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Efficient and Bias-aware Recommendation with Two-side Relevance for Implicit Feedback

机译:高效和偏见的意识推荐,具有两个侧面相关性的隐性反馈

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Today’s wide-spread recommendation is usually constructed based on implicit data such as click for easy collection but whether the no clicked data is negative feedback or unobserved positive feedback confuses the model construction. As a response, Relevance Matrix Factorization (Rel-MF) is recently proposed to tackle this problem as well as the missing-not-at-random (MNAR) problem ignored by previous studies. However, Rel-MF meets three problems: limited assumption (LA), negative square loss (NSL) and indiscriminate no click data (INCD). In this paper, we first get rid of Rel-MF’s limited assumption and establish a more general theory by incorporating a defined transformation function which captures the relevance level to our two-side relevance ideal loss, containing Rel-MF’s theory. To resolve the INCD problem and NSL problem, we introduce an adjusting variable and perform normalization, respectively, which is called Naive Solution with Normalization for Rel-MF (NRel-MF). But we then analytically discover that the clipped function proposed by Rel-MF meets the high variance problem. To overcome it, we design a power clipped function and further propose Improved Solution with Power Function for Rel-MF (PRel-MF). Besides, we also explore propensity score estimation from user and hybrid perspectives in contrast to Rel-MF’s sole item perspective. Finally, we also consider and address the computational problem caused by the Rel-MF’s non-sampling strategy. Empirical results verify the effectiveness of our solutions from both performance even in rare items and loss decrease. In broader perspective experiment, decent performance is seen in item perspective with fewer recommended items while in user perspective with more recommended items and hybrid perspective outperforms them in more situations.
机译:今天的广泛推荐通常基于隐式数据构建,例如单击以便于易于收集,但无点击数据是否为负反馈或未观察的正反馈会使模型构建混淆。作为响应,最近提出了相关性矩阵分组(Rel-MF)来解决此问题以及以前研究忽略的丢失的非随机(MNAR)问题。然而,Rel-MF符合三个问题:有限的假设(LA),负方形损失(NSL)和难皂菊,否单击数据(INCD)。在本文中,我们首先通过结合定义的转换函数来摆脱Rel-MF的有限假设,并建立更一般的理论,该函数捕获与我们的双边相关性理想丢失,其中包含Rel-MF的理论。为了解决INCD问题和NSL问题,我们分别介绍调整变量并分别进行归一化,这被称为NAR-MF(NRER-MF)的归一化的天真解决方案。但是,我们分析地发现,Rel-MF提出的剪切功能符合高方差问题。为了克服它,我们设计了一种功率剪辑功能,并进一步提出了具有Rel-MF(PREL-MF)的功率功能的改进解决方案。此外,我们还探讨了来自用户和混合角度的倾向分数估计与Rel-MF的唯一项目的角度相比。最后,我们还考虑并解决了Rel-MF的非抽样策略引起的计算问题。实证结果验证了我们解决方案的有效性,即使在稀有物品和损失下降也会降低。在更广泛的透视实验中,在项目的角度下看到体面的表现,其中推荐物品较少,同时在用户的角度下,具有更多推荐的项目和混合透视优于更多情况。

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