At JHE a model rarely stands alone; it earns the right to interpret an estimate or run a counterfactual. The bar is that the model be tight enough to discipline the data and realistic enough to match the institution. JHE's house demand-and-selection and provider-incentive models are the lingua franca — use them rather than reinventing. The decisive questions: does the model identify the object you claim (an elasticity, a selection parameter, a welfare quantity)? Are its parameters policy-invariant for the counterfactual you run (the Lucas critique bites hard for coverage and payment reforms)? Does it respect institutional facts — risk adjustment, network rules, mandatory-coverage floors — that change the equilibrium?
| Model type | Core object | Must show |
|---|---|---|
| Insurance demand & selection | demand elasticity, adverse/advantageous selection | the price/cost-sharing variation that identifies the elasticity; the selection sign and where it comes from; the welfare cost of mispricing (à la cost-curve / Einav–Finkelstein logic) |
| Moral hazard | ex-ante vs. ex-post response | separation of behavioral hazard from selection; whether the utilization response is efficient or distortionary |
| Provider incentives | response to the payment rule | the provider's objective (margin, altruism, capacity); how the rule shifts intensity, coding, or patient selection; equilibrium under competition |
| Health production / human capital | health as input/output | the production function or investment problem; how a health shock maps to downstream earnings/education |
| Market / competition | hospital/insurer equilibrium | demand + supply + the regulatory constraint; how consolidation or network design moves prices/quality |
In practice most JHE papers sit in the demand-selection or provider-incentive rows; the production and market rows appear when health is the input (human capital) or when the regulated equilibrium itself is the object. Pick the row that matches your contribution and resist borrowing apparatus from another row that the data cannot support.
A coverage-expansion paper reports a 4pp rise in utilization and calls it a welfare gain. A referee objects: utilization up is not welfare up — some is efficient moral hazard, some is the value of risk protection, some is wasteful. The JHE fix: add an Einav–Finkelstein-style demand-and-cost frame that separates the value of insurance (risk protection) from the deadweight cost of ex-post moral hazard, identify the demand elasticity off the cost-sharing variation already in the design, and report the net welfare quantity with its sensitivity to the risk-aversion parameter. The "welfare gain" claim now rests on a model, not a utilization coefficient.
Match the theoretical apparatus to the claim, not to fashion. A reduced-form policy-evaluation paper usually needs only a one-equation interpretive frame — enough to sign the effect and say what welfare quantity it does (and does not) capture. A paper whose contribution is a structural object (a demand elasticity, a selection parameter, an optimal cost-sharing rule) needs the full model, and then the burden is identification: the data must actually pin the parameters. The mismatch JHE punishes is a heavy structural model bolted onto data that cannot identify it, or a welfare claim with no model at all. Decide which paper you are writing before adding equations.
【Journal】Journal of Health Economics
【Skill】jhe-theory-model
【Model type】demand-selection / moral-hazard / provider-incentive / health-production / market
【Object identified】elasticity / selection parameter / welfare quantity
【Parameter → data feature】[each parameter tied to what identifies it]
【Institutional fidelity】binding rules in the model? [Y/N]
【Counterfactual validity】policy-invariance defended? [Y/N]
【Next skill】jhe-robustness
This skill disciplines the conceptual frame that interprets an estimate; it does not establish what identifies the parameters (jhe-identification) or stress-test the result (jhe-robustness). For a structural paper, identification and the model are tightly coupled — iterate with jhe-identification until each parameter is tied to a data feature. When the model earns its interpretation and any counterfactual is policy-invariant, hand off to jhe-robustness.