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<title>PROJ/docs/source/operations/projections/merc.rst, branch 7.2.1</title>
<subtitle>Forked from https://github.com/OSGeo/PROJ</subtitle>
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<entry>
<title>merc.rst: change "origins from 15th cent" to 16th cent.</title>
<updated>2020-10-23T12:20:17+00:00</updated>
<author>
<name>Charles Karney</name>
<email>charles.karney@sri.com</email>
</author>
<published>2020-10-23T12:20:17+00:00</published>
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<entry>
<title>merc.rst: revert to ln instead of log.</title>
<updated>2020-10-22T17:53:45+00:00</updated>
<author>
<name>Charles Karney</name>
<email>charles.karney@sri.com</email>
</author>
<published>2020-10-22T17:53:45+00:00</published>
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Also define merc (resp. tmerc) as the conformal projection in which the
equator (resp. a chosen meridan} projects to a straight line at constant
scale.
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Also define merc (resp. tmerc) as the conformal projection in which the
equator (resp. a chosen meridan} projects to a straight line at constant
scale.
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</entry>
<entry>
<title>Flesh out the documentation for Mercator</title>
<updated>2020-10-22T15:01:29+00:00</updated>
<author>
<name>Charles Karney</name>
<email>charles.karney@sri.com</email>
</author>
<published>2020-10-22T15:01:29+00:00</published>
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This addresses item 1 in issue #2387

Things to note:

* I made "editorial" changes to the text.  The virtues and vices of
  Mercator are a hot topic.  So check these out.  (I judged that the
  text I replaced to be pretty misleading.)

* I include the radius of the sphere/ellipsoid in the formulas (and I
  did this also for my mods for tmerc documentation).  Surely this is
  better than leaving the reader to figure out how this is introduced.

* I include the "old-style" (ca 18th century) formulas and the newer
  ones in terms of hyperbolic functions.  The former may be the familiar
  ones, but the latter are better for computation (more succinct, more
  accurate, faster, preserve parity).

* For the inverse ellipsoidal transformation, I just say that the
  formula for psi is inverted iteratively.  This is probably sufficient,
  but it could be expanded later.
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<pre>
This addresses item 1 in issue #2387

Things to note:

* I made "editorial" changes to the text.  The virtues and vices of
  Mercator are a hot topic.  So check these out.  (I judged that the
  text I replaced to be pretty misleading.)

* I include the radius of the sphere/ellipsoid in the formulas (and I
  did this also for my mods for tmerc documentation).  Surely this is
  better than leaving the reader to figure out how this is introduced.

* I include the "old-style" (ca 18th century) formulas and the newer
  ones in terms of hyperbolic functions.  The former may be the familiar
  ones, but the latter are better for computation (more succinct, more
  accurate, faster, preserve parity).

* For the inverse ellipsoidal transformation, I just say that the
  formula for psi is inverted iteratively.  This is probably sufficient,
  but it could be expanded later.
</pre>
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</content>
</entry>
<entry>
<title>Doc: use 'ellipsoidal' to refer to the ellipsoidal formulation (to be opposed to the spherical one)</title>
<updated>2020-03-11T08:22:32+00:00</updated>
<author>
<name>Even Rouault</name>
<email>even.rouault@spatialys.com</email>
</author>
<published>2020-03-10T17:09:53+00:00</published>
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Instead of 'elliptical'.
Was suggested by @cffk in https://github.com/OSGeo/PROJ/pull/2030#issuecomment-596132341

An elliptical projection is a projection whose global shape fits inside an
ellipsoid, like Mollweide. At least according to
https://www.merriam-webster.com/dictionary/elliptical%20projection
and
https://en.wikipedia.org/wiki/Mollweide_projection
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<pre>
Instead of 'elliptical'.
Was suggested by @cffk in https://github.com/OSGeo/PROJ/pull/2030#issuecomment-596132341

An elliptical projection is a projection whose global shape fits inside an
ellipsoid, like Mollweide. At least according to
https://www.merriam-webster.com/dictionary/elliptical%20projection
and
https://en.wikipedia.org/wiki/Mollweide_projection
</pre>
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</entry>
<entry>
<title>Ensure correct axis ratio for images in documentation; move proj-string from image to caption</title>
<updated>2018-08-27T21:47:03+00:00</updated>
<author>
<name>Juernjakob Dugge</name>
<email>juernjakob@gmail.com</email>
</author>
<published>2018-08-23T21:14:06+00:00</published>
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<entry>
<title>Doc: add page for geoc conversion (fixes #1092)</title>
<updated>2018-08-20T11:30:42+00:00</updated>
<author>
<name>Even Rouault</name>
<email>even.rouault@spatialys.com</email>
</author>
<published>2018-08-19T15:08:03+00:00</published>
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</entry>
<entry>
<title>rewrite references using BibTeX and sphinxcontrib-bibtex</title>
<updated>2018-06-10T05:02:28+00:00</updated>
<author>
<name>Mike Toews</name>
<email>mwtoews@gmail.com</email>
</author>
<published>2018-06-10T04:08:32+00:00</published>
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<entry>
<title>Revert "Set projection plot scale to 100% for better PDF output"</title>
<updated>2018-05-14T20:14:01+00:00</updated>
<author>
<name>Kristian Evers</name>
<email>kristianevers@gmail.com</email>
</author>
<published>2018-05-14T20:14:01+00:00</published>
<link rel='alternate' type='text/html' href='https://git.otimperi.dev/PROJ/commit/?id=6284d19e1d2efdc60fd3752187c275e345ab423b'/>
<id>6284d19e1d2efdc60fd3752187c275e345ab423b</id>
<content type='text'>
This had unexpected side-effects when building the HTML docs on Travis
compared to locally. The correct solution would be to set different
scaling depending on the output.

This reverts commit 325477ed0fac2c9233c2f6a2b7bb4125e04df24c.
</content>
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<pre>
This had unexpected side-effects when building the HTML docs on Travis
compared to locally. The correct solution would be to set different
scaling depending on the output.

This reverts commit 325477ed0fac2c9233c2f6a2b7bb4125e04df24c.
</pre>
</div>
</content>
</entry>
<entry>
<title>Set projection plot scale to 100% for better PDF output</title>
<updated>2018-05-14T18:57:00+00:00</updated>
<author>
<name>Kristian Evers</name>
<email>kristianevers@gmail.com</email>
</author>
<published>2018-05-14T18:57:00+00:00</published>
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<entry>
<title>Fix syntax in RST tables</title>
<updated>2018-05-01T20:24:46+00:00</updated>
<author>
<name>mwtoews</name>
<email>mwtoews@gmail.com</email>
</author>
<published>2018-05-01T20:21:45+00:00</published>
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