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Normalize symmetrical data around a center (0 by default).
Unlike TwoSlopeNorm, CenteredNorm applies an equal rate of change
around the center.
Useful when mapping symmetrical data around a conceptual center e.g., data that range from -2 to 4, with 0 as the midpoint, and with equal rates of change around that midpoint.
The data value that defines 0.5 in the normalization.
The range of data values that defines a range of 0.5 in the
normalization, so that vcenter - halfrange is 0.0 and
vcenter + halfrange is 1.0 in the normalization.
Defaults to the largest absolute difference to vcenter for
the values in the dataset.
Determines the behavior for mapping values outside the range
[vmin, vmax].
If clipping is off, values outside the range [vmin, vmax] are
also transformed, resulting in values outside [0, 1]. This
behavior is usually desirable, as colormaps can mark these under
and over values with specific colors.
If clipping is on, values below vmin are mapped to 0 and values above vmax are mapped to 1. Such values become indistinguishable from regular boundary values, which may cause misinterpretation of the data.
Examples
This maps data values -2 to 0.25, 0 to 0.5, and 4 to 1.0 (assuming equal rates of change above and below 0.0):
>>> import matplotlib.colors as mcolors
>>> norm = mcolors.CenteredNorm(halfrange=4.0)
>>> data = [-2., 0., 4.]
>>> norm(data)
array([0.25, 0.5 , 1. ])
Upper limit of the input data interval; maps to 1.
Lower limit of the input data interval; maps to 0.
matplotlib.colors.CenteredNorm#
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