Spherical Bernstein's problem (source code)

= Spherical Bernstein's problem
{wiki=Spherical_Bernstein's_problem}

Spherical Bernstein's problem is a concept in the realm of convex geometry and measure theory, particularly involving the properties of convex bodies and their relation to random points or measures on spheres. The problem is closely associated with the work of mathematician Sergei Bernstein and explores the behavior of certain probability measures on spheres in relation to convex shapes and their geometry. More specifically, it investigates the conditions under which a probability measure on the surface of a sphere can be approximated or represented by measures associated with convex bodies.