11/15/2023 0 Comments Flower of life sacred geometry![]() ![]() The first platonic solid, the tetrahedron, is made up of four triangles. In other words, Platonic solids are extremely symmetrical. Every line, plane and angle in a Platonic solid is identical to every other line, plane or angle of the same shape. The dodecahedron and icosahedron are also counterparts of each other. Only the tetrahedron knows itself as a counterpart. The same process can be reversed to create a cube from an octahedron. If we take the centres of the faces of a cube and connect these points with lines, an octahedron is created. ![]() For example, the cube has the octahedron as its counterpart. All shapes have a counterpart, an opposite shape that can be created from the other. The outer points of the shapes all lie on the surface of a circumscribing circle.Īlso, all forms fit perfectly into each other and can be nested perfectly. To begin with, they all fit into a sphere. The Platonic solids have some remarkable properties. The following five rules apply to all Platonic solids:Īll faces have the same dimensions and size, The same applies to the hexahedron (six square faces), the octahedron (eight triangular faces), the icosahedron (twenty triangular faces) and the dodecahedron (twelve pentagonal faces). Tetra means four, so the figure with four triangular faces is the tetrahedron. The number of faces gives the name of the Platonic solids. Oneness, as the perfect symbol of the All, separates itself from within itself and thus creates Two: the ‘self’ and the ‘I’ of the All the creator-unity and the created multiplicity. Ancient geometry begins with one, while modern mathematics and geometry begin with zero. Followed by an attempt to symbolise it visually in a pure, formal order, which stems from this Unity. Unlike Euclidean geometry and more recent geometries, the starting point of ancient geometric thought is not a network of intellectual definitions or abstractions, but a meditation on a metaphysical unity. This new physics provides insight to explain the zero-point field and is a revival of 19th century ether physics.Īncient geometry is not based on a priori axioms or assumptions. Sacred Geometry also seems to play a key role in a new, emerging post-quantum physics. Sacred Geometry elegantly describes phenomena such as the growth of plants, the proportions of the human body, the orbital periods of the planets, light, the structure of crystals, music, etc. ![]()
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