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/external/bouncycastle/bcprov/src/main/java/org/bouncycastle/math/raw/
DNat192.java355 long c = 0, x_0 = x[0] & M; in mul() local
356 c += x_0 * y_0; in mul()
359 c += x_0 * y_1; in mul()
362 c += x_0 * y_2; in mul()
365 c += x_0 * y_3; in mul()
368 c += x_0 * y_4; in mul()
371 c += x_0 * y_5; in mul()
412 long c = 0, x_0 = x[xOff + 0] & M; in mul() local
413 c += x_0 * y_0; in mul()
416 c += x_0 * y_1; in mul()
[all …]
DNat256.java452 long c = 0, x_0 = x[0] & M; in mul() local
453 c += x_0 * y_0; in mul()
456 c += x_0 * y_1; in mul()
459 c += x_0 * y_2; in mul()
462 c += x_0 * y_3; in mul()
465 c += x_0 * y_4; in mul()
468 c += x_0 * y_5; in mul()
471 c += x_0 * y_6; in mul()
474 c += x_0 * y_7; in mul()
523 long c = 0, x_0 = x[xOff + 0] & M; in mul() local
[all …]
DNat224.java353 long c = 0, x_0 = x[0] & M; in mul() local
354 c += x_0 * y_0; in mul()
357 c += x_0 * y_1; in mul()
360 c += x_0 * y_2; in mul()
363 c += x_0 * y_3; in mul()
366 c += x_0 * y_4; in mul()
369 c += x_0 * y_5; in mul()
372 c += x_0 * y_6; in mul()
417 long c = 0, x_0 = x[xOff + 0] & M; in mul() local
418 c += x_0 * y_0; in mul()
[all …]
/external/libopus/celt/arm/
Dcelt_pitch_xcorr_arm_gnu.s61 @ q3 = x_7|x_6|x_5|x_4|x_3|x_2|x_1|x_0
288 SMLABB r6, r12, r10, r6 @ sum[0] = MAC16_16(sum[0],x_0,y_0)
290 SMLABT r7, r12, r10, r7 @ sum[1] = MAC16_16(sum[1],x_0,y_1)
292 SMLABB r8, r12, r11, r8 @ sum[2] = MAC16_16(sum[2],x_0,y_2)
293 SMLABT r9, r12, r11, r9 @ sum[3] = MAC16_16(sum[3],x_0,y_3)
382 SMLABT r14, r6, r8, r14 @ sum = MAC16_16(sum, x_0, y_0)
451 SMLABB r10, r6, r8, r10 @ sum0 = MAC16_16(sum0, x_0, y_0)
453 SMLABT r11, r6, r8, r11 @ sum1 = MAC16_16(sum1, x_0, y_1)
470 SMLABB r10, r6, r8, r10 @ sum0 = MAC16_16(sum0, x_0, y_0)
472 SMLABT r11, r6, r8, r11 @ sum1 = MAC16_16(sum1, x_0, y_1)
[all …]
/external/webp/src/enc/
Dpicture_psnr_enc.c41 const int x_0 = (x - RADIUS < 0) ? 0 : x - RADIUS; in AccumulateLSIM() local
48 for (i = x_0; i < x_1; ++i) { in AccumulateLSIM()
/external/libvorbis/doc/
D07-floor1.tex27 from x_0,y_0 to x_1,y_1 where in the base case x_0=0 and x_1=[n], the
36 x_0,y_0 to x_new,y_new and from x_new,y_new to x_1,y_1. This step is