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Matches in DBpedia 2016-04 for { <http://wikidata.dbpedia.org/resource/Q866099> ?p ?o }

• Q866099 subject Q7464146.
• Q866099 subject Q8345383.
• Q866099 subject Q8413513.
• Q866099 subject Q8824657.
• Q866099 abstract "In geometry, the stereographic projection is a particular mapping (function) that projects a sphere onto a plane. The projection is defined on the entire sphere, except at one point: the projection point. Where it is defined, the mapping is smooth and bijective. It is conformal, meaning that it preserves angles. It is neither isometric nor area-preserving: that is, it preserves neither distances nor the areas of figures.Intuitively, then, the stereographic projection is a way of picturing the sphere as the plane, with some inevitable compromises. Because the sphere and the plane appear in many areas of mathematics and its applications, so does the stereographic projection; it finds use in diverse fields including complex analysis, cartography, geology, and photography. In practice, the projection is carried out by computer or by hand using a special kind of graph paper called a stereographic net, shortened to stereonet, or Wulff net.".
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• Q866099 wikiPageExternalLink ?lang=e.
• Q866099 wikiPageExternalLink StereographicProjection.html.
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• Q866099 wikiPageExternalLink StereoProAndInversion.shtml.
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• Q866099 wikiPageExternalLink www.miniplanet.net.
• Q866099 wikiPageExternalLink www.miniplanets.co.uk.
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