File:Icosaedro Duplo de Fellito.gif

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Icosaedro_Duplo_de_Fellito.gif ‎(502 × 319 pixels, file size: 3.63 MB, MIME type: image/gif, looped, 255 frames, 20 s)

Captions

Captions

Fellito's Duplo Icosahedron: it is a three-dimensional, convex, irregular polytope with uniform faces represented by 40 scalene triangles, 22 deformed vertices and 60 deformed edges.

Summary

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Description
Español: Icosaedro Duplo de Fellito: es un politopo tridimensional, convexo, irregular, de caras uniformes representadas por 40 triángulos escalenos, 22 vértices deformes y 60 aristas deforme.

La palabra deforme se utiliza para expresar que un conjunto de caras vértices o aristas no son iguales entre sí.

DATOS HISTORICOS. 

Este poliedro fue descubierto por el profesor Jose Joel Leonardo el 3 de enero del 2021. Este poliedro fue nombrado, en honor de un joven emprendedor Dominicano, llamado, Felipe Antonio Suberví Hernández.

COORDENADAS CARTESIANAS DE UN ICOSAEDRO DUPLO DE FELLITO.

Este cuerpo geometrico posee una exatitud base 10 elevada a potencia (-13). Este es un conjunto de los 22 vértices que forman el politopo tridimensional, los cuales están representados por los siguientes tríos cartesianos:

A (1.376381920471173, 1, 0.85065080835204), B (1.376381920471173, -1, 0.85065080835204), C (-0.525731112119134, -1.618033988749895, 0.85065080835204), D (-0.525731112119134, 1.618033988749896, 0.85065080835204), E (-1.70130161670408, 0, 0.85065080835204), F (1.70130161670408, 0, -0.85065080835204), G (-1.376381920471173, 1, -0.85065080835204), H (-1.376381920471173,- 1, -0.85065080835204),I (0.525731112119134, -1.618033988749896, -0.85065080835204), J (0.525731112119134, 1.618033988749895, -0.85065080835204), K (0, 0, 1.902113032590308), L (0, 0, -1.902113032590308), M (0.465833781024845, 1.433688958920269, 0.931667562049691), N (0.465833781024845, -1.433688958920269, 0.931667562049691), O (-1.219568671830922, 0.886068505908177, 0.931667562049691), P (-1.219568671830922, -0.886068505908177, 0.931667562049691), Q (1.507469781612151, 0, 0.931667562049691), R (-0.465833781024845, -1.433688958920269, -0.931667562049691), S (-0.465833781024845, 1.433688958920269, -0.931667562049691), T (1.219568671830922, -0.886068505908177, -0.931667562049691), U (1.219568671830922, 0.886068505908177, -0.931667562049691), V (-1.507469781612151,0,-0.931667562049691).
English: Fellito's Duplo Icosahedron: it is a three-dimensional, convex, irregular polytope with uniform faces represented by 40 scalene triangles, 22 deformed vertices and 60 deformed edges.

The word deformed is used to express that a set of faces, vertices or edges are not equal to each other.

HISTORICAL FACTS. 

This polyhedron was discovered by Professor Jose Joel Leonardo on January 3, 2021. This polyhedron was named, in honor of a young Dominican entrepreneur named, Felipe Antonio Suberví Hernández.

CARTESIAN COORDINATES OF A DUPLO ICOSAHEDRO OF FELLITO.

This geometric body has a base 10 accuracy raised to power (-13). This is a set of the 22 vertices that form the three-dimensional polytope, which are represented by the following Cartesian trios:

A (1.376381920471173, 1, 0.85065080835204), B (1.376381920471173, -1, 0.85065080835204), C (-0.525731112119134, -1.618033988749895, 0.85065080835204), D (-0.545073111211980), (-0.52587491650, E8933981680, E8933981650, 1.893398450, 1.8933981650) F (1.70130161670408, 0, -0.85065080835204), G (-1.376381920471173, 1, -0.85065080835204), H (-1.376381920471173, - 1, -0.85065080835204), I (0.525731112119134, -0.6117338498, -1.611833987), -1508339861) -0.85065080835204), K (0, 0, 1.902113032590308), L (0, 0, -1.902113032590308), M (0.465833781024845, 1.433688958920269, 0.931667562049691), N (0.465833781024845, -1.433688958920269, 0.931667562049691), O (-1.219568671830922, 0.886068505908177, 0.931667562049691 ), P (-1.219568671830922, -0.886068505908177, 0.931667562049691), Q (1.507469781612151, 0, 0.931667562049691), R (-0.465833781024845, -1.433688958920269, -0.9316675620610920269, -0.9316695691) (1.507469781612151), 0, 0.931667562049691), R (-0.465833781024845, -1.433688958920269, -0.93166756206101606) .219568671830922, -0.886068505908177, -0.931667562049691), U (1.219568671830922, 0.886068505908177, -0.931667562049691), V (-1.507469781612151.0, -0.931667562049691).
Français : Le Duplo Icosaèdre de Fellito: c'est un polytope tridimensionnel, convexe et irrégulier avec des faces uniformes représentées par 40 triangles scalènes, 22 sommets déformés et 60 arêtes déformées.

Le mot déformé est utilisé pour exprimer qu'un ensemble de faces, de sommets ou d'arêtes ne sont pas égaux les uns aux autres.

DONNÉES HISTORIQUES. 

Ce polyèdre a été découvert par le professeur Jose Joel Leonardo le 3 janvier 2021. Ce polyèdre a été nommé, en l'honneur d'un jeune entrepreneur dominicain du nom de Felipe Antonio Suberví Hernández.

COORDONNÉES CARTESIENNE D'UN DUPLO DE FELLITO ICOSAEDRO.

Ce corps géométrique a une précision de base 10 portée à la puissance (-13). Il s'agit d'un ensemble des 22 sommets qui forment le polytope tridimensionnel, qui sont représentés par les trios cartésiens suivants:

A (1,376381920471173, 1, 0,85065080835204), B (1,376381920471173, -1, 0,85065080835204), C (-0,525731112119134, -1,618033988749895, 0,8506508083535204), D (-0,545073111211980) F (1.70130161670408, 0, -0.85065080835204), G (-1.376381920471173, 1, -0.85065080835204), H (-1.376381920471173, - 1, -0.85065080835204), I (0.525731112119134, -0.69811761) -0,85065080835204), K (0, 0, 1,902113032590308), L (0, 0, -1,902113032590308), M (,465833781024845, 1,433688958920269, ,931667562049691), N (,465833781024845, -1,433688958920269, ,931667562049691), O (-1,219568671830922, ,886068505908177, ,931667562049691 ), P (-1,219568671830922, -0,886068505908177, ,931667562049691), Q (1,507469781612151, 0, ,931667562049691), R (-0,465833781024845, -1,433688958920269, -0,9316675620610920269, -0,9316695691) (1,507469781612151), 0, ,931667562049691), R (-0,465833781024845, -1,433688958920269, -0,93166756206101606) .219568671830922, -0.886068505908177, -0.931667562049691), U (1.219568671830922, 0.886068505908177, -0.931667562049691), V (-1.507469781612151.0, -0.9316675620491.0, -0.9316675620491.
Date
Source Own work
Author Jose J. Leonard

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