Neuberg cubic
http://dbpedia.org/resource/Neuberg_cubic
In mathematics, in triangle geometry, Neuberg cubic is a special cubic plane curve in the plane of the reference triangle having several remarkable properties. It is a triangle cubic in that it is associated with the reference triangle. It is named after Joseph Jean Baptiste Neuberg (30 October 1840 – 22 March 1926), a Luxembourger mathematician, who first introduced the curve in a paper published in 1884. The curve appears as the first item, with identification number K001, in Bernard Gilbert's Catalogue of Triangle Cubics which is a compilation of extensive information about more than 1200 triangle cubics.
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De kubische kromme van Neuberg is de gepivoteerde isogonale kubische kromme met het snijpunt van de rechte van Euler en de oneindig verre rechte als pivot.De vergelijking in barycentrische coördinaten is
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Neuberg cubic
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Kubische kromme van Neuberg
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69415319
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1121079702
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In mathematics, in triangle geometry, Neuberg cubic is a special cubic plane curve in the plane of the reference triangle having several remarkable properties. It is a triangle cubic in that it is associated with the reference triangle. It is named after Joseph Jean Baptiste Neuberg (30 October 1840 – 22 March 1926), a Luxembourger mathematician, who first introduced the curve in a paper published in 1884. The curve appears as the first item, with identification number K001, in Bernard Gilbert's Catalogue of Triangle Cubics which is a compilation of extensive information about more than 1200 triangle cubics.
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De kubische kromme van Neuberg is de gepivoteerde isogonale kubische kromme met het snijpunt van de rechte van Euler en de oneindig verre rechte als pivot.De vergelijking in barycentrische coördinaten is
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8879
