Storyboard

This is a "storyboard" detailing the geometry and dynamics that Lynnclaire Dennis describes based on her near death experiences.

  1. Formation of the Geometry
    1. There are two "objects" which can be seen. From a distance they seem to be a "line" and a "point".
    2. When looking from one point of view one sees what looks like a "line" over a "point". Change the perspective and you see a point above a line. Change the perspective and you see a point beside a line. Change the perspective again and you see an 'X'.

    3. The "top" object, the 120 Icosahedron bubble, forms, growing downward where it eventually circumscribes the "bottom" object, the 144 "hyperdiamond" Octa.

    4. The Octa also begins to form, growing upward to eventually define the 144 Polyhedron.

    5. The "top" Icosa encloses the Octa embedding it within what is about to be defined as the 120 Polyhedron. At this point the Octa is still forming, growing upward within the Icosa.

    6. As the 120 Icosa bubble closes, there is an "upward" push on the Octa centering it within the 120 Polyhedron. The 144 Octa based Polyhedron has not completely formed at this time.

    7. There is a "hot" center inside the Octa which grows in intensity as the 144 polyhedron is forming.
    8. The Octa object completes its formation into the 144 polyhedron and closes at the "North". There is an imploding "spark" at its center, which is pushed out to the vertices of the 144. This spark igniting the initial generation of the original 48 energy beams.

  2. Energy Beams out of the 144 Poly
    1. 48 energy beams come out of the 144 Polyhedron at 48 vertices in 8 groups comprised of 6 beams each.

    2. The straight energy beams have a "Y" cross section and move radially out from the 144 Poly.
    3. They go out to the "Focusing Sphere".
    4. After these beams get emitted, the 144 Polyhedron starts to spin.

  3. Energy Beams out of the Focusing Sphere
    1. The "Focusing Sphere" does not have a polyhedral (faces, vertices) structure. It is a sphere.
    2. As the 48 energy beams pass through the Focusing Sphere, they get bent (focused). This curvature is due to the now spinning 144 polyhedron.
    3. After the energy beams get bent, they are again straight, "Y" cross section shaped beams.
    4. The bending is such that the 48 beams form 8 groups of 6 beams each. Each group (or bundle) gets focused into a different vertex of the 120 Polyhedron.
    5. The 120 Polyhedron is a "mixed" polyhedron being both concave and convex. (That is, the surface has "hills" and "valleys".)
    6. There are 48 / 6 = 8 such "bundles" being focused into 8 of the 120 Poly vertices.
    7. The vertices that these 8 bundles get focused into correspond to 8 (out of 12) vertices of the Icosahedron (which is the base polyhedron forming the 120 Polyhedron.
    8. The grouping of the energy beams can be identified by refering back to the 144 Polyhedron. A group is identified in the next illustration by yellow dots.
    9. There are 4 vertices of the Icosahedron which do not have energy beams focused into them. These 4 vertices are in the same plane and therefore form an "equator". The 4 vertices are on the same great circle.

  4. From the 120 Poly Back to the Focuing Sphere
    1. The energy beams get bounced back from the 120 Poly (from the 8 Icosahedon vertices) back to the Focusing sphere.
    2. There are 8 energy beams coming back from the 120 Poly to the Focusing sphere. One energy beam from each of the 8 vertices involved in the bounce back.
    3. These 8 energy beams are straight unitl they approach the Focusing sphere.
    4. The 8 energy beams have a "Y" cross section.
    5. At the focusing sphere, the energy beams do a small loop and ricochet off the focusing sphere. The little loop is like a cursive "e".
    6. The energy beams on "opposite" sides, coming in from opposite vertices, seem to hit the Focusing sphere at approximately the the same point.
    7. But they actually pass by each other.
    8. The loop is like a cork screw.

  5. Back to 120 Poly and Other Ricochets
    1. The 8 energy beams now go back to the 120 polyhedron and begin ricochetting around the inside of the 120 Poly.
    2. The energy beams, in repeated bouncing around, remain straight.
    3. At some point the 8 energy beams synchronize to form the Pattern knot in the "open" 19.5 degree position.
    4. Because the 120 Polyhedron is "dimpled in" at the 20 vertices corresponding to the Icosahedron's face centers, the interior surface of the 120 Polyhedron is not smooth. The inward dumps of the 120 Poly channel the energy beams into the straight edge pattern formation. (Perhaps as lens refract light.)
    5. The Pattern knot at this point consists of 8 straight energy beams.
    6. Note that the 8 vertices of the straight edge Pattern knot are not all at the same distance from the center of volume. This is because 4 out of the 8 vertices of the straight edge Pattern knot are at the "dimpled in" Icosa face centers.
    7. The other 4 vertices of the straight edge Pattern knot are at 4 vertices of the 120 Poly corresponding to mid-edges of the Icosahedron. Note that these 4 vertices (mid-edge points of the Icosahedron) are all in the same plane. They, therefore, are on the same great circle equator of the 120 Poly.

  6. Formation of Vesica Pisces
    1. The energy beam is squashed flat. Looks like a line from one orientation.
    2. From another orientation, it looks like the Vesica Pisces.
    3. The 120 Polyhedron is distorted into an ellipse at this time.

    4. And the Pent vertices of the 120 Polyhedron opens. (The pentagon like face is outlined in orange. The vertex at the center of this pentagon is open a little bit.)
    5. The triangles making up the surface of the 120 Polyhedron can also be grouped into diamonds

      as well as triangles.

  7. 19.5 Degree Pattern
    1. The vesica pisces form "opens" into the 19.5 degree Pattern knot. The curved Pattern knot is formed.
    2. There is a 720 degree (3/2) twist to the "Y" coss sectioned energy beam of the Pattern knot. As if someone cut the "ribbon", gave it a 720 degree twist and glued it back together.
    3. The 120 Polyhedron is spherical (and concave/convex) again.
    4. The 120 Poly starts to spin as it returns to a spherical shape.
    5. The spin is in the opposite direction of the 144 Polyhedron and such that when the 120 Poly is again in the ellipsoid shape, it is spinning about the ellipsoid's long axis.
    6. The Pattern knot rotates on an asymmetric axis at a 22.5 degree angle of asymmetry.

  8. Formation of Vesica Pisces Again
    1. The Pattern knot, in the 19.5 degree position, then squashes flat again to form the Vesica Pisces.
    2. And passes through itself to form the Pattern knot in the 19.5 degree position in the opposite orientation.

  9. Energy Beams Through the 120 Poly
    1. Every time the Pattern knot is in the Vesica Pisces poistion the 12 Icosa vertices of the 120 Polyhedron open up a little.
    2. Through each of the 12 openings a single energy beam emerges.
    3. The structure of the beam has a "Y" cross section.
    4. The 120 Polyhedron is rotating. It started rotating as the Pattern knot was first formed. That is, as the formation of the Vesica Pisces changed into the 19.5 degree open Pattern knot.

  10. Curve Back to the 120 Poly
    1. The 12 energy beams bends around and returns to the 120 Polyhedron.
    2. During the "loop back", each of the 12 loops spwans a bubble.

    3. There is a "twisting" to this loop back.
    4. The 12 energy beams enter the 120 Poly through the face center of the Icosa triangles of the 120 Polyhedron. There is a "closed" vertex at these points.
    5. There are 12 energy beams and 20 Icosa face centers. So there are (20 - 12) = 8 Icosa face centers which do not have energy beams returning into them. These 8 Icosa face centers can be grouped into 2 groups of 4 face centers. There is one group of 4 at each "end" of the 120 Poly ellipsoid. Therefore, the energy beams do not return into the ellipsoid ends. A group of 4 face centers can be identified as follows (using the Icosahedron):
    6. And a similar grouping on the reverse side of the Icosa. This grouping results in a edge-bond connected band of 12 triangles around the Icosa. This "band" of triangles is then around the ellipsoid "equator", although the band oscillates from being a little below to a little above the "equator."
    7. Note that the major axis of the ellipsoid is not through 2 Icosa face centers but through 2 Icosa edges.
    8. The "triangular vertices" (Icosa face centers) become dimpled as the 120 Poly becomes spherical resulting in the 120 Poly becoming a mixed convex/concave polyhedron.
  11. Progression of Bubbles
    1. The 12 bubble spheres each produce another 12 spheres.
    2. There is a progression of bubble spheres until there is one plus twelve times 13 to the 5th. [(1+12)*13^5]
Go To: Home Page

Usage Note: My work is copyrighted. You may use my work but you may not include my work, or parts of it, in any for-profit project without my consent.

rwgray@rwgrayprojects.com