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Pseudo refers to the fact that for negative scalar curvature Λ<0, the metric is pseudo-Riemannian with signature (2,4), whereas for Λ>0 it is positive definite.
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The factor of 2/t in is purely conventional.
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2.
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2.
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42
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85080346666
-
-
±.
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±.
-
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43
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85080364921
-
-
They are related to the coordinates used in Ref. 11 as χ=-ζ/2, φ=ζ̃, and our σ corresponds to 4σ+2χφ there.
-
They are related to the coordinates used in Ref. 11 as χ=-ζ/2, φ=ζ̃, and our σ corresponds to 4σ+2χφ there.
-
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44
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85080348360
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U0 for reasons explained in Ref. 19.
-
U0 for reasons explained in Ref. 19.
-
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46
-
-
85080429642
-
-
To simplify the notations, we will omit the index [0] for the twistor lines in this patch.
-
To simplify the notations, we will omit the index [0] for the twistor lines in this patch.
-
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47
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85080327392
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ε{lunate}AB)
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ε{lunate}AB)ψ=0, which implies [Δ-R/(2(n+2))]ψ=0 (Ref. 20).
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85080369985
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̃]. Although the anomalous dimension terms are not integrals of a holomorphic function, they are annihilated by the conformal Laplacian.
-
̃]. Although the anomalous dimension terms are not integrals of a holomorphic function, they are annihilated by the conformal Laplacian.
-
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53
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85080423991
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μ) of Z.
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μ) of Z.
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54
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85080393496
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The inclusion of multicoverings turns Ψ into a dilogarithm sum (Ref. 23).
-
The inclusion of multicoverings turns Ψ into a dilogarithm sum (Ref. 23).
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55
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|