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Fasciculus:Duality Hexa-Okta.png|[[Octahedron]] in [[hexahedron|hexahedro]] |
Fasciculus:Duality Hexa-Okta.png|[[Octahedron]] in [[hexahedron|hexahedro]] |
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Fasciculus:Duality Okto-Hekta.png|[[Hexahedron]] in [[octahedron|octahedro]] |
Fasciculus:Duality Okto-Hekta.png|[[Hexahedron]] in [[octahedron|octahedro]] |
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Fasciculus:Duality Dodek-Iso.png|[[Icosahedron]] in [[dodecahedron| |
Fasciculus:Duality Dodek-Iso.png|[[Icosahedron]] in [[dodecahedron|dodecahedro]] |
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Fasciculus:Duality Iko-Dodek.png|[[Dodecahedron]] in [[icosahedron|icosahedro]] |
Fasciculus:Duality Iko-Dodek.png|[[Dodecahedron]] in [[icosahedron|icosahedro]] |
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Emendatio ex 20:10, 23 Martii 2021
Corpus Platonicum[1][2] vel "corpus regulare" [3][4] est corpus quod lateribus constat quae polygona sunt regularia. Nomen invenitur in opere Platonis cuius titulus est Timaeus. Sunt quinque corpora Platonica:
| Tetrahedron | Hexahedron aut Cubus |
Octahedron | Dodecahedron | Icosahedron |
|---|---|---|---|---|
|
|
|
|
|
| (Animatio) | (Animatio) | (Animatio) | (Animatio) | (Animatio) |
Solidum Platonicum in alio solido positum
Notae
- ↑ Gesammelte Schriften: historisch-kritische und kommentierte Ausgabe Von Georg Christoph Lichtenberg, Akademie der Wissenschaften in Göttingen (Germanice)
- ↑ Geometria forensis oder die aufs Recht angewandte Mek unst: Welcher ..., Band 1 Von Christian L. Reinhold (Germanice)
- ↑ Noua corpora regularia: seu, Quinque corporum regularium simplicium, in quinque alia regularia composita, metamorphosis. Inventa ante annos 60 à Thoma Diggseio Armigero, jam, prolematibus additis nonnullis, demonstrata à nepote
- ↑ Leibfried, Christophorus, Tabula III. Orbium Planetarum Dimensiones et Distantias Per Quinque Regularia Corpora Geometrica Exhibens
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Haec stipula ad geometriam spectat. Amplifica, si potes! |