12 distributed points on a sphere by means of the Fibonacci spiral [12 points répartis sur une sphère à l'aide de la spirale de Fibonacci ]

12 distributed points on a sphere by means of the Fibonacci spiral [12 points répartis sur une sphère à l'aide de la spirale de Fibonacci].




See a set of 12 points generated by means of simulated annealing:

12 evenly distributed points on a sphere -an Icosahedron- by means of simulated annealing


See some related pictures (including this one):

4 evenly distributed points on a sphere -a Tetrahedron- by means of simulated annealing 6 evenly distributed points on a sphere -an Octahedron- by means of simulated annealing 8 evenly distributed points on a sphere by means of simulated annealing 12 evenly distributed points on a sphere -an Icosahedron- by means of simulated annealing 20 evenly distributed points on a sphere by means of simulated annealing 24 evenly distributed points on a sphere by means of simulated annealing  
4 distributed points on a sphere by means of the Fibonacci spiral 6 distributed points on a sphere by means of the Fibonacci spiral 8 distributed points on a sphere by means of the Fibonacci spiral 12 distributed points on a sphere by means of the Fibonacci spiral 20 distributed points on a sphere by means of the Fibonacci spiral 24 distributed points on a sphere by means of the Fibonacci spiral


(CMAP28 WWW site: this page was created on 10/26/2013 and last updated on 06/04/2026 23:32:32 -CEST-)



[See all related pictures (including this one) [Voir toutes les images associées (incluant celle-ci)]]

[Please visit the related NumberTheory picture gallery [Visitez la galerie d'images NumberTheory associée]]

[Go back toMathematics - A Virtual Instrument For Exploring Space Time And Beyond [Retour à {a chapter of 'Mathematics-AVirtualInstrumentForExploringSpaceTimeAndBeyond'}]]

[The Y2K Bug [Le bug de l'an 2000]]
[Are we ready for the Year 2038 [Notre informatique est-elle prête pour l'An 2038]?]

[Site Map and Help [Plan du Site et Aide]]
[Mail [Courrier]]
[About Pictures and Animations [A Propos des Images et des Animations]]


Copyright © Jean-François COLONNA, 2013-2026.
Copyright © CMAP (Centre de Mathématiques APpliquées) UMR CNRS 7641 / École polytechnique, Institut Polytechnique de Paris, 2013-2026.