Slightly adjusted notation.
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@@ -9,7 +9,7 @@
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\[
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\[
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f(z_0) = \frac{1}{2\pi i}\sum_{j = 1}^n \int_{\gamma_j} \frac{f(z)}{z - z_0}dz
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f(z_0) = \frac{1}{2\pi i}\sum_{j = 1}^n \int_{\gamma_j} \frac{f(z)}{z - z_0}dz
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\]
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\]
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\item For every $V \in \cn_\complex(U)$, $f \in H(V; E)$, and $z_0 \in V \setminus U$,
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\item For every $W \in \cn_\complex(U)$, $f \in H(W; E)$, and $z_0 \in W \setminus U$,
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\[
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\[
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\frac{1}{2\pi i}\sum_{j = 1}^n \int_{\gamma_j} \frac{f(z)}{z - z_0}dz = 0
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\frac{1}{2\pi i}\sum_{j = 1}^n \int_{\gamma_j} \frac{f(z)}{z - z_0}dz = 0
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\]
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\]
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