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  • Search: person:"Goertz, Johanna M.M."
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Year of publication
Subject
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Spieltheorie 7 Aggregation 6 Game theory 6 Abstimmungsregel 5 Theorie 5 efficient information aggregation 5 simple plurality rule 5 Information 4 Neue politische Ökonomie 4 Public choice 4 Theory 4 Voting rule 4 Condorcet Jury Theorem 3 Condorcet-Paradoxon 3 Paradox of voting 3 Poisson games 3 Voting behaviour 3 Wahlverhalten 3 Auction theory 2 Auktionstheorie 2 Condorcet jury theorem 2 Economics of information 2 Experiment 2 Group decision-making 2 Gruppenentscheidung 2 Information aggregation 2 Informational efficiency 2 Informationseffizienz 2 Informationsökonomik 2 Large Poisson games 2 Learning 2 Lernen 2 Qualitative Methode 2 Qualitative method 2 committees 2 condorcet jury theorem 2 Abstimmung 1 Bargaining theory 1 Behavioral economics 1 Efficiency 1
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Online availability
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Free 9 Undetermined 4
Type of publication
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Article 13 Book / Working Paper 7
Type of publication (narrower categories)
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Article in journal 6 Aufsatz in Zeitschrift 6 Working Paper 4 Arbeitspapier 3 Graue Literatur 3 Non-commercial literature 3 Article 2
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Language
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English 12 Undetermined 8
Author
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Goertz, Johanna M. M. 14 Maniquet, François 8 GOERTZ, Johanna M.M. 3 Goertz, Johanna M.M. 3 Chernomaz, Kirill 2 MANIQUET, François 2
Institution
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Center for Operations Research and Econometrics (CORE), École des Sciences Économiques de Louvain 3
Published in...
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Games 4 CORE Discussion Papers RP 2 Experimental economics : a journal of the Economic Science Association 2 Journal of economic theory 2 Social choice and welfare 2 CESifo Working Paper 1 CESifo working papers 1 CORE Discussion Papers 1 CORE discussion paper : DP 1 CORE discussion papers : DP 1 Economics Letters 1 Economics letters 1 Journal of Economic Theory 1
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Source
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ECONIS (ZBW) 9 RePEc 5 EconStor 3 OLC EcoSci 3
Showing 1 - 10 of 20
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A condorcet jury theorem for large poisson elections with multiple alternatives
Goertz, Johanna M. M. - In: Games 11 (2020) 1, pp. 1-12
Herein, we prove a Condorcet jury theorem (CJT) for large elections with multiple alternatives. Voters have common interests that depend on an unknown state of nature. Each voter receives an imprecise private signal about the state of nature and then submits one vote (simple plurality rule). We...
Persistent link: https://www.econbiz.de/10012227796
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A condorcet jury theorem for large poisson elections with multiple alternatives
Goertz, Johanna M. M. - In: Games 11 (2020) 1/2, pp. 1-12
Herein, we prove a Condorcet jury theorem (CJT) for large elections with multiple alternatives. Voters have common interests that depend on an unknown state of nature. Each voter receives an imprecise private signal about the state of nature and then submits one vote (simple plurality rule). We...
Persistent link: https://www.econbiz.de/10012168613
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Voting in three-alternative committees: An experiment
Goertz, Johanna M. M.; Chernomaz, Kirill - In: Games 10 (2019) 2, pp. 1-23
We design an experiment to test how voters vote in a small committee election with three alternatives. Voters have common preferences that depend on an unknown state of nature. Each voter receives an imprecise private signal prior to the election and then casts a vote. The alternative with the...
Persistent link: https://www.econbiz.de/10012227765
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Voting in three-alternative committees : an experiment
Goertz, Johanna M. M.; Chernomaz, Kirill - In: Games 10 (2019) 2/20, pp. 1-23
We design an experiment to test how voters vote in a small committee election with three alternatives. Voters have common preferences that depend on an unknown state of nature. Each voter receives an imprecise private signal prior to the election and then casts a vote. The alternative with the...
Persistent link: https://www.econbiz.de/10012061937
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On a three-alternative Condorcet jury theorem
Goertz, Johanna M. M.; Maniquet, François - 2011
We investigate whether the simple plurality rule aggregates information efficiently in a large election with three alternatives. The environment is the same as in the Condorcet Jury Theorem (Condorcet (1785)). Voters have common preferences that depend on the unknown state of nature, and they...
Persistent link: https://www.econbiz.de/10010274750
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On a three-alternative Condorcet jury theorem
Goertz, Johanna M. M.; Maniquet, François - 2011
We investigate whether the simple plurality rule aggregates information efficiently in a large election with three alternatives. The environment is the same as in the Condorcet Jury Theorem (Condorcet (1785)). Voters have common preferences that depend on the unknown state of nature, and they...
Persistent link: https://www.econbiz.de/10009127595
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On the informational efficiency of simple scoring rules
Goertz, Johanna M. M.; Maniquet, François - 2009
Persistent link: https://www.econbiz.de/10003859007
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Condorcet Jury Theorem: An example in which informative voting is rational but leads to inefficient information aggregation
Goertz, Johanna M.M.; Maniquet, François - In: Economics Letters 125 (2014) 1, pp. 25-28
Recent research on the Condorcet Jury Theorem has proven that informative voting (that is, voting according to one’s signal) is not necessarily rational. With two alternatives, rational voting typically leads to the election of the correct alternative, in spite of the fact that not all voters...
Persistent link: https://www.econbiz.de/10010939509
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Condorcet Jury Theorem : an example in which informative voting is rational but leads to inefficient information aggregation
Goertz, Johanna M. M.; Maniquet, François - In: Economics letters 125 (2014) 1, pp. 25-28
Persistent link: https://www.econbiz.de/10010504787
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Learning differences in mixed common value auctions
GOERTZ, Johanna M.M. - Center for Operations Research and Econometrics (CORE), … - 2007
I examine the behavior of subjects in common value auctions with both experienced and inexperienced bidders in the same market. Subjects know that they are competing against both experienced and inexperienced subjects and can observe bidding behavior of their opponents after an auction round....
Persistent link: https://www.econbiz.de/10005065347
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