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lectures/markov_asset.md

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@@ -600,7 +600,7 @@ expectations of lognormals to obtain
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Let
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$$
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A(h_c, h_z, z, h_c', h_z', z') :=
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A(h_c, h_d, z, h_c', h_d', z') :=
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\beta \,
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\exp
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\left[
@@ -620,12 +620,12 @@ With this notation, we can write [](neweqn103_new) more explicitly as
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v(h_c, h_d, z) =
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\sum_{h_c', h_d', z'}
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(1 + v(h_c', h_d', z'))
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A(h_c, h_z, z, h_c', h_z', z')
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A(h_c, h_d, z, h_c', h_d', z')
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```
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Let's now write the state using indices, with $(i, j, k)$ being the
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indices for $(h_c, h_z, z)$.
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indices for $(h_c, h_d, z)$.
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Then {eq}`neweqn104_new` becomes
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