Mining of Massive Datasets

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You will then be able to create a class using these materials. Manuals explaining the use of the system are available CS246: Mining Massive Datasets is graduate level course that discusses data mining and machine learning algorithms for analyzing very large amounts of data. The emphasis is on Map Reduce as a tool for creating parallel algorithms that can process very large amounts of data. Stanford Mining Massive Datasets graduate certificate by completing a sequence of four Stanford Computer Science courses. A graduate certificate is a great way to keep the skills and knowledge in your field current. More information is available at the Stanford Center for Professional Development (SCPD). The difference leads to a new class of algorithms for finding frequent itemsets. We begin with the A-Priori Algorithm, which works by eliminating most large sets as candidates by looking first at smaller sets and recognizing that a large set cannot be frequent unless all its subsets are. We then consider various improvements to the basic A-Priori idea, concentrating on very large data sets that stress the available main memory. It contains new material on Spark, Tensorflow, minhashing, community-finding, simrank, graph algorithms, and decision trees.

Good knowledge of Java and Python will be extremely helpful since most assignments will require the use of Spark. To support deeper explorations, most of the chapters are supplemented with further reading references.

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most welcome. Please let us know if you are using these materials in your course and we will list and link to your course. Familiarity with basic linear algebra (e.g., any of Math 51, Math 103, Math 113, CS 205, or EE 263 would be much more than necessary). This introduction is followed by the book's main topics, starting with a chapter on techniques for assessing the similarity of data items in large datasets. This covers the similarity and distance measures used in conventional applications, but with special emphasis on the techniques needed to render these measures applicable to large-scale data processing. This approach is nicely illustrated by the use of min-hash functions to approximate Jaccard similarity. The next chapter focuses on mining data streams, including sampling, Bloom filters, counting, and moment estimation. To begin, we introduce the “market-basket” model of data, which is essentially a many-many relationship between two kinds of elements, called “items” and “baskets,” but with some assumptions about the shape of the data. The frequent-itemsets problem is that of finding sets of items that appear in (are related to) many of the same baskets.

We turn in this chapter to one of the major families of techniques for characterizing data: the discovery of frequent itemsets. This problem is often viewed as the discovery of “association rules,” although the latter is a more complex characterization of data, whose discovery depends fundamentally on the discovery of frequent itemsets. We begin by reviewing the notions of distance measures and spaces. The two major approaches to clustering – hierarchical and point-assignment – are defined. We then turn to a discussion of the “curse of dimensionality,” which makes clustering in high-dimensional spaces difficult, but also, as we shall see, enables some simplifications if used correctly in a clustering algorithm.The problem of finding frequent itemsets differs from the similarity search discussed in Chapter 3. Here we are interested in the absolute number of baskets that contain a particular set of items. In Chapter 3 we wanted items that have a large fraction of their baskets in common, even if the absolute number of baskets is small.

Clustering is the process of examining a collection of “points,” and grouping the points into “clusters” according to some distance measure. The goal is that points in the same cluster have a small distance from one another, while points in different clusters are at a large distance from one another. A suggestion of what clusters might look like was seen in Fig. 1.1. However, there the intent was that there were three clusters around three different road intersections, but two of the clusters blended into one another because they were not sufficiently separated. Massive Datasets course. Note that the slides do not necessarily cover all the material convered in the corresponding chapters. Lecture slides will be posted here shortly before each lecture. If you wish to view slides further in advance, refer to 2022 course offering's slides, which are mostly similar. Although theoretical issues are discussed where relevant, the focus of the text is clearly on practical issues. Readers interested in a more rigorous treatment of the theoretical foundations for these techniques should look elsewhere. Fortunately, each chapter contains key references to guide the more formally minded reader. The following materials are equivalent to the published book, with errata corrected to July 4, 2012.Familiarity with basic probability theory (CS109 or Stat116 or equivalent is sufficient but not necessary).