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� <br /> �i <br /> ✓3:� Fc?r x tom, ." �f -r i <br /> '14 <br /> "Conventional " "Oblique " <br /> Figure 6- 1 : Example of the Mercator Projection in two different cases: the projection on the right shows <br /> the conventional case, whereas the projection on the right shows the oblique case. <br /> The matrices below provide a brief overview of common projections and their properties <br /> and intended uses . <br /> Figure 6-2: Summary of Projection Properties <br /> ue <br /> Projection Type Conformal a ea Equidistant direction <br /> Perspective <br /> Globe Sphere Yes Yes Yes Yes <br /> Mercator Cylindrical Yes Partly <br /> Transverse Mercator Cylindrical Yes <br /> Oblique Mercator Cylindrical Yes <br /> y Space Oblique Mercator Cylindrical Yes <br /> Miller Cylindrical Cylindrical <br /> Pseudo- <br /> (Robinson <br /> cylindrical <br /> .Sinusoidal Equal Pseudo- Yes Partly <br /> ,Area cylindrical <br /> Orthographic Azimuthal Partly Yes <br /> " Stereographic Azimuthal Yes Partly Yes <br /> Gnomonic Azimuthal Partly Yes <br /> Azimuthal Equalidistant Azimuthal I Partly Partly <br />^ Lambert Azimuthal Equal Azimuthal Yes Partly <br /> Area <br /> Albers Equal Area Conic Conic Yes <br /> Lambert Conformal Conic Conic Yes Partly <br /> El <br /> .Equidistant Conic Conic Partly <br /> Polyonic Conic Partly <br /> Biplolar Oblique Conic Conic Yes <br /> Conformal <br /> y 6-6 <br /> GIS Needs Assessment and Implementation Plan Chapter 6 - Data Standards and Transfer <br />