Group GPS points with Pandas












1















I have a Pandas dataframe of towers, like:



site       lat      lon
18ALOP01 11.1278 14.3578
18ALOP02 11.1278 14.3578
18ALOP12 11.1288 14.3575
18PENO01 11.1580 14.2898


And I need to group them if they are too close (50m). Then, I made a script that performs a "self cross join", calculates the distance between the combinations of all sites and set the same id for those where the distance is less than a threshold. So, if I have n sites, it will calculate (n^2) - n combinations, then, it is a poor algorithm. Is there a better way of doing that?










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  • what does your expected output look like?

    – Ken Dekalb
    Nov 23 '18 at 18:57











  • What happens if point a is 40m from point b, 80m from point c, and point b is 45m from point c? Are they all in the same group?

    – andersource
    Nov 23 '18 at 19:07











  • Yes, no problem.

    – Krogiar
    Nov 23 '18 at 19:27
















1















I have a Pandas dataframe of towers, like:



site       lat      lon
18ALOP01 11.1278 14.3578
18ALOP02 11.1278 14.3578
18ALOP12 11.1288 14.3575
18PENO01 11.1580 14.2898


And I need to group them if they are too close (50m). Then, I made a script that performs a "self cross join", calculates the distance between the combinations of all sites and set the same id for those where the distance is less than a threshold. So, if I have n sites, it will calculate (n^2) - n combinations, then, it is a poor algorithm. Is there a better way of doing that?










share|improve this question

























  • what does your expected output look like?

    – Ken Dekalb
    Nov 23 '18 at 18:57











  • What happens if point a is 40m from point b, 80m from point c, and point b is 45m from point c? Are they all in the same group?

    – andersource
    Nov 23 '18 at 19:07











  • Yes, no problem.

    – Krogiar
    Nov 23 '18 at 19:27














1












1








1


1






I have a Pandas dataframe of towers, like:



site       lat      lon
18ALOP01 11.1278 14.3578
18ALOP02 11.1278 14.3578
18ALOP12 11.1288 14.3575
18PENO01 11.1580 14.2898


And I need to group them if they are too close (50m). Then, I made a script that performs a "self cross join", calculates the distance between the combinations of all sites and set the same id for those where the distance is less than a threshold. So, if I have n sites, it will calculate (n^2) - n combinations, then, it is a poor algorithm. Is there a better way of doing that?










share|improve this question
















I have a Pandas dataframe of towers, like:



site       lat      lon
18ALOP01 11.1278 14.3578
18ALOP02 11.1278 14.3578
18ALOP12 11.1288 14.3575
18PENO01 11.1580 14.2898


And I need to group them if they are too close (50m). Then, I made a script that performs a "self cross join", calculates the distance between the combinations of all sites and set the same id for those where the distance is less than a threshold. So, if I have n sites, it will calculate (n^2) - n combinations, then, it is a poor algorithm. Is there a better way of doing that?







python pandas geo geopandas






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edited Nov 23 '18 at 19:02







Krogiar

















asked Nov 23 '18 at 17:42









KrogiarKrogiar

275




275













  • what does your expected output look like?

    – Ken Dekalb
    Nov 23 '18 at 18:57











  • What happens if point a is 40m from point b, 80m from point c, and point b is 45m from point c? Are they all in the same group?

    – andersource
    Nov 23 '18 at 19:07











  • Yes, no problem.

    – Krogiar
    Nov 23 '18 at 19:27



















  • what does your expected output look like?

    – Ken Dekalb
    Nov 23 '18 at 18:57











  • What happens if point a is 40m from point b, 80m from point c, and point b is 45m from point c? Are they all in the same group?

    – andersource
    Nov 23 '18 at 19:07











  • Yes, no problem.

    – Krogiar
    Nov 23 '18 at 19:27

















what does your expected output look like?

– Ken Dekalb
Nov 23 '18 at 18:57





what does your expected output look like?

– Ken Dekalb
Nov 23 '18 at 18:57













What happens if point a is 40m from point b, 80m from point c, and point b is 45m from point c? Are they all in the same group?

– andersource
Nov 23 '18 at 19:07





What happens if point a is 40m from point b, 80m from point c, and point b is 45m from point c? Are they all in the same group?

– andersource
Nov 23 '18 at 19:07













Yes, no problem.

– Krogiar
Nov 23 '18 at 19:27





Yes, no problem.

– Krogiar
Nov 23 '18 at 19:27












1 Answer
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Assuming the number and the "true" location of sites is unknown, you could try the MeanShift clustering algorithm. While that is a general-purpose algorithm and not highly scalable it will be faster than implementing your own clustering algorithm in python, and you could experiment with bin_seeding=True as an optimization, if binning datapoints into a grid is an acceptable short-cut to prune the starting seeds. (Note: if binning datapoints to a grid, rather than computing Euclidian distance between points, is an acceptable "full" solution, that seems like it would be the fastest approach to your problem.)



Here's an example of scikit-learn's implementation of MeanShift, where the x/y coordinates are in meters, and the algorithm creates clusters with radius of 50m.



In [2]: from sklearn.cluster import MeanShift

In [3]: import numpy as np

In [4]: X = np.array([
...: [0, 1], [51, 1], [100, 1], [151, 1],
...: ])

In [5]: clustering = MeanShift(bandwidth=50).fit(X) # OR speed up with bin_seeding=True

In [6]: print(clustering.labels_)
[1 0 0 2]

In [7]: print(clustering.cluster_centers_)
[[ 75.5 1. ]
[ 0. 1. ]
[151. 1. ]]





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    Assuming the number and the "true" location of sites is unknown, you could try the MeanShift clustering algorithm. While that is a general-purpose algorithm and not highly scalable it will be faster than implementing your own clustering algorithm in python, and you could experiment with bin_seeding=True as an optimization, if binning datapoints into a grid is an acceptable short-cut to prune the starting seeds. (Note: if binning datapoints to a grid, rather than computing Euclidian distance between points, is an acceptable "full" solution, that seems like it would be the fastest approach to your problem.)



    Here's an example of scikit-learn's implementation of MeanShift, where the x/y coordinates are in meters, and the algorithm creates clusters with radius of 50m.



    In [2]: from sklearn.cluster import MeanShift

    In [3]: import numpy as np

    In [4]: X = np.array([
    ...: [0, 1], [51, 1], [100, 1], [151, 1],
    ...: ])

    In [5]: clustering = MeanShift(bandwidth=50).fit(X) # OR speed up with bin_seeding=True

    In [6]: print(clustering.labels_)
    [1 0 0 2]

    In [7]: print(clustering.cluster_centers_)
    [[ 75.5 1. ]
    [ 0. 1. ]
    [151. 1. ]]





    share|improve this answer






























      1














      Assuming the number and the "true" location of sites is unknown, you could try the MeanShift clustering algorithm. While that is a general-purpose algorithm and not highly scalable it will be faster than implementing your own clustering algorithm in python, and you could experiment with bin_seeding=True as an optimization, if binning datapoints into a grid is an acceptable short-cut to prune the starting seeds. (Note: if binning datapoints to a grid, rather than computing Euclidian distance between points, is an acceptable "full" solution, that seems like it would be the fastest approach to your problem.)



      Here's an example of scikit-learn's implementation of MeanShift, where the x/y coordinates are in meters, and the algorithm creates clusters with radius of 50m.



      In [2]: from sklearn.cluster import MeanShift

      In [3]: import numpy as np

      In [4]: X = np.array([
      ...: [0, 1], [51, 1], [100, 1], [151, 1],
      ...: ])

      In [5]: clustering = MeanShift(bandwidth=50).fit(X) # OR speed up with bin_seeding=True

      In [6]: print(clustering.labels_)
      [1 0 0 2]

      In [7]: print(clustering.cluster_centers_)
      [[ 75.5 1. ]
      [ 0. 1. ]
      [151. 1. ]]





      share|improve this answer




























        1












        1








        1







        Assuming the number and the "true" location of sites is unknown, you could try the MeanShift clustering algorithm. While that is a general-purpose algorithm and not highly scalable it will be faster than implementing your own clustering algorithm in python, and you could experiment with bin_seeding=True as an optimization, if binning datapoints into a grid is an acceptable short-cut to prune the starting seeds. (Note: if binning datapoints to a grid, rather than computing Euclidian distance between points, is an acceptable "full" solution, that seems like it would be the fastest approach to your problem.)



        Here's an example of scikit-learn's implementation of MeanShift, where the x/y coordinates are in meters, and the algorithm creates clusters with radius of 50m.



        In [2]: from sklearn.cluster import MeanShift

        In [3]: import numpy as np

        In [4]: X = np.array([
        ...: [0, 1], [51, 1], [100, 1], [151, 1],
        ...: ])

        In [5]: clustering = MeanShift(bandwidth=50).fit(X) # OR speed up with bin_seeding=True

        In [6]: print(clustering.labels_)
        [1 0 0 2]

        In [7]: print(clustering.cluster_centers_)
        [[ 75.5 1. ]
        [ 0. 1. ]
        [151. 1. ]]





        share|improve this answer















        Assuming the number and the "true" location of sites is unknown, you could try the MeanShift clustering algorithm. While that is a general-purpose algorithm and not highly scalable it will be faster than implementing your own clustering algorithm in python, and you could experiment with bin_seeding=True as an optimization, if binning datapoints into a grid is an acceptable short-cut to prune the starting seeds. (Note: if binning datapoints to a grid, rather than computing Euclidian distance between points, is an acceptable "full" solution, that seems like it would be the fastest approach to your problem.)



        Here's an example of scikit-learn's implementation of MeanShift, where the x/y coordinates are in meters, and the algorithm creates clusters with radius of 50m.



        In [2]: from sklearn.cluster import MeanShift

        In [3]: import numpy as np

        In [4]: X = np.array([
        ...: [0, 1], [51, 1], [100, 1], [151, 1],
        ...: ])

        In [5]: clustering = MeanShift(bandwidth=50).fit(X) # OR speed up with bin_seeding=True

        In [6]: print(clustering.labels_)
        [1 0 0 2]

        In [7]: print(clustering.cluster_centers_)
        [[ 75.5 1. ]
        [ 0. 1. ]
        [151. 1. ]]






        share|improve this answer














        share|improve this answer



        share|improve this answer








        edited Jan 16 at 17:37

























        answered Nov 24 '18 at 19:47









        GarrettGarrett

        21.9k34544




        21.9k34544
































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