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ASTROMETRIC UPDATE:
OCCULTATION BY (1118) HANSKYA - 2009 JAN 10

[Detailed Finder Charts]


Updated:   2008 DEC 03, 21:40 UT

Event Rank : 67

(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.

Hanskya Update Map


On 2009 Jan 10 UT, the 77 km diameter asteroid (1118) Hanskya will occult a 9.6 mag star in the constellation Triangulum for observers along a path across central Western Australia, beginning at Port Hedland and leaving near the town of Eyre.

In the case of an occultation, the combined light of the asteroid and the star will drop by 5.5 mag to 15.1 mag (the magnitude of the asteroid) for at most 10.4 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
    131 27 16   -37  0  0   14 15  3     4   317   -29  130 51 18  132  3 32  129 48 43  133  8 10
    130 21 23   -36  0  0   14 15  2     5   318   -30  129 46 25  130 56 39  128 45 30  131 59 24
    129 18 34   -35  0  0   14 15  0     6   318   -31  128 44 30  129 52 54  127 45  8  130 53 57
    128 18 34   -34  0  0   14 14 58     8   319   -31  127 45 20  128 52  2  126 47 23  129 51 32
    127 21  8   -33  0  0   14 14 55     9   319   -32  126 48 40  127 53 49  125 52  3  128 51 53

    126 26  6   -32  0  0   14 14 52    10   320   -32  125 54 20  126 58  3  124 58 56  127 54 48
    125 33 16   -31  0  0   14 14 48    11   320   -33  125  2 10  126  4 32  124  7 53  127  0  4
    124 42 29   -30  0  0   14 14 44    13   321   -34  124 12  0  125 13  8  123 18 46  126  7 32
    123 53 37   -29  0  0   14 14 40    14   321   -34  123 23 42  124 23 41  122 31 26  125 17  2
    123  6 31   -28  0  0   14 14 35    15   321   -35  122 37  8  123 36  3  121 45 47  124 28 25

    122 21  6   -27  0  0   14 14 30    16   322   -35  121 52 13  122 50  7  121  1 43  123 41 34
    121 37 14   -26  0  0   14 14 25    18   322   -36  121  8 48  122  5 47  120 19  6  122 56 23
    120 54 49   -25  0  0   14 14 19    19   322   -36  120 26 50  121 22 56  119 37 52  122 12 45
    120 13 48   -24  0  0   14 14 13    20   323   -37  119 46 13  120 41 30  118 57 57  121 30 33
    119 34  3   -23  0  0   14 14  7    21   323   -37  119  6 51  120  1 22  118 19 14  120 49 44

    118 55 32   -22  0  0   14 14  0    22   323   -38  118 28 41  119 22 29  117 41 41  120 10 12
    118 18  9   -21  0  0   14 13 53    23   323   -38  117 51 38  118 44 46  117  5 13  119 31 52
    117 41 51   -20  0  0   14 13 46    25   323   -39  117 15 39  118  8  9  116 29 46  118 54 41
    117  6 35   -19  0  0   14 13 39    26   324   -39  116 40 41  117 32 35  115 55 18  118 18 35
    116 32 17   -18  0  0   14 13 31    27   324   -39  116  6 39  116 58  0  115 21 44  117 43 30

Uncertainty in time = +/- 10 secs

[Prediction of 2008 Dec  3.0]

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