Quantitative Theory & Model Discipline (aejmac-theory-model)

When to trigger

• Parameters are calibrated or estimated but it is unclear what disciplines each one
• A DSGE/HANK model is solved but the solution method / accuracy is unstated
• A counterfactual or welfare number is reported with no validity argument (Lucas critique)
• Untargeted moments are never shown, so the model's fit is asserted not demonstrated
• You are unsure the model clears AEJ: Macro's quantitative-discipline bar

The AEJ: Macro model bar

AEJ: Macro welcomes quantitative-theoretical macro, but the standard is discipline, not decoration: a calibration or structural estimate must be tied to data, the solution must be accurate enough for the claim, and the counterfactual must be defensible. The model exists to deliver a broad-interest macro quantity (a multiplier, a welfare cost, a share of inequality, a propagation magnitude), not to display machinery.

Discipline paths

Path A: Calibration discipline

• Source every parameter. Externally calibrated (cited micro/macro estimates) vs. internally calibrated (matched to targeted moments) — label each and give the target.
• Targeted moments table. Show data vs. model on the moments you matched.
• Untargeted-moment validation. Show the model matches moments it was not asked to match — this is the credibility payoff for calibration.
• Sensitivity. Report how the headline quantity moves with the key parameters (and which moment moves which parameter).

Path B: Structural estimation discipline

• Name what identifies each parameter — the data feature / moment, not "the likelihood." Report a sensitivity / informativeness measure (e.g., a sensitivity matrix) so readers see which data move which parameter.
• Estimator stated (MLE / GMM / SMM / indirect inference / Bayesian) with priors (if Bayesian), starting values, tolerances, and multi-start evidence of a global enough optimum.
• Monte Carlo recovery: simulated data return the true parameters.

Path C: Solution accuracy & numerics

• State the solution method (perturbation order, projection, value-function iteration, sequence-space Jacobian for HANK) and why it suffices for the nonlinearity/size of shock studied.
• For occasionally-binding constraints (ZLB, borrowing limits) or large shocks, justify global vs. local methods.
• Report accuracy diagnostics (Euler-equation errors, grid/refinement checks) where the claim depends on accuracy.
• Set and report seeds for any simulation.

Path D: Counterfactual & welfare validity

• Argue the estimated/calibrated parameters are policy-invariant enough for the counterfactual (Lucas critique); show they are not functions of the policy you change.
• State the welfare metric (consumption-equivalent, etc.) and carry uncertainty into the counterfactual quantity.
• For HANK: be explicit about the distributional channel and the role of the MPC distribution / liquidity.

Checklist

• [ ] Every parameter labeled external vs. internal, with its source/target
• [ ] Targeted-moment fit shown; untargeted-moment validation shown
• [ ] Structural: each parameter tied to identifying moments; sensitivity + Monte Carlo recovery
• [ ] Solution method named and justified for the nonlinearity/shock size; accuracy diagnostics where needed
• [ ] Seeds reported; numerics reproducible for the AEA Data Editor (simulation code counts)
• [ ] Counterfactual: policy-invariance argued; welfare metric stated with uncertainty
• [ ] The model delivers one memorable, broad-interest macro quantity

Anti-patterns

• "We calibrate to standard values" with no targets and no sensitivity
• Reporting targeted-moment fit only, never untargeted moments (fit asserted, not validated)
• A first-order perturbation used to study a large nonlinear shock (ZLB, big crisis) without justification
• A welfare/counterfactual number with no policy-invariance argument
• Treating estimation convergence as identification ("the optimizer found a minimum")
• A model with rich machinery but no headline macro quantity a general reader remembers

Worked vignette: disciplining a HANK fiscal multiplier (illustrative)

A HANK model reports a fiscal multiplier of 1.3. A referee asks what disciplines it. The AEJ: Macro answer ties the multiplier to the MPC distribution: the model is calibrated to match the empirical distribution of MPCs (targeted), and then matches the untargeted share of hand-to-mouth households and the consumption response to a transfer from independent micro evidence. A sensitivity check shows the multiplier moves from 1.1 to 1.5 as the liquid-wealth target varies over its empirical range — making visible that the multiplier is governed by liquidity, not a free parameter. Solution by sequence-space Jacobian; Euler-error diagnostics reported (illustrative).

Output format

【Model type】NK-DSGE / HANK / Aiyagari-Bewley / structural-estimation
【Headline quantity】... (with units)
【Parameter discipline】external vs. internal; targeted + untargeted moments
【Identification (structural)】moment ↔ parameter; sensitivity; MC recovery
【Numerics】solution method + why it suffices; accuracy diagnostics; seeds
【Counterfactual validity】policy-invariance + welfare metric + uncertainty
【Next step】aejmac-robustness