منابع مشابه
Informational Size and Efficient Auctions
We develop an auction model for the case of interdependent values and multidimensional signals in which agents’ signals are correlated. We provide conditions under which a modification of the Vickrey auction which includes payments to the bidders will result in an ex post efficient outcome. Furthermore, we provide a definition of informational size such that the necessary payments to bidders wi...
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Here, the arrons ,ire niemt to indic:rte flon of inforrii,ition. The prcmnption 14 that the genetic information coded in tlic b‘ihe sequence of DSA4 is ultini:itell t r , rnmdxd into the :imino acid scqiieiice of protein id ‘a polj ribonucleotide interincdiary. It is the p r i i n q purpobc of tlir present paper to focus attention on tlir firct .trp in this chain of c\ciiti The wiiplest iniagin...
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Graphical size distribution is widely used in different fields of science and studies related to powders, droplets, bubbles, and pores. However, in some condition it may also be necessary to express the size distribution quantitatively. In spite of there being several suggested ways to quantify size distribution in the literature, some of these approaches are not applicable for many methods and...
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We consider the Useful Informational Energy introduced by L. Pardo [5]. Our purpose is to study the asymptotic distribution of its analogue estimator, in a random and stratified sampling, as well as its application to testing hypotheses.
متن کاملINFORMATIONAL SIZE AND INCENTIVE COMPATIBILITY By Richard
We examine a general equilibrium model with asymmetrically informed agents. The presence of asymmetric information generally presents a conflict between incentive compatibility and Pareto efficiency. We present a notion of informational size and show that the conflict between incentive compatibility and efficiency can be made arbitrarily small if agents are of sufficiently small informational s...
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ژورنال
عنوان ژورنال: Biophysical Journal
سال: 1962
ISSN: 0006-3495
DOI: 10.1016/s0006-3495(62)86864-7