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Add Hausdorff distance as a new classification metric.
Motivation
Hausdorff distance measures how far two subsets of a metric space are from each other. Informally, two sets are close in the Hausdorff distance if every point of either set is close to some end of the other set. The Hausdorff distance is the longest distance you can be forced to travel by an adversary who chooses a point in one of the two sets, from where you then must travel to the other set. In other words, it is the greatest of all the distances from a point in one set to the closest point in the other set. More on: https://en.wikipedia.org/wiki/Hausdorff_distance
Pitch
Haussdorff distance is an important metric to find the smoothness of the predicted segmentation map. It is widely used for segmenting medical images.
Alternatives
We can find the following implementations in other libraries.
🚀 Feature
Add Hausdorff distance as a new classification metric.
Motivation
Hausdorff distance measures how far two subsets of a metric space are from each other. Informally, two sets are close in the Hausdorff distance if every point of either set is close to some end of the other set. The Hausdorff distance is the longest distance you can be forced to travel by an adversary who chooses a point in one of the two sets, from where you then must travel to the other set. In other words, it is the greatest of all the distances from a point in one set to the closest point in the other set. More on: https://en.wikipedia.org/wiki/Hausdorff_distance
Pitch
Haussdorff distance is an important metric to find the smoothness of the predicted segmentation map. It is widely used for segmenting medical images.
Alternatives
We can find the following implementations in other libraries.
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