A Community Devoted to the Preservation and Practice of Celestial Navigation and Other Methods of Traditional Wayfinding
From: David C
Date: 2020 May 5, 21:25 -0700
Will you send the 1958 Bowditch formula for co-alt, co-dec, and hour angle, because it should provide a clue to a co-alt, co-lat, hour angle formula you were looking for?
I have typed the following because from experience pasting into the navlist editor does funny things to the format. I hope that I have typed it correctly.
d h t sinz = sin t cos d sec h Bowditch 1958 p 567
d h l cos z = (sin(d) - sin (l)xsin(Hc))/(cos(l)xcos(Hc))) Bowditch 1995 p 341
also hav z = (sin(s-L)sin(s-h)sec h sec l Bowditch 1958 p567
where s= 1/2(h+l+p) and p = (90 ~ dec)
also hav z = hav (l+-d) +hav h cos l cos d Norie 1970 p XIIV
d t l cot z =tan d cos l/sin t - sin l sin t Bowditch 1958 p569 and 1995 p341
also cot z sec lat = tan d cosec t - cot t tan lat Norie's ABC tables
C = B +- A
yet another version tan(z) =(sint /cos l)/(tan d - tan l * cos t) http://fer3.com/arc/m2.aspx/Altitudeless-Azimuth-formula-TonyOz-nov-2019-g46143
even more tan(z) = sint /(cos l tan d - sin l cos t) http://fer3.com/arc/m2.aspx/Altitudeless-Azimuth-formula-Howard-nov-2019-g46147
The index for Bowditch 1943 is, strangely, at the front of the book so I nearly missed it. This volume gives the haversine d l h formula and the sin t d h formula.
Note that none of the formulas come from the AMN, which is the original point I was making.