Market designers study how to set the "rules of a marketplace" such that the market works well. This is important for society, such that resources are allocated efficiently (put to good use), such that market participants do not have an incentive to manipulate the market mechanism, and such that the marketplace produces a fair outcome.
However, markets are getting increasingly complex such that designing good market mechanisms "by hand" is often infeasible, in particular when certain design desiderata are in conflict with each other. Moreover, humans are boundedly-rational: already in small domains, they are best modeled as having incomplete preferences, because they may only know a ranking or the values of their top choices. In combinatorial domains (where participants make choices regarding bundles of options), the number of choices grows exponentially, such that it quickly becomes impossible for humans to report their full preferences to the market mechanism.
In this ERC project, we combine techniques from "machine learning" with "market design" to address these challenges. The main idea is that machine learning can help deal with incomplete data. For example, a machine learning algorithm can learn the preferences of a human in a marketplace from just a few observations, and these learned preference functions can then be used by a market mechanism to make better decisions. But this also introduces new challenges, as the learned preferences may be wrong, or the market participants may manipulate the machine learning algorithm on purpose. Thus, when designing machine learning-based market mechanism, we take these challenges into account.
In addition to pushing the scientific boundaries of market design research, this ERC project also has an immediate impact on practical market design. We apply our techniques in two different settings: (1) for the design of combinatorial spectrum auctions, a multi-billion dollar domain; and (2) for the design of matching markets (e.g. school choice, refugee matching, adoption matching, course allocation).