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README.md

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Numbers
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====
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[![Maven Central](https://img.shields.io/maven-central/v/com.github.peteroupc/numbers.svg?style=plastic)](https://search.maven.org/#search|ga|1|g%3A%22com.github.peteroupc%22%20AND%20a%3A%22numbers%22)
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If you like this software, consider donating to me at this link: [http://upokecenter.dreamhosters.com/articles/donate-now-2/](http://upokecenter.dreamhosters.com/articles/donate-now-2/)
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----
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A Java library that supports arbitrary-precision binary and decimal floating-point numbers and rational numbers with arbitrary-precision components.
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How to Install
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---------
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The library is available
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as an [artifact](https://search.maven.org/#search|ga|1|g%3A%22com.github.peteroupc%22%20AND%20a%3A%22numbers%22) in the Central Repository. To add this library to a Maven
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project, add the following to the `dependencies` section in your `pom.xml` file:
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```xml
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<dependency>
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<groupId>com.github.peteroupc</groupId>
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<artifactId>numbers</artifactId>
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<version>0.1.0</version>
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</dependency>
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```
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In other Java-based environments, the library can be referred to by its
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group ID (`com.github.peteroupc`), artifact ID (`numbers`), and version, as given above.
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Documentation
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------------
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See the [Wiki](https://github.com/peteroupc/Numbers-Java/wiki) for Java API documentation.
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Source Code
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---------
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Source code is available in the [project page](https://github.com/peteroupc/Numbers-Java).
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About
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-----------
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Written in 2016 by Peter O.
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Any copyright is dedicated to the Public Domain.
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[http://creativecommons.org/publicdomain/zero/1.0/](http://creativecommons.org/publicdomain/zero/1.0/)
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If you like this, you should donate to Peter O.
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at: [http://upokecenter.dreamhosters.com/articles/donate-now-2/](http://upokecenter.dreamhosters.com/articles/donate-now-2/)

pom.xml

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<groupId>com.github.peteroupc</groupId>
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<artifactId>numbers</artifactId>
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<packaging>jar</packaging>
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<version>0.1.0-SNAPSHOT</version>
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<version>0.1.0</version>
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<name>Numbers</name>
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<description>
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A Java implementation that supports arbitrary-precision binary and decimal floating-point numbers and rational numbers with arbitrary-precision components, and supports arithmetic with these numbers.

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