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Modeling Guide for 3D Objects - Part 1: Basics (Rules for Validating GML Geometries in CityGML) (view source)
Revision as of 13:38, 7 November 2011
, 13:38, 7 November 2011→gml:LinearRing
Sind alle Punkte der Sequenz ko-planar, wird der Linear Ring planar genannt.
Sind alle Punkte der Sequenz ko-planar, wird der Linear Ring planar genannt.
<math>a^2</math>
<math>a^2</math>
<math>\int\limits_a^x f(\frac{\alpha}{2}\,)\,dx</math>
<math>\int\limits_a^x f(\frac{\alpha}{2}\,)\,dx</math>
<math>\int\limits_a^x f(\frac{\alpha}{2}\,)\,dx</math>
<math>\sqrt{x^2+2x+1}=|x+1| - \left(\left(\frac{2x^2}{x}\right)^2\right)^2</math>
<math>\sqrt{x^2+2x+1}=|x+1| - \left(\left(\frac{2x^2}{x}\right)^2\right)^2</math>