Tag Category: Skeleton

Sacred Geometries and Their Scientific Meanings

The interface between science and the transcendental as a mathematical theophany

Stephen M. Phillips

— part of the Oak Island mystery is finally solved.
(PDF)

New!
The sacred geometry
of the basic particle
of shadow matter/dark matter

"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

That deep emotional conviction of the presence of a superior reasoning power, which is revealed in the incomprehensible universe, forms my idea of God
Read more at: https://www.brainyquote.com/quotes/albert_einstein_112016

That deep emotional conviction of the presence of a superior reasoning power, which is revealed in the incomprehensible universe, forms my idea of God.
Read more at: https://www.brainyquote.com/quotes/albert_einstein_112016

That deep emotional conviction of the presence of a superior reasoning power, which is revealed in the incomprehensible universe, forms my idea of God.
Read more at: https://www.brainyquote.com/quotes/albert_einstein_112016

"That deeply emotional conviction of the presence of a superior, reasoning power, which is revealed in the incomprehensible universe, forms my idea of God."

That deep emotional conviction of the presence of a superior reasoning power, which is revealed in the incomprehensible universe, forms my idea of God.
Read more at: https://www.brainyquote.com/quotes/albert_einstein_112016

That deep emotional conviction of the presence of a superior reasoning power, which is revealed in the incomprehensible universe, forms my idea of God.
Read more at: https://www.brainyquote.com/quotes/albert_einstein_112016

Albert Einstein

Home
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.
www.smphillips.mysite.com

Articles
HTML and PDF articles.
www.smphillips.mysite.com/articles.html

Web
List of research articles as web pages.
www.smphillips.mysite.com/web.html

PDF
List of research articles as PDFs.
www.smphillips.mysite.com/pdf.html

The holistic pattern
The basic holistic patterns within sacred geometries are analyzed.
www.smphillips.mysite.com/the-holistic-pattern.html

Octagon
We analyze how the octagon embodies parameters of the Tree of Life and other sacred geometries.
www.smphillips.mysite.com/octagon.html

Triacontagon
Holistic patterns in the 8 triacontagons of the E8 Coxeter plane projection of the 421 polytope.
www.smphillips.mysite.com/triacontagon.html

Miscellaneous wonders
Miscellanous wonders of sacred geometry.
www.smphillips.mysite.com/miscellaneous-wonders.html

My slideshows
Five sets of PowerPoint slideshows available for purchase and download.
www.smphillips.mysite.com/my-slideshows.html

New book
Description of Stephen Phillips' new book.
www.smphillips.mysite.com/new-book.html

Article10
The dodecagon is the polygonal Tree of Life because it embodies holistic parameters.
www.smphillips.mysite.com/article10.html

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.
www.smphillips.mysite.com/article-59.html

Article 60
The seven Type C polygons of the inner Tree of Life embody structural parameters of the UPA/superstring, the dimension of E8 and E8xE8, and the number 137 determining the fine-structure constant.
www.smphillips.mysite.com/article-60.html

Article 61
Tree of Life basis of an astrological era.
www.smphillips.mysite.com/article-61.html

Article 62
The two 600-cells in the 421 polytope embody the paranormally obtained superstring structural parameters 1680 and 16800.
www.smphillips.mysite.com/article-62.html

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.
www.smphillips.mysite.com/i_fe7a62cfaef05e54.html

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.
www.smphillips.mysite.com/img1.html

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.
www.smphillips.mysite.com/article-64.html

Latest research

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My latest book

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(Order from author)

Proof that the sacred geometries of religions embody a universal design that encodes the physics of superstrings, the human skeleton, DNA and the mathematics of the seven musical scales.
(more)

Extra-sensory Perception
of Quarks
(PDF, 256 pages)

ESP of Quarks

ESP of Quarks & Superstrings
(PDF, 248 pages)

ESP of Quarks & Superstrings

Chapters 1-4	Chapters 5-6

Outer & inner Tree of Life
basis of E₈ and E₈×E₈ (PDF)

Mathematical meanings of the Names of God

Part 1 (PDF)	Part 2 (PDF)

A short history of the fourth dimension

Webpage	PDF

How sacred geometries embody the 'fine-structure constant' number 137

The real "God particle"

Re-discovery of the Higgs boson

The sacred geometrical
nature of the 4₂₁ polytope
(PDF)

The 8 Church Modes as the musical counterpart of the 4₂₁ polytope

The Tree of Life basis of the subquark state of the E₈×E₈heterotic superstring (PDF)

The UPA & the 4₂₁ polytope as the outer & inner forms of 10 Trees of Life (PDF)

How eight sacred geometries embody the 84:84:84:84 division (PDF)

Particle remote-viewed a century ago shown to be an
E₈×E₈ heterotic superstring (PDF)

The inner Tree of Life & the 5 Platonic solids embody the
'fine-structure constant' number 137 (PDF)

The disdyakis triacontahedron embodies the 'fine-structure constant' number 137

The Polyhedral Tree of Life embodies the 'fine-structure constant' number 137

The outer & inner Trees of Life represent the roots of E₈ and E₈×E₈

Some sacred-geometrical
connections between the UPA and the 4₂₁ polytope (PDF)

The outer & inner forms of 10 Trees of Life that map the 10 dimensions of superstring space-time embody the superstring structural parameter 1680 (PDF)

1920 & 3840 embodied in sacred geometries (PDF)

New!
The outer & inner Tree of Life basis of the 496 roots of E₈×E₈′ (PDF)
Part 1
Part 2
Part 3

All material copyright Stephen Phillips © 2009, unless otherwise indicated.