Abstract

The Broadhurst-Kataev conjecture, that the ``discrepancy'' in the connection with the π0γγ\pi^0 \to \gamma\gamma anomaly equals the beta function β(αˉ)\beta(\bar{\alpha}) times a power series in the effective coupling αˉ\bar{\alpha}, is proven to all orders of perturbative quantum chromodynamics. The use of nested short-distance expansions is justified via Weinberg's power-counting theorem.Comment: 10 pages, LaTeX 2e with packages cite, multicol, and curves, 2 figures in LaTe

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