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update doc reference for XXX in text
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lectures/laffer_adaptive.md

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@@ -135,7 +135,7 @@ It will turn out that
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* if limiting values exists, there are two possible limiting values, one high, one low
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* unlike the outcome in lecture XXXX, for almost all initial log price levels and expected inflation rates $p_0, \pi_{t}^*$, the limiting $\overline \pi = \overline \mu$ is the **lower** steady state value
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* unlike the outcome in lecture {doc}`money_inflation_nonlinear`, for almost all initial log price levels and expected inflation rates $p_0, \pi_{t}^*$, the limiting $\overline \pi = \overline \mu$ is the **lower** steady state value
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* for each of the two possible limiting values $\bar \pi$ ,there is a unique initial log price level $p_0$ that implies that $\pi_t = \mu_t = \bar \mu$ for all $t \geq 0$
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## Limiting Values of Inflation Rate
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As in our earlier lecture XXXX, we can compute the two prospective limiting values for $\bar \pi$ by studying the steady-state Laffer curve.
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As in our earlier lecture {doc}`money_inflation_nonlinear`, we can compute the two prospective limiting values for $\bar \pi$ by studying the steady-state Laffer curve.
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Thus, in a **steady state**
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lectures/money_inflation_nonlinear.md

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where $g$ is the part of government expenditures financed by printing money.
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**Remark:** Please notice that while equation {eq}`eq:mdemand` is linear in logs of the money supply and price level, equation {eq}`eq:msupply` is linear in levels. This will require adapting the equilibrium computation methods that we deployed in lecture XXXX **money_inflation**.
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**Remark:** Please notice that while equation {eq}`eq:mdemand` is linear in logs of the money supply and price level, equation {eq}`eq:msupply` is linear in levels. This will require adapting the equilibrium computation methods that we deployed in {doc}`money_inflation`.
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## Computing An Equilibrium Sequence
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We'll deploy a method similar to **Method 2** used in the "money_inflation" XXXXVlecture.
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We'll deploy a method similar to **Method 2** used in {doc}`money_inflation`.
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We'll take the time $t$ state vector to be $m_t, p_t$.
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