What Price Fairness? A Bargaining Study

Our study concerns bargaining behavior in situations where one party is in a stronger position than the other. We investigate both the tradeoff the favored party makes between pursuing his strategic advantage and giving weight to other players' concern for fairness, and the tradeoff the disadvantaged player makes between pursuing a fair outcome from a disadvantaged position and the cost of that pursuit. In particular, we hypothesize that the degree to which strategically strong players attempt to exploit their strategic advantage depends on their potential costs for doing so. Similarly, the degree to which weak players persist in seeking "fairness" is also a function of how much it (potentially) costs them to do so. Students negotiated in pairs over the division of $HK50 using a finite horizon, fixed-cost (per rejection) alternating offer rule. Each pair consisted of a high-cost and a low-cost bargainer. In accordance with the hypothesis, the willingness of the high-cost bargainers to demand fairness and to persist in their demands was a function of how much it cost them to do so, and the degree to which the low-cost bargainers attempted to exploit their strategic advantage depended on their own cost of rejection. We conclude that "fairness" has a price such that the higher its price, the lower the "demand" for it. This suggests that demands for fairness are subject to cost- benefit evaluation, are in this sense deliberate, and are well thought out.Fairness, bargaining, fixed-cost

The consistency of estimator under fixed design regression model with NQD errors

In this article, basing on NQD samples, we investigate the fixed design nonparametric regression model, where the errors are pairwise NQD random errors, with fixed design points, and an unknown function. Nonparametric weighted estimator will be introduced and its consistency is studied. As special case, the consistency result for weighted kernel estimators of the model is obtained. This extends the earlier work on independent random and dependent random errors to NQD case

The Nonlinear Permittivity Including Non-Abelian Self-interaction of Plasmons in Quark-Gluon Plasma

By decomposing the distribution functions and color field to regular and fluctuation parts, the solution of the semi-classical kinetic equations of quark-gluon plasma is analyzed. Through expanding the kinetic equations of the fluctuation parts to third order, the nonlinear permittivity including the self-interaction of gauge field is obtained and a rough numerical estimate is given out for the important \vk =0 modes of the pure gluon plasma.Comment: 7 pages, shortened version accepted by Chin.Phys.Let