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ASTROMETRIC UPDATE:
OCCULTATION BY (6905) MIYAZAKI - 2012 Dec 22

[Detailed Finder Charts]


Updated:   2012 JUL 10, 06:28 UT

Event Rank : 10

(The event Rank is a measure of the likelihood of observing an event, and is equal to the probability of at least one successful observation by a team of two observers spaced 1/8 path width just inside opposite sides of the predicted path. An event rank of 100 indicates that the prediction is expected to be very accurate).


THE UPDATED PATH

Note: The duration given in the line below is the interval during which the occultation shadow sweeps across the Earth - please see the minute markers on the map to determine the approximate time for your location.

Miyazaki Update Map


On 2012 Dec 22 UT, the 14 km diameter asteroid (6905) Miyazaki will occult a 9.5 mag star in the constellation Leo Minor for observers along a very narrow path across western Queensland and western New South Wales.

In the case of an occultation, the combined light of the asteroid and the star will drop by 6.9 mag to 16.4 mag (the magnitude of the asteroid) for at most 1.9 seconds.

This update is based on UNSO/Flagstaff astrometry for the asteroid kindly provided by Alice Monet, historical astrometry from the MPC files (via AstDys), and the following catalogs for the star position: UCAC.

Additional details of this and other events are available at Steve Preston's website at http://www.asteroidoccultation.com/

EVENT DETAILS SUMMARY : Data for the target star : Data for the minor planet : The Occultation Path :
                   Centre              Star  Star   Sun      Path Limits           Error Limits
  E. Longitude   Latitude      U.T.    Alt    Az   Alt    Limit 1    Limit 2    Limit 3    Limit 4
      o  '  "     o  '  "    h  m  s     o     o     o    o  '  "    o  '  "    o  '  "    o  '  "
                                                        Longitude  Longitude  Longitude  Longitude
    144 29 12   -44  0  0   18 39 45    16   357     0  144 34 31  144 23 53  145 45 15  143 13  5
    144 20 55   -43  0  0   18 39 50    17   357    -1  144 26  9  144 15 42  145 35 45  143  6  3
    144 12 41   -42  0  0   18 39 54    18   357    -2  144 17 50  144  7 32  145 26 20  142 58 58
    144  4 28   -41  0  0   18 39 59    19   357    -2  144  9 32  143 59 24  145 17  1  142 51 52
    143 56 16   -40  0  0   18 40  4    20   357    -3  144  1 16  143 51 17  145  7 46  142 44 44

    143 48  5   -39  0  0   18 40  9    21   357    -4  143 53  1  143 43 10  144 58 34  142 37 33
    143 39 54   -38  0  0   18 40 15    22   357    -4  143 44 46  143 35  3  144 49 26  142 30 19
    143 31 43   -37  0  0   18 40 21    23   357    -5  143 36 30  143 26 55  144 40 20  142 23  2
    143 23 31   -36  0  0   18 40 27    24   357    -6  143 28 15  143 18 47  144 31 16  142 15 42
    143 15 18   -35  0  0   18 40 33    25   357    -6  143 19 59  143 10 38  144 22 14  142  8 18

    143  7  5   -34  0  0   18 40 40    26   357    -7  143 11 42  143  2 27  144 13 14  142  0 51
    142 58 49   -33  0  0   18 40 46    27   357    -7  143  3 23  142 54 15  144  4 14  141 53 21
    142 50 32   -32  0  0   18 40 53    28   358    -8  142 55  3  142 46  1  143 55 14  141 45 46
    142 42 13   -31  0  0   18 41  1    29   358    -9  142 46 41  142 37 45  143 46 15  141 38  7
    142 33 52   -30  0  0   18 41  8    30   358    -9  142 38 17  142 29 26  143 37 15  141 30 24

    142 25 28   -29  0  0   18 41 16    31   358   -10  142 29 51  142 21  4  143 28 15  141 22 36
    142 17  1   -28  0  0   18 41 24    32   358   -11  142 21 22  142 12 40  143 19 13  141 14 44
    142  8 31   -27  0  0   18 41 32    33   358   -11  142 12 50  142  4 13  143 10 11  141  6 47
    141 59 59   -26  0  0   18 41 40    34   358   -12  142  4 15  141 55 42  143  1  7  140 58 46
    141 51 23   -25  0  0   18 41 49    35   358   -13  141 55 37  141 47  8  142 52  2  140 50 39

    141 42 43   -24  0  0   18 41 58    36   358   -13  141 46 55  141 38 31  142 42 54  140 42 27
    141 33 59   -23  0  0   18 42  7    37   358   -14  141 38 10  141 29 49  142 33 44  140 34 10
    141 25 12   -22  0  0   18 42 16    38   358   -14  141 29 21  141 21  3  142 24 32  140 25 47
    141 16 21   -21  0  0   18 42 25    39   359   -15  141 20 28  141 12 13  142 15 17  140 17 19
    141  7 25   -20  0  0   18 42 35    40   359   -16  141 11 30  141  3 19  142  5 59  140  8 46

    140 58 25   -19  0  0   18 42 45    41   359   -16  141  2 29  140 54 20  141 56 38  140  0  6
    140 49 20   -18  0  0   18 42 55    42   359   -17  140 53 22  140 45 17  141 47 14  139 51 21
    140 40 10   -17  0  0   18 43  5    43   359   -18  140 44 12  140 36  9  141 37 46  139 42 29
    140 30 55   -16  0  0   18 43 16    44   359   -18  140 34 56  140 26 55  141 28 14  139 33 31
    140 21 36   -15  0  0   18 43 26    45   359   -19  140 25 35  140 17 37  141 18 39  139 24 27

    140 12 11   -14  0  0   18 43 37    46   359   -19  140 16  9  140  8 13  141  8 59  139 15 17
    140  2 40   -13  0  0   18 43 48    47   359   -20  140  6 37  139 58 43  140 59 15  139  6  0
    139 53  4   -12  0  0   18 43 59    48   360   -21  139 57  1  139 49  8  140 49 27  138 56 36
    139 43 22   -11  0  0   18 44 11    49   360   -21  139 47 18  139 39 27  140 39 34  138 47  5
    139 33 34   -10  0  0   18 44 22    50   360   -22  139 37 29  139 29 39  140 29 36  138 37 27

    139 23 40   - 9  0  0   18 44 34    51     0   -22  139 27 35  139 19 46  140 19 33  138 27 42
    139 13 40   - 8  0  0   18 44 46    52     0   -23  139 17 34  139  9 46  140  9 25  138 17 49
    139  3 33   - 7  0  0   18 44 58    53     0   -24  139  7 27  138 59 40  139 59 11  138  7 49
    138 53 20   - 6  0  0   18 45 10    54     1   -24  138 57 13  138 49 27  139 48 52  137 57 41
    138 42 59   - 5  0  0   18 45 23    55     1   -25  138 46 52  138 39  7  139 38 27  137 47 26

    138 32 32   - 4  0  0   18 45 35    56     1   -25  138 36 24  138 28 40  139 27 56  137 37  2
    138 21 58   - 3  0  0   18 45 48    57     1   -26  138 25 50  138 18  5  139 17 19  137 26 30
    138 11 15   - 2  0  0   18 46  1    58     1   -26  138 15  7  138  7 23  139  6 35  137 15 49
    138  0 26   - 1  0  0   18 46 14    59     2   -27  138  4 18  137 56 34  138 55 45  137  5  0
    137 49 28     0  0  0   18 46 27    60     2   -28  137 53 20  137 45 36  138 44 47  136 54  2

    137 38 22     1  0  0   18 46 40    61     2   -28  137 42 15  137 34 30  138 33 43  136 42 55
    137 27  8     2  0  0   18 46 53    62     3   -29  137 31  1  137 23 16  138 22 31  136 31 38
    137 15 46     3  0  0   18 47  7    63     3   -29  137 19 38  137 11 53  138 11 12  136 20 12

Uncertainty in time = +/- 14 secs

Prediction of 2012 Dec  3.0

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