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</pre><pre class="rust"><code><span class="comment">/* origin: FreeBSD /usr/src/lib/msun/src/s_erff.c */
/*
* Conversion to float by Ian Lance Taylor, Cygnus Support, ian@cygnus.com.
*/
/*
* ====================================================
* Copyright (C) 1993 by Sun Microsystems, Inc. All rights reserved.
*
* Developed at SunPro, a Sun Microsystems, Inc. business.
* Permission to use, copy, modify, and distribute this
* software is freely granted, provided that this notice
* is preserved.
* ====================================================
*/
</span><span class="kw">use super</span>::{expf, fabsf};
<span class="kw">const </span>ERX: f32 = <span class="number">8.4506291151e-01</span>; <span class="comment">/* 0x3f58560b */
/*
* Coefficients for approximation to erf on [0,0.84375]
*/
</span><span class="kw">const </span>EFX8: f32 = <span class="number">1.0270333290e+00</span>; <span class="comment">/* 0x3f8375d4 */
</span><span class="kw">const </span>PP0: f32 = <span class="number">1.2837916613e-01</span>; <span class="comment">/* 0x3e0375d4 */
</span><span class="kw">const </span>PP1: f32 = -<span class="number">3.2504209876e-01</span>; <span class="comment">/* 0xbea66beb */
</span><span class="kw">const </span>PP2: f32 = -<span class="number">2.8481749818e-02</span>; <span class="comment">/* 0xbce9528f */
</span><span class="kw">const </span>PP3: f32 = -<span class="number">5.7702702470e-03</span>; <span class="comment">/* 0xbbbd1489 */
</span><span class="kw">const </span>PP4: f32 = -<span class="number">2.3763017452e-05</span>; <span class="comment">/* 0xb7c756b1 */
</span><span class="kw">const </span>QQ1: f32 = <span class="number">3.9791721106e-01</span>; <span class="comment">/* 0x3ecbbbce */
</span><span class="kw">const </span>QQ2: f32 = <span class="number">6.5022252500e-02</span>; <span class="comment">/* 0x3d852a63 */
</span><span class="kw">const </span>QQ3: f32 = <span class="number">5.0813062117e-03</span>; <span class="comment">/* 0x3ba68116 */
</span><span class="kw">const </span>QQ4: f32 = <span class="number">1.3249473704e-04</span>; <span class="comment">/* 0x390aee49 */
</span><span class="kw">const </span>QQ5: f32 = -<span class="number">3.9602282413e-06</span>; <span class="comment">/* 0xb684e21a */
/*
* Coefficients for approximation to erf in [0.84375,1.25]
*/
</span><span class="kw">const </span>PA0: f32 = -<span class="number">2.3621185683e-03</span>; <span class="comment">/* 0xbb1acdc6 */
</span><span class="kw">const </span>PA1: f32 = <span class="number">4.1485610604e-01</span>; <span class="comment">/* 0x3ed46805 */
</span><span class="kw">const </span>PA2: f32 = -<span class="number">3.7220788002e-01</span>; <span class="comment">/* 0xbebe9208 */
</span><span class="kw">const </span>PA3: f32 = <span class="number">3.1834661961e-01</span>; <span class="comment">/* 0x3ea2fe54 */
</span><span class="kw">const </span>PA4: f32 = -<span class="number">1.1089469492e-01</span>; <span class="comment">/* 0xbde31cc2 */
</span><span class="kw">const </span>PA5: f32 = <span class="number">3.5478305072e-02</span>; <span class="comment">/* 0x3d1151b3 */
</span><span class="kw">const </span>PA6: f32 = -<span class="number">2.1663755178e-03</span>; <span class="comment">/* 0xbb0df9c0 */
</span><span class="kw">const </span>QA1: f32 = <span class="number">1.0642088205e-01</span>; <span class="comment">/* 0x3dd9f331 */
</span><span class="kw">const </span>QA2: f32 = <span class="number">5.4039794207e-01</span>; <span class="comment">/* 0x3f0a5785 */
</span><span class="kw">const </span>QA3: f32 = <span class="number">7.1828655899e-02</span>; <span class="comment">/* 0x3d931ae7 */
</span><span class="kw">const </span>QA4: f32 = <span class="number">1.2617121637e-01</span>; <span class="comment">/* 0x3e013307 */
</span><span class="kw">const </span>QA5: f32 = <span class="number">1.3637083583e-02</span>; <span class="comment">/* 0x3c5f6e13 */
</span><span class="kw">const </span>QA6: f32 = <span class="number">1.1984500103e-02</span>; <span class="comment">/* 0x3c445aa3 */
/*
* Coefficients for approximation to erfc in [1.25,1/0.35]
*/
</span><span class="kw">const </span>RA0: f32 = -<span class="number">9.8649440333e-03</span>; <span class="comment">/* 0xbc21a093 */
</span><span class="kw">const </span>RA1: f32 = -<span class="number">6.9385856390e-01</span>; <span class="comment">/* 0xbf31a0b7 */
</span><span class="kw">const </span>RA2: f32 = -<span class="number">1.0558626175e+01</span>; <span class="comment">/* 0xc128f022 */
</span><span class="kw">const </span>RA3: f32 = -<span class="number">6.2375331879e+01</span>; <span class="comment">/* 0xc2798057 */
</span><span class="kw">const </span>RA4: f32 = -<span class="number">1.6239666748e+02</span>; <span class="comment">/* 0xc322658c */
</span><span class="kw">const </span>RA5: f32 = -<span class="number">1.8460508728e+02</span>; <span class="comment">/* 0xc3389ae7 */
</span><span class="kw">const </span>RA6: f32 = -<span class="number">8.1287437439e+01</span>; <span class="comment">/* 0xc2a2932b */
</span><span class="kw">const </span>RA7: f32 = -<span class="number">9.8143291473e+00</span>; <span class="comment">/* 0xc11d077e */
</span><span class="kw">const </span>SA1: f32 = <span class="number">1.9651271820e+01</span>; <span class="comment">/* 0x419d35ce */
</span><span class="kw">const </span>SA2: f32 = <span class="number">1.3765776062e+02</span>; <span class="comment">/* 0x4309a863 */
</span><span class="kw">const </span>SA3: f32 = <span class="number">4.3456588745e+02</span>; <span class="comment">/* 0x43d9486f */
</span><span class="kw">const </span>SA4: f32 = <span class="number">6.4538726807e+02</span>; <span class="comment">/* 0x442158c9 */
</span><span class="kw">const </span>SA5: f32 = <span class="number">4.2900814819e+02</span>; <span class="comment">/* 0x43d6810b */
</span><span class="kw">const </span>SA6: f32 = <span class="number">1.0863500214e+02</span>; <span class="comment">/* 0x42d9451f */
</span><span class="kw">const </span>SA7: f32 = <span class="number">6.5702495575e+00</span>; <span class="comment">/* 0x40d23f7c */
</span><span class="kw">const </span>SA8: f32 = -<span class="number">6.0424413532e-02</span>; <span class="comment">/* 0xbd777f97 */
/*
* Coefficients for approximation to erfc in [1/.35,28]
*/
</span><span class="kw">const </span>RB0: f32 = -<span class="number">9.8649431020e-03</span>; <span class="comment">/* 0xbc21a092 */
</span><span class="kw">const </span>RB1: f32 = -<span class="number">7.9928326607e-01</span>; <span class="comment">/* 0xbf4c9dd4 */
</span><span class="kw">const </span>RB2: f32 = -<span class="number">1.7757955551e+01</span>; <span class="comment">/* 0xc18e104b */
</span><span class="kw">const </span>RB3: f32 = -<span class="number">1.6063638306e+02</span>; <span class="comment">/* 0xc320a2ea */
</span><span class="kw">const </span>RB4: f32 = -<span class="number">6.3756646729e+02</span>; <span class="comment">/* 0xc41f6441 */
</span><span class="kw">const </span>RB5: f32 = -<span class="number">1.0250950928e+03</span>; <span class="comment">/* 0xc480230b */
</span><span class="kw">const </span>RB6: f32 = -<span class="number">4.8351919556e+02</span>; <span class="comment">/* 0xc3f1c275 */
</span><span class="kw">const </span>SB1: f32 = <span class="number">3.0338060379e+01</span>; <span class="comment">/* 0x41f2b459 */
</span><span class="kw">const </span>SB2: f32 = <span class="number">3.2579251099e+02</span>; <span class="comment">/* 0x43a2e571 */
</span><span class="kw">const </span>SB3: f32 = <span class="number">1.5367296143e+03</span>; <span class="comment">/* 0x44c01759 */
</span><span class="kw">const </span>SB4: f32 = <span class="number">3.1998581543e+03</span>; <span class="comment">/* 0x4547fdbb */
</span><span class="kw">const </span>SB5: f32 = <span class="number">2.5530502930e+03</span>; <span class="comment">/* 0x451f90ce */
</span><span class="kw">const </span>SB6: f32 = <span class="number">4.7452853394e+02</span>; <span class="comment">/* 0x43ed43a7 */
</span><span class="kw">const </span>SB7: f32 = -<span class="number">2.2440952301e+01</span>; <span class="comment">/* 0xc1b38712 */
</span><span class="kw">fn </span>erfc1(x: f32) -&gt; f32 {
<span class="kw">let </span>s: f32;
<span class="kw">let </span>p: f32;
<span class="kw">let </span>q: f32;
s = fabsf(x) - <span class="number">1.0</span>;
p = PA0 + s * (PA1 + s * (PA2 + s * (PA3 + s * (PA4 + s * (PA5 + s * PA6)))));
q = <span class="number">1.0 </span>+ s * (QA1 + s * (QA2 + s * (QA3 + s * (QA4 + s * (QA5 + s * QA6)))));
<span class="kw">return </span><span class="number">1.0 </span>- ERX - p / q;
}
<span class="kw">fn </span>erfc2(<span class="kw-2">mut </span>ix: u32, <span class="kw-2">mut </span>x: f32) -&gt; f32 {
<span class="kw">let </span>s: f32;
<span class="kw">let </span>r: f32;
<span class="kw">let </span>big_s: f32;
<span class="kw">let </span>z: f32;
<span class="kw">if </span>ix &lt; <span class="number">0x3fa00000 </span>{
<span class="comment">/* |x| &lt; 1.25 */
</span><span class="kw">return </span>erfc1(x);
}
x = fabsf(x);
s = <span class="number">1.0 </span>/ (x * x);
<span class="kw">if </span>ix &lt; <span class="number">0x4036db6d </span>{
<span class="comment">/* |x| &lt; 1/0.35 */
</span>r = RA0 + s * (RA1 + s * (RA2 + s * (RA3 + s * (RA4 + s * (RA5 + s * (RA6 + s * RA7))))));
big_s = <span class="number">1.0
</span>+ s * (SA1
+ s * (SA2 + s * (SA3 + s * (SA4 + s * (SA5 + s * (SA6 + s * (SA7 + s * SA8)))))));
} <span class="kw">else </span>{
<span class="comment">/* |x| &gt;= 1/0.35 */
</span>r = RB0 + s * (RB1 + s * (RB2 + s * (RB3 + s * (RB4 + s * (RB5 + s * RB6)))));
big_s =
<span class="number">1.0 </span>+ s * (SB1 + s * (SB2 + s * (SB3 + s * (SB4 + s * (SB5 + s * (SB6 + s * SB7))))));
}
ix = x.to_bits();
z = f32::from_bits(ix &amp; <span class="number">0xffffe000</span>);
expf(-z * z - <span class="number">0.5625</span>) * expf((z - x) * (z + x) + r / big_s) / x
}
<span class="doccomment">/// Error function (f32)
///
/// Calculates an approximation to the “error function”, which estimates
/// the probability that an observation will fall within x standard
/// deviations of the mean (assuming a normal distribution).
</span><span class="attribute">#[cfg_attr(all(test, assert_no_panic), no_panic::no_panic)]
</span><span class="kw">pub fn </span>erff(x: f32) -&gt; f32 {
<span class="kw">let </span>r: f32;
<span class="kw">let </span>s: f32;
<span class="kw">let </span>z: f32;
<span class="kw">let </span>y: f32;
<span class="kw">let </span><span class="kw-2">mut </span>ix: u32;
<span class="kw">let </span>sign: usize;
ix = x.to_bits();
sign = (ix &gt;&gt; <span class="number">31</span>) <span class="kw">as </span>usize;
ix &amp;= <span class="number">0x7fffffff</span>;
<span class="kw">if </span>ix &gt;= <span class="number">0x7f800000 </span>{
<span class="comment">/* erf(nan)=nan, erf(+-inf)=+-1 */
</span><span class="kw">return </span><span class="number">1.0 </span>- <span class="number">2.0 </span>* (sign <span class="kw">as </span>f32) + <span class="number">1.0 </span>/ x;
}
<span class="kw">if </span>ix &lt; <span class="number">0x3f580000 </span>{
<span class="comment">/* |x| &lt; 0.84375 */
</span><span class="kw">if </span>ix &lt; <span class="number">0x31800000 </span>{
<span class="comment">/* |x| &lt; 2**-28 */
/*avoid underflow */
</span><span class="kw">return </span><span class="number">0.125 </span>* (<span class="number">8.0 </span>* x + EFX8 * x);
}
z = x * x;
r = PP0 + z * (PP1 + z * (PP2 + z * (PP3 + z * PP4)));
s = <span class="number">1.0 </span>+ z * (QQ1 + z * (QQ2 + z * (QQ3 + z * (QQ4 + z * QQ5))));
y = r / s;
<span class="kw">return </span>x + x * y;
}
<span class="kw">if </span>ix &lt; <span class="number">0x40c00000 </span>{
<span class="comment">/* |x| &lt; 6 */
</span>y = <span class="number">1.0 </span>- erfc2(ix, x);
} <span class="kw">else </span>{
<span class="kw">let </span>x1p_120 = f32::from_bits(<span class="number">0x03800000</span>);
y = <span class="number">1.0 </span>- x1p_120;
}
<span class="kw">if </span>sign != <span class="number">0 </span>{
-y
} <span class="kw">else </span>{
y
}
}
<span class="doccomment">/// Complementary error function (f32)
///
/// Calculates the complementary probability.
/// Is `1 - erf(x)`. Is computed directly, so that you can use it to avoid
/// the loss of precision that would result from subtracting
/// large probabilities (on large `x`) from 1.
</span><span class="kw">pub fn </span>erfcf(x: f32) -&gt; f32 {
<span class="kw">let </span>r: f32;
<span class="kw">let </span>s: f32;
<span class="kw">let </span>z: f32;
<span class="kw">let </span>y: f32;
<span class="kw">let </span><span class="kw-2">mut </span>ix: u32;
<span class="kw">let </span>sign: usize;
ix = x.to_bits();
sign = (ix &gt;&gt; <span class="number">31</span>) <span class="kw">as </span>usize;
ix &amp;= <span class="number">0x7fffffff</span>;
<span class="kw">if </span>ix &gt;= <span class="number">0x7f800000 </span>{
<span class="comment">/* erfc(nan)=nan, erfc(+-inf)=0,2 */
</span><span class="kw">return </span><span class="number">2.0 </span>* (sign <span class="kw">as </span>f32) + <span class="number">1.0 </span>/ x;
}
<span class="kw">if </span>ix &lt; <span class="number">0x3f580000 </span>{
<span class="comment">/* |x| &lt; 0.84375 */
</span><span class="kw">if </span>ix &lt; <span class="number">0x23800000 </span>{
<span class="comment">/* |x| &lt; 2**-56 */
</span><span class="kw">return </span><span class="number">1.0 </span>- x;
}
z = x * x;
r = PP0 + z * (PP1 + z * (PP2 + z * (PP3 + z * PP4)));
s = <span class="number">1.0 </span>+ z * (QQ1 + z * (QQ2 + z * (QQ3 + z * (QQ4 + z * QQ5))));
y = r / s;
<span class="kw">if </span>sign != <span class="number">0 </span>|| ix &lt; <span class="number">0x3e800000 </span>{
<span class="comment">/* x &lt; 1/4 */
</span><span class="kw">return </span><span class="number">1.0 </span>- (x + x * y);
}
<span class="kw">return </span><span class="number">0.5 </span>- (x - <span class="number">0.5 </span>+ x * y);
}
<span class="kw">if </span>ix &lt; <span class="number">0x41e00000 </span>{
<span class="comment">/* |x| &lt; 28 */
</span><span class="kw">if </span>sign != <span class="number">0 </span>{
<span class="kw">return </span><span class="number">2.0 </span>- erfc2(ix, x);
} <span class="kw">else </span>{
<span class="kw">return </span>erfc2(ix, x);
}
}
<span class="kw">let </span>x1p_120 = f32::from_bits(<span class="number">0x03800000</span>);
<span class="kw">if </span>sign != <span class="number">0 </span>{
<span class="number">2.0 </span>- x1p_120
} <span class="kw">else </span>{
x1p_120 * x1p_120
}
}
</code></pre></div>
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