Groups can make a difference: voting power measures extended |
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Authors: | Claus Beisbart |
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Affiliation: | (1) Department of Mathematics, University of San Diego, 5998 Alcala Park, San Diego, CA 92110, USA |
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Abstract: | The voting power of a voter—the extent to which she can affect the outcome of a collective decision—is often quantified in
terms of the probability that she is critical. This measure is extended to a series of power measures of different ranks.
The measures quantify the extent to which a voter can be part of a group that can jointly make a difference as to whether
a bill passes or not. It is argued that the series of these measures allow for a more appropriate assessment of voting power,
particularly of a posteriori voting power in case the votes are stochastically dependent. Also, the new measures discriminate
between voting games that cannot be distinguished in terms of the probability of only criticality. |
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Keywords: | |
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