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docs/value/semi-values.md

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@@ -12,14 +12,14 @@ weighting schemes. A **semi-value** is any valuation function with the form:
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$$
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v_\text{semi}(i) = \sum_{i=1}^n w(k)
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\sum_{S \subseteq D_{-i}^{(k)}} [u(S_{+i}) - u(S)],
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\sum_{S \subseteq D_{-i}^{k}} [u(S_{+i}) - u(S)],
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$$
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where the coefficients $w(k)$ satisfy the property:
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$$\sum_{k=1}^n \binom{n-1}{k} w(k) = 1,$$
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and $D_{-i}^{(k)}$ is the set of all sets $S$ of size $k$ that do not include
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and $D_{-i}^{k}$ is the set of all sets $S$ of size $k$ that do not include
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sample $x_i$, $S_{+i}$ is the set $S$ with $x_i$ added, and $u$ is the utility
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function.
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