CUBO

Description Edit Subject, Category, Year Subject Geometric Category Photography Year 2000 Mediums, Materials, Styles Mediums Digital, Glass, Color, Photo Materials Glass Styles Abstract Expressionism, Cubism, Illustration, Photorealism Dimensions 100 W x 161 H x 0.2 D centimeters Keywords volume, three-dimensional, interior design, cube, dimensions, four-dimensional, regular polyhedron, geometry, n-dimensional, hypercube, jewel, magic Description In geometry, a cube [1] is a three-dimensional solid object bounded by six square faces, facets, or sides, with three joints at each vertex. The cube is the only regular hexahedron and is one of the five Platonic solids. It has 6 faces, 12 edges, and 8 vertices. The cube is also a parallelepiped square, a parallelepiped equilateral and a rhombohedron right. It is a regular square prism in three orientations and a trigonal trapezohedron in four orientations. The cube is dual with the octahedron. It has cubic or octahedral symmetry. The cube is the only convex polyhedron whose faces are all square The cube has four kinds of symmetry, which can be represented by coloring the faces with transitive vertex. The highest octahedral symmetry O h has all faces the same color. The dihedral symmetry D 4h comes from the fact that the cube is a prism, with all four sides the same color. The prismatic subset D 2d has the same color as the previous one and D 2h has alternating colors for its sides for a total of three colors, paired by opposite sides. Each form of symmetry has a different Wythoff symbol. The cube is the cell of the only regular mosaic in three-dimensional Euclidean space. It is also unique among the Platonic solids in having faces with an even number of sides, and consequently it is the only member of that group that is a zonohedron (each face has point symmetry). The analog of a cube in four-dimensional Euclidean space has a special name: a tesseract or hypercube. More correctly, a hypercube (or n-dimensional cube or simply n -cube) is the analog of the cube in n-dimensional Euclidean space and a tesseract is the hypercube of order 4. A hypercube is also called a polytope of measure My preference is the gigantography my files support large sizes without losing definition. It is also possible to print on different types of papers, transparencies, materials. The montages can allow the use of lights and other special effects. These works are also offered in limited editions for sizes larger than those presented here. Ask for prices and sizes I recommend sound effects to enhance the effect

COSMOS

Description Edit Subject, Category, Year Subject Science Category Mixed Media Year 2000 Mediums, Materials, Styles Mediums Algorithmic Art, Digital, Color, Fractal, New Media Materials Cardboard, Soft (Yarn, Cotton, Fabric), Paper, Other, Canvas Styles Illustration, Documentary, Modern, Realism, Conceptual Dimensions 100 W x 161 H x 0.2 D centimeters Keywords

polyhedron, purity, symmetry, door, geometric, math, order Description IN THIS WORK the universe is represented by an Isocahedron in 3d and inside the entire CREATION is observed by different interlocking polyhedra illuminated from different angles by suns from other worlds with other colors. I want you to think about the beauty of your particular vision of your universe and feel how it extends to all of creation These works are also offered in limited editions for sizes larger than those presented here. Ask for prices and sizes I recommend sound effects to enhance the effect

UNIVERSO

Description Edit Subject, Category, Year Subject Geometric Category Photography Year 2000 Mediums, Materials, Styles Mediums Digital, Color Materials Other, Paper, Cardboard Styles Conceptual, Minimalism, Illustration, Dada, Cubism Dimensions 100 W x 161.8 H x 0.2 D centimeters Keywords perfect, beauty, polyhedron, purity, universe, color, matematic, cosmologic, polyedron3d, geometric, impact, oh Description FIVE are the only existing volumes that have equal edges and internal angles. These volumes indefinitely self-generate themselves to infinity by conjugating the phi number. The geometric cycle of self-generation starts from the ISOCAEDRO (in the Hindu tradition it is called Purusha the seed of Brahma) and through the conjugation of the divine proportion PHI (proportion considered divine in the old age and seed in the Hindu) a DODECAHEDR is inscribed inside. The layout of the Dodecahedron automatically gives rise to a CUBE inside. The projections of the diagonals of the faces of the Cube form two interlocking TETRAHEDERS with the tips in opposite directions. The internal volume of the Tetrahedrons defines an OCTAHEDER that also in its interior angles defines the geometric points of a new Isocahedron, repeating the Genesis of the cosmetic volumes as a perfectly possible metaphor. These works are also offered in limited editions for sizes larger than those presented here. Ask for prices and sizes I recommend sound effects to enhance the effect

DODECAEDRO

Description Edit Subject, Category, Year Subject Comics Category Photography Year 2000 Mediums, Materials, Styles Mediums Digital, Color, Photogram, Neon, Robotics Materials Glass, Paper, Canvas, Bronze, Ceramic Styles Abstract Expressionism, Cubism, Dada, Illustration, Photorealism Dimensions 100 W x 161 H x 0.2 D centimeters Keywords beauty, purity, spotlights, definite, polyhedra, transparency index, harmony, lamps, lights, color dance, multicolored, order Description In geometry, a dodecahedron (Greek δωδεκάεδρον, from δώδεκα dōdeka "twelve" + ἕδρα hédra "base", "seat" or "face") is any polyhedron with twelve flat faces. The most familiar dodecahedron is the regular dodecahedron, which is a Platonic solid. There are also three regular star dodecahedra, which are constructed as stellations of the convex form. All of these have icosahedral symmetry, order 120. The pyritohedron, a common crystal form in pyrite, is an irregular pentagonal dodecahedron, having the same topology (in terms of its vertices as a graph) as the regular one but pyritohedral symmetry while the tetartoid has tetrahedral symmetry. The rhombic dodecahedron, seen as a limiting case of the pyritohedron, has octahedral symmetry. The elongated dodecahedron and trapezo-rhombic dodecahedron variations, along with the rhombic dodecahedra, are space-filling. There are numerous other dodecahedra. While the dodecahedron shares many features with other Platonic solids, one unique property of them is that one can start at a corner of the surface and draw an infinite number of straight lines across the figure that return to the original point without crossing over any other corner. These works are also offered in limited editions for sizes larger than those presented here. Ask for prices and sizes I recommend sound effects to enhance the effect

CUBOIDE

Description Edit Subject, Category, Year Subject Light Category Photography Year 2000 Mediums, Materials, Styles Mediums Color, Digital, Photogram, Lights, LED Materials Canvas, Glass, Paper, Steel, Bronze Styles Abstract, Illustration, Surrealism, Photorealism, Dada Dimensions 100 W x 161 H x 0.2 D centimeters Keywords big, sparkly, attracts, bright, interesting, complex, deep, harmonic, attractive, awesome, multicolored, mystery Description A sphere can be inscribed in any cube, whose center coincides with that of the cube and its radius is equal to half the edge of the cube. radius of the inscribed spheres is r = a ÷ 2; and the volume of this sphere is Ve = πa3 / 6, a = edge of the cube Circumscribed sphere Any cube can be inscribed in a sphere, so that the centers of the solids are the same point. In this case the sphere is called a sphere circumscribed to the cube. radius of the circumscribed sphere is R = d ÷ 2, and the volume is Ve = πd3 / 6, d = diagonal of the inscribed cube. Inscribed octohedron In a cube a regular octohedron can be inscribed whose four vertices are on four consecutive faces and the other two on opposite faces and perpendicular to the previous ones. If a = edge of the cube, the volume of the octohedron is obtained, V = a3 ÷ 4. 4 These works are also offered in limited editions for sizes larger than those presented here. Ask for prices and sizes I recommend sound effects to enhance the effect

CUBOS

Description Edit Subject, Category, Year Subject Geometric Category Photography Year 2000 Mediums, Materials, Styles Mediums Digital, Color, Vector, Lights, Fiberglass Materials Canvas, Glass, Paper, Plastic, Stainless Steel Styles Abstract Expressionism, Cubism, Dada, Photorealism, Illustration Dimensions 100 W x 161 H x 0.2 D centimeters Keywords possibilities, abstract art, hyperdimensional, contemporary decor, logarithmic, digital, two-dimensional, futurist, geometric, luxury, monochromatic, polygons Description Cube or regular hexahedron is a polyhedron bounded by six congruent square faces. It is one of the so-called Platonic solids.

A cube, in addition to being a hexahedron, can also be classified as parallelepiped, straight and rectangular, (briefly orthohedron 1) since all its faces are square and parallel two by two. It can even be understood as a right prism, whose base is a square and its height is equivalent to the side of the base. The regular hexahedron, like the rest of the Platonic solids, fulfills Euler's Theorem for polyhedra, summarized in the formula C + V = A + 2, since it has six faces, eight vertices and twelve edges (6 + 8 = 12 +2). These works are also offered in limited editions for sizes larger than those presented here. Ask for prices and sizes I recommend sound effects to enhance the effect

STUDY OF MYSTERIUM COSMOGRAPHICUM Kepler

Description Edit Subject, Category, Year Subject Geometric Category Photography Year 2000 Mediums, Materials, Styles Mediums Polaroid, Digital, Black & White, LED, Glass Materials Glass, Paper, Canvas Styles Illustration, Photorealism, Realism, Cubism Dimensions 100 W x 161 H x 0.2 D centimeters Keywords planets, solar, spirit, system, transparent, universe, crystal, diamond, regular polyhedra, god, illumination, mystery Description This study consists of a geometric and mathematically exact 3 D digital creation of Kepler's Platonic solid model of the Solar System from Mysterium Cosmographicum Mysterium Cosmographicum (lit. The Cosmographic Mystery,[a] alternately translated as Cosmic Mystery, The Secret of the World, or some variation) is an astronomy book by the German astronomer Johannes Kepler, published at Tübingen in 1597[1][b] and in a second edition in 1621. Kepler proposed that the distance relationships between the six planets known at that time could be understood in terms of the five Platonic solids, enclosed within a sphere that represented the orbit of Saturn. He realized that regular polygons bound one inscribed and one circumscribed circle at definite ratios, which, he reasoned, might be the geometrical basis of the universe. Kepler began experimenting with 3-dimensional polyhedra. He found that each of the five Platonic solids could be uniquely inscribed and circumscribed by spherical orbs; nesting these solids, each encased in a sphere, within one another would produce six layers, corresponding to the six known planets—Mercury, Venus, Earth, Mars, Jupiter, and Saturn. By ordering the solids correctly—octahedron, icosahedron, dodecahedron, tetrahedron, and cube—Kepler found that the spheres correspond to the relative sizes of each planet's path around the Sun, generally varying from astronomical observations by less than 10%. Kepler thought he had revealed God’s geometrical plan for the universe. Much of Kepler's enthusiasm for the Copernican system stemmed from his theological convictions about the connection between the physical and the spiritual; Kepler never relinquished the Platonist polyhedral-spherist cosmology of Mysterium Cosmographicum. These works are also offered in limited editions for sizes larger than those presented here. Ask for prices and sizes I recommend sound effects to enhance the effect