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| <title>Chapter 8. Complex Number Functions</title>
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| <div class="titlepage"><div><div><h1 class="title">
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| <a name="inverse_complex"></a>Chapter 8. Complex Number Functions</h1></div></div></div>
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| <div class="toc">
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| <p><b>Table of Contents</b></p>
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| <dl class="toc">
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| <dt><span class="section"><a href="math_toolkit/complex_implementation.html">Implementation and
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|     Accuracy</a></span></dt>
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| <dt><span class="section"><a href="math_toolkit/asin.html">asin</a></span></dt>
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| <dt><span class="section"><a href="math_toolkit/acos.html">acos</a></span></dt>
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| <dt><span class="section"><a href="math_toolkit/atan.html">atan</a></span></dt>
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| <dt><span class="section"><a href="math_toolkit/asinh.html">asinh</a></span></dt>
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| <dt><span class="section"><a href="math_toolkit/acosh.html">acosh</a></span></dt>
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| <dt><span class="section"><a href="math_toolkit/atanh.html">atanh</a></span></dt>
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| <dt><span class="section"><a href="math_toolkit/complex_history.html">History</a></span></dt>
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| <p>
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|     The following complex number algorithms are the inverses of trigonometric functions
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|     currently present in the C++ standard. Equivalents to these functions are part
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|     of the C99 standard, and are part of the <a href="http://www.open-std.org/jtc1/sc22/wg21/docs/papers/2005/n1836.pdf" target="_top">Technical
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|     Report on C++ Library Extensions</a>.
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| <td align="right"><div class="copyright-footer">Copyright © 2006-2010, 2012-2014 Nikhar Agrawal,
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|       Anton Bikineev, Paul A. Bristow, Marco Guazzone, Christopher Kormanyos, Hubert
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|       Holin, Bruno Lalande, John Maddock, Jeremy Murphy, Johan Råde, Gautam Sewani,
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|       Benjamin Sobotta, Thijs van den Berg, Daryle Walker and Xiaogang Zhang<p>
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|         Distributed under the Boost Software License, Version 1.0. (See accompanying
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|         file LICENSE_1_0.txt or copy at <a href="http://www.boost.org/LICENSE_1_0.txt" target="_top">http://www.boost.org/LICENSE_1_0.txt</a>)
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