File:World borders popdens c.png

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Summary

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Description
Nederlands: Kaart van het bevolkte deel van de Wereld in de Tripelprojectie van Winkel met kleuren die qua intensiteit varieren met de bevolkingsdichtheid volgens de formule: 1 - ln(1 + PopDens)/10).
English: Map of the populated part of the World in Winkel tripel projection with colour intensity varying with population density according to the formula: 1 - ln(1 + PopDens)/10).
Date
Source world_borders.shp; "The world_borders.zip dataset is Shapefile of the world's international borders, derived by Schuyler Erle from public domain sources."
Author productie van de afbeelding uit het .shp-bestand: Koenb at Dutch Wikipedia

Licensing

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Public domain This work has been released into the public domain by its author, Koenb at Dutch Wikipedia. This applies worldwide.
In some countries this may not be legally possible; if so:
Koenb grants anyone the right to use this work for any purpose, without any conditions, unless such conditions are required by law.

Original upload log

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The original description page was here. All following user names refer to nl.wikipedia.
  • 2007-07-17 19:07 Koenb 2832×2000×8 (744972 bytes) {{Information |Description= |Source= |Date= |Author= |Permission= |other_versions= }} <!-- VERPLICHT: Vergeet niet een licentie te selecteren EN een auteur in te vullen! -->
  • 2006-12-10 10:10 Koenb 2792×1556×8 (599475 bytes) {{Information| |Description=Kaart van het bevolkte deel van de Wereld in de Tripelprojectie van Winkel met kleuren die qua intensiteit varieren met de bevolkingsdichtheid volgens de formule: 1 - ln(1 + PopDens)/10) |Source=world_borders.shp; "The world_bo

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Date/TimeThumbnailDimensionsUserComment
current14:30, 14 December 2007Thumbnail for version as of 14:30, 14 December 20072,832 × 2,000 (728 KB)BotMultichill (talk | contribs) {{BotMoveToCommons|nl.wikipedia}} {{Information |Description={{nl|Kaart van het bevolkte deel van de Wereld in de Tripelprojectie van Winkel met kleuren die qua intensiteit varieren met de bevolkingsdichtheid volgens de formule: 1 - ln(1 + PopDens)/10)}

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