Sentence examples for Puppe from high-quality English sources.

• “One of our oldest residents here is an orangutan named Puppe who just loves to watch people and particularly loves children,” Mr Lentini said.

• In each case, the agenda properties are not only sufficient but also (if n ≥ 3) necessary for the result (Nehring and Puppe 2002, 2010; Dokow and Holzman 2010a).

• The conjunction of independence and monotonicity is necessary and sufficient for the non-manipulability of a judgment aggregation rule by strategic voting (Dietrich and List 2007c; for related results, see Nehring and Puppe 2002).

• The significance of combinatorial properties of the agenda was first discovered by Nehring and Puppe (2002) in a mathematically related but interpretationally distinct framework (strategy-proof social choice over so-called property spaces).

• A path-connected agenda (or totally blocked, in Nehring and Puppe 2002): For any p, q ∈ X, there is a sequence p1, p2, …, pk ∈ X with p1 = p and pk = q such that p1 conditionally entails p2, p2 conditionally entails p3, …, and pk−1 conditionally entails pk.

• Proposition (Dietrich and List 2007a; Nehring and Puppe 2007): Propositionwise majority voting may generate inconsistent collective judgments if and only if the set of propositions (and their negations) on which judgments are to be made has a minimally inconsistent subset of three or more propositions.

• There are many surveys of social choice theory, in broad and restrictive senses: Arrow, Sen and Suzumura (1997, in particular chap. 3, 4, 7, 11, 15; 2002, in particular chap. 1, 2, 3, 4, 7, 10; 2011, in particular chap. 13, 14, 17–20), Sen (1970, 1977a, 1986, 1999, 2009), Anand, Puppe and Pattanaik (2009).

• A second variant drops the agenda property of pair-negatability and imposes a monotonicity condition on the aggregation rule (requiring that additional support never hurt an accepted proposition) (Nehring and Puppe 2010; the latter result was first proved in the above-mentioned mathematically related framework by Nehring and Puppe 2002).