Counting at Large: Efficient Cardinality Estimation in Internet-Scale Data Networks

Nikos Ntarmos, P. Triantafillou, G. Weikum
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引用次数: 39

Abstract

Counting in general, and estimating the cardinality of (multi-) sets in particular, is highly desirable for a large variety of applications, representing a foundational block for the efficient deployment and access of emerging internetscale information systems. Examples of such applications range from optimizing query access plans in internet-scale databases, to evaluating the significance (rank/score) of various data items in information retrieval applications. The key constraints that any acceptable solution must satisfy are: (i) efficiency: the number of nodes that need be contacted for counting purposes must be small in order to enjoy small latency and bandwidth requirements; (ii) scalability, seemingly contradicting the efficiency goal: arbitrarily large numbers of nodes nay need to add elements to a (multi-) set, which dictates the need for a highly distributed solution, avoiding server-based scalability, bottleneck, and availability problems; (iii) access and storage load balancing: counting and related overhead chores should be distributed fairly to the nodes of the network; (iv) accuracy: tunable, robust (in the presence of dynamics and failures) and highly accurate cardinality estimation; (v) simplicity and ease of integration: special, solution-specific indexing structures should be avoided. In this paper, first we contribute a highly-distributed, scalable, efficient, and accurate (multi-) set cardinality estimator. Subsequently, we show how to use our solution to build and maintain histograms, which have been a basic building block for query optimization for centralized databases, facilitating their porting into the realm of internet-scale data networks.
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大规模计数:互联网规模数据网络中的有效基数估计
一般来说,计数,特别是估计(多)集的基数,对于各种各样的应用来说是非常可取的,代表了新兴互联网规模信息系统的有效部署和访问的基础块。此类应用程序的示例包括从优化互联网规模数据库中的查询访问计划,到评估信息检索应用程序中各种数据项的重要性(等级/分数)。任何可接受的解决方案必须满足的关键约束是:(i)效率:为计数目的而需要联系的节点数量必须小,以便享受小延迟和带宽要求;(ii)可伸缩性,似乎与效率目标相矛盾:任意数量的节点不需要向(多)集添加元素,这决定了需要高度分布式的解决方案,避免基于服务器的可伸缩性、瓶颈和可用性问题;(iii)访问和存储负载平衡:计数和相关的开销杂务应公平地分配给网络节点;(iv)准确性:可调,鲁棒(在存在动态和故障的情况下)和高度准确的基数估计;简化和易于整合:应避免采用特殊的、针对解决方案的索引结构。在本文中,我们首先提供了一个高度分布式、可扩展、高效和准确的(多)集合基数估计器。随后,我们将展示如何使用我们的解决方案来构建和维护直方图,直方图是集中式数据库查询优化的基本构建块,有助于将其移植到互联网规模的数据网络领域。
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