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Fix typo: duplicated 'for' in docs
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@ -28,7 +28,7 @@ namespace internal {
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2. If a is zero, approx_a_recip must be infinite with the same sign as a.
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3. If a is infinite, approx_a_recip must be zero with the same sign as a.
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If the preconditions are satisfied, which they are for for the _*_rcp_ps
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If the preconditions are satisfied, which they are for the _*_rcp_ps
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instructions on x86, the result has a maximum relative error of 2 ulps,
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and correctly handles reciprocals of zero, infinity, and NaN.
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*/
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@ -66,7 +66,7 @@ struct generic_reciprocal_newton_step<Packet, 0> {
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2. If a is zero, approx_a_recip must be infinite with the same sign as a.
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3. If a is infinite, approx_a_recip must be zero with the same sign as a.
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If the preconditions are satisfied, which they are for for the _*_rcp_ps
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If the preconditions are satisfied, which they are for the _*_rcp_ps
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instructions on x86, the result has a maximum relative error of 2 ulps,
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and correctly handles zero, infinity, and NaN. Positive denormals are
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treated as zero.
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@ -116,7 +116,7 @@ struct generic_rsqrt_newton_step<Packet, 0> {
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2. If a is zero, approx_rsqrt must be infinite.
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3. If a is infinite, approx_rsqrt must be zero.
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If the preconditions are satisfied, which they are for for the _*_rsqrt_ps
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If the preconditions are satisfied, which they are for the _*_rsqrt_ps
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instructions on x86, the result has a maximum relative error of 2 ulps,
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and correctly handles zero and infinity, and NaN. Positive denormal inputs
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are treated as zero.
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@ -449,7 +449,7 @@ conj(array1)
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</td></tr>
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</table>
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Some coefficient-wise operators are readily available for for matrices and vectors through the following cwise* methods:
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Some coefficient-wise operators are readily available for matrices and vectors through the following cwise* methods:
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<table class="manual">
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<tr><th>Matrix API \matrixworld</th><th>Via Array conversions</th></tr>
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<tr><td>\code
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