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[
Algorithm
]
STAT_KOLMOGOROV_TEST
DL : 0
This function performs the one sample, two tailed Kolmogorov-Smirnov hypothesis test on a set of data samples for a given cumulative distribution function.
Date
: 2025-12-25
Size
: 1kb
User
:
xie
[
Algorithm
]
boxcount
DL : 0
A set (e.g. an image) is called "fractal" if it displays self-similarity: it can be split into parts, each of which is (at least approximately) a reduced-size copy of the whole. A possible characterisation of a fractal set is provided by the "box-counting" method: The number N of boxes of size R needed to cover a fractal set follows a power-law, N = N0 * R^(-DF), with DF<=D (D is the dimension of the space, usually D=1, 2, 3). DF is known as the Minkowski-Bouligand dimension, or Kolmogorov capacity, or Kolmogorov dimension, or simply box-counting dimension.
Date
: 2025-12-25
Size
: 1.6mb
User
:
piri_small
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