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48
49<h2 class="chapter">1 Typedef and constants</h2>
50
51<p>The following data type has been defined via <code>typedef</code>.
52
53     <dl>
54<dt><code>__complex128</code>: <code>__float128</code>-based complex number<dd></dl>
55
56   <p>The following macros are defined, which give the numeric limits of the
57<code>__float128</code> data type.
58
59     <dl>
60<dt><code>FLT128_MAX</code>: largest finite number<br><dt><code>FLT128_MIN</code>: smallest positive number with full precision<br><dt><code>FLT128_EPSILON</code>: difference between 1 and the next larger<dd>                             representable number
61<br><dt><code>FLT128_DENORM_MIN</code>: smallest positive denormalized number<br><dt><code>FLT128_MANT_DIG</code>: number of digits in the mantissa (bit precision)<br><dt><code>FLT128_MIN_EXP</code>: maximal negative exponent<br><dt><code>FLT128_MAX_EXP</code>: maximal positive exponent<br><dt><code>FLT128_DIG</code>: number of decimal digits in the mantissa<br><dt><code>FLT128_MIN_10_EXP</code>: maximal negative decimal exponent<br><dt><code>FLT128_MAX_10_EXP</code>: maximal positive decimal exponent<dd></dl>
62
63   <p>The following mathematical constants of type <code>__float128</code> are defined.
64
65     <dl>
66<dt><code>M_Eq</code>: the constant e (Euler's number)<br><dt><code>M_LOG2Eq</code>: binary logarithm of 2<br><dt><code>M_LOG10Eq</code>: common, decimal logarithm of 2<br><dt><code>M_LN2q</code>: natural logarithm of 2<br><dt><code>M_LN10q</code>: natural logarithm of 10<br><dt><code>M_PIq</code>: pi<br><dt><code>M_PI_2q</code>: two pi<br><dt><code>M_PI_4q</code>: four pi<br><dt><code>M_1_PIq</code>: one over pi<br><dt><code>M_2_PIq</code>: one over two pi<br><dt><code>M_2_SQRTPIq</code>: two over square root of pi<br><dt><code>M_SQRT2q</code>: square root of 2<br><dt><code>M_SQRT1_2q</code>: one over square root of 2<dd></dl>
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