The DC Map and...
The Tree of Life Looking at the DC map we see the triangle, rectangle, pentagon and hexagon from the Tree of Life, but we notice that they are short and wide. Matching the features in the map entails shortening the Tree to 75% of it's original height. The ten spheres of the Tree correlate to ten monuments in the map (eleven if you count Scott Circle in black at Daath's position). Metatron's Cube Comparing the map with the shortened Cube, we see that the N-S axis is formed by 16th Street, while the two diagonals are Pennsylvania and New York Avenues. The top of the rectangle is N Street while the bottom of that aligns with E Capitol Street. The right side is N Capitol St and the left side is 32 Street. If we measure the base angles of the large triangle in the map, we find that it is very close to 52 degrees, that being the base angles of the cross-section of the Great Pyramid. My contention is that the city planners used the Tree and the Cube as templates for the map, after having reduced their height so as to match the pyramid image. The Vesica Piscis We have already shown how the hexagon relates to the vesica, the rhombus and equilateral triangles that are formed by that, meaning that we can use a vesica or a hexagon to generate equilateral triangles. We can also use the vesica to produce 52 degree triangles like the pyramid image. In the center of the image above we see two equal cirles with a radius of "r", overlapping at a distance of "r", producing a figure 3r wide. In the image below the radius of the outer circles is 3r. Looking closer we see how you can generate both 60 degree and 52 degree triangles from the vesica. The height of the triangle is the long diagonal of the rhombus. The base results from entending a level line at the bottom of the rhombus, first to the edge of the inner circles, then the edge of the outer ones. We know that the ratio between rhombus diagonals is 15:26, or 30:52. Since the short diagonal (of the rhombus in the image above) is the radius of the circle, the ratio of the chord (the long diagonal) to the diameter would be 52:60. If the triangle (and the long diagonal) above is 481 feet tall, the diameter of the circle is 555 feet, the height of the Washington Monument. That is, a vesica composed of 555 foot circles (equal to the height of the Wash Mmt) produces a vesica (and triangles) 481 feet tall (equal to the height of the Great Pyramid). Continue

The DC Map and...

The Tree of Life
Looking at the DC map we see the triangle, rectangle, pentagon and hexagon from the Tree of Life, but we notice that they are short and wide.

Matching the features in the map entails shortening the Tree to 75% of it's original height. The ten spheres of the Tree correlate to ten monuments in the map (eleven if you count Scott Circle in black at Daath's position).

Metatron's Cube
Comparing the map with the shortened Cube, we see that the N-S axis is formed by 16th Street, while the two diagonals are Pennsylvania and New York Avenues. The top of the rectangle is N Street while the bottom of that aligns with E Capitol Street. The right side is N Capitol St and the left side is 32 Street.

If we measure the base angles of the large triangle in the map, we find that it is very close to 52 degrees, that being the base angles of the cross-section of the Great Pyramid. My contention is that the city planners used the Tree and the Cube as templates for the map, after having reduced their height so as to match the pyramid image.

The Vesica Piscis
We have already shown how the hexagon relates to the vesica, the rhombus and equilateral triangles that are formed by that, meaning that we can use a vesica or a hexagon to generate equilateral triangles. We can also use the vesica to produce 52 degree triangles like the pyramid image.

In the center of the image above we see two equal cirles with a radius of "r", overlapping at a distance of "r", producing a figure 3r wide. In the image below the radius of the outer circles is 3r.

Looking closer we see how you can generate both 60 degree and 52 degree triangles from the vesica. The height of the triangle is the long diagonal of the rhombus. The base results from entending a level line at the bottom of the rhombus, first to the edge of the inner circles, then the edge of the outer ones.

We know that the ratio between rhombus diagonals is 15:26, or 30:52. Since the short diagonal (of the rhombus in the image above) is the radius of the circle, the ratio of the chord (the long diagonal) to the diameter would be 52:60. If the triangle (and the long diagonal) above is 481 feet tall, the diameter of the circle is 555 feet, the height of the Washington Monument. That is, a vesica composed of 555 foot circles (equal to the height of the Wash Mmt) produces a vesica (and triangles) 481 feet tall (equal to the height of the Great Pyramid).

Continue