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Tom's Jan 25 fix of typo in chang_ramsey.md lecture
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lectures/chang_ramsey.md

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@@ -659,8 +659,10 @@ rates $h=h_0$, each of which is consistent with the existence of a
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sequence of money growth rates $\vec h$ starting from $h_0$
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in the initial period and for which a competitive equilibrium exists.
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**Remark:** $CE_\pi^0 = \{h \in \Pi: \text{ there is } \ (m,\theta') \in [0, \bar m] \times \Omega \ \text{ such that } \
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m u'[ f((h-1)m) - v'(m)] \leq \beta \theta' \ \text{ with equality if } \ m < \bar m \}$.
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**Remark:**
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$$CE_\pi^0 = \{h \in \Pi: \text{ there is } \ (m,\theta') \in [0, \bar m] \times \Omega \ \text{ such that } \ u'[ f((h-1)m) - v'(m)] \leq \beta \theta' \
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\text{ with equality if } \ m < \bar m \}.$$
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**Definition:**
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An *allocation rule* is a sequence of functions

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