Adding upstream version 1.18.10.upstream/1.18.10upstream

Signed-off-by: Daniel Baumann <daniel.baumann@progress-linux.org>

1 files changed, 356 insertions, 0 deletions

diff --git a/src/math/sin_s390x.s b/src/math/sin_s390x.s
new file mode 100644
index 0000000..7eb2206
--- /dev/null
+++ b/src/math/sin_s390x.s
@@ -0,0 +1,356 @@
+// Copyright 2016 The Go Authors. All rights reserved.
+// Use of this source code is governed by a BSD-style
+// license that can be found in the LICENSE file.
+
+#include "textflag.h"
+
+// Various constants
+DATA sincosxnan<>+0(SB)/8, $0x7ff8000000000000
+GLOBL sincosxnan<>+0(SB), RODATA, $8
+DATA sincosxlim<>+0(SB)/8, $0x432921fb54442d19
+GLOBL sincosxlim<>+0(SB), RODATA, $8
+DATA sincosxadd<>+0(SB)/8, $0xc338000000000000
+GLOBL sincosxadd<>+0(SB), RODATA, $8
+DATA sincosxpi2l<>+0(SB)/8, $0.108285667392191389e-31
+GLOBL sincosxpi2l<>+0(SB), RODATA, $8
+DATA sincosxpi2m<>+0(SB)/8, $0.612323399573676480e-16
+GLOBL sincosxpi2m<>+0(SB), RODATA, $8
+DATA sincosxpi2h<>+0(SB)/8, $0.157079632679489656e+01
+GLOBL sincosxpi2h<>+0(SB), RODATA, $8
+DATA sincosrpi2<>+0(SB)/8, $0.636619772367581341e+00
+GLOBL sincosrpi2<>+0(SB), RODATA, $8
+
+// Minimax polynomial approximations
+DATA sincosc0<>+0(SB)/8, $0.100000000000000000E+01
+GLOBL sincosc0<>+0(SB), RODATA, $8
+DATA sincosc1<>+0(SB)/8, $-.499999999999999833E+00
+GLOBL sincosc1<>+0(SB), RODATA, $8
+DATA sincosc2<>+0(SB)/8, $0.416666666666625843E-01
+GLOBL sincosc2<>+0(SB), RODATA, $8
+DATA sincosc3<>+0(SB)/8, $-.138888888885498984E-02
+GLOBL sincosc3<>+0(SB), RODATA, $8
+DATA sincosc4<>+0(SB)/8, $0.248015871681607202E-04
+GLOBL sincosc4<>+0(SB), RODATA, $8
+DATA sincosc5<>+0(SB)/8, $-.275572911309937875E-06
+GLOBL sincosc5<>+0(SB), RODATA, $8
+DATA sincosc6<>+0(SB)/8, $0.208735047247632818E-08
+GLOBL sincosc6<>+0(SB), RODATA, $8
+DATA sincosc7<>+0(SB)/8, $-.112753632738365317E-10
+GLOBL sincosc7<>+0(SB), RODATA, $8
+DATA sincoss0<>+0(SB)/8, $0.100000000000000000E+01
+GLOBL sincoss0<>+0(SB), RODATA, $8
+DATA sincoss1<>+0(SB)/8, $-.166666666666666657E+00
+GLOBL sincoss1<>+0(SB), RODATA, $8
+DATA sincoss2<>+0(SB)/8, $0.833333333333309209E-02
+GLOBL sincoss2<>+0(SB), RODATA, $8
+DATA sincoss3<>+0(SB)/8, $-.198412698410701448E-03
+GLOBL sincoss3<>+0(SB), RODATA, $8
+DATA sincoss4<>+0(SB)/8, $0.275573191453906794E-05
+GLOBL sincoss4<>+0(SB), RODATA, $8
+DATA sincoss5<>+0(SB)/8, $-.250520918387633290E-07
+GLOBL sincoss5<>+0(SB), RODATA, $8
+DATA sincoss6<>+0(SB)/8, $0.160571285514715856E-09
+GLOBL sincoss6<>+0(SB), RODATA, $8
+DATA sincoss7<>+0(SB)/8, $-.753213484933210972E-12
+GLOBL sincoss7<>+0(SB), RODATA, $8
+
+// Sin returns the sine of the radian argument x.
+//
+// Special cases are:
+//      Sin(±0) = ±0
+//      Sin(±Inf) = NaN
+//      Sin(NaN) = NaN
+// The algorithm used is minimax polynomial approximation.
+// with coefficients determined with a Remez exchange algorithm.
+
+TEXT ·sinAsm(SB),NOSPLIT,$0-16
+	FMOVD   x+0(FP), F0
+	//special case Sin(±0) = ±0
+	FMOVD   $(0.0), F1
+	FCMPU   F0, F1
+	BEQ     sinIsZero
+	LTDBR	F0, F0
+	BLTU    L17
+	FMOVD   F0, F5
+L2:
+	MOVD    $sincoss7<>+0(SB), R1
+	FMOVD   0(R1), F4
+	MOVD    $sincoss6<>+0(SB), R1
+	FMOVD   0(R1), F1
+	MOVD    $sincoss5<>+0(SB), R1
+	VLEG    $0, 0(R1), V18
+	MOVD    $sincoss4<>+0(SB), R1
+	FMOVD   0(R1), F6
+	MOVD    $sincoss2<>+0(SB), R1
+	VLEG    $0, 0(R1), V16
+	MOVD    $sincoss3<>+0(SB), R1
+	FMOVD   0(R1), F7
+	MOVD    $sincoss1<>+0(SB), R1
+	FMOVD   0(R1), F3
+	MOVD    $sincoss0<>+0(SB), R1
+	FMOVD   0(R1), F2
+	WFCHDBS V2, V5, V2
+	BEQ     L18
+	MOVD    $sincosrpi2<>+0(SB), R1
+	FMOVD   0(R1), F3
+	MOVD    $sincosxadd<>+0(SB), R1
+	FMOVD   0(R1), F2
+	WFMSDB  V0, V3, V2, V3
+	FMOVD   0(R1), F6
+	FADD    F3, F6
+	MOVD    $sincosxpi2h<>+0(SB), R1
+	FMOVD   0(R1), F2
+	FMSUB   F2, F6, F0
+	MOVD    $sincosxpi2m<>+0(SB), R1
+	FMOVD   0(R1), F4
+	FMADD   F4, F6, F0
+	MOVD    $sincosxpi2l<>+0(SB), R1
+	WFMDB   V0, V0, V1
+	FMOVD   0(R1), F7
+	WFMDB   V1, V1, V2
+	LGDR    F3, R1
+	MOVD    $sincosxlim<>+0(SB), R2
+	TMLL	R1, $1
+	BEQ     L6
+	FMOVD   0(R2), F0
+	WFCHDBS V0, V5, V0
+	BNE     L14
+	MOVD    $sincosc7<>+0(SB), R2
+	FMOVD   0(R2), F0
+	MOVD    $sincosc6<>+0(SB), R2
+	FMOVD   0(R2), F4
+	MOVD    $sincosc5<>+0(SB), R2
+	WFMADB  V1, V0, V4, V0
+	FMOVD   0(R2), F6
+	MOVD    $sincosc4<>+0(SB), R2
+	WFMADB  V1, V0, V6, V0
+	FMOVD   0(R2), F4
+	MOVD    $sincosc2<>+0(SB), R2
+	FMOVD   0(R2), F6
+	WFMADB  V2, V4, V6, V4
+	MOVD    $sincosc3<>+0(SB), R2
+	FMOVD   0(R2), F3
+	MOVD    $sincosc1<>+0(SB), R2
+	WFMADB  V2, V0, V3, V0
+	FMOVD   0(R2), F6
+	WFMADB  V1, V4, V6, V4
+	TMLL	R1, $2
+	WFMADB  V2, V0, V4, V0
+	MOVD    $sincosc0<>+0(SB), R1
+	FMOVD   0(R1), F2
+	WFMADB  V1, V0, V2, V0
+	BNE     L15
+	FMOVD   F0, ret+8(FP)
+	RET
+
+L6:
+	FMOVD   0(R2), F4
+	WFCHDBS V4, V5, V4
+	BNE     L14
+	MOVD    $sincoss7<>+0(SB), R2
+	FMOVD   0(R2), F4
+	MOVD    $sincoss6<>+0(SB), R2
+	FMOVD   0(R2), F3
+	MOVD    $sincoss5<>+0(SB), R2
+	WFMADB  V1, V4, V3, V4
+	WFMADB  V6, V7, V0, V6
+	FMOVD   0(R2), F0
+	MOVD    $sincoss4<>+0(SB), R2
+	FMADD   F4, F1, F0
+	FMOVD   0(R2), F3
+	MOVD    $sincoss2<>+0(SB), R2
+	FMOVD   0(R2), F4
+	MOVD    $sincoss3<>+0(SB), R2
+	WFMADB  V2, V3, V4, V3
+	FMOVD   0(R2), F4
+	MOVD    $sincoss1<>+0(SB), R2
+	WFMADB  V2, V0, V4, V0
+	FMOVD   0(R2), F4
+	WFMADB  V1, V3, V4, V3
+	FNEG    F6, F4
+	WFMADB  V2, V0, V3, V2
+	WFMDB   V4, V1, V0
+	TMLL	R1, $2
+	WFMSDB  V0, V2, V6, V0
+	BNE     L15
+	FMOVD   F0, ret+8(FP)
+	RET
+
+L14:
+	MOVD    $sincosxnan<>+0(SB), R1
+	FMOVD   0(R1), F0
+	FMOVD   F0, ret+8(FP)
+	RET
+
+L18:
+	WFMDB   V0, V0, V2
+	WFMADB  V2, V4, V1, V4
+	WFMDB   V2, V2, V1
+	WFMADB  V2, V4, V18, V4
+	WFMADB  V1, V6, V16, V6
+	WFMADB  V1, V4, V7, V4
+	WFMADB  V2, V6, V3, V6
+	FMUL    F0, F2
+	WFMADB  V1, V4, V6, V4
+	FMADD   F4, F2, F0
+	FMOVD   F0, ret+8(FP)
+	RET
+
+L17:
+	FNEG    F0, F5
+	BR      L2
+L15:
+	FNEG    F0, F0
+	FMOVD   F0, ret+8(FP)
+	RET
+
+
+sinIsZero:
+	FMOVD   F0, ret+8(FP)
+	RET
+
+// Cos returns the cosine of the radian argument.
+//
+// Special cases are:
+//      Cos(±Inf) = NaN
+//      Cos(NaN) = NaN
+// The algorithm used is minimax polynomial approximation.
+// with coefficients determined with a Remez exchange algorithm.
+
+TEXT ·cosAsm(SB),NOSPLIT,$0-16
+	FMOVD   x+0(FP), F0
+	LTDBR	F0, F0
+	BLTU    L35
+	FMOVD   F0, F1
+L21:
+	MOVD    $sincosc7<>+0(SB), R1
+	FMOVD   0(R1), F4
+	MOVD    $sincosc6<>+0(SB), R1
+	VLEG    $0, 0(R1), V20
+	MOVD    $sincosc5<>+0(SB), R1
+	VLEG    $0, 0(R1), V18
+	MOVD    $sincosc4<>+0(SB), R1
+	FMOVD   0(R1), F6
+	MOVD    $sincosc2<>+0(SB), R1
+	VLEG    $0, 0(R1), V16
+	MOVD    $sincosc3<>+0(SB), R1
+	FMOVD   0(R1), F7
+	MOVD    $sincosc1<>+0(SB), R1
+	FMOVD   0(R1), F5
+	MOVD    $sincosrpi2<>+0(SB), R1
+	FMOVD   0(R1), F2
+	MOVD    $sincosxadd<>+0(SB), R1
+	FMOVD   0(R1), F3
+	MOVD    $sincoss0<>+0(SB), R1
+	WFMSDB  V0, V2, V3, V2
+	FMOVD   0(R1), F3
+	WFCHDBS V3, V1, V3
+	LGDR    F2, R1
+	BEQ     L36
+	MOVD    $sincosxadd<>+0(SB), R2
+	FMOVD   0(R2), F4
+	FADD    F2, F4
+	MOVD    $sincosxpi2h<>+0(SB), R2
+	FMOVD   0(R2), F2
+	WFMSDB  V4, V2, V0, V2
+	MOVD    $sincosxpi2m<>+0(SB), R2
+	FMOVD   0(R2), F0
+	WFMADB  V4, V0, V2, V0
+	MOVD    $sincosxpi2l<>+0(SB), R2
+	WFMDB   V0, V0, V2
+	FMOVD   0(R2), F5
+	WFMDB   V2, V2, V6
+	MOVD    $sincosxlim<>+0(SB), R2
+	TMLL	R1, $1
+	BNE     L25
+	FMOVD   0(R2), F0
+	WFCHDBS V0, V1, V0
+	BNE     L33
+	MOVD    $sincosc7<>+0(SB), R2
+	FMOVD   0(R2), F0
+	MOVD    $sincosc6<>+0(SB), R2
+	FMOVD   0(R2), F4
+	MOVD    $sincosc5<>+0(SB), R2
+	WFMADB  V2, V0, V4, V0
+	FMOVD   0(R2), F1
+	MOVD    $sincosc4<>+0(SB), R2
+	WFMADB  V2, V0, V1, V0
+	FMOVD   0(R2), F4
+	MOVD    $sincosc2<>+0(SB), R2
+	FMOVD   0(R2), F1
+	WFMADB  V6, V4, V1, V4
+	MOVD    $sincosc3<>+0(SB), R2
+	FMOVD   0(R2), F3
+	MOVD    $sincosc1<>+0(SB), R2
+	WFMADB  V6, V0, V3, V0
+	FMOVD   0(R2), F1
+	WFMADB  V2, V4, V1, V4
+	TMLL	R1, $2
+	WFMADB  V6, V0, V4, V0
+	MOVD    $sincosc0<>+0(SB), R1
+	FMOVD   0(R1), F4
+	WFMADB  V2, V0, V4, V0
+	BNE     L34
+	FMOVD   F0, ret+8(FP)
+	RET
+
+L25:
+	FMOVD   0(R2), F3
+	WFCHDBS V3, V1, V1
+	BNE     L33
+	MOVD    $sincoss7<>+0(SB), R2
+	FMOVD   0(R2), F1
+	MOVD    $sincoss6<>+0(SB), R2
+	FMOVD   0(R2), F3
+	MOVD    $sincoss5<>+0(SB), R2
+	WFMADB  V2, V1, V3, V1
+	FMOVD   0(R2), F3
+	MOVD    $sincoss4<>+0(SB), R2
+	WFMADB  V2, V1, V3, V1
+	FMOVD   0(R2), F3
+	MOVD    $sincoss2<>+0(SB), R2
+	FMOVD   0(R2), F7
+	WFMADB  V6, V3, V7, V3
+	MOVD    $sincoss3<>+0(SB), R2
+	FMADD   F5, F4, F0
+	FMOVD   0(R2), F4
+	MOVD    $sincoss1<>+0(SB), R2
+	FMADD   F1, F6, F4
+	FMOVD   0(R2), F1
+	FMADD   F3, F2, F1
+	FMUL    F0, F2
+	WFMADB  V6, V4, V1, V6
+	TMLL	R1, $2
+	FMADD   F6, F2, F0
+	BNE     L34
+	FMOVD   F0, ret+8(FP)
+	RET
+
+L33:
+	MOVD    $sincosxnan<>+0(SB), R1
+	FMOVD   0(R1), F0
+	FMOVD   F0, ret+8(FP)
+	RET
+
+L36:
+	FMUL    F0, F0
+	MOVD    $sincosc0<>+0(SB), R1
+	WFMDB   V0, V0, V1
+	WFMADB  V0, V4, V20, V4
+	WFMADB  V1, V6, V16, V6
+	WFMADB  V0, V4, V18, V4
+	WFMADB  V0, V6, V5, V6
+	WFMADB  V1, V4, V7, V4
+	FMOVD   0(R1), F2
+	WFMADB  V1, V4, V6, V4
+	WFMADB  V0, V4, V2, V0
+	FMOVD   F0, ret+8(FP)
+	RET
+
+L35:
+	FNEG    F0, F1
+	BR      L21
+L34:
+	FNEG    F0, F0
+	FMOVD   F0, ret+8(FP)
+	RET