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Notebook[{
Cell[CellGroupData[{
Cell[" Analytical Cartography", "Title",
TextJustification->0],
Cell[TextData[{
"Using elementary vector calculus and linear algebra, the authors obtain \
formulas for the Mercator and Lambert projections. The inherent distortion \
of these projections is then investigated graphically using ",
StyleBox["Mathematica",
FontSlant->"Italic"],
"."
}], "Subsubtitle"],
Cell["\<\
by Clayton T. Hester and Thomas L. Miller\
\>", "Author",
TextJustification->0],
Cell[TextData[{
"A map-projection is a representation of positions on the Earth onto a flat \
surface. Since there is inevitably some distortion, a variety of projection \
schemes have been developed for particular applications. Historically though, \
the most important application of cartography has been the construction of \
navigational charts, and for this purpose, perhaps the most crucial \
information a map conveys regards direction. Conformal maps are those that \
preserve angles,",
StyleBox[" ie",
FontSlant->"Italic"],
", relative directions at every point, and for this reason, these are most \
appropriatefor navigation and are the most familiar in appearance. Because \
conformality is a local property, it may be translated into a condition on \
the derivative of a transformation, and this is the basis of our \
constructions. This derivation is a nice application of elementary linear \
algebra, differential equations and vector calculus, but it really comes \
alive when it is applied graphically. We will compare different mapping \
schemes and study their inherent distortion by plotting various regions of \
the United States. We will also rotate regions on the globe to study the \
distortion inherent in various projections. In particular, we will ``Mess \
with Texas'': how far north must Texas be rotated so that its projection is \
the same size as that of Alaska? \n\n",
StyleBox["Two common conformal projections are based on projections of \
points on a spherical globe onto cylinders or cones that are then unfurled to \
obtain a flat map.",
FontFamily->"Times New Roman",
FontVariations->{"CompatibilityType"->0}],
StyleBox[" ",
FontFamily->"Times New Roman",
FontWeight->"Bold"],
StyleBox["These, the Mercator and Lambert projections respectively, are \
the focus of this note.",
FontFamily->"Times New Roman",
FontVariations->{"CompatibilityType"->0}],
" The figure below shows the 48 contiguous states on the globe (blue) and \
their Mercator projection. (Along with other graphs of the United States, \
this is based on state boundary coordinates obtained from the US Geological \
Survey, ",
StyleBox["[5]", "Reference"],
")"
}], "Text",
TextJustification->0],
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