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| <html xmlns="http://www.w3.org/1999/xhtml"><head><title>findlib-0 (docs.findlib-0)</title><meta charset="utf-8"/><link rel="stylesheet" href="../odoc.support/odoc.css"/><meta name="generator" content="odoc 2.4.2"/><meta name="viewport" content="width=device-width,initial-scale=1.0"/><script src="../odoc.support/highlight.pack.js"></script><script>hljs.initHighlightingOnLoad();</script></head><body class="odoc"><nav class="odoc-nav"><a href="../index.html">Up</a> – <a href="../index.html">docs</a> » findlib-0</nav><header class="odoc-preamble"><h1 id="opam-index"><a href="#opam-index" class="anchor"></a>Opam index</h1><p><i>Packages installed in /Users/runner/work/quickjs.ml/quickjs.ml/_opam/lib/ocaml</i></p></header><nav class="odoc-toc"><ul><li><a href="#sub-indexes">Sub-indexes</a></li></ul></nav><div class="odoc-content"><h2 id="sub-indexes"><a href="#sub-indexes" class="anchor"></a>Sub-indexes</h2><ul><li><a href="str/index.html" title="str">str</a></li></ul></div></body></html> |
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| <html xmlns="http://www.w3.org/1999/xhtml"><head><title>str (docs.findlib-0.str)</title><meta charset="utf-8"/><link rel="stylesheet" href="../../odoc.support/odoc.css"/><meta name="generator" content="odoc 2.4.2"/><meta name="viewport" content="width=device-width,initial-scale=1.0"/><script src="../../odoc.support/highlight.pack.js"></script><script>hljs.initHighlightingOnLoad();</script></head><body class="odoc"><nav class="odoc-nav"><a href="../index.html">Up</a> – <a href="../../index.html">docs</a> » <a href="../index.html">findlib-0</a> » str</nav><header class="odoc-preamble"><h1 id="directory-str"><a href="#directory-str" class="anchor"></a>Directory str</h1></header><nav class="odoc-toc"><ul><li><a href="#libraries">Libraries</a></li><li><a href="#modules">Modules</a></li></ul></nav><div class="odoc-content"><h2 id="libraries"><a href="#libraries" class="anchor"></a>Libraries</h2><p>The following libraries are found in this directory.</p><ul><li>str</li></ul><h2 id="modules"><a href="#modules" class="anchor"></a>Modules</h2><p>The following is a list of all of the modules found at this filesystem path.</p><ul class="modules"><li><a href="Str/index.html"><code>Str</code></a> <span class="synopsis">Regular expressions and high-level string processing</span></li></ul></div></body></html> |
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| <html xmlns="http://www.w3.org/1999/xhtml"><head><title>bigarray-compat (docs.findlib-1.bigarray-compat)</title><meta charset="utf-8"/><link rel="stylesheet" href="../../odoc.support/odoc.css"/><meta name="generator" content="odoc 2.4.2"/><meta name="viewport" content="width=device-width,initial-scale=1.0"/><script src="../../odoc.support/highlight.pack.js"></script><script>hljs.initHighlightingOnLoad();</script></head><body class="odoc"><nav class="odoc-nav"><a href="../index.html">Up</a> – <a href="../../index.html">docs</a> » <a href="../index.html">findlib-1</a> » bigarray-compat</nav><header class="odoc-preamble"><h1 id="package-bigarray-compat"><a href="#package-bigarray-compat" class="anchor"></a>Package bigarray-compat</h1></header><nav class="odoc-toc"><ul><li><a href="#library-bigarray-compat">Library bigarray-compat</a></li></ul></nav><div class="odoc-content"><h2 id="library-bigarray-compat"><a href="#library-bigarray-compat" class="anchor"></a>Library bigarray-compat</h2><p>The entry point of this library is the module: <a href="Bigarray_compat/index.html"><code>Bigarray_compat</code></a>.</p></div></body></html> |
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| <html xmlns="http://www.w3.org/1999/xhtml"><head><title>ComplexL (docs.findlib-1.ctypes.ComplexL)</title><meta charset="utf-8"/><link rel="stylesheet" href="../../../odoc.support/odoc.css"/><meta name="generator" content="odoc 2.4.2"/><meta name="viewport" content="width=device-width,initial-scale=1.0"/><script src="../../../odoc.support/highlight.pack.js"></script><script>hljs.initHighlightingOnLoad();</script></head><body class="odoc"><nav class="odoc-nav"><a href="../index.html">Up</a> – <a href="../../../index.html">docs</a> » <a href="../../index.html">findlib-1</a> » <a href="../index.html">ctypes</a> » ComplexL</nav><header class="odoc-preamble"><h1>Module <code><span>ComplexL</span></code></h1></header><div class="odoc-content"><div class="odoc-spec"><div class="spec type anchored" id="type-t"><a href="#type-t" class="anchor"></a><code><span><span class="keyword">type</span> t</span></code></div><div class="spec-doc"><p>The type of long double complex values</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-make"><a href="#val-make" class="anchor"></a><code><span><span class="keyword">val</span> make : <span><a href="../LDouble/index.html#type-t">LDouble.t</a> <span class="arrow">-></span></span> <span><a href="../LDouble/index.html#type-t">LDouble.t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p><code>make x y</code> creates the long double complex value <code>x + y * i</code></p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-of_complex"><a href="#val-of_complex" class="anchor"></a><code><span><span class="keyword">val</span> of_complex : <span><a href="../../../stdlib/Stdlib/Complex/index.html#type-t">Complex.t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p>create a long double complex from a Complex.t</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-to_complex"><a href="#val-to_complex" class="anchor"></a><code><span><span class="keyword">val</span> to_complex : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="../../../stdlib/Stdlib/Complex/index.html#type-t">Complex.t</a></span></code></div><div class="spec-doc"><p>Convert a long double complex to a Complex.t. The real and imaginary components are converted by calling <code>LDouble.to_float</code> which can produce unspecified results.</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-zero"><a href="#val-zero" class="anchor"></a><code><span><span class="keyword">val</span> zero : <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p><code>0 + i0</code></p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-one"><a href="#val-one" class="anchor"></a><code><span><span class="keyword">val</span> one : <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p><code>1 + i0</code></p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-i"><a href="#val-i" class="anchor"></a><code><span><span class="keyword">val</span> i : <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p><code>0 + i</code></p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-re"><a href="#val-re" class="anchor"></a><code><span><span class="keyword">val</span> re : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="../LDouble/index.html#type-t">LDouble.t</a></span></code></div><div class="spec-doc"><p>return the real part of the long double complex</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-im"><a href="#val-im" class="anchor"></a><code><span><span class="keyword">val</span> im : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="../LDouble/index.html#type-t">LDouble.t</a></span></code></div><div class="spec-doc"><p>return the imaginary part of the long double complex</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-neg"><a href="#val-neg" class="anchor"></a><code><span><span class="keyword">val</span> neg : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p>Unary negation</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-conj"><a href="#val-conj" class="anchor"></a><code><span><span class="keyword">val</span> conj : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p>Conjugate: given the complex <code>x + i.y</code>, returns <code>x - i.y</code>.</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-add"><a href="#val-add" class="anchor"></a><code><span><span class="keyword">val</span> add : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p>Addition</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-sub"><a href="#val-sub" class="anchor"></a><code><span><span class="keyword">val</span> sub : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p>Subtraction</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-mul"><a href="#val-mul" class="anchor"></a><code><span><span class="keyword">val</span> mul : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p>Multiplication</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-div"><a href="#val-div" class="anchor"></a><code><span><span class="keyword">val</span> div : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p>Division</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-inv"><a href="#val-inv" class="anchor"></a><code><span><span class="keyword">val</span> inv : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p>Multiplicative inverse (<code>1/z</code>).</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-sqrt"><a href="#val-sqrt" class="anchor"></a><code><span><span class="keyword">val</span> sqrt : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p>Square root.</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-norm2"><a href="#val-norm2" class="anchor"></a><code><span><span class="keyword">val</span> norm2 : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="../LDouble/index.html#type-t">LDouble.t</a></span></code></div><div class="spec-doc"><p>Norm squared: given <code>x + i.y</code>, returns <code>x^2 + y^2</code>.</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-norm"><a href="#val-norm" class="anchor"></a><code><span><span class="keyword">val</span> norm : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="../LDouble/index.html#type-t">LDouble.t</a></span></code></div><div class="spec-doc"><p>Norm: given <code>x + i.y</code>, returns <code>sqrt(x^2 + y^2)</code>.</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-polar"><a href="#val-polar" class="anchor"></a><code><span><span class="keyword">val</span> polar : <span><a href="../LDouble/index.html#type-t">LDouble.t</a> <span class="arrow">-></span></span> <span><a href="../LDouble/index.html#type-t">LDouble.t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p><code>polar norm arg</code> returns the complex having norm <code>norm</code> and argument <code>arg</code>.</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-arg"><a href="#val-arg" class="anchor"></a><code><span><span class="keyword">val</span> arg : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="../LDouble/index.html#type-t">LDouble.t</a></span></code></div><div class="spec-doc"><p>Argument. The argument of a complex number is the angle in the complex plane between the positive real axis and a line passing through zero and the number.</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-exp"><a href="#val-exp" class="anchor"></a><code><span><span class="keyword">val</span> exp : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p>Exponentiation. <code>exp z</code> returns <code>e</code> to the <code>z</code> power.</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-log"><a href="#val-log" class="anchor"></a><code><span><span class="keyword">val</span> log : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p>Natural logarithm (in base <code>e</code>).</p></div></div><div class="odoc-spec"><div class="spec value anchored" id="val-pow"><a href="#val-pow" class="anchor"></a><code><span><span class="keyword">val</span> pow : <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <span><a href="#type-t">t</a> <span class="arrow">-></span></span> <a href="#type-t">t</a></span></code></div><div class="spec-doc"><p>Power function. <code>pow z1 z2</code> returns <code>z1</code> to the <code>z2</code> power.</p></div></div></div></body></html> |
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