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Markus Semmler
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Remove variance remark.
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docs/value/classwise-shapley.md

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@@ -88,7 +88,7 @@ and $g$ for an exploration with different base scores.
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)
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```
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??? Surface of the discounted utility function
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??? "Surface of the discounted utility function"
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The level curves for $f(x)=x$ and $g(x)=e^x$ are depicted below. The lines
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illustrate the contour lines, annotated with their respective gradients.
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![Level curves of the class-wise
@@ -117,7 +117,10 @@ the scale of the features. The following table shows the datasets used in the
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experiments. In general there are three different experiments: point removal, noise
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removal and a distribution analysis. Metrics are evaluated as tables for mean and
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coefficient of variation (CV) $\frac{\sigma}{\mu}$ of an inner metric. The former
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displays the performance of the method, whereas the latter displays the repeatability of
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displays the performance of the method, whereas the latter displays the stability of a
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method. We normalize by the mean to make standard deviations for different runs
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comparable.
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the method. We assume the mean has to be maximized and the CV has to be minimized.
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Furthermore, we remark that for all sampling-based valuation methods the same number of
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_evaluations of the marginal utility_ was used. This is important, to make the
@@ -231,8 +234,8 @@ dataset.
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CWS](img/classwise-shapley-density.svg){ class=invertible }
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Similar to the behaviour of the CV from the previous section, the variance of CWS is
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lower than for TCMS. They seem to approximate the same of distribution, although their
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utility functions are quite different.
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lower than for TCMS. They seem to approximate the same mode although their utility
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function is very different.
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For `Click` TMCS has a multi-modal distribution of values. This is inferior to CWS which
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has only one-mode and is more stable on that dataset. `Click` is a very unbalanced

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