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After a brief review of the historical role of analyticity in the study of critical phenomena, an account is given of recent discoveries of discretely holomorphic observables in critical two-dimensional lattice models.
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Fateev, V.A., Zamolodchikov, A.B.: Self-dual solutions of the star-triangle relations in Z
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Zamolodchikov, A.B, Fateev, V.A.:
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Nienhuis, B.: Critical and multicritical O
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Warnaar, S.O., Nienhuis, B.: Solvable lattice models labelled by Dynkin diagrams
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For reviews for theoretical physicists, see Bauer, M., Bernard, D.: 2D growth processes: SLE and Loewner chains
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Kenyon, R., Schlenker, J.M.:Rhombic embeddings of planar quad-graphs
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Riva, V.,Cardy, J.: Holomorphic Parafermions in the Potts model and SLE
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Smirnov, S.: Towards conformal invariance of 2D lattice models
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Rajabpour, M.A., Cardy, J.: Discretely Holomorphic Parafermions in Lattice Z(N) Models
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Ikhlef, Y., Cardy, J.: Discretely Holomorphic Parafermions and Integrable Loop Models
2009
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