File:Cubodrón De Leonardo.gif
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Cubodrón_De_Leonardo.gif (482 × 438 pixels, file size: 4.6 MB, MIME type: image/gif, looped, 143 frames, 12 s)
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It is an irregular convex geometric body, which is composed of 50 intermediate vertices, 96 triangular faces, and 144 intermediate edges.
Summary
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| Description |
Español: Las 96 caras convexas de este poliedro están representadas por 48 triángulos escalenos iguales ente si, los cuales son diferentes a otros 48 triángulos escalenos que también son iguales entre sí.
Este politopo tridimensional posee cuatros medidas diferentes que definen todas sus aristas. Existen 48 aristas que llamaremos aristas (A) que poseen una misma medida y representan las aristas de medidas menores. Las (24) veinte y cuatros Aristas denominada (B), son de mayor medidas que las aristas (A), pero de menor medida que la arista (C) y (D). Las (48) cuarenta y ochos Aristas denominada (C) son de mayor medidas que las aristas (A) y la arista (B), pero de menor medida que la arista (D). Las (24) aristas Nombradas (D) poseen unas misma medida y representan el conjunto de aristas de medidas mayores que componen este poliedro. El Cubodrón de Leonardo fue descubierto por el profesor José Joel Leonardo El 11 de Octubre del 2020, en el mismo se cumple la fórmula de poliedro de Leonard Euler: A= C+V-2, A= Aristas, C=Caras, V=Vértices, A=?, C=96, V=50, sustituyendo y aplicando formula. A=C+V-2, A=96+50-2=146-2=144, A=144.
English: The 96 convex faces of this polyhedron are represented by 48 scalene triangles equal to each other, which are different from 48 other scalene triangles that are also equal to each other.
This three-dimensional polytope has four different measurements that define all its edges. There are 48 edges that we will call edges (A) that have the same measure and represent the edges of smaller measures. The (24) twenty-four Edges called (B), are larger than edges (A), but smaller than edge (C) and (D). The (48) forty-eight Edges named (C) are larger than the edges (A) and the edge (B), but smaller than the edge (D). The (24) Named edges (D) have the same measure and represent the set of edges of greater measures that make up this polyhedron. Leonardo's Cubodron was discovered by Professor José Joel Leonardo On October 11, 2020, in it the Leonard Euler polyhedron formula is fulfilled: A = C + V-2, A = Edges, C = Faces, V = Vertices, A = ?, C = 96, V = 50, substituting and applying formula. A = C + V-2, A = 96 + 50-2 = 146-2 = 144, A = 144. |
| Date | |
| Source | Own work |
| Author | Jose J. Leonard |
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 21:36, 13 December 2020 | | 482 × 438 (4.6 MB) | Jose J. Leonard (talk | contribs) | Uploaded own work with UploadWizard |
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