TL;DR
This paper investigates online search algorithms that leverage potentially erroneous predictions to improve decision-making, providing tight bounds on performance and validating results with stock market data.
Contribution
It introduces learning-augmented algorithms for online search with predictions about maximum prices or binary responses, offering tight bounds based on prediction error.
Findings
Algorithms achieve near-optimal performance with accurate predictions.
Performance bounds are tight and depend on prediction error.
Experimental results confirm theoretical bounds on stock market data.
Abstract
In the online (time-series) search problem, a player is presented with a sequence of prices which are revealed in an online manner. In the standard definition of the problem, for each revealed price, the player must decide irrevocably whether to accept or reject it, without knowledge of future prices (other than an upper and a lower bound on their extreme values), and the objective is to minimize the competitive ratio, namely the worst-case ratio between the maximum price in the sequence and the one selected by the player. The problem formulates several applications of decision-making in the face of uncertainty on the revealed samples. Previous work on this problem has largely assumed extreme scenarios in which either the player has almost no information about the input, or the player is provided with some powerful, and error-free advice. In this work, we study learning-augmented…
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