4 evenly distributed points on a sphere -Regular Tetrahedron, one of the 5 Platonic Solids- by means of simulated annealing [4 points répartis équitablement sur une sphère -le tétraèdre régulier, l'un des 5 solides platoniciens- par recuit simulé ]

4 evenly distributed points on a sphere -Regular Tetrahedron, one of the 5 Platonic Solids- by means of simulated annealing [4 points répartis équitablement sur une sphère -le tétraèdre régulier, l'un des 5 solides platoniciens- par recuit simulé].




This set of 4 points is near the perfect solution (a tetrahedron).


See a set of 4 points generated by means of the Fibonacci spiral:

4 distributed points on a sphere by means of the Fibonacci spiral


See some related pictures (including this one):

4 evenly distributed points on a sphere -Regular Tetrahedron, one of the 5 Platonic Solids- by means of simulated annealing 6 evenly distributed points on a sphere -Regular Octahedron, one of the 5 Platonic Solids- by means of simulated annealing 8 evenly distributed points on a sphere by means of simulated annealing 12 evenly distributed points on a sphere -Regular Icosahedron, one of the 5 Platonic Solids- by means of simulated annealing 20 evenly distributed points on a sphere -Regular Dodecahedron, one of the 5 Platonic Solids- 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


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