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aejpol-theory-model

Use when an AEJ: Economic Policy manuscript needs a framework that maps reduced-form estimates into a welfare, cost-benefit, or distributional policy object — sufficient statistics, MVPF, optimal-policy, or a small applied model. Builds the estimate-to-welfare bridge and states its assumptions; it does not run the empirical estimation or write the prose.

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Theory / Welfare Model — Estimate-to-Policy Bridge (aejpol-theory-model)

When to trigger

  • You have a credible causal estimate but no framework to say what it means for welfare or policy
  • A referee says the welfare claim is "hand-waved" or the "so what" is missing
  • You need to convert an elasticity / treatment effect into a cost-benefit or optimal-policy statement
  • A reviewer asks "what is the sufficient statistic, and does your estimate identify it?"

The AEJ: Policy role of theory

At AEJ: Policy theory is usually in service of the policy reading, not the headline. Most papers do not need a full structural model; they need a transparent framework that turns a reduced-form estimate into a welfare, cost-benefit, or distributional object a policymaker can use. Pick the lightest framework that delivers the policy statement and make its assumptions explicit.

Bridge paths (lightest first)

Path A: Sufficient statistics / MVPF

  • Write the welfare expression and show which estimated objects are the sufficient statistics (e.g., an elasticity, a fiscal externality, a pass-through). State that your design identifies exactly those.
  • For spending/tax policies, a Marginal Value of Public Funds (benefit to recipients per dollar of net government cost) is the canonical AEJ: Policy summary — define the numerator and denominator and which estimates feed each.
  • State the assumptions the sufficient-statistic formula buys you (envelope conditions, no income effects, partial-equilibrium scope) and where they could fail.

Path B: Cost-benefit / fiscal accounting

  • Build the explicit ledger: program cost, behavioral-response fiscal effects, benefits to recipients, externalities. Show the net cost per unit of outcome (cost per job, per ton abated, per QALY-equivalent, per child lifted) with uncertainty propagated from the estimate's SE.
  • Distinguish mechanical from behavioral effects; the behavioral term is what your causal estimate supplies.

Path C: Optimal-policy / re-optimization

  • Use the estimated elasticity in a standard optimal-tax / optimal-transfer formula to back out the policy-relevant optimum, then compare to the status quo. Frame as "the policy-relevant elasticity implies the current level is too high/low."

Path D: Small calibrated / structural model

  • Only when reduced-form + sufficient statistics cannot deliver the counterfactual (general-equilibrium feedback, extrapolation beyond observed variation). Tie parameters to data, validate against untargeted moments, and argue policy-invariance for the counterfactual (Lucas critique).

Distributional reading

Whatever the path, ask who gains and who pays. An incidence split across income, region, or demographic groups is often the AEJ: Policy contribution and is cheap to add once the estimate exists.

Checklist

  • The welfare/policy object is named (MVPF, net cost-per-outcome, optimum, incidence)
  • The sufficient statistic(s) are identified by the empirical design, not assumed
  • The framework's assumptions are stated and their failure modes flagged
  • Uncertainty from the estimate is propagated into the welfare number
  • A distributional / incidence reading is provided where the policy has clear winners and losers
  • The model is no heavier than the policy statement requires

Anti-patterns

  • A welfare claim with no formula linking it to the estimate ("this is welfare-improving" asserted)
  • Importing a sufficient-statistic formula whose assumptions your setting violates
  • A full structural model where a one-line MVPF would have sufficed (overengineering)
  • Reporting a point welfare number with no uncertainty band
  • Ignoring incidence when the policy obviously redistributes

Worked vignette (illustrative)

A clean RDD shows a benefit-eligibility threshold raises take-up and reduces hardship. Alone it is "the program helps." Bridged: the take-up and hardship estimates are the sufficient statistics for an MVPF — recipients value the transfer at, say, $1.20 per $1 of net government cost after behavioral offsets (illustrative) — and the incidence falls mostly on the lowest-income tercile. Now the paper states whether the program is a good use of public funds and for whom.

Output format

【Policy object】MVPF / net cost-per-outcome / optimum / incidence
【Framework】sufficient statistics / cost-benefit ledger / optimal-policy / small model
【Sufficient statistic(s)】which estimates feed the welfare expression
【Key assumptions + failure modes】[...]
【Uncertainty】how the estimate's SE propagates to the welfare number
【Distributional reading】who gains / who pays
【Next step】aejpol-robustness then aejpol-writing-style

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