File:Surface normal illustration.svg
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Summary
| Description |
العربية: الناظم على سطح منحني في نقطة ما هو نفسه الناظم على مستوي مماس عند تلك النقطة.
Bosanski: Normala na površinu u tački je isto što i normala na tangentnu ravan te površine u toj istoj tački.
Čeština: Normála k ploše v bodě je shodná s normálou k rovině tečné k dané ploše ve stejném bodě.
Deutsch: Die Oberflächennormale in einem Punkt entspricht der Normalen der Tangentenebene, welche die Oberfläche in diesem Punkt berührt.
English: A normal to a surface at a point is the same as a normal to the tangent plane to that surface at that point.
Esperanto: Surfaca normalo kaj tanĝanta ebeno.
Hrvatski: Normala na površinu.
Italiano: Una normale ad una superficie è una normale al piano tangente nel punto.
Nederlands: De normaalvector van een 3D-oppervlak in een punt is de normaalvector van het raakvlak door dat punt aan het oppervlak door dat punt.
Polski: Konstrukcja wektora normalnego do powierzchni.
Svenska: Ytnormalen i en punkt på en slät yta är normalvektorn på tangentplanet till ytan i punkten.
ไทย: ค่านอร์มอลสำหรับจุดบนพื้นผิวหาได้จากค่านอร์มอลของระนาบสัมผัสที่สัมผัสพื้นผิวตรงจุดนั้น. |
| Date | |
| Source | Own work based on: Surface normal illustration.png, redone using Matlab R2012a and optimized in Inkscape. |
| Author | Patrick87 |
| SVG development |
Licensing
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I, the copyright holder of this work, release this work into the public domain. This applies worldwide. In some countries this may not be legally possible; if so: I grant anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law. |
File history
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 23:24, 9 November 2012 | | 431 × 295 (53 KB) | Patrick87 | Fixed render error of MediaWiki software. |
| 23:07, 9 November 2012 |  | 431 × 295 (53 KB) | Patrick87 | {{Information |Description={{ar|الناظم على سطح منحني في نقطة ما هو نفسه الناظم على مستوي مماس عند تلك النقطة.}} {{bs|Normala na površinu u tački je isto što i normala na tangentnu ravan te... |
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