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127 lines
6.0 KiB
HTML
127 lines
6.0 KiB
HTML
4 years ago
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<!DOCTYPE html PUBLIC "-//W3C//DTD HTML 4.01 Transitional//EN" "http://www.w3.org/TR/html4/loose.dtd">
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<html>
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<!-- This manual describes how to install and use the GNU multiple precision
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arithmetic library, version 6.1.0.
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Copyright 1991, 1993-2015 Free Software Foundation, Inc.
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Permission is granted to copy, distribute and/or modify this document under
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the terms of the GNU Free Documentation License, Version 1.3 or any later
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version published by the Free Software Foundation; with no Invariant Sections,
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with the Front-Cover Texts being "A GNU Manual", and with the Back-Cover
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Texts being "You have freedom to copy and modify this GNU Manual, like GNU
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software". A copy of the license is included in
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GNU Free Documentation License. -->
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<!-- Created by GNU Texinfo 6.4, http://www.gnu.org/software/texinfo/ -->
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<head>
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<title>Rational Arithmetic (GNU MP 6.1.0)</title>
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<meta name="description" content="How to install and use the GNU multiple precision arithmetic library, version 6.1.0.">
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<meta name="keywords" content="Rational Arithmetic (GNU MP 6.1.0)">
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<meta name="resource-type" content="document">
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<meta name="distribution" content="global">
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<meta name="Generator" content="makeinfo">
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<meta http-equiv="Content-Type" content="text/html; charset=iso-8859-1">
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<link href="index.html#Top" rel="start" title="Top">
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<link href="Concept-Index.html#Concept-Index" rel="index" title="Concept Index">
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<link href="Rational-Number-Functions.html#Rational-Number-Functions" rel="up" title="Rational Number Functions">
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<link href="Comparing-Rationals.html#Comparing-Rationals" rel="next" title="Comparing Rationals">
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<link href="Rational-Conversions.html#Rational-Conversions" rel="prev" title="Rational Conversions">
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-->
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</style>
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</head>
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<body lang="en">
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<a name="Rational-Arithmetic"></a>
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<div class="header">
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<p>
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Next: <a href="Comparing-Rationals.html#Comparing-Rationals" accesskey="n" rel="next">Comparing Rationals</a>, Previous: <a href="Rational-Conversions.html#Rational-Conversions" accesskey="p" rel="prev">Rational Conversions</a>, Up: <a href="Rational-Number-Functions.html#Rational-Number-Functions" accesskey="u" rel="up">Rational Number Functions</a> [<a href="Concept-Index.html#Concept-Index" title="Index" rel="index">Index</a>]</p>
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</div>
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<hr>
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<a name="Arithmetic-Functions-1"></a>
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<h3 class="section">6.3 Arithmetic Functions</h3>
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<a name="index-Rational-arithmetic-functions"></a>
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<a name="index-Arithmetic-functions-1"></a>
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<dl>
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<dt><a name="index-mpq_005fadd"></a>Function: <em>void</em> <strong>mpq_add</strong> <em>(mpq_t <var>sum</var>, const mpq_t <var>addend1</var>, const mpq_t <var>addend2</var>)</em></dt>
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<dd><p>Set <var>sum</var> to <var>addend1</var> + <var>addend2</var>.
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</p></dd></dl>
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<dl>
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<dt><a name="index-mpq_005fsub"></a>Function: <em>void</em> <strong>mpq_sub</strong> <em>(mpq_t <var>difference</var>, const mpq_t <var>minuend</var>, const mpq_t <var>subtrahend</var>)</em></dt>
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<dd><p>Set <var>difference</var> to <var>minuend</var> - <var>subtrahend</var>.
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</p></dd></dl>
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<dl>
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<dt><a name="index-mpq_005fmul"></a>Function: <em>void</em> <strong>mpq_mul</strong> <em>(mpq_t <var>product</var>, const mpq_t <var>multiplier</var>, const mpq_t <var>multiplicand</var>)</em></dt>
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<dd><p>Set <var>product</var> to <em><var>multiplier</var> times <var>multiplicand</var></em>.
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</p></dd></dl>
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<dl>
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<dt><a name="index-mpq_005fmul_005f2exp"></a>Function: <em>void</em> <strong>mpq_mul_2exp</strong> <em>(mpq_t <var>rop</var>, const mpq_t <var>op1</var>, mp_bitcnt_t <var>op2</var>)</em></dt>
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<dd><p>Set <var>rop</var> to <em><var>op1</var> times 2 raised to
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<var>op2</var></em>.
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</p></dd></dl>
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<dl>
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<dt><a name="index-mpq_005fdiv"></a>Function: <em>void</em> <strong>mpq_div</strong> <em>(mpq_t <var>quotient</var>, const mpq_t <var>dividend</var>, const mpq_t <var>divisor</var>)</em></dt>
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<dd><a name="index-Division-functions-1"></a>
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<p>Set <var>quotient</var> to <var>dividend</var>/<var>divisor</var>.
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</p></dd></dl>
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<dl>
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<dt><a name="index-mpq_005fdiv_005f2exp"></a>Function: <em>void</em> <strong>mpq_div_2exp</strong> <em>(mpq_t <var>rop</var>, const mpq_t <var>op1</var>, mp_bitcnt_t <var>op2</var>)</em></dt>
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<dd><p>Set <var>rop</var> to <em><var>op1</var> divided by 2 raised to
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<var>op2</var></em>.
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</p></dd></dl>
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<dl>
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<dt><a name="index-mpq_005fneg"></a>Function: <em>void</em> <strong>mpq_neg</strong> <em>(mpq_t <var>negated_operand</var>, const mpq_t <var>operand</var>)</em></dt>
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<dd><p>Set <var>negated_operand</var> to -<var>operand</var>.
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</p></dd></dl>
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<dl>
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<dt><a name="index-mpq_005fabs"></a>Function: <em>void</em> <strong>mpq_abs</strong> <em>(mpq_t <var>rop</var>, const mpq_t <var>op</var>)</em></dt>
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<dd><p>Set <var>rop</var> to the absolute value of <var>op</var>.
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</p></dd></dl>
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<dl>
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<dt><a name="index-mpq_005finv"></a>Function: <em>void</em> <strong>mpq_inv</strong> <em>(mpq_t <var>inverted_number</var>, const mpq_t <var>number</var>)</em></dt>
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<dd><p>Set <var>inverted_number</var> to 1/<var>number</var>. If the new denominator is
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zero, this routine will divide by zero.
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</p></dd></dl>
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</body>
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</html>
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