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defined output scale - the calculated) number of points to be kept ( N T ).
With each iteration the next smaller value of d_sort_angle will be used
and with each step the resulting number of kept points will decrease
whereas the resulting number of eliminated points increases.
Formula (5):
repeat Δα = d_sort_angle (n-i+1) for i = 1..m whereby m = number of en-
tries of d_sort_angle until > n-local maxima-local minima-threshold points ]
<= 1 T whereby n = number of points
In case of 3D-point-coordinates we perform these iterative steps of
equation (7) until equation (9) for each 2D-perspective (xy, xz, yz) and
we have to determine the identical kept points which are common for
the three perspectives ( N Txy, N Txz, N Tyz ). In that case the iteration stops
when the number of these identical kept points of all three perspectives
reaches the number of the user-defined points to be kept.
The determined kept (kept) points and the points to be eliminated can now
be plotted as demonstrated in Fig. 3 .
The benefits of our new enhanced Polarization approach are summarized
in the following list:
it allows a scale-dependent selection/generalization of point data
not only for x,y- point data but also for static and dynamic point data in
2D or 3D (x,y,z,t)
with an calculation simplicity it is applicable as an Web-application
through an interactive tool the user can upload any point data set and
define either the output scale or the achieved number of points which he
wants to be eliminated
point selection while keeping still the global and local characteristic of
the point data distribution and point data densities
Figure 3
 
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