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<H2><A NAME="SECTION00344000000000000000">
1.4.4 Albers projection</A>
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<P>
The Albers projection (<B>-JB</B>) is an equal-area conical projection;
its conformal cousin is the Lambert conic projection (<B>-JL</B>).
Their usages are almost identical so we will only use the Albers here.
The general syntax is 
<BR>
<P>
<B>-JB</B><!-- MATH
 $lon_0/lat_0/lat_1/lat_2/width$
 -->
<IMG
 WIDTH="172" HEIGHT="31" ALIGN="MIDDLE" BORDER="0"
 SRC="img9.png"
 ALT="$lon_0/lat_0/lat_1/lat_2/width$"> 
<BR>
<P>
where (<IMG
 WIDTH="62" HEIGHT="29" ALIGN="MIDDLE" BORDER="0"
 SRC="img10.png"
 ALT="$lon_0, lat_0$">) is the map (projection) center and <IMG
 WIDTH="58" HEIGHT="29" ALIGN="MIDDLE" BORDER="0"
 SRC="img11.png"
 ALT="$lat_1, lat_2$">
are the two standard parallels where the cone intersects the Earth's surface.
We try the following command:

<P>
<PRE>
pscoast -R-130/-70/24/52 -JB-100/35/33/45/6i -B10g5:."Conic Projection": \
   -N1/thickest -N2/thinnest -A500 -Ggray -Wthinnest -P &gt; map.ps
</PRE>

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<ADDRESS>
Paul Wessel
2010-01-14
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