2017
DOI: 10.1016/j.procs.2017.11.465
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Manipulability of majoritarian rules by coalitions with the same first-ranked alternative

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Cited by 5 publications
(4 citation statements)
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“…We will not read the results for each rule in detail, but the paradoxes has consequence that there are many more negative theorems to be proved in the theory of voting that the positive ones. 4 . But at the same time it is a way of gaining the new knowledge about our theory and particular properties of voting procedures.…”
Section: Simpson's Rulementioning
confidence: 99%
See 1 more Smart Citation
“…We will not read the results for each rule in detail, but the paradoxes has consequence that there are many more negative theorems to be proved in the theory of voting that the positive ones. 4 . But at the same time it is a way of gaining the new knowledge about our theory and particular properties of voting procedures.…”
Section: Simpson's Rulementioning
confidence: 99%
“…Such results cannot be ignored by anyone who interested in improving existing electoral systems.As it was said earlier, all voting rules are manipulated or dictatorial. But some procedures are more vulnerable to manipulations than others[Aleskerov, 2017[Aleskerov, , 2015. Some of the voting procedures requires more computational power than others, moreover calculating of winner in some voting procedures is NP-complete task as Dodgson's procedure[Bartdholdi 1989].There are more interesting properties and differences between voting rules, but our goal is to overview one of the most underestimated in scientific literature characteristics of voting rules -their vulnerability to different voting paradoxes.…”
mentioning
confidence: 99%
“…, n}, decides which of m alternatives from the set X, |X|= m ≥ 3, to choose. 1 Each voter has a preference, i.e., a linear order 2 on X. We denote the set of all preferences by L(X).…”
Section: The Frameworkmentioning
confidence: 99%
“…In other words, a voter will manipulate if for every possible profile of her information set she gets at least the same result and for at least one profile she gets a more preferable alternative, on the condition that all others vote sincerely. 1 If at least one voter has an incentive to π-manipulate in P under F, then preference profile P is π-manipulable under F. A voter having an incentive to π-manipulate is called a π-manipulator. The set of all π-manipulators in profile P is denoted by Π(P).…”
mentioning
confidence: 99%