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📄 abs.phpEdit
📄 acos.phpEdit
📄 acosh.phpEdit
📄 acot.phpEdit
📄 acoth.phpEdit
📄 acsc.phpEdit
📄 acsch.phpEdit
📄 argument.phpEdit
📄 asec.phpEdit
📄 asech.phpEdit
📄 asin.phpEdit
📄 asinh.phpEdit
📄 atan.phpEdit
📄 atanh.phpEdit
📄 conjugate.phpEdit
📄 cos.phpEdit
📄 cosh.phpEdit
📄 cot.phpEdit
📄 coth.phpEdit
📄 csc.phpEdit
📄 csch.phpEdit
📄 exp.phpEdit
📄 inverse.phpEdit
📄 ln.phpEdit
📄 log10.phpEdit
📄 log2.phpEdit
📄 negative.phpEdit
📄 pow.phpEdit
📄 rho.phpEdit
📄 sec.phpEdit
📄 sech.phpEdit
📄 sin.phpEdit
📄 sinh.phpEdit
📄 sqrt.phpEdit
📄 tan.phpEdit
📄 tanh.phpEdit
📄 theta.phpEdit

Edit File: atanh.php

<?php

/**
 *
 * Function code for the complex atanh() function
 *
 * @copyright  Copyright (c) 2013-2018 Mark Baker (https://github.com/MarkBaker/PHPComplex)
 * @license    https://opensource.org/licenses/MIT    MIT
 */
namespace Complex;

/**
 * Returns the inverse hyperbolic tangent of a complex number.
 *
 * @param     Complex|mixed    $complex    Complex number or a numeric value.
 * @return    Complex          The inverse hyperbolic tangent of the complex argument.
 * @throws    Exception        If argument isn't a valid real or complex number.
 */
function atanh($complex)
{
    $complex = Complex::validateComplexArgument($complex);

if ($complex->isReal()) {
        $real = $complex->getReal();
        if ($real >= -1.0 && $real <= 1.0) {
            return new Complex(\atanh($real));
        } else {
            return new Complex(\atanh(1 / $real), (($real < 0.0) ? M_PI_2 : -1 * M_PI_2));
        }
    }

$iComplex = clone $complex;
    $iComplex = $iComplex->invertImaginary()
        ->reverse();
    return atan($iComplex)
        ->invertReal()
        ->reverse();
}

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Edit File: atanh.php