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Java Coding Problems

You're reading from   Java Coding Problems Become an expert Java programmer by solving over 250 brand-new, modern, real-world problems

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Product type Paperback
Published in Mar 2024
Publisher Packt
ISBN-13 9781837633944
Length 798 pages
Edition 2nd Edition
Languages
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Author (1):
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Anghel Leonard Anghel Leonard
Author Profile Icon Anghel Leonard
Anghel Leonard
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Table of Contents (16) Chapters Close

Preface 1. Text Blocks, Locales, Numbers, and Math 2. Objects, Immutability, Switch Expressions, and Pattern Matching FREE CHAPTER 3. Working with Date and Time 4. Records and Record Patterns 5. Arrays, Collections, and Data Structures 6. Java I/O: Context-Specific Deserialization Filters 7. Foreign (Function) Memory API 8. Sealed and Hidden Classes 9. Functional Style Programming – Extending APIs 10. Concurrency – Virtual Threads and Structured Concurrency 11. Concurrency ‒ Virtual Threads and Structured Concurrency: Diving Deeper 12. Garbage Collectors and Dynamic CDS Archives 13. Socket API and Simple Web Server 14. Other Books You May Enjoy
15. Index

32. Using TAU

What is TAU?

Short answer: It is the Greek letter .

Long answer: It is a Greek letter used to define the proportion of the circumference of a circle to its radius. Put simply, TAU is one turn of an entire circle, so 2*PI.

TAU allows us to express sinuses, cosines, and angles in a more intuitive and simple way. For instance, the well-known angles of 300, 450, 900, and so on can be easily expressed in radians via TAU as a fraction of a circle, as in the following figure:

Figure 1.25.png

Figure 1.25: Angles represented using TAU

This is more intuitive than PI. It is like slicing a pie into equal parts. For instance, if we slice at TAU/8 (450), it means that we sliced the pie into eight equal parts. If we slice at TAU/4 (900), it means that we sliced the pie into four equal parts.

The value of TAU is 6.283185307179586 = 2 * 3.141592653589793. So the relationship between TAU and PI is TAU=2*PI. In Java, the well-known PI is represented via the Math.PI constant...

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