Confidence in Inference (R&R at ReStud)
Abstract
Do people behave as if they know how informative signals are? I axiomatically identify the restrictions on choice implied by certainty about the information structure in a sample environment. Certainty is equivalent to a separability axiom and yields parallel linear indifference curves in the space of samples. This equivalence does not depend on expected utility or Bayesian updating and holds for a broad class of monotone updating and choice rules. A controlled experiment shows that certainty about the information structure is rejected for 95% of subjects. Subjects are insensitive to the stated information structure and instead choose based solely on sample characteristics. Many decisions display a sample-size neglect bias. Using an incentive-compatible confidence elicitation method, I find that sample-size neglect is positively associated with confidence, suggesting that subjects act as if they are uncertain about the information structure even when it is explicitly provided.
A Procedural Model of Complexity Under Risk
Abstract
I consider a decision-maker who uses rules to simplify lotteries in order to compare them. I characterize expected utility in this setting and highlight its complexity requirements which a purely axiomatic characterization overlooks. I relax these requirements to characterize two models of complexity aversion : outcome support size cost and entropy cost models. I consider an additional aspect of complexity: decision-makers find it easier to evaluate a lottery when outcomes are close in value. To capture this, I characterize a third model of complexity aversion. Here the DM first partitions together outcomes which are close in value and then evaluates the lottery along with the complexity of the partition. This representation offers a measure of complexity which is not restricted to the probability and support size but also accounts for the cardinal values of the outcomes. I also compare empirically the models and find support for partition complexity.
Updating and Misspecification: Evidence from a Field Experiment
with Marc-Antoine Châtelain, Paul Han and Xiner Xu
What makes a matching market congested? (Accepted at EC26)
with Justin Hadad
We study a decentralized matching market where each applicant sends a fixed number of applications and then firms make one offer. Our game emulates matching markets under time constraints: agents who are unmatched after the round remain unmatched. Congestion arises from two basic market failures: some firms do not receive applications (an issue of coverage), and some applicants receive multiple offers (an issue of collisions). We study how the market size, degree of preference alignment, and number of applications affect congestion. In contrast to the literature, aligned preferences and screening worsen congestion. Furthermore, additional applications do not always alleviate congestion, and optimal quotas are typically small.