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"The
Universe is a thought of the Deity. Since this ideal thought-form has overflowed into actuality, and the world
born thereof has realized the plan of its creator, it is the calling of all thinking beings to rediscover in
this existent whole the original design."

Friedrich
Schiller

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The outer and inner forms of the Tree of Life, the Platonic solids, the I Ching table of 64 hexagrams, the Sri Yantra, the disdyakis triacontahedron and the polychorons are shown to be equivalent representations of holistic systems and to embody the physics of superstrings as remote viewed by Annie Besant and C.W. Leadbeater.
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Articles
HTML and PDF articles.
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Web
List of research articles as web pages.
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PDF
List of research articles as PDFs.
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Sacred geometry
Sacred geometries are the outer and inner Trees of Life, the Sri Yantra and the polyhedral Tree of Life composed of the 144 Polyhedron and the disdyakis triacontahedron. They are isomorphic to the 64 hexagrams in the I Ching.
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Polyhedral Tree of Life
How the polyhedral Tree of Life is encoded in the outer & inner Tree of Life and is isomorphic to the 64 hexagrams of the I Ching and to the Sri Yantra.
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Correspondences
The inner Tree of Life, Platonic solids, Sri Yantra and disdyakis triacontahedron are proved to be equivalent representations of holistic systems.
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The holistic pattern
The basic holistic patterns within sacred geometries are analyzed.
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Maps of reality
The inner Tree of Life encodes the Cosmic Tree of Life. The Platonic solids, the Sri Yantra and the disdyakis triacontahedron are shown to be equivalent maps of the spiritual cosmos.
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Platonic solids
The five Platonic solids are shown to be equivalent to the Cosmic Tree of Life as a map of the spiritual cosmos.
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Superstrings as sacred geometry
How the E8xE8 heterotic superstring is encoded in the sacred geometry of the outer & inner Trees of Life, the Sri Yantra, the disdyakis triacontahedron and in the hexagrams of the I Ching.
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Platonic solids
Superstring dynamics & structure are encoded in the sacred geometry of the Platonic solids.
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Disdyakis triacontahedron
The disdyakis triacontahedron encodes the heterotic superstring according to the micro-psi description of the UPA published in Occult Chemistry.
www.smphillips.mysite.com/the-disdyakis-triacontahedron.html
Polychorons & Gosset polytope
The six polychorons and the 421 polytope are analysed in the context of superstring theory and the UPA.
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Triacontagon
Holistic patterns in the 8 triacontagons of the E8 Coxeter plane projection of the 421 polytope.
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Plato's Lambda
Plato's Lambda, its generalisation and its equivalence to sacred geometries.
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Wonders of sacred geometry
Spectacular examples of properties of sacred geometries that are indicative of divine intelligence.
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Correspondence
Correspondences between the Tree of Life, Sri Yantra, I Ching table, Platonic solids and the disdyakis triacontahedron.
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Superstrings
How sacred geometries embody the dynamics and structure of superstrings.
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Miscellaneous
Miscellaneous properties of sacred geometries.
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Wonders of correspondences
Details of correspondences between sacred geometries.
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Wonders of superstrings
How sacred geometries embody superstring structure and dynamics.
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Miscellaneous wonders
Miscellanous wonders of sacred geometry.
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Sacred art gallery
Gallery of sacred geometrical art for sale.
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My slideshows
Five sets of PowerPoint slideshows available for purchase and download.
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New book
Description of Stephen Phillips' new book.
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Article 1
A Tetrad Principle is formulated that reveals the Pythagorean nature of the parameters determining superstring and bosonic string theories.
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Article 2
The Theosophists' "physical plane" is related to 26-dimensional space-time and etheric matter is identified as the shadow matter predicted by E8xE8 heterotic superstring theory.
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Article 3
The true nature of the sacred geometry of the five Platonic solids is revealed.
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Article 8
The first four polygons of the iner Tree of Life encode superstring structural parameters.
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Article 11
The meaning of Plato's Lambda and its equivalence to the Tree of Life.
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Article 12
The tetrahedral generalisation of Plato's Lambda Tetractys is described.
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Article 13
An analogy is explored between the ten whorls of the superstring and the musical potential of a 10-stringed harp.
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Article 17
The Titius-Bode law is generalised in order to include Neptune and Pluto. An octet pattern appears that is analogous to the octets of electrons in atoms, baryons & mesons, the notes of the octave and the eight unit octonions.
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Article 22
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Article 24
The faces of the 28 polyhedra contained in the disdyakis triacontahedron as the polyhedral Tree of Life contain 3360 hexagonal yods/ They denote the number of oscillatory waves in the ten whorls of the E8xE8 heterotic superstring described by Annie Besant and C.W. Leadbeater.
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Article 25
The 33 layers of vertices of the disdyakis triacontahedron correspond to the 33 tree levels of ten overlapping Trees of Life.
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Article 26
It is shown that the disdyakis triacontahedron is a geometrical counterpart of the intervals between the notes in the seven musical scales.
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Article 28
The inner Tree of Life and the disdyakis triacontahedron encode the roots of the superstring gauge symmetry group E8.
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Article 29
The triakis tetrahedron and the disdyakis triacontahedron embody the fine-structure constant number 137.
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Article 30
The triakis tetrahedron, the disdyakis triacontahedron and Plato's Lambda tetractys are shown to be equivalent.
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Article 31
The composition of intervals in the eight church modes is related to the polyhedral Tree of Life.
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Article 40 (Part 2)
The sacred geometries of the Tree of Life, the Sri Yantra, the I Ching table and the disdyakis triacontahedron are shown to be equivalent.
www.smphillips.mysite.com/article40-(part-2).htm
Article 40 (Part 3)
The sacred geometries of the Tree of Life, the Sri Yantra, the I Ching table and the disdyakis triacontahedron are shown to be equivalent.
www.smphillips.mysite.com/article-40-(part-3).html
Article 40 (Part 4)
The sacred geometries of the Tree of Life, the Sri Yantra, the I Ching table and the disdyakis triacontahedron are shown to be equivalent.
www.smphillips.mysite.com/article-40-(part-4).html
Article 41
When the polygons of the inner Tree of Life are regarded as the bases of pyramids, the latter encode the superstring structural parameters 336 and 16800. They also encode the bones of the human body.
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Article 42
The eight Church musical modes are compared with the human skeleton as holistic systems.
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Article 43
The 168 automorphisms of the Klein quartic tessellated on the 3-torus are shown to have a Tree of Life nature.
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Article 47 (Part 1)
The polyhedral Tree of Life is encoded in its polygonal counterpart.
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Article 47 (Part 2)
Sacred geometries encode structural/dynamical properties of the E8xE8 heterotic superstring and the codon pattern of DNA.
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Article 49
Different sacred geometries are equivalent representations of all levels of reality.
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Article 50 (Part 1)
How the Golden Ratio, Fibonacci & Lucas numbers appear in sacred geometries.
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Article 50 (Part 2)
The Golden Ratio, Lucas and Fibonacci numbers in sacred geometries.
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Article 51
The connection between Fibonacci numbers and the Pythagorean musical scale is analogous to how they appear in the Platonic solids and other sacred geometries.
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Article 53
Four sacred geometries - the inner Tree of Life, the first three Platonic solids, the Sri Yantra & the disdyakis triacontahedron - are shown to have a 10x24 division that manifests as the UPA/subquark state of the E8xE8 heterotic superstring.
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Article 55
The five Platonic solids embody the five exceptional groups G2, F4, E6, E7 & E8.
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Article 56
The tetractys generates the universal pattern of sacred geometries.
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Article 59
The geometrical and yod composition of the three polygons absent from the inner Tree of Life are shown to embody the root structure of E8 and E8xE8 describing one of the two types of heterotic superstrings.
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Article 61
Tree of Life basis of an astrological era.
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Article 62
The two 600-cells in the 421 polytope embody the paranormally obtained superstring structural parameters 1680 and 16800.
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Article 63
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
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Slide 2
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
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Slide 3
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img2.html
Slide 4
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img3.html
Slide 5
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img4.html
Slide 6
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img5.html
Slide 7
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img6.html
Slide 8
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img7.html
Slide 9
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img8.html
Slide 10
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img9.html
Slide 11
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img10.html
Slide 12
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img11.html
Slide 13
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img12.html
Slide 14
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img13.html
Slide 15
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img14.html
Slide 16
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img15.html
Slide 17
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img16.html
Slide 18
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img17.html
Slide 19
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img18.html
Slide 20
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img19.html
Slide 21
Sacred geometries embody the number of edges of the 421 polytope whose 240 vertices define the 240 root vectors of the exceptional Lie group E8.
www.smphillips.mysite.com/img20.html
Article 64
How the 168:168 & 84:84 divisions in sacred geometries relate to superstrings.
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