What is the difference between the Geographic coordinate, transformed coordinate(projected) ,cartesian coordinate, and screen coordinate? Is there a live example?
And what is the association between them? For example, on geographic coordinate will have one or more transformed coordinate?
The following is a .prj file from this post:
PROJCS["Lambert Azimuthal Equal-Area",
GEOGCS["GCS_WGS_1984",
DATUM["D_WGS_1984", SPHEROID["WGS_1984", 6378137, 298.257223563]],
PRIMEM["Greenwich", 0],
UNIT["Degree", 0.017453292519943295]],
PROJECTION["Lambert_Azimuthal_Equal_Area"],
PARAMETER["false_easting", 0],
PARAMETER["false_northing", 0],
PARAMETER["latitude_of_origin", 0],
PARAMETER["central_meridian", 20],
PARAMETER["xy_plane_rotation", 0],
UNIT["Meter", 1]]
Then what confused me is that Lambert Azimuthal Equal-Area is the name of the projection coordinate system, and it specified the geographic coordinate system here(GCS_WGS_1984),why? Does it mean that this projection is only fit for the GCS_WGS_1984 geographic coordinate? As far as I understand, the projection have nothing to do with the geographics coordinate.
For example,given a geographics coordinate system GCS_WGS_1984.
Now I can use different type of projection(like UTM, and Lambert Azimuthal Equal-Area in the post) to transfrom the geographics coordinate to projected coordinate. So the projection is not bounded with the geographics coordinate system. Isn't it?
GCSrecord. (TheDATUMsubrecord is actually just a part of what we understand to be a geographic datum. The other subrecords,PRIMEMandUNIT, stipulate an origin and a unit of measurement, respectively.) The other records in the .prj file describe the projection from that datum into a projected coordinate system. Collectively they indicate exactly how any point on earth receives (x,y) coordinates. – whuber May 14 '13 at 01:39PROJCSeach words one by one. And it seems that I take thePROJCSthe same as theprojection. It seems that theprojcs(projection coordindate system)=gcs+projection(something like the Formulae to make the transformation)? – giser May 14 '13 at 01:57