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Strictly speaking, the equivalent quadratic introduced by Thibos et al. [13] is a paraboloid described by W2. If a=b, the family of surfaces comprises circular paraboloids; if a and b have the same sign, it comprises elliptic paraboloids; and if a and b have opposite signs, it comprises hyperbolic paraboloids.
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Strictly speaking, the equivalent quadratic introduced by Thibos et al. [13] is a paraboloid described by W2. If a=b, the family of surfaces comprises circular paraboloids; if a and b have the same sign, it comprises elliptic paraboloids; and if a and b have opposite signs, it comprises hyperbolic paraboloids.
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