metric
C18165
concept
A metric is a function that defines a distance between elements of a set, satisfying non-negativity, identity of indiscernibles, symmetry, and the triangle inequality.
Observed surface forms (6)
- canonical metric ×2
- hyperbolic metric ×2
- probability metric ×2
- L-infinity metric ×1
- distance metric ×1
- measure of distance ×1
Instances (12)
- Euclidean metric
- Kolmogorov distance via concept surface "probability metric"
-
Hamming
surface form: Hamming distance
- Hamming distance
- Kobayashi metric via concept surface "hyperbolic metric"
- Bergman metric via concept surface "canonical metric"
- Fefferman metric in several complex variables via concept surface "canonical metric"
- Hausdorff metric
-
Chebyshev distance (L-infinity metric)
via concept surface "distance metric"
surface form: Chebyshev distance
- Lévy–Prokhorov metric via concept surface "probability metric"
- Mahalanobis distance via concept surface "measure of distance"
- Poincaré metric via concept surface "hyperbolic metric"