Hi alls

Further to some discussions with J. Paris, I wish to mention a few
precisions regarding dispp.mbx
The point calculated by the application is the point pertaining to a set
of polylines the closest to a given point. This, however, applies for an
euclidian plan and gives a solution for cartesian coordinates (with the
error coming from the fact that such a plan representation distorts the
(almost) spheric reality.
For spheric coordinate systems (such as long/lat), the calculation is
approximative (acceptable for small distances and/or polylines with many
close points).
I will add a subroutine to search for the point which minimises the dis(
) function (said to correspond to the real "great circle" distance).
Cheers
Francois

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Francois Molle  -  DORAS Centre
Kasetsart University, Administrative building 10th floor
Bangkhen, 10900 Bangkok, Thailand
Tel (University): (66 2) 942.81.75 / Fax(University): (66 2) 942.81.70
Tel/Fax (Home) : (66 2) 287.41.53 / Email : [EMAIL PROTECTED]
Website : http://www.ku.ac.th/delta
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ORSTOM changes its name to IRD
Institut de Recherche pour le Developpement
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