Understanding Velocity Standard Deviation
Learn what standard deviation means for sprint velocity, how to interpret it, and how to use it for more accurate sprint forecasts.
Planning
Detailed Explanation
Velocity Standard Deviation Explained
Standard deviation measures how spread out your velocity data is. A low standard deviation means your team delivers consistently; a high one means output varies significantly sprint to sprint.
Calculating Standard Deviation
Sprints: 24, 28, 22, 26, 30
Mean: 26
Differences: -2, 2, -4, 0, 4
Squared: 4, 4, 16, 0, 16
Variance: (4+4+16+0+16) / 5 = 8
Std Dev: sqrt(8) = 2.83
Interpreting the Number
| Std Dev / Mean Ratio | Interpretation |
|---|---|
| < 10% | Very predictable; excellent for forecasting |
| 10-20% | Normal variation; reliable planning |
| 20-30% | Moderate variation; use conservative estimates |
| > 30% | High variation; investigate root causes |
What Causes High Standard Deviation?
- Inconsistent team capacity -- people frequently pulled to other projects
- Poor estimation -- stories are wildly over or under-estimated
- External blockers -- dependencies causing unpredictable delays
- Unclear requirements -- stories requiring rework mid-sprint
- Tech debt spikes -- unplanned infrastructure work
Using Std Dev for Forecasting
The forecast range is calculated as:
Optimistic: (mean + std_dev) x number_of_sprints
Expected: mean x number_of_sprints
Conservative: (mean - std_dev) x number_of_sprints
This gives stakeholders a range rather than a single unreliable number. Teams with lower standard deviation provide tighter, more credible ranges.
Use Case
Use this guide when your forecast ranges are too wide and you need to diagnose why, or when explaining velocity variability to stakeholders.