Vertaling en analyse van woorden door kunstmatige intelligentie ChatGPT
Op deze pagina kunt u een gedetailleerde analyse krijgen van een woord of zin, geproduceerd met behulp van de beste kunstmatige intelligentietechnologie tot nu toe:
- hoe het woord wordt gebruikt
- gebruiksfrequentie
- het wordt vaker gebruikt in mondelinge of schriftelijke toespraken
- opties voor woordvertaling
- Gebruiksvoorbeelden (meerdere zinnen met vertaling)
- etymologie
gnomonic projection - vertaling naar russisch
![The gnomonic projection with [[Tissot's indicatrix]] of deformation](https://commons.wikimedia.org/wiki/Special:FilePath/Gnomonic with Tissot's Indicatrices of Distortion.svg?width=200 "The gnomonic projection with [[Tissot's indicatrix]] of deformation")
общая лексика
гномоническая проекция
![''Geography'']] and using his second map projection](https://commons.wikimedia.org/wiki/Special:FilePath/Claudius Ptolemy- The World.jpg?width=200 "''Geography'']] and using his second map projection")
![Tissot's Indicatrices on the [[Mercator projection]]](https://commons.wikimedia.org/wiki/Special:FilePath/Tissot mercator.png?width=200 "Tissot's Indicatrices on the [[Mercator projection]]")
![A [[two-point equidistant projection]] of Eurasia](https://commons.wikimedia.org/wiki/Special:FilePath/Two-point equidistant projection SW.jpg?width=200 "A [[two-point equidistant projection]] of Eurasia")
![An [[Albers projection]] shows areas accurately, but distorts shapes.](https://commons.wikimedia.org/wiki/Special:FilePath/USGS map Albers conic tall.gif?width=200 "An [[Albers projection]] shows areas accurately, but distorts shapes.")
![The [[Gnomonic projection]] is thought to be the oldest map projection, developed by [[Thales]] in the 6th century BC](https://commons.wikimedia.org/wiki/Special:FilePath/Usgs map gnomic.PNG?width=200 "The [[Gnomonic projection]] is thought to be the oldest map projection, developed by [[Thales]] in the 6th century BC")
![The Mercator projection shows [[rhumbs]] as straight lines. A rhumb is a course of constant bearing. Bearing is the compass direction of movement.](https://commons.wikimedia.org/wiki/Special:FilePath/Usgs map mercator.svg?width=200 "The Mercator projection shows [[rhumbs]] as straight lines. A rhumb is a course of constant bearing. Bearing is the compass direction of movement.")
![A [[Miller cylindrical projection]] maps the globe onto a cylinder.](https://commons.wikimedia.org/wiki/Special:FilePath/Usgs map miller cylindrical.PNG?width=200 "A [[Miller cylindrical projection]] maps the globe onto a cylinder.")
![Winkel tripel]].](https://commons.wikimedia.org/wiki/Special:FilePath/Usgs map robinson.PNG?width=200 "Winkel tripel]].")
![interrupting]]" the map.](https://commons.wikimedia.org/wiki/Special:FilePath/Usgs map sinousidal equal area.PNG?width=200 "interrupting]]\" the map.")
![A [[stereographic projection]] is conformal and perspective but not equal area or equidistant.](https://commons.wikimedia.org/wiki/Special:FilePath/Usgs map stereographic.PNG?width=200 "A [[stereographic projection]] is conformal and perspective but not equal area or equidistant.")
![This [[transverse Mercator projection]] is mathematically the same as a standard Mercator, but oriented around a different axis.](https://commons.wikimedia.org/wiki/Special:FilePath/Usgs map traverse mercator.PNG?width=200 "This [[transverse Mercator projection]] is mathematically the same as a standard Mercator, but oriented around a different axis.")
общая лексика
эталонная линия
Definitie
Wikipedia
A gnomonic map projection is a map projection which displays all great circles as straight lines, resulting in any straight line segment on a gnomonic map showing a geodesic, the shortest route between the segment's two endpoints. This is achieved by casting surface points of the sphere onto a tangent plane, each landing where a ray from the center of the sphere passes through the point on the surface and then on to the plane. No distortion occurs at the tangent point, but distortion increases rapidly away from it. Less than half of the sphere can be projected onto a finite map. Consequently, a rectilinear photographic lens, which is based on the gnomonic principle, cannot image more than 180 degrees.
