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Renner's Hemispheric Projection #228
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The base is You can try to replace with (See below for apian II) |
Not a Mollweide variant as the parallels are equally spaced. Looks like a variant of the Apian II aka Arago. |
Good call! I've updated my notebook. |
eh, eh, I did it as well ;-) |
For extra confusion... I noted that the graphic indicated Renner claimed copyright 1928. I started looking around to see if I could find what that publication might be. Didn't find it, but I did discover a monograph published in 1927 with a map that for an instant I thought was the same, then realized the two halves of the Northern Hemisphere were polyconics rather than pseudocylindrics. ![]() This is from "Primitive religion in the tropical forest", inserted between pages 24 and 25. |
yes @rschmunk I had tried to search for the patent too but no luck there...it's always archeology! |
I found a Library of Congress catalog listing 1928 copyrights, and the map section includes a "World climatic map" on "Renner's Homalographic Projection" published December that year in Seattle. It appears to be just that, a map. No book or article, just a map. Renner may have then used it in a book published in 1930, although I'm still trying to get more info about that. It would not surprise me if it was also used in other geography book(s) he (co)authored, including one published in 1936. |
There are lots of maps, including a chapter dedicated to projections in https://archive.org/details/globalgeography00renn/ but I didn't see that particular projection (I might have missed it it's a big book). |
I am reminded that the Apian II has been called the Equidistant Mollweide in at least one source, so @Fil's original guess wasn't entirely off-base. |
I went thru the whole book too and didn't find any plot of Renner's Hemispherical projection |
The 1928 map was published by the University of Washington when Renner studied or taught there, but I couldn't find anything in their library catalog for that or for something else supposedly published there in 1930. There's a book by White and Renner from 1936 that I thought might be a good possibility, but no. Most of the global maps there use the Denoyer projection. |
I added (modern) climate zones in my notebook (still missing graticule coordinates labels...) |
I have found a nice projection in Fig 24, pag 62-63 in
It is also present/defined in Fig. 2D of
Any suggestions where to find details/math for implementing it?
I put what I know in https://observablehq.com/@espinielli/renner-hemispheric-projection
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