“…V B 1 and V B 2 leads to the constancy of the Rao-Fisher metric on the statistical (sub)space S. The probability distribution of the EPR-Bohm problem (that we are looking for) is the discrete one (4). It is determined on the joint space Ω ab of the possible results S a S b ≡ S ab ∈ Ω ab = {++, −−, +−, −+}, (3), and normalized to unity in accordance with (5). Let us express the double index ab in a compact form, i.e., ab = ++, −−, +−, − + corresponds to j − 1 ≡ a b = 0, 1, 2, 3,…”