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High-Quantile Modeling for Customer Wallet Estimation and Other Applications

机译:用于客户钱包估算和其他应用的高数量建模

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In this paper we discuss the important practical problem of customer wallet estimation, I.e., estimation of potential spending by customers (rather than their expected spending). For this purpose we utilize quantile modeling, whose goal is to estimate a quantile of the discriminative conditional distribution of the response, rather than the mean, which is the implicit goal of most standard regression approaches. We argue that a notion of wallet can be captured through high quantile modeling (e.g, estimating the 90th percentile), and describe a wallet estimation implementation within IBM's Market Alignment Program(MAP). We also discuss the wide range of domains where high-quantile modeling can be practically important: estimating opportunities in sales and marketing domains, defining 'surprising' patterns for outlier and fraud detection and more. We survey some existing approaches for quantile modeling, and propose adaptations of nearest-neighbor and regression-tree approaches to quantile modeling. We demonstrate the various models' performance in high quantile estimation in several domains, including our motivating problem of estimating the 'realistic' IT wallets of IBM customers.
机译:在本文中,我们讨论了客户钱包估算的重要实际问题,即客户潜在支出(而不是其预期支出)的估算。为此,我们利用分位数建模,其目的是估计响应的判别条件分布的分位数,而不是平均值,这是大多数标准回归方法的隐含目标。我们认为,可以通过高分位数建模(例如,估计第90个百分位数)来捕获钱包的概念,并在IBM的Market Alignment Program(MAP)中描述一个钱包估计的实现。我们还讨论了高分位数建模在实际中很重要的广泛领域:估计销售和营销领域中的机会,为异常值和欺诈检测定义“令人惊讶”的模式等等。我们调查了一些现有的分位数建模方法,并提出了将近邻和回归树方法应用于分位数建模的方法。我们在几个领域的高分位数估计中展示了各种模型的性能,包括我们估计IBM客户的“现实” IT钱包的动机问题。

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