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    Re: Real accuracy of the method of lunar distances
    From: George Huxtable
    Date: 2004 Jan 15, 17:18 +0000

    I will just pick out a couple of points from Jared's recent mailing, which
    are those where I think I understand what he is saying.
    
    He said-
    
    >And what accuracy does this affect? Frankly, I can't understand why you
    >say this affects >ACCURACY but not ERROR, to my way of thinking ERRORS
    >cause lack of ACCURACY.
    
    Look, Jared, say you wanted to take your own temperature, with a glass
    thermometer. You could use an ordinary household thermometer, with a scale
    that covered say a hundred degrees centigrade. Or you could use a special
    clinical thermometer intended just for that purpose, which has a
    vastly-expanded scale covering just the few degrees variation that a live
    human body can possibly show. Even if both thermometers were devoid of any
    errors, there's a big difference between the accuracies with which you can
    measure your blood temperature. One is simply much more sensitive than the
    other.
    
    and -
    
    >There are folks who use lasers to bounce off the retroreflectors kindly
    >left by the US >Apollo program, and ham radio operators who use microwave
    >transmissions and then measure >signal echo returns, so yes, the
    >individual observer can measure actual lunar distance >pretty accurately
    >if they own the instruments.
    
    NO, Jared! You are confusing two quite different meanings of the term lunar
    distance. What you are describing is the measurement of the distance
    between the Earth and the Moon, which might well be called the "lunar
    distance" in some contexts, but not in celestial navigation.
    
    In celestial navigation the term "lunar distance" (which may not be ideal
    wording, but it's become accepted) isn't used for a distance at all, but
    for an angle: the angle measured obliquely in the sky between the direction
    of the Moon and the direction of some other body, by an observer on Earth.
    
    If Jared has been misunderstanding this meaning of the term "lunar
    distance" in this way,  no wonder he has got confused about the whole
    business!
    
    and-
    
    >Am I right to understand this as:
    >360 degrees times 60 minutes (per degree) equals 21,600 arc minutes in one
    >rotation of the earth.
    
    Yes; that 21,600 also corresponds to the circumference of the Earth in
    nautical miles.
    
    > Equals:
    >        21,600 arc minutes in 24 hours. Equals:
    >                900 arc minutes per hour. Equals:
    >                        15 arc minutes per minute of earth's rotation,
    >i.e. GMT. Equals:
    >                                1 arc minute equals 4 seconds of GMT.
    
    OK so far-
    
    > Equals:
    >                                        .05 arc-minutes of time would be a
    >two second
    
    No, .5 minutes of arc corresponds to 2 seconds of time, and .05 seconds of
    arc corresponds to 0.2 seconds of time.
    
    George.
    
    ================================================================
    contact George Huxtable by email at george@huxtable.u-net.com, by phone at
    01865 820222 (from outside UK, +44 1865 820222), or by mail at 1 Sandy
    Lane, Southmoor, Abingdon, Oxon OX13 5HX, UK.
    ================================================================
    
    
    

       
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