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A Community Devoted to the Preservation and Practice of Celestial Navigation and Other Methods of Traditional Wayfinding
From: Dave Walden
Date: 2010 Jan 31, 14:22 -0800
In working through the lunar distance example in Arago, I had the same issue. I found several references which addressed my questions:
elements de navigation et de calcul nautique precededs de notions d'astronomie
j.-b. guilhaumon, 1891
http://books.google.com/books?id=5GJGAAAAYAAJ&dq=intitle%3Anavigation%20inauthor%3Aguilhaumon&lr=&as_drrb_is=q&as_minm_is=0&as_miny_is=&as_maxm_is=0&as_maxy_is=&as_brr=1&pg=PA1#v=onepage&q=&f=false
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termes nautiques
e. pornain, 1899
http://books.google.com/books?id=eIpIAAAAYAAJ&dq=intitle%3Atermes%20intitle%3Anautiques&lr=&as_drrb_is=q&as_minm_is=0&as_miny_is=&as_maxm_is=0&as_maxy_is=&as_brr=1&pg=PR3#v=onepage&q=&f=false
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Note, there is an apparent typographical error in the "calcul de l'heure de paris par une distance lunaire" example of Arago. the "formules." for both RA and Dec have the second term shown as sin squared. it seem is should be sin of twice the angle. (see for example Chauvenet)
Other useful references:
Chauvenet
Meeus
Moshier's aa-56 software
A treatise on practical astronomy, C.L. Doolittle, 1890
Geocentric parallax in right ascension and declination, A.D. Maxwell, Astronomicla Jour, no. 973, pg 13, 1932
A direct method of computing the corrections for refraction in right ascension and declination, W.W. Wheelock, astronomical society of the pacific, 1936 pg 169
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