The mathematical works of the French philosopher Charles de Bovelles have received little attention from historians of scientific thought. At the University of Paris, Bovelles studied under Jacques Lefèvre d'Étaples, sharing with him a high regard for the Christian Neoplatonic philosophy of Nicholas of Cusa. One aspect of Cusanus's philosophy was particularly favoured by Lefèvre and Bovelles: the use of geometrical symbolism to provide mathematical guidance to the divine. While Lefèvre was preparing an edition of Cusanus's works , Bovelles wrote (...) a treatise of his own, in which the geometry of the five polyhedra was used to provide an approach to the mystery of the Trinity. Seen in the context of Renaissance syncretism of Platonism and Christianity, Bovelles's treatise adds a theological layer of interpretation to the literal meaning of the polyhedral physics described by Plato in the Timaeus. In so doing, it contributes to the discussion of a problem that was later to concern several Renaissance philosophers and cosmologists, including, at the end of the century, Johannes Kepler. (shrink)

El objetivo de este artículo es reconstruir el contenido y los métodos de enseñanza del platonismo en el siglo II. Para tal propósito, el Didaskalikós de Alcínoo será el instrumento principal del que nos sirvamos para delimitar el origen, influencias y convergencias del platonismo medio, junto a otros textos paralelos en cronología y contenido. La supervivencia de esta obra completa nos ofrece una excelente oportunidad de reconstruir de manera precisa el carácter general del platonismo medio como una de las épocas (...) más cruciales – y a la vez más desconocidas- en el desarrollo y expansión del platonismo. Las obras de Apuleyo, Ario Didimo, Numenio de Apamea, el Comentario anónimo del Teeteto y Antíoco de Ascalón serán las fuentes que nos ayuden a completar el contenido del Didaskalikós como manual fundamental de enseñanza del platonismo en el siglo II. (shrink)