TY - GEN
T1 - Mechanisms for Trading Durable Goods
AU - Oren, Sigal
AU - Roth, Oren
N1 - Publisher Copyright:
© 2022, Springer Nature Switzerland AG.
PY - 2022/1/1
Y1 - 2022/1/1
N2 - We consider trading indivisible and easily transferable durable goods, which are goods that an agent can receive, use, and trade again for a different good. This is often the case with books that can be read and later exchanged for unread ones. Other examples of such easily transferable durable goods include puzzles, video games and baby clothes. We introduce a model for the exchange of easily transferable durable goods. In our model, each agent owns a set of items and demands a different set of items. An agent is interested in receiving as many items as possible from his demand set. We consider mechanisms that exchange items in cycles in which each participating agent receives an item that he demands and gives an item that he owns. We aim to develop mechanisms that have the following properties: they are efficient, in the sense that they maximize the total number of items that agents receive from their demand set, they are strategyproof (i.e., it is in the agents’ best interest to report their preferences truthfully) and they run in polynomial time. One challenge in developing mechanisms for our setting is that the supply and demand sets of the agents are updated after a trade cycle is executed. This makes constructing strategyproof mechanisms in our model significantly different from previous works, both technically and conceptually and requires developing new tools and techniques. We prove that simultaneously satisfying all desired properties is impossible and thus focus on studying the tradeoffs between these properties. To this end, we provide both approximation algorithms and impossibility results.
AB - We consider trading indivisible and easily transferable durable goods, which are goods that an agent can receive, use, and trade again for a different good. This is often the case with books that can be read and later exchanged for unread ones. Other examples of such easily transferable durable goods include puzzles, video games and baby clothes. We introduce a model for the exchange of easily transferable durable goods. In our model, each agent owns a set of items and demands a different set of items. An agent is interested in receiving as many items as possible from his demand set. We consider mechanisms that exchange items in cycles in which each participating agent receives an item that he demands and gives an item that he owns. We aim to develop mechanisms that have the following properties: they are efficient, in the sense that they maximize the total number of items that agents receive from their demand set, they are strategyproof (i.e., it is in the agents’ best interest to report their preferences truthfully) and they run in polynomial time. One challenge in developing mechanisms for our setting is that the supply and demand sets of the agents are updated after a trade cycle is executed. This makes constructing strategyproof mechanisms in our model significantly different from previous works, both technically and conceptually and requires developing new tools and techniques. We prove that simultaneously satisfying all desired properties is impossible and thus focus on studying the tradeoffs between these properties. To this end, we provide both approximation algorithms and impossibility results.
UR - http://www.scopus.com/inward/record.url?scp=85124309560&partnerID=8YFLogxK
U2 - 10.1007/978-3-030-94676-0_15
DO - 10.1007/978-3-030-94676-0_15
M3 - Conference contribution
AN - SCOPUS:85124309560
SN - 9783030946753
T3 - Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics)
SP - 262
EP - 279
BT - Web and Internet Economics - 17th International Conference, WINE 2021, Proceedings
A2 - Feldman, Michal
A2 - Fu, Hu
A2 - Talgam-Cohen, Inbal
PB - Springer Science and Business Media Deutschland GmbH
T2 - 17th International Conference on Web and Internet Economics, WINE 2021
Y2 - 14 December 2021 through 17 December 2021
ER -