βοΈ
β¬ οΈ
π
β¬ οΈ
π
πΏ
β¬ οΈ Center-to-center on this particular Vesica piscis.
π
β¬ οΈ Center-to-center on this particular Vesica piscis.
π
πΏ
β¬ οΈ πΊ The Great Pyramid (Egypt).
π
Vesica piscis (center-to-center).
β¬ οΈ πΊ The Great Pyramid (Egypt).
π
Vesica piscis (center-to-center).
πΏ
β¬ οΈ πΊ The Great Pyramid (Egypt).
π
[M][e][c][c][a] has coordinates that match the spiral and the measure of (1.618).
BOTH are very important mathematical locations.
Use your head or use an editing aid to rotate the photos.
- patterns will become more clear.
β¬ οΈ πΊ The Great Pyramid (Egypt).
π
[M][e][c][c][a] has coordinates that match the spiral and the measure of (1.618).
BOTH are very important mathematical locations.
Use your head or use an editing aid to rotate the photos.
- patterns will become more clear.
1β£1β£1β£.
Mandorla, Almond, Nut, and Vesica piscis.
Center-to-center.
We can see THREE or thirds.
Three even layers or zones.
1β£1β£1β£.
Mandorla, Almond, Nut, and Vesica piscis.
Center-to-center.
We can see THREE or thirds.
Three even layers or zones.
1β£1β£1β£.
[N][a][v][a][l] [C][e][n][t][e][r].
Hands-over-head.
- full reach.
Hands-over-head.
- full reach.
It all leads to a zillion different directions of numerous books, arts, science, religion, physics, and more.
Learn about the basic Vesica piscis.
(2) rings are sunk into each other (center-to-center).
We can avoid it, but the whole world has been using it.
- PHI (golden).
π§
Learn about the basic Vesica piscis.
(2) rings are sunk into each other (center-to-center).
We can avoid it, but the whole world has been using it.
- PHI (golden).
π§
We can see many options.
(2) circles can sink into each other at different ratios.
Templates. βͺοΈβΎοΈβΌοΈβ¬οΈ
Seen in photo #(1), we used a square template for the spacing of the rings.
π²
π²TWO.
In photo #(2), the Centers of Circles touch.[
π²
π²THREE or thirds.
π²
(2) circles can sink into each other at different ratios.
Templates. βͺοΈβΎοΈβΌοΈβ¬οΈ
Seen in photo #(1), we used a square template for the spacing of the rings.
π²
π²TWO.
In photo #(2), the Centers of Circles touch.[
π²
π²THREE or thirds.
π²
β’ β’ β’
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