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Searched refs:cdot (Results 1 – 14 of 14) sorted by relevance

/external/llvm-project/llvm/test/MC/AArch64/SVE2/
Dcdot-diagnostics.s7 cdot z0.s, z1.h, z31.h, #0 label
12 cdot z0.s, z1.s, z31.s, #0 label
17 cdot z0.s, z1.d, z31.d, #0 label
22 cdot z0.d, z1.b, z31.b, #0 label
27 cdot z0.d, z1.s, z31.s, #0 label
32 cdot z0.d, z1.d, z31.d, #0 label
41 cdot z0.s, z1.b, z8.b[3], #0 label
46 cdot z0.d, z1.h, z16.h[1], #0 label
55 cdot z0.s, z1.b, z7.b[-1], #0 label
60 cdot z0.s, z1.b, z7.b[4], #0 label
[all …]
Dcdot.s10 cdot z0.s, z1.b, z31.b, #0 label
16 cdot z0.d, z1.h, z31.h, #0 label
22 cdot z0.d, z1.h, z31.h, #90 label
28 cdot z0.d, z1.h, z31.h, #180 label
34 cdot z0.d, z1.h, z31.h, #270 label
40 cdot z0.s, z1.b, z7.b[3], #0 label
46 cdot z0.d, z1.h, z15.h[1], #0 label
52 cdot z5.d, z6.h, z3.h[0], #90 label
58 cdot z29.d, z30.h, z0.h[0], #180 label
64 cdot z31.d, z30.h, z7.h[1], #270 label
[all …]
/external/llvm-project/llvm/test/CodeGen/AArch64/
Dsve2-intrinsics-complex-dot.ll14 ; CHECK: cdot z0.s, z1.b, z2.b, #0
16 %out = call <vscale x 4 x i32> @llvm.aarch64.sve.cdot.nxv4i32(<vscale x 4 x i32> %a,
25 ; CHECK: cdot z0.d, z1.h, z2.h, #90
27 %out = call <vscale x 2 x i64> @llvm.aarch64.sve.cdot.nxv2i64(<vscale x 2 x i64> %a,
40 ; CHECK: cdot z0.s, z1.b, z2.b[0], #180
42 %out = call <vscale x 4 x i32> @llvm.aarch64.sve.cdot.lane.nxv4i32(<vscale x 4 x i32> %a,
52 ; CHECK: cdot z0.d, z1.h, z2.h[1], #270
54 %out = call <vscale x 2 x i64> @llvm.aarch64.sve.cdot.lane.nxv2i64(<vscale x 2 x i64> %a,
62 declare <vscale x 4 x i32> @llvm.aarch64.sve.cdot.nxv4i32(<vscale x 4 x i32>, <vscale x 16 x i8>, <…
63 declare <vscale x 2 x i64> @llvm.aarch64.sve.cdot.nxv2i64(<vscale x 2 x i64>, <vscale x 8 x i16>, <…
[all …]
/external/skia/site/docs/dev/design/conical/
D_index.md40 with center $C_t = (1-t) \cdot C_0 + t \cdot C_1$ and radius
41 $r_t = (1-t) \cdot r_0 + t \cdot r_1 > 0$ (note that radius $r_t$ has to be
57 $C_f = (1-f) \cdot C_0 + f \cdot C_1$ where its corresponding linearly
58 interpolated radius $r_f = (1-f) \cdot r_0 + f \cdot r_1 = 0$. Solving the
124 $t = f + (1 - f)x_t = f + \text{sign}(1-f) \cdot \hat x_t$. That saves us one
183 $$t = 0.5 \cdot
184 (1/a) \cdot \left(-b \pm \sqrt{b^2 - 4ac}\right)$$ It precomputes
187 $b = -2 \cdot (x + (r1 - r0) \cdot r0)$ costs 2 multiplications and 1 addition.
192 $0.5 \cdot (1/a), 4a, r_0^2$ and $(r_1 - r_0) r_0$ multiplications, there are
209 Therefore $||P C|| = ||P_1 C_1|| \cdot (||C_f C|| / ||C_f C_1||) = r_1 x'$. Thus
[all …]
/external/skqp/site/dev/design/conical/
Dindex.md35 is on the linearly interpolated circle with center $C_t = (1-t) \cdot C_0 + t \cdot C_1$ and radius
36 $r_t = (1-t) \cdot r_0 + t \cdot r_1 > 0$ (note that radius $r_t$ has to be *positive*). If
49 As $r_0 \neq r_1$, we can find a focal point $C_f = (1-f) \cdot C_0 + f \cdot C_1$ where its
50 corresponding linearly interpolated radius $r_f = (1-f) \cdot r_0 + f \cdot r_1 = 0$.
103 \hat y$ allow us to have $t = f + (1 - f)x_t = f + \text{sign}(1-f) \cdot \hat x_t$. That saves us
154 hopefully soon be upgraded to the algorithm described here) mainly uses formula $$t = 0.5 \cdot
155 (1/a) \cdot \left(-b \pm \sqrt{b^2 - 4ac}\right)$$ It precomputes $a = 1 - (r_1 - r_0)^2, 1/a, r1 -
156 r0$. Number $b = -2 \cdot (x + (r1 - r0) \cdot r0)$ costs 2 multiplications and 1 addition. Number
160 if it saves the $0.5 \cdot (1/a), 4a, r_0^2$ and $(r_1 - r_0) r_0$ multiplications, there are still
177 Therefore $||P C|| = ||P_1 C_1|| \cdot (||C_f C|| / ||C_f C_1||) = r_1 x'$. Thus $x'$ is a solution
[all …]
/external/wycheproof/doc/
Decdh.md32 on the same curve. It performs a point multiplication \\(x \cdot Y\\) over the
Ddsa.md48 u1 = w \cdot H(m) \bmod q\\
49 u2 = w \cdot r \bmod q\\
/external/tensorflow/tensorflow/lite/g3doc/performance/
Dquantization_spec.md87 $$a_j \cdot b_k = \sum_{i=0}^{n} a_{j}^{(i)} b_{k}^{(i)} =
/external/llvm-project/mlir/docs/Dialects/
DAffine.md138 j)$$ are two-dimensional affine functions of $$(i, j)$$, but $$(i \cdot j,
/external/swiftshader/third_party/llvm-10.0/llvm/lib/Target/AArch64/
DAArch64SVEInstrInfo.td1267 defm CDOT_ZZZI : sve2_cintx_dot_by_indexed_elem<"cdot">;
1270 defm CDOT_ZZZ : sve2_cintx_dot<"cdot">;
/external/llvm-project/polly/lib/External/isl/doc/
Dimplementation.tex282 with $\ceil\cdot$ the ceiling function and $\fract\cdot$ the
/external/swiftshader/third_party/llvm-10.0/configs/common/lib/Target/AArch64/
DAArch64GenAsmMatcher.inc12486 "p\004cdot\005cfinv\004cinc\004cinv\006clasta\006clastb\005clrex\003cls\003"
13074 …{ 562 /* cdot */, AArch64::CDOT_ZZZ_S, Convert__SVEVectorSReg1_0__Tie0_1_1__SVEVectorBReg1_1__SVEV…
13075 …{ 562 /* cdot */, AArch64::CDOT_ZZZ_D, Convert__SVEVectorDReg1_0__Tie0_1_1__SVEVectorHReg1_1__SVEV…
13076 …{ 562 /* cdot */, AArch64::CDOT_ZZZI_S, Convert__SVEVectorSReg1_0__Tie0_1_1__SVEVectorBReg1_1__SVE…
13077 …{ 562 /* cdot */, AArch64::CDOT_ZZZI_D, Convert__SVEVectorDReg1_0__Tie0_1_1__SVEVectorHReg1_1__SVE…
20447 …{ 562 /* cdot */, AArch64::CDOT_ZZZ_S, Convert__SVEVectorSReg1_0__Tie0_1_1__SVEVectorBReg1_1__SVEV…
20448 …{ 562 /* cdot */, AArch64::CDOT_ZZZ_D, Convert__SVEVectorDReg1_0__Tie0_1_1__SVEVectorHReg1_1__SVEV…
20449 …{ 562 /* cdot */, AArch64::CDOT_ZZZI_S, Convert__SVEVectorSReg1_0__Tie0_1_1__SVEVectorBReg1_1__SVE…
20450 …{ 562 /* cdot */, AArch64::CDOT_ZZZI_D, Convert__SVEVectorDReg1_0__Tie0_1_1__SVEVectorHReg1_1__SVE…
28213 { 562 /* cdot */, 1 /* 0 */, MCK_SVEVectorSReg, AMFBS_HasSVE2 },
[all …]
/external/llvm-project/llvm/lib/Target/AArch64/
DAArch64SVEInstrInfo.td2438 defm CDOT_ZZZI : sve2_cintx_dot_by_indexed_elem<"cdot", int_aarch64_sve_cdot_lane>;
2441 defm CDOT_ZZZ : sve2_cintx_dot<"cdot", int_aarch64_sve_cdot>;
/external/mtools/
Dtexinfo.tex10140 \gdefchar^^b7{\ensuremath\cdot}
10586 \DeclareUnicodeCharacter{00B7}{\ensuremath\cdot}%
11181 \DeclareUnicodeCharacter{22C5}{\ensuremath\cdot}%