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Three-Point Estimation

Risk-aware time estimation technique that calculates expected duration using optimistic, most likely, and pessimistic scenarios to account for uncertainty in project planning.

Last updated: 2026-03-14 15:32

Overview

Three-Point Estimation is a time and cost estimation technique that considers uncertainty and risk by using three estimates: optimistic, most likely, and pessimistic. This approach provides a more realistic and reliable estimate than single-point estimates.

The Three Estimates

  1. Optimistic (O): Best-case scenario where everything goes perfectly
  2. Most Likely (M): Realistic scenario based on normal conditions
  3. Pessimistic (P): Worst-case scenario accounting for major issues

Calculation Methods

Triangular Distribution

Expected Time = (O + M + P) / 3

Simple average of the three estimates, giving equal weight to all scenarios.

PERT (Beta Distribution)

Expected Time = (O + 4M + P) / 6

Weighted average that gives more weight to the most likely scenario, commonly used in project management.

Standard Deviation

SD = (P - O) / 6

Measures the uncertainty or risk in the estimate.

Step-by-Step Process

  1. Identify the task or activity to estimate
  2. Determine the optimistic estimate (best case)
  3. Determine the most likely estimate (realistic case)
  4. Determine the pessimistic estimate (worst case)
  5. Apply the appropriate formula (Triangular or PERT)
  6. Calculate standard deviation to understand risk level
  7. Use the expected time for planning

Advantages

Disadvantages

Best Practices

Common Use Cases

Example

Task: Develop a new feature

PERT Estimate = (5 + 4×8 + 15) / 6 = 52 / 6 = 8.67 days

Standard Deviation = (15 - 5) / 6 = 1.67 days

This indicates an expected duration of about 9 days with moderate uncertainty.

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