Shifted colorbar matplotlib
Asked Answered
I

1

30

I am trying to make a filled contour for a dataset. It should be fairly straightforward:

plt.contourf(x, y, z, label = 'blah', cm = matplotlib.cm.RdBu)

However, what do I do if my dataset is not symmetric about 0? Let's say I want to go from blue (negative values) to 0 (white), to red (positive values). If my dataset goes from -8 to 3, then the white part of the color bar, which should be at 0, is in fact slightly negative. Is there some way to shift the color bar?

Izanami answered 22/11, 2013 at 12:6 Comment(0)
E
54

First off, there's more than one way to do this.

  1. Pass an instance of DivergingNorm as the norm kwarg.
  2. Use the colors kwarg to contourf and manually specify the colors
  3. Use a discrete colormap constructed with matplotlib.colors.from_levels_and_colors.

The simplest way is the first option. It is also the only option that allows you to use a continuous colormap.

The reason to use the first or third options is that they will work for any type of matplotlib plot that uses a colormap (e.g. imshow, scatter, etc).

The third option constructs a discrete colormap and normalization object from specific colors. It's basically identical to the second option, but it will a) work with other types of plots than contour plots, and b) avoids having to manually specify the number of contours.

As an example of the first option (I'll use imshow here because it makes more sense than contourf for random data, but contourf would have identical usage other than the interpolation option.):

import numpy as np
import matplotlib.pyplot as plt
from matplotlib.colors import DivergingNorm

data = np.random.random((10,10))
data = 10 * (data - 0.8)

fig, ax = plt.subplots()
im = ax.imshow(data, norm=DivergingNorm(0), cmap=plt.cm.seismic, interpolation='none')
fig.colorbar(im)
plt.show()

first option result

As an example of the third option (notice that this gives a discrete colormap instead of a continuous colormap):

import numpy as np
import matplotlib.pyplot as plt
from matplotlib.colors import from_levels_and_colors

data = np.random.random((10,10))
data = 10 * (data - 0.8)

num_levels = 20
vmin, vmax = data.min(), data.max()
midpoint = 0
levels = np.linspace(vmin, vmax, num_levels)
midp = np.mean(np.c_[levels[:-1], levels[1:]], axis=1)
vals = np.interp(midp, [vmin, midpoint, vmax], [0, 0.5, 1])
colors = plt.cm.seismic(vals)
cmap, norm = from_levels_and_colors(levels, colors)

fig, ax = plt.subplots()
im = ax.imshow(data, cmap=cmap, norm=norm, interpolation='none')
fig.colorbar(im)
plt.show()

third option result

Edrick answered 22/11, 2013 at 14:14 Comment(8)
Should be added to MatplotlibFluffy
@Joe Kington, that was really great! I am copying your class definition for an open-source project and put your name as the author. Hope you would be okay with it.Mansfield
@user832 - Go for it! However, Paul Hobson put together a much more complete version of the same general thing as a recent pull request to mpl: github.com/matplotlib/matplotlib/pull/3858 Depending on the functionality you need, you're probably better off basing things on that instead.Edrick
@JoeKington Thanks! I would check Paul's one, but right now your solution is exactly what I needed!Mansfield
What a great answer, as usual. Thank you @JoeKington!Inaugurate
As @JoeKington mentions above, MidpointNormalize, does not handle a number of edge cases. I needed a solution that worked with a starting array containing all zeros and then updated as the values change over time. I ended up adopting DivergingNorm from github.com/matplotlib/matplotlib/pull/5054 to handle this case. A robust solution to this issue is apparently so difficult that development is no longer ongoing. It seems odd, since setting 0 as the centerpoint is a common use case when using a diverging palette with positive and negative data.Lissner
how to use a custom colormap since cm.custom_name does not exisit instead of seismic? plt.register_cmap(cmap=LinearSegmentedColormap.from_list('custom', ..Electrotechnology
For anyone using this great answer today, DivergingNorm has been renamed to TwoSlopeNorm after 3.2 with the DivergingNorm now deprecated.Orthodoxy

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