I have a few boxplots in matplotlib that I want to zoom in on a particular y-range ([0,0.1]) using inset axes. It is not clear to me from the example in the documentation how I should do this for multiple boxplots on the same figure. I was trying to modify the code provided this example, but there was too much unnecessary complexity. My code is pretty simple:
# dataToPlot is a list of lists, containing some data.
plt.figure()
plt.boxplot(dataToPlot)
plt.savefig( 'image.jpeg', bbox_inches=0)
How do I add inset axes and zoom in on the first boxplot of the two? How can I do it for both?
EDIT: I tried the code below, but here’s what I got:

What went wrong?
# what's the meaning of these two parameters?
fig = plt.figure(1, [5,4])
# what does 111 mean?
ax = fig.add_subplot(111)
ax.boxplot(data)
# ax.set_xlim(0,21) # done automatically based on the no. of samples, right?
# ax.set_ylim(0,300) # done automatically based on max value in my samples, right?
# Create the zoomed axes
axins = zoomed_inset_axes(ax, 6, loc=1) # zoom = 6, location = 1 (upper right)
axins.boxplot(data)
# sub region of the original image
#here I am selecting the first boxplot by choosing appropriate values for x1 and x2
# on the y-axis, I'm selecting the range which I want to zoom in, right?
x1, x2, y1, y2 = 0.9, 1.1, 0.0, 0.01
axins.set_xlim(x1, x2)
axins.set_ylim(y1, y2)
# even though it's false, I still see all numbers on both axes, how do I remove them?
plt.xticks(visible=False)
plt.yticks(visible=False)
# draw a bbox of the region of the inset axes in the parent axes and
# connecting lines between the bbox and the inset axes area
# what are fc and ec here? where do loc1 and loc2 come from?
mark_inset(ax, axins, loc1=2, loc2=4, fc="none", ec="0.5")
plt.savefig( 'img.jpeg', bbox_inches=0)
The
locdetermines the location of the zoomed axis, 1 forupper right, 2 forupper leftand so on. I modified the example code slightly to generate multiple zoomed axis.Edit1:
Similarly, you can also add zoomed axis in a boxplot. Here is an example
Edit2
In case the distribution is heterogeneous, i.e., most values are small with few very large values, the above zooming procedure might not work, as it will zoom both the
xas well asyaxis. In that case, it is better to change the scale ofy-axistolog.