2008 CollaborativeFilteringforImplic
- (Hu et al., 2008) ⇒ Yifan Hu, Yehuda Koren, and Chris Volinsky. (2008). “Collaborative Filtering for Implicit Feedback Datasets.” In: Proceedings of the 2008 Eighth IEEE International Conference on Data Mining. ISBN:978-0-7695-3502-9 doi:10.1109/ICDM.2008.22
Subject Headings: Weighted Regularized Matrix Factorization, Alternating Least Squares, Mean Percentage Ranking.
Notes
Cited By
- http://scholar.google.com/scholar?q=%222008%22+Collaborative+Filtering+for+Implicit+Feedback+Datasets
- http://dl.acm.org/citation.cfm?id=1510528.1511352&preflayout=flat#citedby
2009
- (Rendle et al., 2009) ⇒ Steffen Rendle, Christoph Freudenthaler, Zeno Gantner, and Lars Schmidt-Thieme. (2009). “BPR: Bayesian Personalized Ranking from Implicit Feedback.” In: Proceedings of the Twenty-Fifth Conference on Uncertainty in Artificial Intelligence. ISBN:978-0-9749039-5-8
- QUOTE: Both Pan et al., 2008 and Hu et al., 2008 have presented a matrix factorization method for item prediction from implicit feedback. Thus the model class is the same as we described in Section 4.3.1, i.e. [math]\displaystyle{ \hat{X} := WH^t }[/math] with the matrices [math]\displaystyle{ W : |U| \times k }[/math] and [math]\displaystyle{ H : |U| \times k }[/math]. The optimization criterion and learning method differ substantially from our approach. Their method is an adaption of a SVD, which minimizes the square-loss. Their extensions are regularization to prevent overfitting and weights in the error function to increase the impact of positive feedback. In total their optimization criterion is: [math]\displaystyle{ \Sigma_{u \in U} \Sigma_{i \in I} C_{ui}( \lt wa-u, h_i\gt - 1)^2 | \lambda || W ||^2_f + \lambda ||H||^2_f }[/math] where [math]\displaystyle{ c_{ui} }[/math] are not model parameters but apriori given weights for each tuple [math]\displaystyle{ (u,i) }[/math]. Hu et al. have additional data to estimate [math]\displaystyle{ c_{ui} for [[positive feedback]] and they set \lt math\gt c_{ui} = 1 }[/math] for the rest.
Quotes
Abstract
A common task of recommender systems is to improve customer experience through personalized recommendations based on prior implicit feedback. These systems passively track different sorts of user behavior, such as purchase history, watching habits and browsing activity, in order to model user preferences. Unlike the much more extensively researched explicit feedback, we do not have any direct input from the users regarding their preferences. In particular, we lack substantial evidence on which products consumer dislike. In this work we identify unique properties of implicit feedback datasets. We propose treating the data as indication of positive and negative preference associated with vastly varying confidence levels. This leads to a factor model which is especially tailored for implicit feedback recommenders. We also suggest a scalable optimization procedure, which scales linearly with the data size. The algorithm is used successfully within a recommender system for television shows. It compares favorably with well tuned implementations of other known methods. In addition, we offer a novel way to give explanations to recommendations given by this factor model.
…
- Evaluation methodology
We evaluate a scenario where we generate for each user an ordered list of the shows, sorted from the one predicted to be most preferred till the least preferred one. Then, we present a prefix of the list to the user as the recommended shows. It is important to realize that we do not have a reliable feedback regarding which programs are unloved, as not watching a program can stem from multiple different reasons. In addition, we are currently unable to track user reactions to our recommendations. Thus, precision based metrics are not very appropriate, as they require knowing which programs are undesired to a user. However, watching a program is an indication of liking it, making [[recall-oriented measures applicable.
We denote by rank_{ui} the percentile-ranking of program i within the ordered list of all programs prepared for user u. This way, rankui = 0% would mean that program i is predicted to be the most desirable for user u, thus preceding all other programs in the list. On the other hand, [[rank_{ui}]] = 100% indicates that program i is predicted to be the least preferred for user u, thus placed at the end of the list. (We opted for using percentile-ranks rather than absolute ranks in order to make our discussion general and independent of the number of programs.) Our basic quality measure is the expected percentile ranking of a watching unit in the test period, which is:
- [math]\displaystyle{ \bar{\text{rank}} = \frac{\Sigma_{u,i}r^t_{ui} rank_{ui}}{\Sigma_{u,i} r^t_{ui}}. (8) }[/math]
Lower values of [math]\displaystyle{ \bar{\text{rank}} }[/math] are more desirable, as they indicate ranking actually watched shows closer to the top of the recommendation lists. Notice that for random predictions, the expected value of rankui is 50% (placing i in the middle of the sorted list). Thus, rank > 50% indicates an algorithm no better than random.
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- 126. Harald Steck, Evaluation of Recommendations: Rating-prediction and Ranking, Proceedings of the 7th ACM Conference on Recommender Systems, October 12-16, 2013, Hong Kong, China
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Author | volume | Date Value | title | type | journal | titleUrl | doi | note | year | |
---|---|---|---|---|---|---|---|---|---|---|
2008 CollaborativeFilteringforImplic | Yehuda Koren Chris Volinsky Yifan Hu | Collaborative Filtering for Implicit Feedback Datasets | 10.1109/ICDM.2008.22 | 2008 |