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    Why Not To Teach Running Fixes
    From: John Karl
    Date: 2009 Dec 15, 12:18 -0600

    Lu & Gary,
    
    Yes, there are cases where the LOP accuracy is less than the accuracy
    of the estimated track.  But I said at the outset that I'm considering
    the opposite case, where the LOP accuracy is significantly greater
    than the track accuracy.  This occurs quite frequently with running
    fixes, such has in a one, or more, day's run with no new LOPs.
    
    In the first attached figure (labeled Uncertainties) regions of
    uncertainty are show in blue, the LOPs are drawn as lines, indicating
    that the uncertainty perpendicular to them is negligible.  When LOP1
    was acquired, the uncertainty surrounding EP1 was effectively
    collapsed to a line by LOP1.  After a run of some length, the dark
    blue line at EP1 expands equally in all directions as shown.  A MAJOR
    OBSERVATION is that the distance from DR1 to EP2 is always less than
    the distance from DR1 to RFIX.  (These distances are equal if the two
    LOPs are perpendicular.)
    
    That is, unless more is known about the shape of the uncertainty
    region surrounding DR1, EP2 is always a better estimate than is RFIX.
    Dropping a perpendicular from DR1 to LOP2 is a better estimate than
    the traditional running fix.
    
    The second figure (labeled Weird Uncertainties) shows an example where
    by some weird circumstance the DR uncertainty just happens to have
    grown, known to the navigator, more along the advanced LOP1 than
    perpendicular to it.  It's difficult to image a practical situation
    where this would happen.
    
    All this is simply said by noting that the Estimated Position concept
    fully honors the new LOP2 while retaining the information in the DR
    that is not contradicted by LOP2.
    
    And Lu, the two tracks in my previous figure need not be the same
    length.  They are just an example of two tracks that have the same
    perpendicular distance between LOP1 and its advance (speeds and even
    times can be unrelated).
    
    JK
    
    
    
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