Titre : | Le nombre d'or : la divine beauté des mathématiques : La divine beauté des mathématiques | Type de document : | texte imprimé | Auteurs : | Gary B. Meisner, Auteur ; Antonia Leibovici, Traducteur | Editeur : | Paris : Dervy | Année de publication : | 2019 | Importance : | 224 p. | Présentation : | ill. en noir et en coul. | Format : | 26 x 21 cm | ISBN/ISSN/EAN : | 979-1-02-420538-0 | Prix : | 24,90 | Mots-clés : | Art // Géométrie Géométrie // Art | Index. décimale : | 516.2 | Résumé : | Le nombre d'or a une capacité infinie de générer des formas aux proportions harmonieuse, équilibrées et esthétiques. il apparaît dans le corps et le visage humains, les pyramides de Gizeh, les tableaux des plus grands maitres de la Renaissance, les œuvres du célèbre architecte Le Corbusier, et également dons le design et le graphisme modernes. Depuis plus deux mille ans, penseur et artiste ont acquis la conviction que cette "divine proportion" constitue le secret de la Beauté. | Permalink : | ./index.php?lvl=notice_display&id=46205 |
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) 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