File:Leonardedro 19.gif

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Leonardedro_19.gif ‎(502 × 337 pixels, file size: 729 KB, MIME type: image/gif, looped, 88 frames, 7.1 s)

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Captions

It is a three-dimensional irregular convex polytope, (C = 19) that has nineteen miscellaneous polyhedral faces, (V = 18) eighteen miscellaneous vertices and (A = 35) thirty-five edges.

Summary

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Description
Español: Leonardedro 19: Es un politopo tridimensional convexo irregular, que tiene (10) diez triángulos, (7) sietes Cuadrados y (2) dos hexágonos regulares, para un total de (C=19) caras regulares misceláneas. Posee (V=18) vértices no uniformes y (A=35).

La fórmula de poliedro de Leonahrd Euler se cumple en este poliedro. A= aristas, V= vértices y C= caras. C+V-A=2, sustituyendo, 19+18-35=37-35=2. El Leonardedro 19, fue descubierto por el autodidacta dominicano Jose Joel Leonardo, a las 22:40 horas del 23 de diciembre del año 2019. Estos son los tríos cartesianos que describen el Leonardedro 19:

A (-1.5, 0, 6.8), B (1.5, 0, 6.8), C (-3, -1.5, 4.678679656440356), D (-3, 1.5, 4.678679656440356), E (3, -1.5, 4.678679656440356), F (3, 1.5, 4.678679656440356), G (-1.5, -3, 2.557359312880712), H (-1.5, 3, 2.557359312880712), I (1.5, -3, 2.557359312880712), J (1.5, 3, 2.557359312880712), K (-1.5, -1.5, 0), L (-1.5, 1.5, 0), M (1.5, -1.5, 0), N (1.5, 1.5, 0), O (-3.925, -1.5, 1.8), P (3.925, -1.5, 1.8), Q (-3.925, 1.5, 1.8),R (3.925, 1.5, 1.8)
English: Leonardedro 19: It is an irregular convex three-dimensional polytope, which has (10) ten triangles, (7) seven square and (2) two regular hexagons, for a total of (C = 19) miscellaneous regular faces. It has (V = 18) non-uniform vertices and (A = 35).

Leonahrd Euler's polyhedron formula is fulfilled in this polyhedron. A = edges, V = vertices and C = faces. C + V-A = 2, substituting, 19 + 18-35 = 37-35 = 2. The Leonardedro 19, was discovered by the Dominican self-taught Jose Joel Leonardo, at 10:40 p.m. on December 23, 2019. These are the Cartesian trios that describe Leonardedro 19:

A (-1.5, 0, 6.8), B (1.5, 0, 6.8), C (-3, -1.5, 4.678679656440356), D (-3, 1.5, 4.678679656440356), E (3, -1.5, 4.678679656440356), F (3, 1.5, 4.678679656440356), G (-1.5, -3, 2.557359312880712), H (-1.5, 3, 2.557359312880712), I (1.5, -3, 2.557359312880712), J (1.5, 3, 2.557359312880712), K (-1.5, -1.5, 0), L (-1.5, 1.5, 0), M (1.5, -1.5, 0), N (1.5, 1.5, 0), O (-3.925, -1.5, 1.8), P (3,925, -1.5, 1.8), Q (-3.925, 1.5, 1.8), R (3.925, 1.5, 1.8)
Français : Leonardedro 19: C'est un polytope tridimensionnel convexe irrégulier, qui a (10) dix triangles, (7) sept carrés et (2) deux hexagones réguliers, pour un total de (C = 19) faces régulières diverses. Il a (V = 18) sommets non uniformes et (A = 35).

La formule du polyèdre de Leonahrd Euler est satisfaite dans ce polyèdre. A = arêtes, V = sommets et C = faces. C + V-A = 2, en remplaçant, 19 + 18-35 = 37-35 = 2. Le Leonardedro 19, a été découvert par le dominicain autodidacte Jose Joel Leonardo, à 22h40 le 23 décembre 2019. Ce sont les trios cartésiens qui décrivent Leonardedro 19:

A (-1,5, 0, 6,8), B (1,5, 0, 6,8), C (-3, -1,5, 4,6678679656440356), D (-3, 1,5, 4,6678679656440356), E (3, -1,5, 4.678679656440356), F (3, 1,5, 4,6678679656440356), G (-1,5, -3, 2,557359312880712), H (-1,5, 3, 2,557359312880712), I (1,5, -3, 2,557359312880712), J (1,5, 3, 2,557359312880712), K (-1,5, -1,5, 0), L (-1,5, 1,5, 0), M (1,5, -1,5, 0), N (1,5, 1,5, 0), O (-3,925, -1,5, 1,8), P (3925, -1,5, 1,8), Q (-3,925, 1,5, 1,8), R (3,925, 1,5, 1,8)
Date
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Author Jose J. Leonard

https://www.geogebra.org/m/herfwqqx https://www.geogebra.org/m/ukwrk3mr

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