Artists, philosophers and mathematicians coming from different historical eras reflected on the proportions and symmetry of the solid forms, adopting the five regular polyhedra as elements of the highest expression of earthly and celestial order and perfection. The knowledge of these eternal arche-types of perfection, followed by semi-regular polyhedra and their combina-tions, became essential in treatises, especially during the Renaissance. They appeared on the frontispieces of texts to justify the scientific reliability of the texts themselves and, more importantly, they were favoured models on which to demonstrate the perspective technique to obtain a clear and intelli-gible two-dimensional image of their spatiality. Nevertheless, not only a graphic evolution but also the demolition of their eternal balance is clear while browsing the many illustrations of regular polyhedra and their derived shapes. In line with the historical-artistic events of the post-Renaissance era, the regular polyhedra, gaining obsolete and “dangerous” positions, are over-whelmed by an imagination which explores aesthetic opportunities and of-fers the observer attractive and endearing images. In response to this evolution, the French Minim friar J. F. Nicéron (1613-1646) offers his “version” and spatial articulation of the regular solids on the edge between the rigor of the Italian perspective tradition and the new North-ern European trends. The author consciously tried to break the archetypal au-ra of immutable shapes to reveal, to the trained eye, not only a playful ele-ment, but also a faithful adhesion to the poetics of the Cartesian doubt, on the edge between scientific rigour and taste for wonderfulness

Exempla Imperfecta: the “Curious” Image of the Platonic Solid

Liva, Gabriella
2019-01-01

Abstract

Artists, philosophers and mathematicians coming from different historical eras reflected on the proportions and symmetry of the solid forms, adopting the five regular polyhedra as elements of the highest expression of earthly and celestial order and perfection. The knowledge of these eternal arche-types of perfection, followed by semi-regular polyhedra and their combina-tions, became essential in treatises, especially during the Renaissance. They appeared on the frontispieces of texts to justify the scientific reliability of the texts themselves and, more importantly, they were favoured models on which to demonstrate the perspective technique to obtain a clear and intelli-gible two-dimensional image of their spatiality. Nevertheless, not only a graphic evolution but also the demolition of their eternal balance is clear while browsing the many illustrations of regular polyhedra and their derived shapes. In line with the historical-artistic events of the post-Renaissance era, the regular polyhedra, gaining obsolete and “dangerous” positions, are over-whelmed by an imagination which explores aesthetic opportunities and of-fers the observer attractive and endearing images. In response to this evolution, the French Minim friar J. F. Nicéron (1613-1646) offers his “version” and spatial articulation of the regular solids on the edge between the rigor of the Italian perspective tradition and the new North-ern European trends. The author consciously tried to break the archetypal au-ra of immutable shapes to reveal, to the trained eye, not only a playful ele-ment, but also a faithful adhesion to the poetics of the Cartesian doubt, on the edge between scientific rigour and taste for wonderfulness
2019
ICGG 2018 : Proceedings of the 18th International Conference on Geometry and Graphics : 40th Anniversary, Milan, Italy, August 3-7, 2018
Inglese
809
862
876
15
9783319955872
Springer
Cham
SVIZZERA
ICGG 2018 : 18th International Conference on Geometry and Graphics : 40th Anniversary
3-7 agosto 2018
Milano
Comitato scientifico
Platonic Solid; Geometric Drawing; Jean François Nicéron
First Online 07 July 2018
no
reserved
info:eu-repo/semantics/conferenceObject
1
3. Contributo in atti di convegno (Proceedings)::3.1 Contributo in atti di convegno
Liva, Gabriella
273
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11578/281968
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