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{{Article
|Has page=Battaglini, M. (2002), Multiple Referrals and Multidimensional Cheap Talk
|Has bibtex key=
|Has article title=Multiple Referrals and Multidimensional Cheap Talk
|Has author=Battaglini, M.
|Has year=2002
|In journal=
|In volume=
|In number=
|Has pages=
|Has publisher=
}}
[http://www.edegan.com/pdfs/Battaglini%20(2002)%20-%20Multiple%20Referrals%20and%20Multidimensional%20Cheap%20Talk.pdf Full-text PDF]
# Experts reveal truthfully (<math>s^{i}(\theta)=\theta=(m^{i}_{1},m^{i}_{2})</math>).
# R only believes <math>(m_{1}^{i},m_{2}^{2})</math>. Meaning: He believes the report of expert 1 on one dimension, and the report of expert 2 on the other dimension.
==Rui's closing comments ;)==* Slight change in assumptions leads to different answers. * "Degrees of freedom": More dimensions allows more revelation? * Is this robust? People saying no: # Levy and Razin: Study Battaglini model with noise. Think about it this way: Crawford/Sobel show no 1 dimension, 1 sender, no full revelation. Battaglini shows: 2 dims, 2 senders, full revelation. Levy and Razin show: 2 dims, 2 senders, no full revelation. # Ambrose and Takahashi: 2 senders, 2 dimensions plus constraints on choice space -- answer is no full revelation. Even if you choose an interval, full revelation breaks down.

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