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pith:7G2RQ2IQ

pith:2026:7G2RQ2IQDPXVJF6QP6OZD4K2SH
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Decentralized Ranking Aggregation via Gossip: Convergence and Robustness

Anna van Elst, Igor Colin, Kerrian Le Caillec, Stephan Cl\'emen\c{c}on

Autonomous agents reach a global ranking consensus from distributed preferences using only local random gossip interactions, without any central coordinator.

arxiv:2602.22847 v2 · 2026-02-26 · cs.LG · cs.AI · stat.ML

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4 Citations open
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Claims

C1strongest claim

The approach proposed and analyzed here relies on the robustness guarantees offered by random gossip communication, which allows autonomous agents to compute a global ranking consensus using local interactions only, without coordination or a central authority.

C2weakest assumption

That standard random gossip convergence properties for scalar statistics extend directly to the non-convex, discrete setting of ranking aggregation while preserving robustness guarantees against node corruption.

C3one line summary

A gossip protocol lets network agents reach consensus on collective rankings using only local exchanges, with proven convergence and resilience to bad nodes.

References

29 extracted · 29 resolved · 1 Pith anchors

[1] Leonidas Akritidis, Miltiadis Alamaniotis, and Panayiotis Bozanis, ‘Flagr: A flexible high-performance library for rank aggregation’,Soft- wareX,21, (2023) 2023
[2] Kenneth J Arrow, ‘Social choice and individual values.’,Cowles Mono- graph No. 12, (1951) 1951
[3] Lyes Badis, Mourad Amad, Djamil A¨ıssani, and Sofiane Abbar, ‘P2pcf: A collaborative filtering based recommender system for peer to peer social networks’,Journal of High Speed Networks,27(1), 13–31, ( 2021
[4] Linas Baltrunas, Tadas Makcinskas, and Francesco Ricci, ‘Group rec- ommendations with rank aggregation and collaborative filtering’, inPro- ceedings of the 4th ACM conference on Recommender systems, ( 2010
[5] Jean-Charles de Borda, ‘M´emoire sur les ´elections au scrutin’,Histoire de l’Acad´emie Royale des Sciences, (1781)

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First computed 2026-05-18T02:44:31.006257Z
Builder pith-number-builder-2026-05-17-v1
Signature Pith Ed25519 (pith-v1-2026-05) · public key
Schema pith-number/v1.0

Canonical hash

f9b51869101bef5497d07f9d91f15a91f76e467ca6d8da7acc384da01714f00e

Aliases

arxiv: 2602.22847 · arxiv_version: 2602.22847v2 · doi: 10.48550/arxiv.2602.22847 · pith_short_12: 7G2RQ2IQDPXV · pith_short_16: 7G2RQ2IQDPXVJF6Q · pith_short_8: 7G2RQ2IQ
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Verify this Pith Number yourself
curl -sH 'Accept: application/ld+json' https://pith.science/pith/7G2RQ2IQDPXVJF6QP6OZD4K2SH \
  | jq -c '.canonical_record' \
  | python3 -c "import sys,json,hashlib; b=json.dumps(json.loads(sys.stdin.read()), sort_keys=True, separators=(',',':'), ensure_ascii=False).encode(); print(hashlib.sha256(b).hexdigest())"
# expect: f9b51869101bef5497d07f9d91f15a91f76e467ca6d8da7acc384da01714f00e
Canonical record JSON
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