2022
DOI: 10.1007/s11257-021-09311-w
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Rank-sensitive proportional aggregations in dynamic recommendation scenarios

Abstract: In this paper, we focus on the problem of rank-sensitive proportionality preservation when aggregating outputs of multiple recommender systems in dynamic recommendation scenarios. We believe that individual recommenders may provide complementary views on the user’s preferences or needs, and therefore, their proportional (i.e. unbiased) aggregation may be beneficial for the long-term user satisfaction. We propose an aggregation framework (FuzzDA) based on a modified D’Hondt’s algorithm (DA) for proportional man… Show more

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Cited by 5 publications
(3 citation statements)
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References 58 publications
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“…Rank-sensitive proportional aggregations in dynamic recommendation scenarios (Balcar et al 2022) is an extension of the authors' work presented at the 3rd Workshop on Online Recommender Systems and User Modeling (Peska and Balcar 2019). The contribution consists of FuzzDA, an unbiased online rank aggregation framework that relies on proportionality provided by a modified D'Hont's algorithm for proportional mandates allocation.…”
Section: Papers In This Issuementioning
confidence: 99%
“…Rank-sensitive proportional aggregations in dynamic recommendation scenarios (Balcar et al 2022) is an extension of the authors' work presented at the 3rd Workshop on Online Recommender Systems and User Modeling (Peska and Balcar 2019). The contribution consists of FuzzDA, an unbiased online rank aggregation framework that relies on proportionality provided by a modified D'Hont's algorithm for proportional mandates allocation.…”
Section: Papers In This Issuementioning
confidence: 99%
“…As a way of performing aggregation, d'Hondt's algorithm has proved its merits [2]. However, in the cited paper personalisation was performed only during integration of implicit negative feedback (INF).…”
Section: Personalisation Of D'hondt's Algorithmmentioning
confidence: 99%
“…Base recommenders recommend 100 items and aggregator returns a list of 20 items. Users' ability to observe item [2] on kth position is simulated in two ways: At first, static P stat08 (noticed|k) = 0.8 or P stat06 (noticed|k) = 0.6 (probability of noticing is equal to 0.8 or 0.6 for all the items) and at second, linear P lin0901 (probability that user has noticed the item decreases from 0.9 to 0.1 linearly with item position in the list).…”
Section: Experiments Designmentioning
confidence: 99%