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@@ -310,7 +310,7 @@ But their optimal decision rules determine the probability $\lambda$ of leaving

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This is now

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```{math}

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:label: lake_lamda

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:label: endogenous_lake_lambda

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\lambda

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= \gamma \mathbb P \{ w_t \geq \bar w\}

@@ -365,7 +365,7 @@ The lump-sum tax applies to everyone, including unemployed workers.

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For each specification $(c, \tau)$ of government policy, we can solve for the

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worker's optimal reservation wage.

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This determines $\lambda$ via {eq}`lake_lamda` evaluated at post tax wages,

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This determines $\lambda$ via {eq}`endogenous_lake_lambda` evaluated at post tax wages,

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which in turn determines a steady state unemployment rate $u(c, \tau)$.

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For a given level of unemployment benefit $c$, we can solve for a tax that balances the budget in the steady state

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