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Theoretical analysis demonstrates a quadratic family of integral two-torsion classes in Huneke-Wiegand Koszul presentations, highlighting structural complexity in commutative ring theory.
For every integer p>=8, we prove that an explicit integral Koszul presentation associated with a previously constructed Huneke-Wiegand family has a direct summand (Z/2)^q, where q=floor(((p-2)^2+3)/12). The classes are indexed by the strictly increasing nonnegative triples i<j
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Felipe Santibañez-Leal (2026) studied this question.
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