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  1. A Condorcet jury theorem for couples.Ingo Althöfer & Raphael Thiele - 2016 - Theory and Decision 81 (1):1-15.
    The agents of a jury have to decide between a good and a bad option through simple majority voting. In this paper the jury consists of N independent couples. Each couple consists of two correlated agents of the same competence level. Different couples may have different competence levels. In addition, each agent is assumed to be better than completely random guessing. We prove tight lower and upper bounds for the quality of the majority decision. The lower bound is the same (...)
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  • A note on the Condorcet jury theorem for couples.Raphael Thiele - 2017 - Theory and Decision 83 (3):355-364.
    A jury and two valid options are given. Each agent of the jury picks exactly one of these options. The option with the most votes will be chosen by the jury. In the N-couple model of Althöfer and Thiele, the jury consisted of 2N agents. These agents form N independent couples, with dependencies within the couples. The authors assumed that the agents who form a couple have the same competence level. In this note, we relax this assumption by allowing different (...)
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  • Dependent philosophical majorities and the skeptical argument from disagreement.Rasmus Jaksland - 2022 - Synthese 200 (1):1-24.
    According to the skeptical argument from disagreement, we are mandated to suspend judgement about a question if we discover that others disagree with us. Critics, however, have proposed that this skeptical argument fails if there are not equally many people on either side of the debate: numbers matter. The present paper explicates this as the argument that a group can be more likely to arrive at the correct view by majority rule than the members are on their own. Defenders of (...)
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