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    Re: Eprf Vs, Trf
    From: Jeremy C
    Date: 2009 Dec 17, 17:17 EST
    I will try this technique at sea next spring using both terrestrial and celestial LOP's with small crossing angles to check its practical use.
     
    As far as tradition, we are taught to not rely on any LOP's with such small angles.  This technique may be of great use for running sunline fixes.
     
    Jeremy
     
    PS, part of your problem, IMHO is your presentation.  You are very aggressive using statements like "My question -- why would a navigator intentionally ignore useful position information??"  This isn't the way to win friends and influence people.
     
    In a message dated 12/17/2009 4:25:33 P.M. Eastern Standard Time, jhkarl@att.net writes:
    After two threads and 57 posts, including unrelated topics thrown in, 
    here's a new thread narrowly dedicated (I hope) to the proposition 
    that the estimated-position running fix (EPRF) is superior to the 
    traditional running fix (TRF).  I'll try again:

    First definitions:  We all know the TRF method of advancing (or 
    retarding) a LOP.  And most know the estimated position concept:  
    When, at a position whose uncertainty is relatively large, a new LOP 
    is acquired whose uncertainty is significantly less, drop a 
    perpendicular line to the new LOP from the current uncertain 
    position.  These two concepts are applied to the running fix problem 
    in the figure below (called Two Methods).  The result of the TRF is at 
    RFIX; the result of  the EPRF is at EP2.

    (1) The starting point EP1 was determined by using LOP1 plus the 
    navigator's best guess about his position along LOP1.  The navigator 
    ALWAYS knows something, no matter how little, about his position and 
    thus places EP1 at his best estimate along LOP1.  This point is a 
    major difference between the TRF and the EPRF.  The TRF pretends that 
    the navigator knows nothing about his location along LOP1.  This 
    notion is entirely false in practice.

    (2) The location DR1 is the result of the navigator's estimate of his 
    track from EP1 to DR1.  In our discussion it's irrelevant how complete 
    a job the navigator did in determining this track.  Forget currents, 
    drift, bird sightings, etc., or the definition of DR versus EP in our 
    discussion.  The point is that the DR1 location and LOP1 is the only 
    positional information we have immediately before LOP2 is acquired.  
    So the running fix problem has three pieces of info, LOP1, DR1, and 
    LOP2 as the "givens".  No need to debate where they came from (e.g., 
    any kind of LOPs will do), or anything else about these "givens".

    (3) The TRF and the EPRF employ completely different assumptions in 
    using these three pieces of info.  As can been seen in the figure, the 
    TRF uses only the perpendicular component (red line) of the estimated 
    track, and completely ignores the parallel component (green line), in 
    determining RFIX.  This is consistent with the assumption that the 
    navigator knows absolutely nothing about the location of EP1 along 
    LOP1.  Again, this assumption is always false in practice.

    (4) The EPRF assumes the information in LOP1 has been completely 
    exhausted in the determination EP1 and  DR1, so that we're left with 
    only DR1 and LOP2 for fixing our location.  Therefore dropping the 
    perpendicular to EP2 from DR1 completely honors LOP2 while retaining 
    the current directional information in DR1 that is parallel to LOP2.  
    In short, the EPRF honors all the new info acquired without 
    contradicting or ignoring currently relevant information -- exactly 
    what should be done in any estimation problem.

    (5) The resulting characteristics of the two methods are quite 
    different.  As can be seen in the figure with narrow LOP crossing 
    angles, the TRF can give results absurdly far from our DR position.  
    But any new LOP should increase the accuracy of DR1's location, not 
    decrease it.  Even a new LOP parallel to LOP1 should improve our DR 
    estimate.  And in contrast, as you can see, the EPRF does give 
    perfectly reasonable and logical results for narrow crossing LOPs -- 
    even for parallel LOPs.

    (6) Note that as the orientation of LOP2 rotates from a narrow 
    crossing angle to being perpendicular to LOP1, RFIX and EP2 uniformly 
    come together, and are identical when the two LOPs are perpendicular.

    In summary, the EPRF uses the position estimation along LOP1 as much 
    as possible, while the TRF completely ignores it.  My question -- why 
    would a navigator intentionally ignore useful position information??

    JK

     
       

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