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  2. Vanishing point - Wikipedia

    en.wikipedia.org/wiki/Vanishing_point

    The vanishing point may also be referred to as the "direction point", as lines having the same directional vector, say D, will have the same vanishing point. Mathematically, let q ≡ ( x , y , f ) be a point lying on the image plane, where f is the focal length (of the camera associated with the image), and let v q ≡ ( ⁠ x / h ⁠ , ⁠ y ...

  3. Perspective (graphical) - Wikipedia

    en.wikipedia.org/wiki/Perspective_(graphical)

    How linear or point-projection prospective works: Rays of light travel from the object (cube), through the picture plane, and to the viewer's eye (O). Vanishing points emitting straightly lines coincident with the edges the cube drawn on the picture plane are located at the left and right of the plane.

  4. Reverse perspective - Wikipedia

    en.wikipedia.org/wiki/Reverse_perspective

    Reverse perspective, also called inverse perspective, [1] inverted perspective, [2] divergent perspective, [3] [4] or Byzantine perspective, [5] is a form of perspective drawing where the objects depicted in a scene are placed between the projective point and the viewing plane.

  5. Line art - Wikipedia

    en.wikipedia.org/wiki/Line_art

    Before the development of photography and of halftones, line art was the standard format for illustrations to be used in print publications, using black ink on white paper. Using either stippling or hatching , shades of gray could also be simulated.

  6. File:Vol 3 The Vanishing Point Cover design provisional.pdf

    en.wikipedia.org/wiki/File:Vol_3_The_Vanishing...

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  7. Picture plane - Wikipedia

    en.wikipedia.org/wiki/Picture_plane

    The horizon frequently features vanishing points of lines appearing parallel in the foreground. The technique for creating a basic two-point perspective drawing, including the sight rays, the picture plane, the left and right vanishing point construction lines, the horizon line, and the ground line

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  9. Picard–Lefschetz theory - Wikipedia

    en.wikipedia.org/wiki/Picard–Lefschetz_theory

    The Picard–Lefschetz formula describes the monodromy at a critical point. Suppose that f is a holomorphic map from an (k+1)-dimensional projective complex manifold to the projective line P 1. Also suppose that all critical points are non-degenerate and lie in different fibers, and have images x 1,...,x n in P 1. Pick any other point x in P 1.