A geometric space is constructed as the inverse limit of infinite sequence of graphs that are dual to graphs that correspond to finer and finer 2-d sphere triangulation. The conjecture is stated that the space is isomorphic to an Euclidean 2D-sphere .
An approach to asymptotic finite approximations of geometrical spaces is presented .
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A geometric space is constructed as the inverse limit of infinite sequence of graphs that are dual to graphs that correspond to finer and finer 2-d sphere triangulation. The conjecture is stated that the space is isomorphic to an Euclidean 2D-sphere
An approach to asymptotic finite approximations of geometrical spaces is presented