“…(For previous studies on the abstract nuclear charge space, see, for instance, refs 5 and 6 and others quoted therein.) NZ = {z, z: z¡ is the nuclear charge of the ith nucleus} (7) The points in NZ can be "added" and "multiplied by a scalar" according to the usual definitions: Zw = (zf*, zf.....zf*) and zw = (zf, zf,.... zf) zW and z(í) G NZ z<** + z« = (zf + zf, zf + zf.....zf * + zf) az(K) = (azf, azf,..., azf*) (8) We will be constrained to vectors with norm |z| given by |z| = £z = TV (9) that is, we will work in a subset defined in the positive orthant of an Euclidean space, whose elements are isoelectronicisoprotonic molecular systems, if m is constant. Evidently, any molecule must be represented by a vector belonging to a subset of ^Z, of suitable dimension TV.…”