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- W2078833882 abstract "Introduction Luneburg 14 concluded that the metric of the space of binocular perception may be formulated in terms of negative Riemannian curvature, the curvature being constant. That is to say, he maintained the position that binocular space is hyperbolic in the sense of the geometry of Bolyai and Lobachevsky. Luneburg developed his equations principally upon the basis of the Blumenfeld 3 alleys. Blumenfeld discovered that in addition to the well-known phenomenally parallel alleys studied by Hillebrand 10 and Poppelreuter 16 there is another alley, called by Blumenfeld the equidistance alley. The latter alley consists in this fact: If two rows of point-like lights are set up in a darkroom so as to appear straight, and parallel to each other, the various pairs of lights do not appear to be the same transverse distance apart throughout the alley's extent. If binocular space were Euclidean, the parallel and equidistance alleys would coincide" @default.
- W2078833882 created "2016-06-24" @default.
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- W2078833882 date "1956-08-01" @default.
- W2078833882 modified "2023-09-27" @default.
- W2078833882 title "Luneburg Theory of Visual Geodesics in Binocular Space Perception" @default.
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- W2078833882 doi "https://doi.org/10.1001/archopht.1956.00930040296013" @default.
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