File:Gran Tetraedro Leonardiano.gif
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Español: El gran tetraedro Leonardiano y el tetraedro de Joel poseen 12 caras poliédricas exteriores. Además, ostentan 4 vértices intermedio y 4 vértices exteriores, para un total de 8 vértices. Tiene 12 aristas exteriores y 6 aristas intermedias, para un total de 18 aristas.
Si truncamos el gran tetraedro Leonardiano, podemos verificar que el conjunto de vértices intermedios define perfectamente un tetraedro regular convexo. El conjunto de vértices exteriores del gran tetraedro Leonardiano define con exactitud, un tetraedro regular imaginario. El bispar poliédrico del Gran tetraedro Leonardiano es: 4(6, 3s) + 4(3, 3s) La cuarta estelación del Tetraedro esta representada por el gran tetraedro Leonardiano y el tetraedro de Joel. Área del Gran Tetraedro Leonardiano = AgtL. Agtl = 16.97056 L elevada a potencia dos. Volumen de un gran tetraedro Leonardiano = Vgtl. Vgtl=1.817448493232622 L elevada a potencia tres.English: The large Leonardian tetrahedron and the Joel tetrahedron have 12 external polyhedral faces. In addition, they have 4 intermediate vertices and 4 external vertices, for a total of 8 vertices. It has 12 outer edges and 6 intermediate edges, for a total of 18 edges.
If we truncate the great Leonardian tetrahedron, we can verify that the set of intermediate vertices perfectly defines a regular convex tetrahedron. The set of outer vertices of the great Leonardian tetrahedron defines exactly an imaginary regular tetrahedron. The polyhedral bispar of the Great Leonardian tetrahedron is: 4 (6, 3s) + 4 (3, 3s) The fourth stela of the Tetrahedron is represented by the large Leonardian tetrahedron and the Joel tetrahedron. Area of the Great Leonardian Tetrahedron = AgtL. Agtl = 16.97056 Lelevada to power two. Volume of a large Leonardian tetrahedron = Vgtl. Vgtl = 1.817448493232622 Lelevada to power three.Français : Le grand tétraèdre léonardien et le tétraèdre de Joël ont 12 faces polyédriques externes. De plus, ils ont 4 sommets intermédiaires et 4 sommets externes, pour un total de 8 sommets. Il présente 12 bords extérieurs et 6 bords intermédiaires, pour un total de 18 bords.
Si nous tronquons le grand tétraèdre léonardien, nous pouvons vérifier que l'ensemble des sommets intermédiaires définit parfaitement un tétraèdre convexe régulier. L'ensemble des sommets extérieurs du grand tétraèdre léonardien définit exactement un tétraèdre imaginaire régulier. Le bispar polyédrique du grand tétraèdre léonardien est: 4 (6, 3s) + 4 (3, 3s) La quatrième stèle du tétraèdre est représentée par le grand tétraèdre de Léonard et le tétraèdre de Joël. Zone du grand tétraèdre léonardien = AgtL. Agtl = 16.97056 Lelevada à alimenter deux. Volume d'un grand tétraèdre léonardien = Vgtl. Vgtl = 1.817448493232622 Lelevada pour alimenter trois.Português: O grande tetraedro Leonardiano e o tetraedro de Joel têm 12 faces poliédricas externas. Além disso, eles possuem 4 vértices intermediários e 4 vértices externos, totalizando 8 vértices. Possui 12 arestas externas e 6 arestas intermediárias, totalizando 18 arestas.
Se truncarmos o grande tetraedro leonardiano, podemos verificar que o conjunto de vértices intermediários define perfeitamente um tetraedro convexo regular. O conjunto de vértices externos do grande tetraedro leonardiano define exatamente um tetraedro regular imaginário. O bispar poliédrico do Grande Tetraedro Leonardiano é: 4 (6, 3s) + 4 (3, 3s) A quarta estela do tetraedro é representada pelo grande tetraedro leonardiano e pelo tetraedro de Joel. Área do Grande Tetraedro Leonardiano = AgtL. Agtl = 16.97056 Lelevada para energizar dois. Volume de um grande tetraedro Leonardiano = Vgtl. Vgtl = 1,817448493232622 Lelevada para alimentar três. |
| Date | |
| Source | Own work |
| Author | Jose J. Leonard |
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| current | 01:17, 4 May 2019 | | 932 × 510 (1.35 MB) | Jose J. Leonard (talk | contribs) | User created page with UploadWizard |
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