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Learning to rank 11/04/2017
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Ranking of job candidates
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The ranking task The set of o1…n candidates and the query q is given
The pairs {oi,q} can be described by a (rich) feature set Rank the o1…n items according to their relevance to the qurery q! The output is an ordering of o1…n instances (i.e. a structure)
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Learning to rank Train database: Model:
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Learning2rank vs. regression
Baseline solution: use rank as a target regression value Warning: The ranking is relative in a a given set! And the concrete values are not important, only the order counts! Normalisation among sets is crucial: pl. f(q1,o1,18) = f(q2, o2,72) = 1
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Learning to rank – top K case
Train database: Only a few relevant item is know: Model:
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Learning2rank vs. classification
Relevant/non-relevant binary classification? Relevant is a local concept as we are looking for the most relevant ones! (What happens if a binary classifier predicts only non-relevant for each item?) We’re looking for a relative ordering and not a global function.
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Evaluation metric Kendall tau: topK case: reciproc ranking = 1/rank,
where rank is the place of the first relevant prediction MRR: mean of the reciproc rank over a set of q,O pairs
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Learning2rank approaches
Pointwise approach Forget the original set memberships, global regressziós (full ranking) or classfication (topK case) Pairwise approach Take each pair inside an O. Define a binary classification task for predicting whether o1 or o2 is preferred (all-vs-all) Listwise approach Learn the ranking directly. A pair {q,O} is an instance.
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Pairwise learning to rank
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SVMrank
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SVMrank
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Listwise learning to rank
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ListMLE – Plackett Luce Modell π is an ordering of O
π-1(i) is the item in the ith position s a the score for a particular item P is a distribution The decreasing(increasing) ordering according to s has the greatest(lowest) probability Ps
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ListMLE Training is a maximum likelihood parameter estimation (MLE) of the Plackett-Luce modell alapján (θ):
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ListMLE topK case Yi is the set of relevant items for the ith query ?
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Notes Pair- and listwise approaches considerably outperform the pointwise approach The pair- and listwise approaches are competitive Number of training instances: pairwise |Q||O|2 listwise |Q|
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Summary Learning to rank Pointwise approach Pairwise approach
Full ranking OR Only topK relevant item is known Pointwise approach Regression Relevant/non-relevant classification Pairwise approach SVMrank Listwise approach ListMLE
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