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Building Big Data Pipelines with Apache Beam

Building Big Data Pipelines with Apache Beam

By : Lukavský
3.7 (9)
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Building Big Data Pipelines with Apache Beam

Building Big Data Pipelines with Apache Beam

3.7 (9)
By: Lukavský

Overview of this book

Apache Beam is an open source unified programming model for implementing and executing data processing pipelines, including Extract, Transform, and Load (ETL), batch, and stream processing. This book will help you to confidently build data processing pipelines with Apache Beam. You’ll start with an overview of Apache Beam and understand how to use it to implement basic pipelines. You’ll also learn how to test and run the pipelines efficiently. As you progress, you’ll explore how to structure your code for reusability and also use various Domain Specific Languages (DSLs). Later chapters will show you how to use schemas and query your data using (streaming) SQL. Finally, you’ll understand advanced Apache Beam concepts, such as implementing your own I/O connectors. By the end of this book, you’ll have gained a deep understanding of the Apache Beam model and be able to apply it to solve problems.
Table of Contents (13 chapters)
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1
Section 1 Apache Beam: Essentials
5
Section 2 Apache Beam: Toward Improving Usability
9
Section 3 Apache Beam: Advanced Concepts

Task 22 – A non-I/O application of splittable DoFn – PiSampler

Though splittable DoFn shows most of its strengths when providing inputs to pipelines, it has other interesting use cases as well. In this task, we will investigate one of them: a Monte Carlo method for estimating the value of Pi. Although this is not an efficient algorithm for estimating the value of Pi, it is simple enough to provide a good example of a splittable DoFn use case. The approach that we will investigate can be extended to other similar use cases such as Gibbs sampling, which might have better practical applications.

As always, let's start by defining our problem.

The problem definition

Create a Monte Carlo method (see Figure 7.5) for estimating the value of Pi. Use splittable DoFn to support distributed computation, specifying the (ideal) target parallelism and the number of samples drawn in each parallel worker.

As part of the problem definition, we will define the Monte Carlo...

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