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The prediction of conformal invariance for the statistics of self-avoiding random walks restricted to both semi-infinite and wedge-shaped geometries are tested by extrapolating exact enumerations. Close agreement is found, both for the angular distribution of the end-to-end vector, and for the dependence of the critical exponent gamma 2 on the opening angle of the wedge.
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Cardy et al. (1984) studied this question.
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