Search in the Dark: The Case with Recall and Gaussian Learning

In “Search in the Dark: The Case with Recall and Gaussian Learning,” Manel Baucells and Saša Zorc address the classic sequential search problem where decision makers sample from a distribution to maximize rewards minus sampling costs. They focus on search with recall, where the reward is the highest sampled value. They solve the long-standing problem of determining optimal stopping rules when the sampling distribution is normal but both its mean and variance are unknown, and hence, they are progressively learned via sampling. The solution reveals that traditional methods, which rely on single reservation prices, are inadequate. The proposed approach offers a practical and efficient way to determine the optimal stopping rule. Relevant applications include job search, the sale of an asset, or technology adoption.

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Publication Details

Journal
Operations Research
Published
2024-08-16
DOI
https://doi.org/10.1287/opre.2023.0150
Primary Topic
Auction Theory and Applications
Type
article
Field-Weighted Citation Impact
0.00
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article

Search in the Dark: The Case with Recall and Gaussian Learning

Manel Baucells, Saša Zorc
Operations Research
Auction Theory and Applications
article

Search in the Dark: The Case with Recall and Gaussian Learning

Manel Baucells, Saša Zorc
article en

Abstract

In “Search in the Dark: The Case with Recall and Gaussian Learning,” Manel Baucells and Saša Zorc address the classic sequential search problem where decision makers sample from a distribution to maximize rewards minus sampling costs. They focus on search with recall, where the reward is the highest sampled value. They solve the long-standing problem of determining optimal stopping rules when the sampling distribution is normal but both its mean and variance are unknown, and hence, they are progressively learned via sampling. The solution reveals that traditional methods, which rely on single reservation prices, are inadequate. The proposed approach offers a practical and efficient way to determine the optimal stopping rule. Relevant applications include job search, the sale of an asset, or technology adoption.

Operations ResearchVol. 73(5)
University of Virginia (US)
Decent work and economic growth
Openalex Percentile: Top 84%
Auction Theory and Applications
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