This paper revisits the problem of adverse selection in the insurance market of Rothschild and Stiglitz (1976). We extend the three-stage game in Hellwig (1987) by allowing firms to endogenously choose whether or not to pre-commit on their contractual offers (menus). We show how this mechanism can deliver the Miyazaki–Wilson–Spence allocation as the unique perfect-Bayesian equilibrium. This allocation is the unique incentive-efficient and individually-rational maximizer of the utility of the most profitable type. In fact, given that the informed player has only two types, it is the unique core allocation and thus the unique neutral optimum in the sense of Myerson (1983)
In this note, we consider an adverse selection problem involving an insurance market à la Rothschild...
In a class of informed principal problems with common values, we define iteratively a particular all...
The present paper thoroughly explores second-best efficient allocations in an insurance economy with...
This paper revisits the problem of adverse selection in the insurance market of Rothschild and Stigl...
This paper revisits the problem of adverse selection in the insurance market of Rothschild and Stigl...
This paper revisits the problem of adverse selection in the insurance market of Rothschild and Stigl...
This paper revisits the problem of adverse selection in the insurance market of Rothschild and Stigl...
This paper studies the Rothschild and Stiglitz (1976) adverse selection environment, relaxing the as...
In a class of informed principal problems with common values often used in applications we de\u85ne ...
Working paperIn a class of informed principal problems with common values often used in applications...
I construct an efficient mechanism for competitive markets with adverse selection. In the mechanism,...
We study a principal-agent model with both moral hazard and adverse selection. Risk-neutral agents w...
Due to information asymmetry, adverse selection exists largely in the multiagent market. Aiming at t...
We show that an equilibrium always exists in the Rothschild-Stiglitz insurance market model with adv...
We study a principal-agent model with moral hazard and adverse selection. Agents have private inform...
In this note, we consider an adverse selection problem involving an insurance market à la Rothschild...
In a class of informed principal problems with common values, we define iteratively a particular all...
The present paper thoroughly explores second-best efficient allocations in an insurance economy with...
This paper revisits the problem of adverse selection in the insurance market of Rothschild and Stigl...
This paper revisits the problem of adverse selection in the insurance market of Rothschild and Stigl...
This paper revisits the problem of adverse selection in the insurance market of Rothschild and Stigl...
This paper revisits the problem of adverse selection in the insurance market of Rothschild and Stigl...
This paper studies the Rothschild and Stiglitz (1976) adverse selection environment, relaxing the as...
In a class of informed principal problems with common values often used in applications we de\u85ne ...
Working paperIn a class of informed principal problems with common values often used in applications...
I construct an efficient mechanism for competitive markets with adverse selection. In the mechanism,...
We study a principal-agent model with both moral hazard and adverse selection. Risk-neutral agents w...
Due to information asymmetry, adverse selection exists largely in the multiagent market. Aiming at t...
We show that an equilibrium always exists in the Rothschild-Stiglitz insurance market model with adv...
We study a principal-agent model with moral hazard and adverse selection. Agents have private inform...
In this note, we consider an adverse selection problem involving an insurance market à la Rothschild...
In a class of informed principal problems with common values, we define iteratively a particular all...
The present paper thoroughly explores second-best efficient allocations in an insurance economy with...