Metatron's Cube |
|---|
After showing that the A-shaped Tree of Life relates to Metatron's Cube, and how both the tree and cube map to the dodecahedron and the DC map, the intention here is to present a mental exercise where we imagine the DC ladscape overlaid on to a stellated dodecahedron, just like the tree and cube.
This image from earlier shows how the dodecahedron relates to a 3D depiction of a cube, and how the Tree of Life maps to points on the dodecahedron. It also illustrates how the 13 circles in Metatron's Cube relate to the corner and faces of the dodecahedron. Three of the outer circles map to faces that we can see, three others to faces turned slightly away from us.
![]() Three of the inner circles map to the three faces on this side, while the other three correlate to three faces (turned upside down) on the opposite side. These last three are all marked by features in the map relating to G Washington; Washington Circle, Mt Vernon Square and the Wash Mmt (5,4 and 9).
The image below is what's called a stellated dodecahedron, where the points in the centers of the faces are raised so that a straight line connects them. Compare this figure with the grey Metatron's Cube above. This image results from bringing 5 equilateral triangles together at a point. Notice how when the edges of the pentagons meet, 2 of these equilateral triangles form a flat plane, and the line between the new middles of the faces (in blue below) bisects the line formed where two faces meet, creating the same rhombus figure that is generated by the vesica. 5 of these rhombus figures meet at the center of each pentagon here. Just as elsewhere, three of these rhombus depict a 3D cube (in blue above).
![]()
This image shows the overlapping pentagon and hexagon/cube on both the map and deodecahedron. These account for 9 of the eleven points in the tree figure.
The illusion of the hex/cube derives from a series of lines that connect a pentagon corner to a center, then that center to another corner, and to another center, etc. Rememeber that the CB and Jeff Mml are located north of where they should be.
![]() The sides of a dodecahedron come together in threes just like a cube does, but it forms a different solid since it has different angles and number of sides on it's faces. When you view these next images, remember that we are attempting to lay the map on a dodecahedron like a rubber sheet. Note what was said before about finding the corners of pentagons by extending the sides of hexagons. As you can see, extending P and NY Aves (in purple) indicate the directions to 4 other centers of faces (peaks on the dodecahedron). These are the corners of the Big Rectangle in Metatron's Cube. NY, Penn Ave and 16th Street mark the x, y and z axis in the cube map. Two of the corners are marked by the CB and Georgetown, at opposite ends of PA.
![]() The position of the NE corner is determined by running a line north of the CB, and extending NY Avenue. These meet in the same place where N Street (which runs through the middle of Scott Circle) crosses there. Running west, N Street marks the NW corner where it crosses PA in G'town. The southwest corner can be found by extending NYA to the SW, but no landmark exists there.
The centers of four faces correlate to the four corners above, three more to the front faces in red, and two more the point at the top and the Jeff Mml at the bottom of the tree; that's nine of the 12 faces. The red circles correlate to the centers of three faces on the opposite side of the dodecahedron. I suspect that extension of PA past the Capitol and the section of DC east of the CB, wraps around the figure, but I have not worked that out yet.
DC Symbols Homepage
|