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Types of surfaces. Options are:
•Plane
•Conicoid (sphere, ellipse, hyperbola, parabola, etc)
•Standard Asphere (Conicoid plus even order radial polynomial terms)
•General Asphere (Conicoid plus even and odd order radial polynomial terms)
•Cylinder (Aligned along the Z-axis)
•Conic Foci (Ellipsoid/Hyperboloid defined by two foci and a surface point)
•Tabulated Cylinder (straight line extruded curve)
•Spline Surface (collection of parametric (u,v) polynomial spline patches
•Ruled Surface (two connected curves)
•Surface of Revolution (curve revolved around an axis)
•NURB Surface (Non-Uniform Rational B-Spline surface in U,V parameters)
•Trimmed Parametric (parametric surface with trimming curves)
•Toroidal Asphere (Toroid, potato chip, etc. with non-symmetric aspheric terms)
•XYToroidal Asphere (X or Y toroid with even/odd aspheric terms)
•Polynomial Asphere (Conic with X and Y polynomial aspheric terms)
•Polynomial Surface (Polynomial function in terms of X, Y and Z)
•Zernike Surface (Surface defined by Zernike polynomials)
•Bicubic Mesh Surface (Sample points define smoothly connected patches)
•Coil Surface (Spiral Surface)
•QCon Surface (Conic surface deformed by Forbes Qcon polynomials)
•QBfs Surface (Conic surface deformed by Forbes Qbfs polynomials)
•Lens Module (Spherical Surface)
•Lens Module (Perfect lens with finite FL and nonzero magnification)
•Lens Module (Perfect lens with finite FL and infinite conjugate)
•Lens Module (Perfect afocal lens)
•Surface Module (Perfect focus surface)
•Super-Gaussians Superposition Surface
•Faceted Surface
•Implicit Script Surface (Surface defined by a script)
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