By Ulrich U. Schmidt, Stefan Traub
This Festschrift in honor ofChristian Seidl combines a bunch of popular authors who're specialists in components like public economics, welfare fiscal, determination conception, and experimental economics in a special quantity. Christian Seidl who has edited including Salvador Barber` a ` and Peter Hammond the guide of application concept (appearing at Kluwer educational Publishers/Springer Economics), has committed so much of his learn to software and selection idea, social selection thought, welfare economics, and public economics. over the last decade, he has became a part of his consciousness to a study software that's more and more gaining in value in economics: the laboratory test. This quantity is an try and light up all elements of Christian Seidl’s formidable study schedule through proposing a suite of either theoretical and expe- psychological papers on Utility,Choice,andWelfare written via his closest acquaintances, former scholars, and masses valued colleagues. Christian Seidl was once born on August five, 1940, in Vienna, Austria. starting iciness time period 1962/63, he studied Economics and company management on the Vienna institution of Economics (then “Hochschule fff¨ ur ¨ Welthandel”). 1966 he was once provided an MBA via the Vienna university of Economics and 1969 a doctoral measure in Economics. In October 1968 Christian grew to become a study assistant on the Institute of Economics on the collage of Vienna. 1973 he got his habilitation (right to coach) in Economics ― supervised via Wilhelm Weber ― from the dep. of legislation and Economics of the college of Vienna. He used to be presented the Dr.
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Additional resources for Advances in Public Economics: Utility, Choice and Welfare: A Festschrift for Christian Seidl
4, especially the pure strategy Nash equilibrium set E Γ (wN ), are preserved ˜ N are ordinally equivalent. for all possible Γ if and only if the two proﬁles w N and w In this sense, we have reverted to the usual form of ONC invariance, rather than the SCONC invariance property that applies when just one game is being considered. This is one reason why the theory set out in Hammond (2004), for instance, does consider the whole class of consequentialist game forms. 3. CARDINAL INVARIANCE A similar invariance concept applies when each player i’s strategy set S i is replaced by ∆(Si ), the set of mixed strategies, and the outcome function γ : S N → X is replaced by a lottery outcome function γ : ∆(S N ) → ∆(X).
C. 1781. Memoire ´ sur les ´lections au scrutin, Paris: Histoire de L’Acad´emie Royale des Sciences. , and H. Scarf. 1963. “A Limit Theorem on the Core”, International Economic Review 4, 235–246. Hildenrand, W. 1974. Core and Equilibria of a Large Economy, Princeton: Princeton University Press. V. 1992. “A Social Choice Rule and Its Implementation in Perfect Equilibrium”, Journal of Economic Theory 56, 142–159. Lensberg, T. 1988. “Stability and Collective Rationality”, Journal of Economic Theory 45, 330–341.
In the special case when ρi = 1 for all i ∈ N , this implies that G is a potential game, with v ∗ as the potential function. Because of this restriction on the constants ρi , however, this deﬁnition due to Monderer and Shapley (1996) involves implicit interpersonal comparisons. See Ui (2000) in particular for further discussion of potential games. Morris and Ui (2005) describe games with more general constants ρ i as weighted potential games. They also consider generalized potential games which are best response equivalent to cardinal team games.