Mechanism Design for Crowdsourcing: An Optimal 1-1/e Competitive Budget-Feasible Mechanism for Large Markets

被引:59
|
作者
Anari, Nima [1 ]
Goel, Gagan [2 ]
Nikzad, Afshin [3 ]
机构
[1] Univ Calif Berkeley, Berkeley, CA 94720 USA
[2] Google NY, New York, NY USA
[3] Stanford Univ, Stanford, CA 94305 USA
关键词
Crowdsourcing; Truthful Mechanisms; Large Markets; Budget-feasibility;
D O I
10.1109/FOCS.2014.36
中图分类号
TP301 [理论、方法];
学科分类号
081202 ;
摘要
In this paper we consider a mechanism design problem in the context of large-scale crowdsourcing markets such as Amazon's Mechanical Turk (MTRK), ClickWorker (CLKWRKR), CrowdFlower (CRDFLWR). In these markets, there is a requester who wants to hire workers to accomplish some tasks. Each worker is assumed to give some utility to the requester on getting hired. Moreover each worker has a minimum cost that he wants to get paid for getting hired. This minimum cost is assumed to be private information of the workers. The question then is - if the requester has a limited budget, how to design a direct revelation mechanism that picks the right set of workers to hire in order to maximize the requester's utility? We note that although the previous work (Singer (2010); Chen et al. (2011)) has studied this problem, a crucial difference in which we deviate from earlier work is the notion of large-scale markets that we introduce in our model. Without the large market assumption, it is known that no mechanism can achieve a competitive ratio better than 0.414 and 0.5 for deterministic and randomized mechanisms respectively (while the best known deterministic and randomized mechanisms achieve an approximation ratio of 0.292 and 0.33 respectively). In this paper, we design a budget-feasible mechanism for large markets that achieves a competitive ratio of 1 - 1/e similar or equal to 0.63. Our mechanism can be seen as a generalization of an alternate way to look at the proportional share mechanism, which is used in all the previous works so far on this problem. Interestingly, we can also show that our mechanism is optimal by showing that no truthful mechanism can achieve a factor better than 1 - 1/e; thus, fully resolving this setting. Finally we consider the more general case of submodular utility functions and give new and improved mechanisms for the case when the market is large.
引用
收藏
页码:266 / 275
页数:10
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