Description Usage Arguments Details Value References
Computes a smooth approximation to the Hausdorff distance between the vertices of a mapper. Implements the equation in Section 5 of the original Mapper paper.
DH(Xi, Xj) = max{ ∑ min(d(x, y)) / nj, ∑ min(d(x, y)) / ni}
where x, y are elements of the clusters Ci, Cj respectively, and Xi, Xj are the clusters corresponding
vertices in the mapper. See the reference below for more details.
WARNING: This function may be very computationally expensive.
1 |
m |
A |
Currently, this requires the RANN to be installed, and only considers euclidean distance.
A dist
object with Size
equal to the number of vertices.
Singh, Gurjeet, Facundo Memoli, and Gunnar E. Carlsson. "Topological methods for the analysis of high dimensional data sets and 3d object recognition." SPBG. 2007.
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