Searched refs:approx (Results 1 - 4 of 4) sorted by relevance

/external/webrtc/src/common_audio/signal_processing_library/main/source/
H A Ddivision_operations.c103 WebRtc_Word16 approx, tmp_hi, tmp_low, num_hi, num_low; local
106 approx = (WebRtc_Word16)WebRtcSpl_DivW32W16((WebRtc_Word32)0x1FFFFFFF, den_hi);
109 // tmpW32 = 1/den = approx * (2.0 - den * approx) (in Q30)
110 tmpW32 = (WEBRTC_SPL_MUL_16_16(den_hi, approx) << 1)
111 + ((WEBRTC_SPL_MUL_16_16(den_low, approx) >> 15) << 1);
112 // tmpW32 = den * approx
114 tmpW32 = (WebRtc_Word32)0x7fffffffL - tmpW32; // result in Q30 (tmpW32 = 2.0-(den*approx))
122 tmpW32 = ((WEBRTC_SPL_MUL_16_16(tmp_hi, approx) + (WEBRTC_SPL_MUL_16_16(tmp_low, approx)
[all...]
/external/mksh/src/
H A Dhistrap.c372 hist_get(const char *str, bool approx, bool allow_cur) argument
380 if (approx)
387 if (approx)
/external/dropbear/libtomcrypt/
H A Dcrypt.tex19 \def\approx{\raisebox{0.2ex}{\mbox{\small $\sim$}}}
3622 provided are very close to $p$ that is $\vert \vert \phi(\beta) \vert \vert \approx \vert \vert p \vert \vert$. The curves
3623 range in order from $\approx 2^{112}$ points to $\approx 2^{521}$. According to the source document any key size greater
/external/dropbear/libtommath/
H A Dbn.tex17 \def\approx{\raisebox{0.2ex}{\mbox{\small $\sim$}}}

Completed in 263 milliseconds