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arxiv: 1103.4119 · v2 · pith:CZPR72HQnew · submitted 2011-03-21 · ✦ hep-th

A Proof of the Supersymmetric Correlation Function / Wilson Loop Correspondence

classification ✦ hep-th
keywords correlationlimitloopplanarproofsupersymmetricwilsonacting
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We prove that in the limit when its insertion points become pairwise null-separated, the ratio of certain n-point correlation functions in N=4 SYM is equal to a supersymmetric Wilson loop on twistor space, acting in the adjoint representation. In the planar limit, each of these objects reduces to the square of the complete n-particle planar superamplitude. Our proof is at the level of the integrand.

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  1. Leading singularities and chambers of Correlahedron

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    Four-loop four-point correlator integrand in planar N=4 SYM decomposes into chamber forms identical to three loops times local integrands, with leading singularities as linear combinations of those forms and a diagona...