(60 Items)

This is one of my studies in 3 dimensionalizing the tradition Metatron's Cube design. Each 'shell' has 12 spheres just as the traditional design has 6 circles touching the innermost circle. If the centre of each of these 24 spheres were joined to every other point we would have an exact 3D analog of the 2D Metatron's Cube. By analogy then if the 2D form is to be known as Metatron's Cube, then this form must be one dimension higher and be known as Metatron's Hypercube This form is provided in a variety of colors in resin as metals will...

This is a beautifully delicate version of the 64 Tetrahedron Grid that forms a key component in the physics of researcher Nassim Haramein.  Many more variants can be found here The 64 tetrahedron grid has become popular lately due to the work of physicist Nassim Haramein. He proposes that this shape best represents the balance between the expansive and contractive forces of space. Nassim's work in this regard is based on the work of Buckminster Fuller who called the infinite extension of this form the Isotropic Vector Matrix.If you would like to learn more about geometry and the new physics...

The origins of the Metatron's Cube design are lost in time. Clearly it is related to the Flower of Life, as they both explore the way circles, spheres and hyperspheres cluster together in the most energy efficient way. In Metatron's Cube the center of each circle is connected to the center of every other circle. Two hexagons are formed that create the projection of a Hypercube, and the projections of the 3D Platonic solids can also be found (although the dodecahedron requires the addition of an extra 6 small lines). I believe the significance of Metatron's Cube is in its...

The 64 tetrahedron grid has become popular lately due to the work of physicist Nassim Haramein. He proposes that this shape best represents the balance between the expansive and contractive forces of space. Nassim's work in this regard is based on the work of Buckminster Fuller who called the infinite extension of this form the Isotropic Vector Matrix. If you would like to learn more about geometry and the new physics I highly recommend the (now free for everyone ) Resonance Projects Delegate Program here The 64 tetrahedron grid is a section of the infinite triangular pattern that Bucky Fuller called...

This is the large full color 19cm point to point version.  A smaller version can be found here  The 64 tetrahedron grid has become popular lately due to the work of physicist Nassim Haramein. He believes this shape best represents the balance between the expansive and contractive forces of space. Nassim's work in this regard is based on the work of Buckminster Fuller who called this form the 'Isotropic Vector Matrix'. 3D VIEWER ~After loading, use the full screen icon in the bottom right,and the right mouse button zoom, to really explore the structure.Please note: the colours in the product...

This is the full color 10cm point to point version.  A larger version can be found here The 64 tetrahedron grid has become popular lately due to the work of physicist Nassim Haramein. He believes this shape best represents the balance between the expansive and contractive forces of space. Nassim's work in this regard is based on the work of Buckminster Fuller who called this form the Isotropic Vector Matrix.   VIEW IN FULL SCREEN 3D ~Click PLAY below, and then go full screen using the bottom right icon. Use the left and right mouse button to move the geometry....

This is a cluster of 8 Vector Equilibriums and 7 Octahedrons. The pattern can be extended indefinitely as what is technically called a space filling honeycomb. This form is a study of the nature of spacetime itself. It is based on Buckminster Fuller's work with the Vector Equilibrium. If you would like to learn more about geometry and the new physics I highly recommend the Resonance Projects Delegate Program here As shown in the image above, space can be tiled with a combination of Vector Equilibriums (aka Cuboctahedrons) and Octahedrons in the spaces inbetween. As Fuller showed using rubber connections...

The Stellated Dodecahedron with its 12 stars is one of the most beautiful extensions of a Platonic Solid. It relates to the DNA structure, and of course being pentagonal it is all golden ratio proportions. The 12 points of the stellated dodecahedron form an invisible icosahedron. (We also have a model where the icosahedron is added as well). These are the two 5 symmetry platonic solids. The 5 symmetry of these shapes is what creates the instability that allows life to exist so it is natural that the DNA should be based on them. The five symmetry also means that...

This item is designed by Narada Dan Vantari, creator of www.SacredGeometryWeb.com and author of 'Understanding Sacred Geometry and the Flower of Life - a Higher Dimensional Perspective on an Ancient Wisdom Stream'. See the whole collection of geometries at www.3dMandalas.com  browse our book at www.UnderstandingSacredGeometry.com and join the discussion at www.SacredGeometryForum.comIn geometry, the small stellated dodecahedron is a Kepler-Poinsot polyhedron, named by Arthur Cayley, and with Schläfli symbol ,It is one of four nonconvexregular polyhedra. It is composed of 12 pentagrammic faces, with five pentagrams meeting at each vertex. It shares the same vertex arrangement as the convex regular icosahedron. It also shares the same edge arrangement with the great icosahedron. It is the second of four...

4 interlocking Seed of Life circles create this 3d version of the Flower of Life. The outer shape is the spherical Vector Equilibrium or Ganesha Crystal. The overlapping circles actually represent spheres of interacting energy, and the vector equilibrium is the perfect balance of contractive and expansive forces. VIEW IN FULL SCREEN 3D ~Click PLAY below, and then go full screen using the bottom right icon. Use the left and right mouse button to move the geometry. If you have a track pad then you can zoom by using two fingers.      Related forms available in our shop~ Products related to...

The Platonic Solids are so important to geometry that I thought to make them as affordable as possible. All 5 are the same approx 35mm height. The best way to understand these geometries is as symmetrical packing of spheres. If you have 4 identical spheres and squash them together, their centers will naturally arrange themselves in the shape of a tetrahedron, the simplest straight edged 3 dimensional form. Note that the distances and angles between all vertexes is identical. Perhaps a little less obvious (and less stable), 6 spheres will form an Octahedron. The more spheres you add the less...

Unique 5 Dimensional Cube This is the medium sized version of our 5D Cube. For a choice of sizes please see this page here  This is a never before seen projection of the five dimensional cube into 3 dimensions. Five lines meet at each of its 32 vertexes, and every one of its 80 lines is the same length.  For an introduction to the geometric concept of the 5D cube you can read its Wikipedia page here  VIEW IN FULL SCREEN 3D ~Click PLAY below, and then go full screen using the bottom right icon. Use the left and right mouse button to...

" The Toroidal Time Traveler Hypercube is a new 3 dimensionalization of the 4 dimensional cube. It represents the ability to navigate beyond time and space. It is the unit in which spacetime is measured. This version of the hypercube has fairly thin lines giving it a more delicate look. The Hypercube is the 4 dimensional analog of the cube. For full info on it see the Wikipedia article here. This model is an unusual projection of the Hypercube that equally distorts all 8 of its cubes. All the lines the same length as they should be in a Platonic...

The Vector Equilibrium is part of the Cubic family that includes the Tetrahedron (and star tetrahedron), the Octahedron, the Cube, the 64 Tetrahedron Grid, and the Isotropic Vector Matrix. However - it does not include the 5 symmetry Platonic forms, and the link between them is not obvious. Therefore this model is significant in showing that there is a link - albeit an imperfect one - as 5 VEs do surprisingly form an almost perfect circle. The gap in the ring made by the 5 forms is so small that it is covered up by the thickness of the lines....

One way to portray an extra dimension is to use size. For instance a square inside a larger square with lines joining the vertices is often used to represent a cube, and a cube within a larger cube is often used to represent a hypercube. Here we have a hypercube inside a larger hypercube, and if the corresponding vertices were joined we would have a version of the 5D cube. The Hypercube is the 4 dimensional analog of the cube. For full info on it see the Wikipedia article here. This model is a Toroidal Hypercube inside another Toroidal Hypercube....

  The Stellated Dodecahedron with its 12 stars is one of the most beautiful extensions of a Platonic Solid. It relates to the DNA structure, and of course being pentagonal it is all golden ratio proportions. The 12 points of the stellated dodecahedron form an invisible icosahedron. (We also have a model where the icosahedron is added as well). These are the two 5 symmetry platonic solids. The 5 symmetry of these shapes is what creates the instability that allows life to exist so it is natural that the DNA should be based on them. The five symmetry also means...