circle Spherical Octahedron
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Fig. 938.13 Six Vectors of Additional Quantum Vanish and Reappear in Jitterbug Transformation Between Vector Equilibrium and Icosahedron
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Fig. 938.16 Octahedron Produced from Precessed Edges of Tetrahedron
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Fig. 943.00A
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Fig. 943.00B Hierarchy of Quanta Module Orientations
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Fig. 950.12 Three Self-Packing, Allspace-Filling Irregular Tetrahedra
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Fig. 954.00A A and B Quanta Module Orientations.
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Fig. 954.00B Mites and Couplers
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Fig. 966.05 Tetrahedral Modelability of 2nd, 3rd, 4th, and 5th Power Relationships
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Fig. 970.20 Basic Vector Equilibrium Concentric Shell Structure
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Fig. 982.58
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Fig. 982.61 Synergetics Isometric of the Isotropic Vector Matrix
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Fig. 986.052 Robot Camera Photograph of Tetrahedra on Mars
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Fig. 986.061 Truncation of Tetrahedra
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Fig. 986.062 Truncated Tetrahedron within Five-frequency Tetra Grid
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Fig. 986.076 Diagram of Verrazano Bridge
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Fig. 986.096 4-D Symbol
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Fig. 986.161 Diametric Unity
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Fig. 986.210 Diagonal of Cube as Unity in Synergetic Geometry
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Fig. 986.314
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Fig. 986.405
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Fig. 986.411A T and E Quanta Modules Lengths
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Fig. 986.411B T and E Quanta Module Angles
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Fig. 986.411C
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Fig. 986.413
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Fig. 986.419
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Fig. 986.421
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Fig. 986.422 MITE
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Fig. 986.427 Bite, Rite, Lite
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Fig. 986.429 Kate, Kat
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Fig. 986.430 OCTET
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Fig. 986.431 COUPLER
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Fig. 986.432 CUBE
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Fig. 986.433 RHOMBIC DODECAHEDRON
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Fig. 986.471
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Fig. 986.502
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Fig. 986.504
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Fig. 986.505
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Fig. 986.508 Six Intertangent Great-circle Discs
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Fig. 986.515
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Fig. 986.561 T and E Modules - Minimod Nestabilities
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Fig. 986.726
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Fig. 986.816
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Fig. 987.081 Trivalent Bonding of Vertexial Spheres Form Rigids
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Fig. 987.132E Composite of Primary and Secondary Icosahedron Greate Circle Sets
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Fig. 987.132F Net Diagram of Angles and Edges for Basic Disequilibrium 120 LCD Triangle
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Fig. 987.137B Composite of Primary and Secondary Vector Equilibrium Great Circle Sets
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Fig. 987.137C
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Fig. 987.210 Subdivision of Tetrahedral Unity
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Fig. 987.221 Four-great-circle Systems of Octahedron and Vector Equilibrium
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Fig. 987.230 Subdivision of Tetrahedral Unity
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Fig. 987.240 Subdivision of Tetrahedral Unity
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Fig. 987.241 Subdivision of Tetrahedral Unity
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Fig. 987.242 Evolution of Duo-Tet Cube and Hourglass Polyhedron
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Fig. 987.312 Rhombic Dodecahedron
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Fig. 987.326 Stellated Rhombic Dodecahedron
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Fig. 987.412
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Fig. 988.00 Polyhedral Evolution
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Fig. 988.100 Octa-Icosa Matrix
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Fig. 988.12 Icosahedron Inscribed Within Octahedron
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Fig. 988.13A S Quanta Module Edge Lengths
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Fig. 988.13B S Quanta Module Angles
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Fig. 988.13C S Quanta Module in Context of Icosahedron and Octahedron
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Fig. 995.03 Vector Models of Atomic Nuclei
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Fig. 995.03A Vector Models of Atomic Nuclei
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Fig. 995.31A Reverse Peaks in Descending Isotope Curve
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Fig.1101.02 The projection system of the Dymaxion Airocean World Map
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Fig.1130.24 Reality is Spiro-orbital
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Figs. 267.02A-B Observer as Tetrasystem
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Table 1232.21 Cancellation of 'Leftward Spillover' to Disclose Basic Reflection Symmetry of Successive Powers of the Scheherazade Numbers
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Table 224.70A Tetrahedral Mensuration Applied to Well-Known Polyhedra.
Table 924.20 Tetrahedral Functions of A and B Quanta Modules
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Table 943.00 Synergetics Quanta Module Hierarchy
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Table 963.10 Dymaxion Energetic Geometry, 1950.
VE symbol SVG code