Subplot spacing adjustment in Matplotlib - Time & Space Complexity
When adjusting subplot spacing in matplotlib, we want to know how the time to update the layout changes as we add more subplots.
How does the work grow when we change spacing for many subplots?
Analyze the time complexity of this subplot spacing adjustment code.
import matplotlib.pyplot as plt
fig, axs = plt.subplots(3, 3)
fig.subplots_adjust(hspace=0.5, wspace=0.5)
plt.show()
This code creates a 3x3 grid of plots and sets the horizontal and vertical spacing between them.
Look for loops or repeated steps in adjusting subplot spacing.
- Primary operation: Adjusting spacing involves updating layout for the entire figure, not individually per subplot.
- How many times: Once per call to
subplots_adjust, regardless of number of subplots.
As the number of subplots increases, the work to adjust spacing grows roughly in proportion.
| Input Size (n = total subplots) | Approx. Operations |
|---|---|
| 9 (3x3) | About 1 layout update |
| 100 (10x10) | About 1 layout update |
| 1000 (31x32) | About 1 layout update |
Pattern observation: The work grows roughly constant as the number of subplots increases.
Time Complexity: O(1)
This means the time to adjust spacing does not grow with the number of subplots.
[X] Wrong: "Adjusting subplot spacing is instant and does not depend on the number of subplots."
[OK] Correct: Actually, adjusting spacing is done once per figure, so it is roughly constant time regardless of subplot count.
Understanding how layout adjustments scale helps you reason about performance in data visualization tasks.
What if we adjusted spacing only for a subset of subplots? How would the time complexity change?