On the Average Minimum Size of a Manipulating Coalition |
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Authors: | Geoffrey Pritchard Arkadii Slinko |
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Affiliation: | (1) Department of Statistics, University of Auckland, Auckland, New Zealand;(2) Department of Mathematics, University of Auckland, Auckland, New Zealand |
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Abstract: | We study the asymptotic average minimum manipulating coalition size as a characteristic of quality of a voting rule and show its serious drawback. We suggest using the asymptotic average threshold coalition size instead. We prove that, in large electorates, the asymptotic average threshold coalition size is maximised among all scoring rules by the Borda rule when the number m of alternatives is 3 or 4, and by-approval voting when m ≥ 5. |
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