Fair Algorithms for Infinite and Contextual Bandits

By Matthew Joseph, Michael Kearns, Jamie H. Morgenstern, Seth Neel, Aaron Roth. 2016

59 citations recorded by the source corpus.

We study fairness in linear bandit problems. Starting from the notion of meritocratic fairness introduced in Joseph et al. [2016], we carry out a more refined analysis of a more general problem, achieving better performance guarantees with fewer modelling assumptions on the number and structure of available choices as well as the number selected. We also analyze the previously-unstudied question of fairness in infinite linear bandit problems, obtaining instance-dependent regret upper bounds as well as lower bounds demonstrating that this instance-dependence is necessary. The result is a framework for meritocratic fairness in an online linear setting that is substantially more powerful, general, and realistic than the current state of the art.

Subfields: Computer Networks and Communications, Management Science and Operations Research, Reinforcement Learning

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computer Networks and Communications

  1. Aaron Roth
  2. Geoff Pleiss
  3. Jon M. Kleinberg
  4. Kilian Q. Weinberger
  5. Michael Kearns
  6. Michael L. Littman
  7. Lihong Li
  8. Jure Leskovec

In Management Science and Operations Research

  1. Aaron Roth
  2. Michael Kearns
  3. Solon Barocas
  4. Shira Mitchell
  5. Eric Potash
  6. Manish Raghavan
  7. Vijay Kamble
  8. Swati Gupta

In Reinforcement Learning

  1. Aaron Roth
  2. Michael Kearns
  3. Solon Barocas
  4. Shira Mitchell
  5. Eric Potash
  6. Manish Raghavan
  7. Vijay Kamble
  8. Swati Gupta

Citations in the corpus