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A machine learning approach to improve precision for navigational queries in a Web information retrieval system Reiner Kraft

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Presentation on theme: "A machine learning approach to improve precision for navigational queries in a Web information retrieval system Reiner Kraft"— Presentation transcript:

1 A machine learning approach to improve precision for navigational queries in a Web information retrieval system Reiner Kraft rekraft@cse.ucsc.edu

2 Motivation Ranking of search results: –Require high precision vs. recall –Navigational queries (homepage finding task) should have desired result on top –Users are impatient and don’t examine low ranked results –Want to incorporate users relevance judgment to improve overall ranking

3 Project Goal Use on-line learning algorithm, that given query q, find homepage h q –Rank r(q,h q ) is within top k ranked search results, where k<20 –More ambitious: Let r(q,h q ) =1 –Improve precision of top k search results Algorithm design has to be space and time efficient to be of practical use

4 Overall setup On-line learning algorithm based on weighted majority algorithm Predict with weighted median for query q User is teacher and provides reinforcements: –Negative Vote: document ranked too high (-) –Positive Vote: document ranked too low (+) Algorithm incorporate feedback and update ranking for q

5 LearnRank 1 Use good quality ranking of search engine for query q as initialization of expert’s weights Uses matrix of experts per query q Each expert predicts fixed rank (linear distribution) Rows of experts are managed by k master algoritms (MA) and combine predictions MA predict with weighted median Master rank algorithm (MRA) then combines predictions of MA’s by sorting Need to resolve ties using heuristics based on votes MA’s are using fixed multiplicative update to punish poorly performing experts

6 The expert weight matrix M q DocMapping E1E1 E2E2 E3E3 d2d2 0.50010.166 d3d3 0.2505 0.249 d1d1 0.1667 0.4999 MA 1 predicts: 1 MA 2 predicts: 2 MA 3 predicts: 3 MRA predicts then: (d 2,1),(d 3,2),(d 1,3) Example:

7 LearnRank 2 Uses absolute loss based on distance to voted rank Uses shared update –Takes some of the weight of misleading experts and distributes it among the other experts –Better adaptability

8 Average precision of one query over time

9 Average Votes Distribution

10 Average Precision compared to initial search engine ranking

11 Conclusion LearnRank 1 and LearnRank 2 outperform initial search engine ranking in terms of average precision over time LearnRank 2 performs better because of shared update (more adaptive) Algorithms are time and space efficient and can be easily implement in search engines


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