This tool helps you structure a recurring project decision using Warren Powell’s five-element framework: state, decision, new information, transition and objective. Read the source framework. This questionnaire organises your assumptions; it does not validate a model.
1. Identify the Decision Context
2. Identify State (St): Information Needed AT the Decision Point
Describe the resources and physical position known at decision time; estimates and unknown quantities belong in the information or belief description.
This is known information, not physical resources, that affects your choices or outcomes.
This captures your knowledge about things you *don't* know perfectly.
3. Identify Decision Variables (xt): Choices Made
4. Identify Exogenous Information (Wt+1): New Info Arriving AFTER Decision
These observations and shocks are unknown when the current decision is chosen. Their distribution may depend on the state or action—for example, more monitoring can reduce measurement noise.
5. Describe the Transition (SM)
Write a rule or plain-language update: S_(t+1) = S^M(S_t, x_t, W_(t+1)). Distinguish an action’s intended effect from its observed outcome.
6. Identify Objective / Metrics
7. Cadence Check
Aligning decision frequency with the arrival and value of new information is key.
Sequential Decision Framework Summary
Decision Context: (Frequency: )
State (St) - Information at Decision Time:
Physical (Rt):
Informational (It):
Belief (Bt):
Key Uncertainties:
Decision (xt) - Actions Taken:
Actions:
Constraints:
Exogenous Information (Wt+1) - New Info Arriving After Decision:
New Info:
Reduces Uncertainty On:
Transition to the Next State:
Objective:
Cadence Considerations:
Info Arrival vs Decision Frequency:
Feasibility of Better/Faster Info:
Next Steps & Focus:
Based on this structure, focus on:
Gathering the *right* state information (St) before deciding.
Designing a policy/rule for making decision xt based on St.
Actively seeking/monitoring the key Exogenous Information (Wt+1) that reduces critical uncertainties.
Aligning the decision frequency with the information flow and the cost/benefit of getting better information.