Guest guest Posted May 7, 2005 Report Share Posted May 7, 2005 >Since the conventional, approximate " ayanamsa method " of precession in >longitude does not take this into account, it contains *at all times* an >error in the positions varying from 0 to about 18 arcseconds. Actually, I am not sure about this, and would aprreciate a clarification. Juan Quote Link to comment Share on other sites More sharing options...
Guest guest Posted May 10, 2005 Report Share Posted May 10, 2005 > >Since the conventional, approximate " ayanamsa method " of precession in > >longitude does not take this into account, it contains *at all times* an > >error in the positions varying from 0 to about 18 arcseconds. > >Actually, I am not sure about this, and would aprreciate a clarification. Since there is no input, I will make an empirical test. To test if sidereal longitudes calculated in the usual way contain the nutation or not, I will compare one " standard " position with one calculated without the nutation for the same moment of time: Sun, 1-1-1976, 0h U.T.: Michelsen = 15 Sag, 16' 55 " Riyal = 15 Sag, 16' 57 " Swewin32 = 15 Sag 16' 56.3166 " The nutation at that time was: Swewin32 = 13.7633 " Riyal = 13.8 " I modify Riyal and compute the position removing the nutation: Sun = 15 Sag 16' 57 " Same result. This means that conventional method is effectively removing the nutation, and therefore correct. My statement was wrong and the paragraph from " sidereal right ascensions, 7 " quoted above must be removed. The rest of what I wrote is not affected by this. Juan Quote Link to comment Share on other sites More sharing options...
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