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P1],[P2], [KU4]). This was essentially proved by Kaplansky in [KA], using the notion of“pseudo Cauchy sequence” instead of “nest of balls”. ... KA], [KU4]). These polynomials are defined suchthat the following Taylor expansion holds in arbitrary

dτ 〈Xk(x)kA(x(τ)δ (A(x(τ) T)〉0. =. dτ〈Xk(x)kxi(τ)xi(t)A(x(t)). δ (A(x(τ) T)〉0(33). where δ

sizes ka of the complete clusters at node a are the same, and equal to2m.

4). At the quantum level the theory has the symmetryxa xa+ 2πika2naQ , ka Z coming from the periodicity oft, obtaining T 2 as the dual target space.