Quantum redactiones paginae "Corpus Platonicum" differant

'''Corpus Platonicum'''<ref>[http://books.google.de/books?id=SbTq0S5Yqt0C&pg=PA97&lpg=PA97&dq=%22corpora+Platonica%22&source=bl&ots=wJCsU_IH-i&sig=IYNIRtiZb_93vM0y4aMkFGgNHkg&hl=de&ei=yPU5TZKXLIXLswb6w_3zBg&sa=X&oi=book_result&ct=result&resnum=1&ved=0CBsQ6AEwAA#v=onepage&q=%22corpora%20Platonica%22&f=false Gesammelte Schriften: historisch-kritische und kommentierte Ausgabe Von Georg Christoph Lichtenberg, Akademie der Wissenschaften in Göttingen] {{ling|Germanice}}</ref><ref>[http://books.google.de/books?id=DqEoAAAAcAAJ&pg=PA204&lpg=PA204&dq=%22corpora+Platonica%22&source=bl&ots=XlOPFngE83&sig=b4X2kAQDhJL8gNC89S81GWfdOew&hl=de&ei=Dfs5TdLTL9DusgbPms3zBg&sa=X&oi=book_result&ct=result&resnum=2&ved=0CB8Q6AEwAQ#v=onepage&q=%22corpora%20Platonica%22&f=false Geometria forensis oder die aufs Recht angewandte Mek unst: Welcher ..., Band 1 Von Christian L. Reinhold] {{ling|Germanice}}</ref> vel "corpus regulare" <ref>[http://openlibrary.org/works/OL7778276W/Noua_corpora_regularia_seu_Quinque_corporum_regularium_simplicium_in_quinque_alia_regularia_composita_metamorphosis._Inventa_ante_annos_60_%C3%A0_Thoma_Diggseio_Armigero_jam_prolematibus_additis_nonnullis_demonstrata_%C3%A0_nepote 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]</ref><ref>[http://www.europeana.eu/portal/record/01004/C6366D1DC2D58B43435669357C08CC4BEF9039BA.html Leibfried, Christophorus, Tabula III. Orbium Planetarum Dimensiones et Distantias Per Quinque Regularia Corpora Geometrica Exhibens]</ref> est corpus quod lateribus constat quae polygona sunt regularia. Nomen invenitur in opere [[Plato]]nis cuius titulus est "''[[Timaeus]].''". Sunt quinque corpora Platonica:

Fasciculus:Duality Tetra-Tetra.png|[[Tetrahedron]] in [[Tetrahedrontetrahedron|Tetrahedrotetrahedro]]

Fasciculus:Duality Hexa-Okta.png|[[Octahedron]] in [[Hexahedronhexahedron|Hexahedrohexahedro]]

Fasciculus:Duality Okto-Hekta.png|[[Hexahedron]] in [[Octahedronoctahedron|Octahedrooctahedro]]

Fasciculus:Duality Dodek-Iso.png|[[Icosahedron]] in [[Dodecahedrondodecahedron|Dodekahedrododekahedro]]

Fasciculus:Duality Iko-Dodek.png|[[Dodecahedron]] in [[Icosahedronicosahedron|Icosahedroicosahedro]]

==NotaNotae==