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‎math/base/special/roundnf/coverage.ndjson‎

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[269,271,99.262,22,23,95.6522,2,2,100,269,271,99.262,"a068c72880b9f3757d8b00ec945eb4e9cba31a8b","2026-01-07 23:09:48 -0600"]
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[269,271,99.262,22,23,95.6522,2,2,100,269,271,99.262,"dafbda6d3b1b782596f643582a90c842026688aa","2026-01-07 23:49:03 -0600"]
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[271,273,99.2674,22,23,95.6522,2,2,100,271,273,99.2674,"5cddadf2f755a8e623ca132a6a0aa91bf6a51fdc","2026-01-07 23:07:56 -0800"]

‎math/base/special/roundnf/index.html‎

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<td class="file high" data-value="main.js"><a href="main.js.html">main.js</a></td>
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<div class='footer quiet pad2 space-top1 center small'>
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Code coverage generated by
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<a href="https://istanbul.js.org/" target="_blank" rel="noopener noreferrer">istanbul</a>
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‎math/base/special/roundnf/index.js.html‎

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Code coverage generated by
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‎math/base/special/roundnf/main.js.html‎

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&nbsp;
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var MAX_INT = MAX_SAFE_INTEGER + 1;
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var HUGE = f32( 1.0e+38 );
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var ZERO = f32( 0.0 );
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var TEN = f32( 10.0 );
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&nbsp;
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// MAIN //
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*
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* &lt;!-- &lt;note&gt; --&gt;
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*
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* Note that rescaling \\(x\\) can result in unexpected behavior. For instance, the result of \\(\\operatorname{roundnf}(0.2+0.1,-16)\\) is \\(0.30000001192092896\\) and not \\(0.3\\). While possibly unexpected, this is not a bug. The behavior stems from the fact that most decimal fractions cannot be exactly represented as floating-point numbers. And further, rescaling can lead to slightly different fractional values, which, in turn, affects the result of \\(\mathrm{roundf}\\).
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* Note that rescaling \\(x\\) can result in unexpected behavior. For instance, the result of \\(\\operatorname{roundnf}(0.2+0.1,-7)\\) is \\(0.30000001192092896\\) and not \\(0.3\\). While possibly unexpected, this is not a bug. The behavior stems from the fact that most decimal fractions cannot be exactly represented as floating-point numbers. And further, rescaling can lead to slightly different fractional values, which, in turn, affects the result of \\(\mathrm{roundf}\\).
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* &lt;!-- &lt;/note&gt; --&gt;
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isInfinitef( x ) ||
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// Handle +-0...
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x === 0.0 ||
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x === ZERO ||
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// If `n` exceeds the maximum number of feasible decimal places (such as with subnormal numbers), nothing to round...
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n &lt; MIN_EXP_SUBNORMAL ||
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}
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// The maximum absolute single-precision float is ~3.4e38. Accordingly, any possible finite `x` rounded to the nearest &gt;=10^39 is 0.0.
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if ( n &gt; MAX_EXP ) {
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return f32( f32( 0.0 ) * x ); // preserve the sign (same behavior as roundf)
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return f32( ZERO * x ); // preserve the sign (same behavior as roundf)
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}
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// If we overflow, return `x`, as the number of digits to the right of the decimal is too small (i.e., `x` is too large / lacks sufficient fractional precision) for there to be any effect when rounding...
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if ( n &lt; MIN_EXP ) {
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s = powf( f32( 10.0 ), -( n + MAX_EXP ) );
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s = powf( TEN, -( n + MAX_EXP ) );
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y = f32( f32( x * HUGE ) * s ); // order of operation matters!
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if ( isInfinitef( y ) ) {
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return x;
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}
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return f32( f32( roundf( y ) / HUGE ) / s );
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}
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s = powf( TEN, -n );
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y = f32( x * s );
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Code coverage generated by
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‎math/base/special/roundnf/native.js.html‎

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Code coverage generated by
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