Abstract
We delve further into the mechanisms responsible for obfuscating the true eikonal content of individual Feynman graphs. These complications originate in each case from a class of intermediate states which cancel ultimately upon summation of the relevant criss-crossed sets. All fractions of the eikonal stem fromnonleading behaviour ofnonplanar graphs. Our characterization of intermediate states leads in a natural way to a counting procedure which accounts for all the eikonal contributions of criss-crossed ladder plus Born exchange iterations in φ3 theory.
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