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Paul Maddock - The Basics of 3D Platonic Order.

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Paul Maddock The Basics of 3D Platonic Order.
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The Basics of 3D Platonic Order.: summary, description and annotation

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Many new discoveries of perfect 3 Dimensional Geometric Order are shown in this Book. These discoveries are the results of over 20 Years of research with 3D geometric Order. It starts with 40 piece Cubes called CubicWonder that produces an infinite 3D Geometric Assembly System. This CubicWonder system has progressed to show 3 Fold, 4 Fold and 5 Fold 3D geometry including-Duo Phi Vector System of Order.Quad Step 3D Phyllotaxis System.Slope n Rise 3d Geometry for DNA and Nucleosomes.ThePaulTM - YouTubeThese many discoveries of a system of 3D Geometric Order may be helpful for studying the 3D Geometry of the Viruses which have shown up in the Mathematics of the Chaos Theory.

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Copyright 2020 Paul T Maddock, Montreal, Canada.

All Rights Reserved. No Portion of this book may be reproduced

in any form without permission from the Publisher.

The 3D Geometry from Illustrations in this book may be used for the purpose of research by those who have purchased a copy of this book and will relate to the Illustration Index Number.

INTRODUCTION

There is a Wonderful 3D Platonic Order to Life forms and

Paul T Maddock has spent over 20 years doing research on this subject.

Paul's first major discovery was from a Toy he invented called CubicWonder. It was the first infinite system of an integrated cube assembly of Plato Cubes and Bucky Cubes.

CubicWonder has evolved over the last 11 years to produce the Triple Phi Vector System for the 3D geometry found in Life Forms.

These important discoveries include -

The Duo Phi Vector infra-structure of 3d geometry of the rungs for

A type DNA, B Type DNA and Z Type DNA.

Nucleosome 3D Geometry.

The Triple Phi Vector geometry has evolved to give us the

Quad Step 3D Phyllotaxis of the 3D Geometric Order for -

The Pine Cones.

The Pineapple.

The Strawberry 200 Seeds arrangement.

All the illustrations of this Wonderful 3D Geometric Order are from 3D reality and unlike Chaos this is not a theory.

Contents

F1 Basic Features of CubicWonder.

CubicWonder is an integrated System of PLATO and BUCKY Cubes.

This Chapter will cover some of the basics of this 3-Dimensional System of Cubes that can grow to Infinity in a Wonderful 3D Geometric Order.

More Info : https://www.youtube.com/watch?v=bwVDhRUz-X0

F1 A1 Shows the basic CubicWonder arrangement The Plato Cube and Bucky Cube - photo 1

F1 A1 Shows the basic CubicWonder arrangement.

The Plato Cube and Bucky Cube will integrate in perfect harmony and each Cube is made up of 4 Chico Cubes and 4 Chica Cubes.

The Chico and Chico Cubes are each made up of 4 corner pieces about a centre Tetrahedron called Tetras.

The illustration shows the colour arrangement of the cubes are being kept to a perfect 3-dimensional order. The Purple Tetra and Yellow Tetra are always opposite each other about the long diagonal of the Bucky Cube or the Plato Cube.

The Plato Cube and Bucky Cubes each contain 40 pieces although the 40 pieces can be split into a further 384 segments which are shown on thepaultm YouTube channel.

F1 A2 shows that the Tetra Pieces of the Plato Cube reveal a Dual Tetrahedron - photo 2

F1 A2 shows that the Tetra Pieces of the Plato Cube reveal a Dual Tetrahedron also known as the 8-Pointed Star.

The Bucky Cube reveals what is called the Tetra-Hemi-Hexahedron and it can produce the what Mr. Buckminster Fuller called the Vector Equilibrium.

The Dual Tetrahedron and the Tetra-Hemi-Hexahedron could be regarded as a Dual and the same applies to the Bucky and Plato Cube because they are the exact opposite. Duality seams to be a very important feature in 3-dimensional Order.

F1 A3 shows an arrangement of Plato and Bucky Cubes as shown When 8 Plato - photo 3

F1 A3 shows an arrangement of Plato and Bucky Cubes as shown.

When 8 Plato Cubes are arranged to make a larger Cube the Bucky Cube will always be in the centre.

When 8 Bucky Cubes are arranged to make a larger Cube the Plato Cube will always be in the centre.

The sizes of the Cubes are basically 100 by 100 by 100. There is not an Established Angstrom Size given to these Cubes because they are ignored by Academics.

.

F1 A4 shows that the size of CubicWonder Cubes can increase from a size 1 Cube - photo 4

F1 A4 shows that the size of CubicWonder Cubes can increase from a size 1 Cube to a Size 3 Cube or larger sizes.

The Size 3 Cube shown is a perfect integration of Plato and Bucky Cubes.

The CubicWonder Cube arrangements have amazing slicing ability and this illustration shows how a Size 3 Dual Tetrahedron can be produced by removing pieces in an orderly fashion.

F1 A5 shows that a Size 6 CW Cube in FIG 1 can be sliced down to a Size 6 - photo 5

F1 A5 shows that a Size 6 CW Cube in FIG. 1 can be sliced down to a Size 6 Tetrahedron.

Note that the inner pieces can be removed in layers along the long diagonals of the Size 6 Cube.

By removing these layers as in FIG.2, the Size 6 Tetrahedron can be Truncated.

F2 A6 shows that a Size 6 CW Cube can be sliced down into two Size 6 - photo 6

F2 A6 shows that a Size 6 CW Cube can be sliced down into two Size 6 Tetrahedrons or a Dual Tetrahedron can be kept together. It produces a wonderful colour arrangement as shown.

More Info : https://www.youtube.com/watch?v=d0GqBCq3dGw

F1 A7 shows that a Size 6 CW CUBE can be sliced down to a Pyramid or an - photo 7

F1 A7 shows that a Size 6 CW CUBE can be sliced down to a Pyramid or an Octahedron. These colour arrangements are revealed automatically in an amazing 3-dimensional Order.

F1 A8 shows that the 3D geometry of a Size 6 Octahedron is integrated in the 3D - photo 8

F1 A8 shows that the 3D geometry of a Size 6 Octahedron is integrated in the 3D geometry of a Size 6 CW Cube.

The Size 1 Octahedrons are arranged in a perfect 3-dimensional Order and it also shows the Size 1 Bucky Cube is oriented in the centre of the set of Size 6 Plato Cubes.

Moe Info : https://www.youtube.com/watch?v=McWx8o5c_aU

F2 CubicWonder and the Dodecahedron.

There is A Wonderful 3D Geometric relationship to the Cubes of CubicWonder and the Dodecahedron which we will call the DODECA

.

F2 A1 shows a Size 6 Dodecahedron We will call it a DODECA and you can see - photo 9

F2 A1 shows a Size 6 Dodecahedron. We will call it a DODECA and you can see that the 8 Vertices 0f Size 6 CW CUBE fit perfectly into the DODECA to make it a Size 6 DODECA.

A Nest of 5 Cubes make up the 20 Vertices the DODECA.

The Long Diagonal of a CW Cube can be made up of 6 Plato and 5 Bucky cubes or vice versa to form 10 Phi Vectors between the 20 vertices of the Size 6 DODECA.

F2 A2 shows the Outlines of the 5 Nested cubes in the DODECA and they are in 5 - photo 10

F2 A2 shows the Outlines of the 5 Nested cubes in the DODECA and they are in 5 different colours.

The top and bottom Vertical Axis show the vertices of a RED Cube and a YELLOW Cube meeting together to form a YELLOW & RED PHI VECTOR.

The RED Cube and YELLOW Cube are oriented about the Vertical RED & YELLOW Vector at 44.6 and 75.4 Degrees and the 2 Cubes are GOLDEN RATIO to each other.

Note there are 20 of these Phi Vectors Radiating from the Centre to Vertices of the DODECA.

F2 A3 focuses on the YELLOW and RED cube in more detail As in F2 A2 the - photo 11

F2 A3 focuses on the YELLOW and RED cube in more detail.

As in F2 A2 the YELLOW and RED cube is oriented about the Vertical RED & YELLOW PHI Vector at 75.4 & 44.6 Degrees.

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