Remove math/single and rem_pio2

math/single contained code for systems without double precision fpu
and rem_pio2 is not used currently and likely will be designed
differently when double precision trigonometric functions are added.

37 files changed, 0 insertions, 4339 deletions

diff --git a/README b/README
index ed5371f..78e04c3 100644
--- a/README
+++ b/README
@@ -12,7 +12,6 @@ auxiliary/      - design tools.
 build/          - build directory (created by make).
 math/           - math library source.
 math/include/   - math library public headers.
-math/single/    - code for cpu with only single precision support.
 test/           - test related source.
 test/rtest/     - test generator (requires mpfr and mpc).
 test/testcases/ - test cases.
diff --git a/config.mk.dist b/config.mk.dist
index c549fa4..36f67d8 100644
--- a/config.mk.dist
+++ b/config.mk.dist
@@ -15,9 +15,6 @@ CFLAGS += -Wall -Wno-missing-braces
 HOST_CFLAGS += -g
 CFLAGS += -g
 
-# Use if the target FPU only supports single precision.
-#CFLAGS += -DWANT_SINGLEPREC
-
 # Use if mpfr is available on the target for ulp error checking.
 #LDLIBS += -lmpfr -lgmp
 #CFLAGS += -DUSE_MPFR
@@ -27,7 +24,6 @@ CFLAGS += -frounding-math -fexcess-precision=standard -fno-stack-protector
 CFLAGS += -ffp-contract=fast -fno-math-errno
 
 # Use with clang.
-#CFLAGS += -DCLANG_EXCEPTIONS
 #CFLAGS += -ffp-contract=fast
 
 # Use for cross compilation with gcc.
diff --git a/math/cosf.c b/math/cosf.c
index 84a138f..831b39e 100644
--- a/math/cosf.c
+++ b/math/cosf.c
@@ -5,10 +5,6 @@
  * SPDX-License-Identifier: MIT
  */
 
-#if WANT_SINGLEPREC
-#include "single/s_cosf.c"
-#else
-
 #include <stdint.h>
 #include <math.h>
 #include "math_config.h"
@@ -65,5 +61,3 @@ cosf (float y)
   else
     return __math_invalidf (y);
 }
-
-#endif
diff --git a/math/expf.c b/math/expf.c
index f8238a7..0fe1f7d 100644
--- a/math/expf.c
+++ b/math/expf.c
@@ -5,10 +5,6 @@
  * SPDX-License-Identifier: MIT
  */
 
-#if WANT_SINGLEPREC
-#include "single/e_expf.c"
-#else
-
 #include <math.h>
 #include <stdint.h>
 #include "math_config.h"
@@ -93,4 +89,3 @@ expf (float x)
 strong_alias (expf, __expf_finite)
 hidden_alias (expf, __ieee754_expf)
 #endif
-#endif
diff --git a/math/funder.c b/math/funder.c
deleted file mode 100644
index 14fdd2e..0000000
--- a/math/funder.c
+++ /dev/null
@@ -1,3 +0,0 @@
-#if WANT_SINGLEPREC
-#include "single/funder.c"
-#endif
diff --git a/math/logf.c b/math/logf.c
index 9c3657b..ee3120a 100644
--- a/math/logf.c
+++ b/math/logf.c
@@ -5,10 +5,6 @@
  * SPDX-License-Identifier: MIT
  */
 
-#if WANT_SINGLEPREC
-#include "single/e_logf.c"
-#else
-
 #include <math.h>
 #include <stdint.h>
 #include "math_config.h"
@@ -81,4 +77,3 @@ logf (float x)
 strong_alias (logf, __logf_finite)
 hidden_alias (logf, __ieee754_logf)
 #endif
-#endif
diff --git a/math/logf_data.c b/math/logf_data.c
index cee9271..53c5f62 100644
--- a/math/logf_data.c
+++ b/math/logf_data.c
@@ -5,8 +5,6 @@
  * SPDX-License-Identifier: MIT
  */
 
-#if !WANT_SINGLEPREC
-
 #include "math_config.h"
 
 const struct logf_data __logf_data = {
@@ -33,4 +31,3 @@ const struct logf_data __logf_data = {
   -0x1.00ea348b88334p-2, 0x1.5575b0be00b6ap-2, -0x1.ffffef20a4123p-2,
   }
 };
-#endif
diff --git a/math/powf.c b/math/powf.c
index 1149842..1534a09 100644
--- a/math/powf.c
+++ b/math/powf.c
@@ -5,10 +5,6 @@
  * SPDX-License-Identifier: MIT
  */
 
-#if WANT_SINGLEPREC
-#include "single/e_powf.c"
-#else
-
 #include <math.h>
 #include <stdint.h>
 #include "math_config.h"
@@ -223,4 +219,3 @@ powf (float x, float y)
 strong_alias (powf, __powf_finite)
 hidden_alias (powf, __ieee754_powf)
 #endif
-#endif
diff --git a/math/powf_log2_data.c b/math/powf_log2_data.c
index 285d1bd..b9fbdc4 100644
--- a/math/powf_log2_data.c
+++ b/math/powf_log2_data.c
@@ -5,8 +5,6 @@
  * SPDX-License-Identifier: MIT
  */
 
-#if !WANT_SINGLEPREC
-
 #include "math_config.h"
 
 const struct powf_log2_data __powf_log2_data = {
@@ -34,4 +32,3 @@ const struct powf_log2_data __powf_log2_data = {
   0x1.71547652ab82bp0 * POWF_SCALE,
   }
 };
-#endif
diff --git a/math/rem_pio2.c b/math/rem_pio2.c
deleted file mode 100644
index 16edd74..0000000
--- a/math/rem_pio2.c
+++ /dev/null
@@ -1 +0,0 @@
-#include "single/e_rem_pio2.c"
diff --git a/math/rredf.c b/math/rredf.c
deleted file mode 100644
index fde20f0..0000000
--- a/math/rredf.c
+++ /dev/null
@@ -1,3 +0,0 @@
-#if WANT_SINGLEPREC
-#include "single/rredf.c"
-#endif
diff --git a/math/sincosf.c b/math/sincosf.c
index fb6a29d..e6cd41e 100644
--- a/math/sincosf.c
+++ b/math/sincosf.c
@@ -5,10 +5,6 @@
  * SPDX-License-Identifier: MIT
  */
 
-#if WANT_SINGLEPREC
-#include "single/s_sincosf.c"
-#else
-
 #include <stdint.h>
 #include <math.h>
 #include "math_config.h"
@@ -81,5 +77,3 @@ sincosf (float y, float *sinp, float *cosp)
 #endif
     }
 }
-
-#endif
diff --git a/math/sincosf_data.c b/math/sincosf_data.c
index 2512f37..5d0b58e 100644
--- a/math/sincosf_data.c
+++ b/math/sincosf_data.c
@@ -5,8 +5,6 @@
  * SPDX-License-Identifier: MIT
  */
 
-#if !WANT_SINGLEPREC
-
 #include <stdint.h>
 #include <math.h>
 #include "math_config.h"
@@ -63,5 +61,3 @@ const uint32_t __inv_pio4[24] =
   0x34ddc0db, 0xddc0db62, 0xc0db6295, 0xdb629599,
   0x6295993c, 0x95993c43, 0x993c4390, 0x3c439041
 };
-
-#endif
diff --git a/math/sinf.c b/math/sinf.c
index f624cde..770b294 100644
--- a/math/sinf.c
+++ b/math/sinf.c
@@ -5,10 +5,6 @@
  * SPDX-License-Identifier: MIT
  */
 
-#if WANT_SINGLEPREC
-#include "single/s_sinf.c"
-#else
-
 #include <math.h>
 #include "math_config.h"
 #include "sincosf.h"
@@ -69,5 +65,3 @@ sinf (float y)
   else
     return __math_invalidf (y);
 }
-
-#endif
diff --git a/math/single/dunder.c b/math/single/dunder.c
deleted file mode 100644
index faec985..0000000
--- a/math/single/dunder.c
+++ /dev/null
@@ -1,52 +0,0 @@
-/*
- * dunder.c - manually provoke FP exceptions for mathlib
- *
- * Copyright (c) 2009-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-
-#include "math_private.h"
-#include <fenv.h>
-
-__inline double __mathlib_dbl_infnan(double x)
-{
-  return x+x;
-}
-
-__inline double __mathlib_dbl_infnan2(double x, double y)
-{
-  return x+y;
-}
-
-double __mathlib_dbl_underflow(void)
-{
-#ifdef CLANG_EXCEPTIONS
-  feraiseexcept(FE_UNDERFLOW);
-#endif
-  return 0x1p-767 * 0x1p-767;
-}
-
-double __mathlib_dbl_overflow(void)
-{
-#ifdef CLANG_EXCEPTIONS
-  feraiseexcept(FE_OVERFLOW);
-#endif
-  return 0x1p+769 * 0x1p+769;
-}
-
-double __mathlib_dbl_invalid(void)
-{
-#ifdef CLANG_EXCEPTIONS
-  feraiseexcept(FE_INVALID);
-#endif
-  return 0.0 / 0.0;
-}
-
-double __mathlib_dbl_divzero(void)
-{
-#ifdef CLANG_EXCEPTIONS
-  feraiseexcept(FE_DIVBYZERO);
-#endif
-  return 1.0 / 0.0;
-}
diff --git a/math/single/e_expf.c b/math/single/e_expf.c
deleted file mode 100644
index 739fe1d..0000000
--- a/math/single/e_expf.c
+++ /dev/null
@@ -1,117 +0,0 @@
-/*
- * e_expf.c - single-precision exp function
- *
- * Copyright (c) 2009-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-/*
- * Algorithm was once taken from Cody & Waite, but has been munged
- * out of all recognition by SGT.
- */
-
-#include <math.h>
-#include <errno.h>
-#include "math_private.h"
-
-float
-expf(float X)
-{
-  int N; float XN, g, Rg, Result;
-  unsigned ix = fai(X), edgecaseflag = 0;
-
-  /*
-   * Handle infinities, NaNs and big numbers.
-   */
-  if (__builtin_expect((ix << 1) - 0x67000000 > 0x85500000 - 0x67000000, 0)) {
-    if (!(0x7f800000 & ~ix)) {
-      if (ix == 0xff800000)
-        return 0.0f;
-      else
-        return FLOAT_INFNAN(X);/* do the right thing with both kinds of NaN and with +inf */
-    } else if ((ix << 1) < 0x67000000) {
-      return 1.0f;               /* magnitude so small the answer can't be distinguished from 1 */
-    } else if ((ix << 1) > 0x85a00000) {
-      __set_errno(ERANGE);
-      if (ix & 0x80000000) {
-        return FLOAT_UNDERFLOW;
-      } else {
-        return FLOAT_OVERFLOW;
-      }
-    } else {
-      edgecaseflag = 1;
-    }
-  }
-
-  /*
-   * Split the input into an integer multiple of log(2)/4, and a
-   * fractional part.
-   */
-  XN = X * (4.0f*1.4426950408889634074f);
-#ifdef __TARGET_FPU_SOFTVFP
-  XN = _frnd(XN);
-  N = (int)XN;
-#else
-  N = (int)(XN + (ix & 0x80000000 ? -0.5f : 0.5f));
-  XN = N;
-#endif
-  g = (X - XN * 0x1.62ep-3F) - XN * 0x1.0bfbe8p-17F;  /* prec-and-a-half representation of log(2)/4 */
-
-  /*
-   * Now we compute exp(X) in, conceptually, three parts:
-   *  - a pure power of two which we get from N>>2
-   *  - exp(g) for g in [-log(2)/8,+log(2)/8], which we compute
-   *    using a Remez-generated polynomial approximation
-   *  - exp(k*log(2)/4) (aka 2^(k/4)) for k in [0..3], which we
-   *    get from a lookup table in precision-and-a-half and
-   *    multiply by g.
-   *
-   * We gain a bit of extra precision by the fact that actually
-   * our polynomial approximation gives us exp(g)-1, and we add
-   * the 1 back on by tweaking the prec-and-a-half multiplication
-   * step.
-   *
-   * Coefficients generated by the command
-
-./auxiliary/remez.jl --variable=g --suffix=f -- '-log(BigFloat(2))/8' '+log(BigFloat(2))/8' 3 0 '(expm1(x))/x'
-
-  */
-  Rg = g * (
-            9.999999412829185331953781321128516523408059996430919985217971370689774264850229e-01f+g*(4.999999608551332693833317084753864837160947932961832943901913087652889900683833e-01f+g*(1.667292360203016574303631953046104769969440903672618034272397630620346717392378e-01f+g*(4.168230895653321517750133783431970715648192153539929404872173693978116154823859e-02f)))
-            );
-
-  /*
-   * Do the table lookup and combine it with Rg, to get our final
-   * answer apart from the exponent.
-   */
-  {
-    static const float twotokover4top[4] = { 0x1p+0F, 0x1.306p+0F, 0x1.6ap+0F, 0x1.ae8p+0F };
-    static const float twotokover4bot[4] = { 0x0p+0F, 0x1.fc1464p-13F, 0x1.3cccfep-13F, 0x1.3f32b6p-13F };
-    static const float twotokover4all[4] = { 0x1p+0F, 0x1.306fep+0F, 0x1.6a09e6p+0F, 0x1.ae89fap+0F };
-    int index = (N & 3);
-    Rg = twotokover4top[index] + (twotokover4bot[index] + twotokover4all[index]*Rg);
-    N >>= 2;
-  }
-
-  /*
-   * Combine the output exponent and mantissa, and return.
-   */
-  if (__builtin_expect(edgecaseflag, 0)) {
-    Result = fhex(((N/2) << 23) + 0x3f800000);
-    Result *= Rg;
-    Result *= fhex(((N-N/2) << 23) + 0x3f800000);
-    /*
-     * Step not mentioned in C&W: set errno reliably.
-     */
-    if (fai(Result) == 0)
-      return MATHERR_EXPF_UFL(Result);
-    if (fai(Result) == 0x7f800000)
-      return MATHERR_EXPF_OFL(Result);
-    return FLOAT_CHECKDENORM(Result);
-  } else {
-    Result = fhex(N * 8388608.0f + (float)0x3f800000);
-    Result *= Rg;
-  }
-
-  return Result;
-}
diff --git a/math/single/e_logf.c b/math/single/e_logf.c
deleted file mode 100644
index aa29489..0000000
--- a/math/single/e_logf.c
+++ /dev/null
@@ -1,153 +0,0 @@
-/*
- * e_logf.c - single precision log function
- *
- * Copyright (c) 2009-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-/*
- * Algorithm was once taken from Cody & Waite, but has been munged
- * out of all recognition by SGT.
- */
-
-#include <math.h>
-#include <errno.h>
-#include "math_private.h"
-
-float
-logf(float X)
-{
-    int N = 0;
-    int aindex;
-    float a, x, s;
-    unsigned ix = fai(X);
-
-    if (__builtin_expect((ix - 0x00800000) >= 0x7f800000 - 0x00800000, 0)) {
-        if ((ix << 1) > 0xff000000) /* NaN */
-            return FLOAT_INFNAN(X);
-        if (ix == 0x7f800000)          /* +inf */
-            return X;
-        if (X < 0) {                   /* anything negative */
-            return MATHERR_LOGF_NEG(X);
-        }
-        if (X == 0) {
-            return MATHERR_LOGF_0(X);
-        }
-        /* That leaves denormals. */
-        N = -23;
-        X *= 0x1p+23F;
-        ix = fai(X);
-    }
-
-    /*
-     * Separate X into three parts:
-     *  - 2^N for some integer N
-     *  - a number a of the form (1+k/8) for k=0,...,7
-     *  - a residual which we compute as s = (x-a)/(x+a), for
-     *    x=X/2^N.
-     *
-     * We pick the _nearest_ (N,a) pair, so that (x-a) has magnitude
-     * at most 1/16. Hence, we must round things that are just
-     * _below_ a power of two up to the next power of two, so this
-     * isn't as simple as extracting the raw exponent of the FP
-     * number. Instead we must grab the exponent together with the
-     * top few bits of the mantissa, and round (in integers) there.
-     */
-    {
-        int rounded = ix + 0x00080000;
-        int Nnew = (rounded >> 23) - 127;
-        aindex = (rounded >> 20) & 7;
-        a = fhex(0x3f800000 + (aindex << 20));
-        N += Nnew;
-        x = fhex(ix - (Nnew << 23));
-    }
-
-    if (!N && !aindex) {
-        /*
-         * Use an alternative strategy for very small |x|, which
-         * avoids the 1ULP of relative error introduced in the
-         * computation of s. If our nearest (N,a) pair is N=0,a=1,
-         * that means we have -1/32 < x-a < 1/16, on which interval
-         * the ordinary series for log(1+z) (setting z-x-a) will
-         * converge adequately fast; so we can simply find an
-         * approximation to log(1+z)/z good on that interval and
-         * scale it by z on the way out.
-         *
-         * Coefficients generated by the command
-
-./auxiliary/remez.jl --variable=z --suffix=f -- '-1/BigFloat(32)' '+1/BigFloat(16)' 3 0 '(log1p(x)-x)/x^2'
-
-         */
-        float z = x - 1.0f;
-        float p = z*z * (
-            -4.999999767382730053173434595877399055021398381370452534949864039404089549132551e-01f+z*(3.333416379155995401749506866323446447523793085809161350343357014272193712456391e-01f+z*(-2.501299948811686421962724839011563450757435183422532362736159418564644404218257e-01f+z*(1.903576945606738444146078468935429697455230136403008172485495359631510244557255e-01f)))
-            );
-
-        return z + p;
-    }
-
-    /*
-     * Now we have N, a and x correct, so that |x-a| <= 1/16.
-     * Compute s.
-     *
-     * (Since |x+a| >= 2, this means that |s| will be at most 1/32.)
-     */
-    s = (x - a) / (x + a);
-
-    /*
-     * The point of computing s = (x-a)/(x+a) was that this makes x
-     * equal to a * (1+s)/(1-s). So we can now compute log(x) by
-     * means of computing log((1+s)/(1-s)) (which has a more
-     * efficiently converging series), and adding log(a) which we
-     * obtain from a lookup table.
-     *
-     * So our full answer to log(X) is now formed by adding together
-     * N*log(2) + log(a) + log((1+s)/(1-s)).
-     *
-     * Now log((1+s)/(1-s)) has the exact Taylor series
-     *
-     *   2s + 2s^3/3 + 2s^5/5 + ...
-     *
-     * and what we do is to compute all but the first term of that
-     * as a polynomial approximation in s^2, then add on the first
-     * term - and all the other bits and pieces above - in
-     * precision-and-a-half so as to keep the total error down.
-     */
-    {
-        float s2 = s*s;
-
-        /*
-         * We want a polynomial L(s^2) such that
-         *
-         *    2s + s^3*L(s^2) = log((1+s)/(1-s))
-         *
-         * => L(s^2) = (log((1+s)/(1-s)) - 2s) / s^3
-         *
-         * => L(z) = (log((1+sqrt(z))/(1-sqrt(z))) - 2*sqrt(z)) / sqrt(z)^3
-         *
-         * The required range of the polynomial is only [0,1/32^2].
-         *
-         * Our accuracy requirement for the polynomial approximation
-         * is that we don't want to introduce any error more than
-         * about 2^-23 times the _top_ bit of s. But the value of
-         * the polynomial has magnitude about s^3; and since |s| <
-         * 2^-5, this gives us |s^3/s| < 2^-10. In other words,
-         * our approximation only needs to be accurate to 13 bits or
-         * so before its error is lost in the noise when we add it
-         * to everything else.
-         *
-         * Coefficients generated by the command
-
-./auxiliary/remez.jl --variable=s2 --suffix=f -- '0' '1/BigFloat(32^2)' 1 0 '(abs(x) < 1e-20 ? BigFloat(2)/3 + 2*x/5 + 2*x^2/7 + 2*x^3/9 : (log((1+sqrt(x))/(1-sqrt(x)))-2*sqrt(x))/sqrt(x^3))'
-
-         */
-        float p = s * s2 * (
-            6.666666325680271091157649745099739739798210281016897722498744752867165138320995e-01f+s2*(4.002792299542401431889592846825025487338520940900492146195427243856292349188402e-01f)
-            );
-
-        static const float log2hi = 0x1.62ep-1F, log2lo = 0x1.0bfbe8p-15F;
-        static const float logahi[8] = { 0x0p+0F, 0x1.e26p-4F, 0x1.c8ep-3F, 0x1.46p-2F, 0x1.9f2p-2F, 0x1.f12p-2F, 0x1.1e8p-1F, 0x1.41cp-1F };
-        static const float logalo[8] = { 0x0p+0F, 0x1.076e2ap-16F, 0x1.f7c79ap-15F, 0x1.8bc21cp-14F, 0x1.23eccp-14F, 0x1.1ebf5ep-15F, 0x1.7d79c2p-15F, 0x1.8fe846p-13F };
-        return (N*log2hi + logahi[aindex]) + (2.0f*s + (N*log2lo + logalo[aindex] + p));
-    }
-}
diff --git a/math/single/e_powf.c b/math/single/e_powf.c
deleted file mode 100644
index fa000f6..0000000
--- a/math/single/e_powf.c
+++ /dev/null
@@ -1,658 +0,0 @@
-/*
- * e_powf.c - single-precision power function
- *
- * Copyright (c) 2009-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-#include <math.h>
-#include <errno.h>
-#include "math_private.h"
-
-float
-powf(float x, float y)
-{
-    float logh, logl;
-    float rlogh, rlogl;
-    float sign = 1.0f;
-    int expadjust = 0;
-    unsigned ix, iy;
-
-    ix = fai(x);
-    iy = fai(y);
-
-    if (__builtin_expect((ix - 0x00800000) >= (0x7f800000 - 0x00800000) ||
-                         ((iy << 1) + 0x02000000) < 0x40000000, 0)) {
-        /*
-         * The above test rules out, as quickly as I can see how to,
-         * all possible inputs except for a normalised positive x
-         * being raised to the power of a normalised (and not
-         * excessively small) y. That's the fast-path case: if
-         * that's what the user wants, we can skip all of the
-         * difficult special-case handling.
-         *
-         * Now we must identify, as efficiently as we can, cases
-         * which will return to the fast path with a little tidying
-         * up. These are, in order of likelihood and hence of
-         * processing:
-         *
-         *  - a normalised _negative_ x raised to the power of a
-         *    non-zero finite y. Having identified this case, we
-         *    must categorise y into one of the three categories
-         *    'odd integer', 'even integer' and 'non-integer'; for
-         *    the last of these we return an error, while for the
-         *    other two we rejoin the main code path having rendered
-         *    x positive and stored an appropriate sign to append to
-         *    the eventual result.
-         *
-         *  - a _denormal_ x raised to the power of a non-zero
-         *    finite y, in which case we multiply it up by a power
-         *    of two to renormalise it, store an appropriate
-         *    adjustment for its base-2 logarithm, and depending on
-         *    the sign of y either return straight to the main code
-         *    path or go via the categorisation of y above.
-         *
-         *  - any of the above kinds of x raised to the power of a
-         *    zero, denormal, nearly-denormal or nearly-infinite y,
-         *    in which case we must do the checks on x as above but
-         *    otherwise the algorithm goes through basically
-         *    unchanged. Denormal and very tiny y values get scaled
-         *    up to something not in range of accidental underflow
-         *    when split into prec-and-a-half format; very large y
-         *    values get scaled down by a factor of two to prevent
-         *    CLEARBOTTOMHALF's round-up from overflowing them to
-         *    infinity. (Of course the _output_ will overflow either
-         *    way - the largest y value that can possibly yield a
-         *    finite result is well below this range anyway - so
-         *    this is a safe change.)
-         */
-        if (__builtin_expect(((iy << 1) + 0x02000000) >= 0x40000000, 1)) {   /* normalised and sensible y */
-            y_ok_check_x:
-
-            if (__builtin_expect((ix - 0x80800000) < (0xff800000 - 0x80800000), 1)) {   /* normal but negative x */
-                y_ok_x_negative:
-
-                x = fabsf(x);
-                ix = fai(x);
-
-                /*
-                 * Determine the parity of y, if it's an integer at
-                 * all.
-                 */
-                {
-                    int yexp, yunitsbit;
-
-                    /*
-                     * Find the exponent of y.
-                     */
-                    yexp = (iy >> 23) & 0xFF;
-                    /*
-                     * Numbers with an exponent smaller than 0x7F
-                     * are strictly smaller than 1, and hence must
-                     * be fractional.
-                     */
-                    if (yexp < 0x7F)
-                        return MATHERR_POWF_NEGFRAC(x,y);
-                    /*
-                     * Numbers with an exponent at least 0x97 are by
-                     * definition even integers.
-                     */
-                    if (yexp >= 0x97)
-                        goto mainpath;  /* rejoin main code, giving positive result */
-                    /*
-                     * In between, we must check the mantissa.
-                     *
-                     * Note that this case includes yexp==0x7f,
-                     * which means 1 point something. In this case,
-                     * the 'units bit' we're testing is semantically
-                     * the lowest bit of the exponent field, not the
-                     * leading 1 on the mantissa - but fortunately,
-                     * that bit position will just happen to contain
-                     * the 1 that we would wish it to, because the
-                     * exponent describing that particular case just
-                     * happens to be odd.
-                     */
-                    yunitsbit = 0x96 - yexp;
-                    if (iy & ((1 << yunitsbit)-1))
-                        return MATHERR_POWF_NEGFRAC(x,y);
-                    else if (iy & (1 << yunitsbit))
-                        sign = -1.0f;  /* y is odd; result should be negative */
-                    goto mainpath;     /* now we can rejoin the main code */
-                }
-            } else if (__builtin_expect((ix << 1) != 0 && (ix << 1) < 0x01000000, 0)) {   /* denormal x */
-                /*
-                 * Renormalise x.
-                 */
-                x *= 0x1p+27F;
-                ix = fai(x);
-                /*
-                 * Set expadjust to compensate for that.
-                 */
-                expadjust = -27;
-
-                /* Now we need to handle negative x as above. */
-                if (ix & 0x80000000)
-                    goto y_ok_x_negative;
-                else
-                    goto mainpath;
-            } else if ((ix - 0x00800000) < (0x7f800000 - 0x00800000)) {
-                /* normal positive x, back here from denormal-y case below */
-                goto mainpath;
-            }
-        } else if (((iy << 1) + 0x02000000) >= 0x02000000) { /* denormal, nearly-denormal or zero y */
-            if (y == 0.0F) {
-                 /*
-                 * y == 0. Any finite x returns 1 here. (Quiet NaNs
-                 * do too, but we handle that below since we don't
-                 * mind doing them more slowly.)
-                 */
-                if ((ix << 1) != 0 && (ix << 1) < 0xFF000000)
-                    return 1.0f;
-            } else {
-                /*
-                 * Denormal or very very small y. In this situation
-                 * we have to be a bit careful, because when we
-                 * break up y into precision-and-a-half later on we
-                 * risk working with denormals and triggering
-                 * underflow exceptions within this function that
-                 * aren't related to the smallness of the output. So
-                 * here we convert all such y values into a standard
-                 * small-but-not-too-small value which will give the
-                 * same output.
-                 *
-                 * What value should that be? Well, we work in
-                 * 16*log2(x) below (equivalently, log to the base
-                 * 2^{1/16}). So the maximum magnitude of that for
-                 * any finite x is about 2416 (= 16 * (128+23), for
-                 * log of the smallest denormal x), i.e. certainly
-                 * less than 2^12. If multiplying that by y gives
-                 * anything of magnitude less than 2^-32 (and even
-                 * that's being generous), the final output will be
-                 * indistinguishable from 1. So any value of y with
-                 * magnitude less than 2^-(32+12) = 2^-44 is
-                 * completely indistinguishable from any other such
-                 * value. Hence we got here in the first place by
-                 * checking the exponent of y against 64 (i.e. -63,
-                 * counting the exponent bias), so we might as well
-                 * normalise all tiny y values to the same threshold
-                 * of 2^-64.
-                 */
-                iy = 0x1f800000 | (iy & 0x80000000);   /* keep the sign; that's important */
-                y = fhex(iy);
-            }
-            goto y_ok_check_x;
-        } else if (((iy << 1) + 0x02000000) < 0x01000000) { /* y in top finite exponent bracket */
-            y = fhex(fai(y) - 0x00800000);   /* scale down by a factor of 2 */
-            goto y_ok_check_x;
-        }
-
-        /*
-         * Having dealt with the above cases, we now know that
-         * either x is zero, infinite or NaN, or y is infinite or
-         * NaN, or both. We can deal with all of those cases without
-         * ever rejoining the main code path.
-         */
-        if ((unsigned)(((ix & 0x7FFFFFFF) - 0x7f800001) < 0x7fc00000 - 0x7f800001) ||
-            (unsigned)(((iy & 0x7FFFFFFF) - 0x7f800001) < 0x7fc00000 - 0x7f800001)) {
-            /*
-             * At least one signalling NaN. Do a token arithmetic
-             * operation on the two operands to provoke an exception
-             * and return the appropriate QNaN.
-             */
-            return FLOAT_INFNAN2(x,y);
-        } else if (ix==0x3f800000 || (iy << 1)==0) {
-            /*
-             * C99 says that 1^anything and anything^0 should both
-             * return 1, _even for a NaN_. I modify that slightly to
-             * apply only to QNaNs (which doesn't violate C99, since
-             * C99 doesn't specify anything about SNaNs at all),
-             * because I can't bring myself not to throw an
-             * exception on an SNaN since its _entire purpose_ is to
-             * throw an exception whenever touched.
-             */
-            return 1.0f;
-        } else
-        if (((ix & 0x7FFFFFFF) > 0x7f800000) ||
-            ((iy & 0x7FFFFFFF) > 0x7f800000)) {
-            /*
-             * At least one QNaN. Do a token arithmetic operation on
-             * the two operands to get the right one to propagate to
-             * the output.
-             */
-            return FLOAT_INFNAN2(x,y);
-        } else if (ix == 0x7f800000) {
-            /*
-             * x = +infinity. Return +infinity for positive y, +0
-             * for negative y, and 1 for zero y.
-             */
-            if (!(iy << 1))
-                return MATHERR_POWF_INF0(x,y);
-            else if (iy & 0x80000000)
-                return 0.0f;
-            else
-                return INFINITY;
-        } else {
-            /*
-             * Repeat the parity analysis of y above, returning 1
-             * (odd), 2 (even) or 0 (fraction).
-             */
-            int ypar, yexp, yunitsbit;
-            yexp = (iy >> 23) & 0xFF;
-            if (yexp < 0x7F)
-                ypar = 0;
-            else if (yexp >= 0x97)
-                ypar = 2;
-            else {
-                yunitsbit = 0x96 - yexp;
-                if (iy & ((1 << yunitsbit)-1))
-                    ypar = 0;
-                else if (iy & (1 << yunitsbit))
-                    ypar = 1;
-                else
-                    ypar = 2;
-            }
-
-            if (ix == 0xff800000) {
-                /*
-                 * x = -infinity. We return infinity or zero
-                 * depending on whether y is positive or negative,
-                 * and the sign is negative iff y is an odd integer.
-                 * (SGT: I don't like this, but it's what C99
-                 * mandates.)
-                 */
-                if (!(iy & 0x80000000)) {
-                    if (ypar == 1)
-                        return -INFINITY;
-                    else
-                        return INFINITY;
-                } else {
-                    if (ypar == 1)
-                        return -0.0f;
-                    else
-                        return +0.0f;
-                }
-            } else if (ix == 0) {
-                /*
-                 * x = +0. We return +0 for all positive y including
-                 * infinity; a divide-by-zero-like error for all
-                 * negative y including infinity; and an 0^0 error
-                 * for zero y.
-                 */
-                if ((iy << 1) == 0)
-                    return MATHERR_POWF_00(x,y);
-                else if (iy & 0x80000000)
-                    return MATHERR_POWF_0NEGEVEN(x,y);
-                else
-                    return +0.0f;
-            } else if (ix == 0x80000000) {
-                /*
-                 * x = -0. We return errors in almost all cases (the
-                 * exception being positive integer y, in which case
-                 * we return a zero of the appropriate sign), but
-                 * the errors are almost all different. Gah.
-                 */
-                if ((iy << 1) == 0)
-                    return MATHERR_POWF_00(x,y);
-                else if (iy == 0x7f800000)
-                    return MATHERR_POWF_NEG0FRAC(x,y);
-                else if (iy == 0xff800000)
-                    return MATHERR_POWF_0NEG(x,y);
-                else if (iy & 0x80000000)
-                    return (ypar == 0 ? MATHERR_POWF_0NEG(x,y) :
-                            ypar == 1 ? MATHERR_POWF_0NEGODD(x,y) :
-                            /* ypar == 2 ? */ MATHERR_POWF_0NEGEVEN(x,y));
-                else
-                    return (ypar == 0 ? MATHERR_POWF_NEG0FRAC(x,y) :
-                            ypar == 1 ? -0.0f :
-                            /* ypar == 2 ? */ +0.0f);
-            } else {
-                /*
-                 * Now we know y is an infinity of one sign or the
-                 * other and x is finite and nonzero. If x == -1 (+1
-                 * is already ruled out), we return +1; otherwise
-                 * C99 mandates that we return either +0 or +inf,
-                 * the former iff exactly one of |x| < 1 and y<0 is
-                 * true.
-                 */
-                if (ix == 0xbf800000) {
-                    return +1.0f;
-                } else if (!((ix << 1) < 0x7f000000) ^ !(iy & 0x80000000)) {
-                    return +0.0f;
-                }
-                else {
-                    return INFINITY;
-                }
-            }
-        }
-    }
-
-    mainpath:
-
-#define PHMULTIPLY(rh,rl, xh,xl, yh,yl) do { \
-    float tmph, tmpl; \
-    tmph = (xh) * (yh); \
-    tmpl = (xh) * (yl) + (xl) * ((yh)+(yl)); \
-/* printf("PHMULTIPLY: tmp=%08x+%08x\n", fai(tmph), fai(tmpl)); */ \
-    (rh) = CLEARBOTTOMHALF(tmph + tmpl); \
-    (rl) = tmpl + (tmph - (rh)); \
-} while (0)
-
-/*
- * Same as the PHMULTIPLY macro above, but bounds the absolute value
- * of rh+rl. In multiplications uncontrolled enough that rh can go
- * infinite, we can get an IVO exception from the subtraction tmph -
- * rh, so we should spot that case in advance and avoid it.
- */
-#define PHMULTIPLY_SATURATE(rh,rl, xh,xl, yh,yl, bound) do {            \
-        float tmph, tmpl;                                               \
-        tmph = (xh) * (yh);                                             \
-        if (fabsf(tmph) > (bound)) {                                  \
-            (rh) = copysignf((bound),(tmph));                           \
-            (rl) = 0.0f;                                                \
-        } else {                                                        \
-            tmpl = (xh) * (yl) + (xl) * ((yh)+(yl));                    \
-            (rh) = CLEARBOTTOMHALF(tmph + tmpl);                        \
-            (rl) = tmpl + (tmph - (rh));                                \
-        }                                                               \
-    } while (0)
-
-    /*
-     * Determine log2 of x to relative prec-and-a-half, as logh +
-     * logl.
-     *
-     * Well, we're actually computing 16*log2(x), so that it's the
-     * right size for the subsequently fiddly messing with powers of
-     * 2^(1/16) in the exp step at the end.
-     */
-    if (__builtin_expect((ix - 0x3f7ff000) <= (0x3f801000 - 0x3f7ff000), 0)) {
-        /*
-         * For x this close to 1, we write x = 1 + t and then
-         * compute t - t^2/2 + t^3/3 - t^4/4; and the neat bit is
-         * that t itself, being the bottom half of an input
-         * mantissa, is in half-precision already, so the output is
-         * naturally in canonical prec-and-a-half form.
-         */
-        float t = x - 1.0;
-        float lnh, lnl;
-        /*
-         * Compute natural log of x in prec-and-a-half.
-         */
-        lnh = t;
-        lnl = - (t * t) * ((1.0f/2.0f) - t * ((1.0f/3.0f) - t * (1.0f/4.0f)));
-
-        /*
-         * Now we must scale by 16/log(2), still in prec-and-a-half,
-         * to turn this from natural log(x) into 16*log2(x).
-         */
-        PHMULTIPLY(logh, logl, lnh, lnl, 0x1.716p+4F, -0x1.7135a8p-9F);
-    } else {
-        /*
-         * For all other x, we start by normalising to [1,2), and
-         * then dividing that further into subintervals. For each
-         * subinterval we pick a number a in that interval, compute
-         * s = (x-a)/(x+a) in precision-and-a-half, and then find
-         * the log base 2 of (1+s)/(1-s), still in precision-and-a-
-         * half.
-         *
-         * Why would we do anything so silly? For two main reasons.
-         *
-         * Firstly, if s = (x-a)/(x+a), then a bit of algebra tells
-         * us that x = a * (1+s)/(1-s); so once we've got
-         * log2((1+s)/(1-s)), we need only add on log2(a) and then
-         * we've got log2(x). So this lets us treat all our
-         * subintervals in essentially the same way, rather than
-         * requiring a separate approximation for each one; the only
-         * correction factor we need is to store a table of the
-         * base-2 logs of all our values of a.
-         *
-         * Secondly, log2((1+s)/(1-s)) is a nice thing to compute,
-         * once we've got s. Switching to natural logarithms for the
-         * moment (it's only a scaling factor to sort that out at
-         * the end), we write it as the difference of two logs:
-         *
-         *   log((1+s)/(1-s)) = log(1+s) - log(1-s)
-         *
-         * Now recall that Taylor series expansion gives us
-         *
-         *   log(1+s) = s - s^2/2 + s^3/3 - ...
-         *
-         * and therefore we also have
-         *
-         *   log(1-s) = -s - s^2/2 - s^3/3 - ...
-         *
-         * These series are exactly the same except that the odd
-         * terms (s, s^3 etc) have flipped signs; so subtracting the
-         * latter from the former gives us
-         *
-         *   log(1+s) - log(1-s) = 2s + 2s^3/3 + 2s^5/5 + ...
-         *
-         * which requires only half as many terms to be computed
-         * before the powers of s get too small to see. Then, of
-         * course, we have to scale the result by 1/log(2) to
-         * convert natural logs into logs base 2.
-         *
-         * To compute the above series in precision-and-a-half, we
-         * first extract a factor of 2s (which we can multiply back
-         * in later) so that we're computing 1 + s^2/3 + s^4/5 + ...
-         * and then observe that if s starts off small enough to
-         * make s^2/3 at most 2^-12, we need only compute the first
-         * couple of terms in laborious prec-and-a-half, and can
-         * delegate everything after that to a simple polynomial
-         * approximation whose error will end up at the bottom of
-         * the low word of the result.
-         *
-         * How many subintervals does that mean we need?
-         *
-         * To go back to s = (x-a)/(x+a). Let x = a + e, for some
-         * positive e. Then |s| = |e| / |2a+e| <= |e/2a|. So suppose
-         * we have n subintervals of equal width covering the space
-         * from 1 to 2. If a is at the centre of each interval, then
-         * we have e at most 1/2n and a can equal any of 1, 1+1/n,
-         * 1+2/n, ... 1+(n-1)/n. In that case, clearly the largest
-         * value of |e/2a| is given by the largest e (i.e. 1/2n) and
-         * the smallest a (i.e. 1); so |s| <= 1/4n. Hence, when we
-         * know how big we're prepared to let s be, we simply make
-         * sure 1/4n is at most that.
-         *
-         * And if we want s^2/3 to be at most 2^-12, then that means
-         * s^2 is at most 3*2^-12, so that s is at most sqrt(3)*2^-6
-         * = 0.02706. To get 1/4n smaller than that, we need to have
-         * n>=9.23; so we'll set n=16 (for ease of bit-twiddling),
-         * and then s is at most 1/64.
-         */
-        int n, i;
-        float a, ax, sh, sl, lsh, lsl;
-
-        /*
-         * Let ax be x normalised to a single exponent range.
-         * However, the exponent range in question is not a simple
-         * one like [1,2). What we do is to round up the top four
-         * bits of the mantissa, so that the top 1/32 of each
-         * natural exponent range rounds up to the next one and is
-         * treated as a displacement from the lowest a in that
-         * range.
-         *
-         * So this piece of bit-twiddling gets us our input exponent
-         * and our subinterval index.
-         */
-        n = (ix + 0x00040000) >> 19;
-        i = n & 15;
-        n = ((n >> 4) & 0xFF) - 0x7F;
-        ax = fhex(ix - (n << 23));
-        n += expadjust;
-
-        /*
-         * Compute the subinterval centre a.
-         */
-        a = 1.0f + i * (1.0f/16.0f);
-
-        /*
-         * Compute s = (ax-a)/(ax+a), in precision-and-a-half.
-         */
-        {
-            float u, vh, vl, vapprox, rvapprox;
-
-            u = ax - a;                /* exact numerator */
-            vapprox = ax + a;          /* approximate denominator */
-            vh = CLEARBOTTOMHALF(vapprox);
-            vl = (a - vh) + ax;        /* vh+vl is exact denominator */
-            rvapprox = 1.0f/vapprox;   /* approximate reciprocal of denominator */
-
-            sh = CLEARBOTTOMHALF(u * rvapprox);
-            sl = ((u - sh*vh) - sh*vl) * rvapprox;
-        }
-
-        /*
-         * Now compute log2(1+s) - log2(1-s). We do this in several
-         * steps.
-         *
-         * By polynomial approximation, we compute
-         *
-         *        log(1+s) - log(1-s)
-         *    p = ------------------- - 1
-         *                2s
-         *
-         * in single precision only, using a single-precision
-         * approximation to s. This polynomial has s^2 as its
-         * lowest-order term, so we expect the result to be in
-         * [0,2^-12).
-         *
-         * Then we form a prec-and-a-half number out of 1 and p,
-         * which is therefore equal to (log(1+s) - log(1-s))/(2s).
-         *
-         * Finally, we do two prec-and-a-half multiplications: one
-         * by s itself, and one by the constant 32/log(2).
-         */
-        {
-            float s = sh + sl;
-            float s2 = s*s;
-            /*
-             * p is actually a polynomial in s^2, with the first
-             * term constrained to zero. In other words, treated on
-             * its own terms, we're computing p(s^2) such that p(x)
-             * is an approximation to the sum of the series 1/3 +
-             * x/5 + x^2/7 + ..., valid on the range [0, 1/40^2].
-             */
-            float p = s2 * (0.33333332920177422f + s2 * 0.20008275183621479f);
-            float th, tl;
-
-            PHMULTIPLY(th,tl, 1.0f,p, sh,sl);
-            PHMULTIPLY(lsh,lsl, th,tl, 0x1.716p+5F,-0x1.7135a8p-8F);
-        }
-
-        /*
-         * And our final answer for 16*log2(x) is equal to 16n (from
-         * the exponent), plus lsh+lsl (the result of the above
-         * computation), plus 16*log2(a) which we must look up in a
-         * table.
-         */
-        {
-            struct f2 { float h, l; };
-            static const struct f2 table[16] = {
-                /*
-                 * When constructing this table, we have to be sure
-                 * that we produce the same values of a which will
-                 * be produced by the computation above. Ideally, I
-                 * would tell Perl to actually do its _arithmetic_
-                 * in single precision here; but I don't know a way
-                 * to do that, so instead I just scrupulously
-                 * convert every intermediate value to and from SP.
-                 */
-                // perl -e 'for ($i=0; $i<16; $i++) { $v = unpack "f", pack "f", 1/16.0; $a = unpack "f", pack "f", $i * $v; $a = unpack "f", pack "f", $a+1.0; $l = 16*log($a)/log(2); $top = unpack "f", pack "f", int($l*256.0+0.5)/256.0; $bot = unpack "f", pack "f", $l - $top; printf "{0f_%08X,0f_%08X}, ", unpack "VV", pack "ff", $top, $bot; } print "\n"' | fold -s -w56 | sed 's/^/                /'
-                {0x0p+0F,0x0p+0F}, {0x1.66p+0F,0x1.fb7d64p-11F},
-                {0x1.5cp+1F,0x1.a39fbep-15F}, {0x1.fcp+1F,-0x1.f4a37ep-10F},
-                {0x1.49cp+2F,-0x1.87b432p-10F}, {0x1.91cp+2F,-0x1.15db84p-12F},
-                {0x1.d68p+2F,-0x1.583f9ap-11F}, {0x1.0c2p+3F,-0x1.f5fe54p-10F},
-                {0x1.2b8p+3F,0x1.a39fbep-16F}, {0x1.49ap+3F,0x1.e12f34p-11F},
-                {0x1.66ap+3F,0x1.1c8f12p-18F}, {0x1.828p+3F,0x1.3ab7cep-14F},
-                {0x1.9d6p+3F,-0x1.30158p-12F}, {0x1.b74p+3F,0x1.291eaap-10F},
-                {0x1.d06p+3F,-0x1.8125b4p-10F}, {0x1.e88p+3F,0x1.8d66c4p-10F},
-            };
-            float lah = table[i].h, lal = table[i].l;
-            float fn = 16*n;
-            logh = CLEARBOTTOMHALF(lsl + lal + lsh + lah + fn);
-            logl = lsl - ((((logh - fn) - lah) - lsh) - lal);
-        }
-    }
-
-    /*
-     * Now we have 16*log2(x), multiply it by y in prec-and-a-half.
-     */
-    {
-        float yh, yl;
-        int savedexcepts;
-
-        yh = CLEARBOTTOMHALF(y);
-        yl = y - yh;
-
-        /* This multiplication could become infinite, so to avoid IVO
-         * in PHMULTIPLY we bound the output at 4096, which is big
-         * enough to allow any non-overflowing case through
-         * unmodified. Also, we must mask out the OVF exception, which
-         * we won't want left in the FP status word in the case where
-         * rlogh becomes huge and _negative_ (since that will be an
-         * underflow from the perspective of powf's return value, not
-         * an overflow). */
-        savedexcepts = __ieee_status(0,0) & (FE_IEEE_OVERFLOW | FE_IEEE_UNDERFLOW);
-        PHMULTIPLY_SATURATE(rlogh, rlogl, logh, logl, yh, yl, 4096.0f);
-        __ieee_status(FE_IEEE_OVERFLOW | FE_IEEE_UNDERFLOW, savedexcepts);
-    }
-
-    /*
-     * And raise 2 to the power of whatever that gave. Again, this
-     * is done in three parts: the fractional part of our input is
-     * fed through a polynomial approximation, all but the bottom
-     * four bits of the integer part go straight into the exponent,
-     * and the bottom four bits of the integer part index into a
-     * lookup table of powers of 2^(1/16) in prec-and-a-half.
-     */
-    {
-        float rlog = rlogh + rlogl;
-        int i16 = (rlog + (rlog < 0 ? -0.5f : +0.5f));
-        float rlogi = i16 >> 4;
-
-        float x = rlogl + (rlogh - i16);
-
-        static const float powersof2to1over16top[16] = { 0x1p+0F, 0x1.0b4p+0F, 0x1.172p+0F, 0x1.238p+0F, 0x1.306p+0F, 0x1.3dep+0F, 0x1.4bep+0F, 0x1.5aap+0F, 0x1.6ap+0F, 0x1.7ap+0F, 0x1.8acp+0F, 0x1.9c4p+0F, 0x1.ae8p+0F, 0x1.c18p+0F, 0x1.d58p+0F, 0x1.ea4p+0F };
-        static const float powersof2to1over16bot[16] = { 0x0p+0F, 0x1.586cfap-12F, 0x1.7078fap-13F, 0x1.e9b9d6p-14F, 0x1.fc1464p-13F, 0x1.4c9824p-13F, 0x1.dad536p-12F, 0x1.07dd48p-12F, 0x1.3cccfep-13F, 0x1.1473ecp-12F, 0x1.ca8456p-13F, 0x1.230548p-13F, 0x1.3f32b6p-13F, 0x1.9bdd86p-12F, 0x1.8dcfbap-16F, 0x1.5f454ap-13F };
-        static const float powersof2to1over16all[16] = { 0x1p+0F, 0x1.0b5586p+0F, 0x1.172b84p+0F, 0x1.2387a6p+0F, 0x1.306fep+0F, 0x1.3dea64p+0F, 0x1.4bfdaep+0F, 0x1.5ab07ep+0F, 0x1.6a09e6p+0F, 0x1.7a1148p+0F, 0x1.8ace54p+0F, 0x1.9c4918p+0F, 0x1.ae89fap+0F, 0x1.c199bep+0F, 0x1.d5818ep+0F, 0x1.ea4afap+0F };
-        /*
-         * Coefficients generated using the command
-
-./auxiliary/remez.jl --suffix=f -- '-1/BigFloat(2)' '+1/BigFloat(2)' 2 0 'expm1(x*log(BigFloat(2))/16)/x'
-
-         */
-        float p = x * (
-            4.332169876512769231967668743345473181486157887703125512683507537369503902991722e-02f+x*(9.384123108485637159805511308039285411735300871134684682779057580789341719567367e-04f+x*(1.355120515540562256928614563584948866224035897564701496826514330445829352922309e-05f))
-            );
-        int index = (i16 & 15);
-        p = powersof2to1over16top[index] + (powersof2to1over16bot[index] + powersof2to1over16all[index]*p);
-
-        if (
-            fabsf(rlogi) < 126.0f
-            ) {
-            return sign * p * fhex((unsigned)((127.0f+rlogi) * 8388608.0f));
-        } else if (
-                   fabsf(rlogi) < 192.0f
-                   ) {
-            int i = rlogi;
-            float ret;
-
-            ret = sign * p *
-                fhex((unsigned)((0x7f+i/2) * 8388608)) *
-                fhex((unsigned)((0x7f+i-i/2) * 8388608));
-
-            if ((fai(ret) << 1) == 0xFF000000)
-                return MATHERR_POWF_OFL(x, y, sign);
-            else if ((fai(ret) << 1) == 0)
-                return MATHERR_POWF_UFL(x, y, sign);
-            else
-                return FLOAT_CHECKDENORM(ret);
-        } else {
-            if (rlogi < 0)
-                return MATHERR_POWF_UFL(x, y, sign);
-            else
-                return MATHERR_POWF_OFL(x, y, sign);
-        }
-    }
-}
diff --git a/math/single/e_rem_pio2.c b/math/single/e_rem_pio2.c
deleted file mode 100644
index 0cd3a22..0000000
--- a/math/single/e_rem_pio2.c
+++ /dev/null
@@ -1,268 +0,0 @@
-/*
- * e_rem_pio2.c
- *
- * Copyright (c) 1999-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-#include <math.h>
-#include "math_private.h"
-
-int __ieee754_rem_pio2(double x, double *y) {
-    int q;
-
-    y[1] = 0.0;                        /* default */
-
-    /*
-     * Simple cases: all nicked from the fdlibm version for speed.
-     */
-    {
-        static const double invpio2 =  0x1.45f306dc9c883p-1;
-        static const double pio2s[] = {
-            0x1.921fb544p+0, /* 1.57079632673412561417e+00 */
-            0x1.0b4611a626331p-34, /* 6.07710050650619224932e-11 */
-            0x1.0b4611a6p-34, /* 6.07710050630396597660e-11 */
-            0x1.3198a2e037073p-69, /* 2.02226624879595063154e-21 */
-            0x1.3198a2ep-69, /* 2.02226624871116645580e-21 */
-            0x1.b839a252049c1p-104, /* 8.47842766036889956997e-32 */
-        };
-
-        double z,w,t,r,fn;
-        int i,j,idx,n,ix,hx;
-
-        hx = __HI(x);           /* high word of x */
-        ix = hx&0x7fffffff;
-        if(ix<=0x3fe921fb)   /* |x| ~<= pi/4 , no need for reduction */
-            {y[0] = x; y[1] = 0; return 0;}
-        if(ix<0x4002d97c) {  /* |x| < 3pi/4, special case with n=+-1 */
-            if(hx>0) {
-                z = x - pio2s[0];
-                if(ix!=0x3ff921fb) {    /* 33+53 bit pi is good enough */
-                    y[0] = z - pio2s[1];
-#ifdef bottomhalf
-                    y[1] = (z-y[0])-pio2s[1];
-#endif
-                } else {                /* near pi/2, use 33+33+53 bit pi */
-                    z -= pio2s[2];
-                    y[0] = z - pio2s[3];
-#ifdef bottomhalf
-                    y[1] = (z-y[0])-pio2s[3];
-#endif
-                }
-                return 1;
-            } else {    /* negative x */
-                z = x + pio2s[0];
-                if(ix!=0x3ff921fb) {    /* 33+53 bit pi is good enough */
-                    y[0] = z + pio2s[1];
-#ifdef bottomhalf
-                    y[1] = (z-y[0])+pio2s[1];
-#endif
-                } else {                /* near pi/2, use 33+33+53 bit pi */
-                    z += pio2s[2];
-                    y[0] = z + pio2s[3];
-#ifdef bottomhalf
-                    y[1] = (z-y[0])+pio2s[3];
-#endif
-                }
-                return -1;
-            }
-        }
-        if(ix<=0x413921fb) { /* |x| ~<= 2^19*(pi/2), medium size */
-            t  = fabs(x);
-            n  = (int) (t*invpio2+0.5);
-            fn = (double)n;
-            r  = t-fn*pio2s[0];
-            w  = fn*pio2s[1];    /* 1st round good to 85 bit */
-            j  = ix>>20;
-            idx = 1;
-            while (1) {
-                y[0] = r-w;
-                if (idx == 3)
-                    break;
-                i = j-(((__HI(y[0]))>>20)&0x7ff);
-                if(i <= 33*idx-17)
-                    break;
-                t  = r;
-                w  = fn*pio2s[2*idx];
-                r  = t-w;
-                w  = fn*pio2s[2*idx+1]-((t-r)-w);
-                idx++;
-            }
-#ifdef bottomhalf
-            y[1] = (r-y[0])-w;
-#endif
-            if(hx<0) {
-                y[0] = -y[0];
-#ifdef bottomhalf
-                y[1] = -y[1];
-#endif
-                return -n;
-            } else {
-                return n;
-            }
-        }
-    }
-
-    {
-        static const unsigned twooverpi[] = {
-            /* We start with two zero words, because they take up less
-             * space than the array bounds checking and special-case
-             * handling that would have to occur in their absence. */
-            0, 0,
-            /* 2/pi in hex is 0.a2f9836e... */
-            0xa2f9836e, 0x4e441529, 0xfc2757d1, 0xf534ddc0, 0xdb629599,
-            0x3c439041, 0xfe5163ab, 0xdebbc561, 0xb7246e3a, 0x424dd2e0,
-            0x06492eea, 0x09d1921c, 0xfe1deb1c, 0xb129a73e, 0xe88235f5,
-            0x2ebb4484, 0xe99c7026, 0xb45f7e41, 0x3991d639, 0x835339f4,
-            0x9c845f8b, 0xbdf9283b, 0x1ff897ff, 0xde05980f, 0xef2f118b,
-            0x5a0a6d1f, 0x6d367ecf, 0x27cb09b7, 0x4f463f66, 0x9e5fea2d,
-            0x7527bac7, 0xebe5f17b, 0x3d0739f7, 0x8a5292ea, 0x6bfb5fb1,
-            0x1f8d5d08, 0x56033046,
-        };
-
-        /*
-         * Multiprecision multiplication of this nature is more
-         * readily done in integers than in VFP, since we can use
-         * UMULL (on CPUs that support it) to multiply 32 by 32 bits
-         * at a time whereas the VFP would only be able to do 12x12
-         * without losing accuracy.
-         *
-         * So extract the mantissa of the input number as two 32-bit
-         * integers.
-         */
-        unsigned mant1 = 0x00100000 | (__HI(x) & 0xFFFFF);
-        unsigned mant2 = __LO(x);
-        /*
-         * Now work out which part of our stored value of 2/pi we're
-         * supposed to be multiplying by.
-         *
-         * Let the IEEE exponent field of x be e. With its bias
-         * removed, (e-1023) is the index of the set bit in bit 20
-         * of 'mant1' (i.e. that set bit has real place value
-         * 2^(e-1023)). So the lowest set bit in 'mant1', 52 bits
-         * further down, must have place value 2^(e-1075).
-         *
-         * We begin taking an interest in the value of 2/pi at the
-         * bit which multiplies by _that_ to give something with
-         * place value at most 2. In other words, the highest bit of
-         * 2/pi we're interested in is the one with place value
-         * 2/(2^(e-1075)) = 2^(1076-e).
-         *
-         * The bit at the top of the first zero word of the above
-         * array has place value 2^63. Hence, the bit we want to put
-         * at the top of the first word we extract from that array
-         * is the one at bit index n, where 63-n = 1076-e and hence
-         * n=e-1013.
-         */
-        int topbitindex = ((__HI(x) >> 20) & 0x7FF) - 1013;
-        int wordindex = topbitindex >> 5;
-        int shiftup = topbitindex & 31;
-        int shiftdown = 32 - shiftup;
-        unsigned scaled[8];
-        int i;
-
-        scaled[7] = scaled[6] = 0;
-
-        for (i = 6; i-- > 0 ;) {
-            /*
-             * Extract a word from our representation of 2/pi.
-             */
-            unsigned word;
-            if (shiftup)
-                word = (twooverpi[wordindex + i] << shiftup) | (twooverpi[wordindex + i + 1] >> shiftdown);
-            else
-                word = twooverpi[wordindex + i];
-            /*
-             * Multiply it by both words of our mantissa. (Should
-             * generate UMULLs where available.)
-             */
-            unsigned long long mult1 = (unsigned long long)word * mant1;
-            unsigned long long mult2 = (unsigned long long)word * mant2;
-            /*
-             * Split those up into 32-bit chunks.
-             */
-            unsigned bottom1 = (unsigned)mult1, top1 = (unsigned)(mult1 >> 32);
-            unsigned bottom2 = (unsigned)mult2, top2 = (unsigned)(mult2 >> 32);
-            /*
-             * Add those two chunks together.
-             */
-            unsigned out1, out2, out3;
-
-            out3 = bottom2;
-            out2 = top2 + bottom1;
-            out1 = top1 + (out2 < top2);
-            /*
-             * And finally add them to our 'scaled' array.
-             */
-            unsigned s3 = scaled[i+2], s2 = scaled[i+1], s1;
-            unsigned carry;
-            s3 = out3 + s3; carry = (s3 < out3);
-            s2 = out2 + s2 + carry; carry = carry ? (s2 <= out2) : (s2 < out2);
-            s1 = out1 + carry;
-
-            scaled[i+2] = s3;
-            scaled[i+1] = s2;
-            scaled[i] = s1;
-        }
-
-
-        /*
-         * The topmost set bit in mant1 is bit 20, and that has
-         * place value 2^(e-1023). The topmost bit (bit 31) of the
-         * most significant word we extracted from our twooverpi
-         * array had place value 2^(1076-e). So the product of those
-         * two bits must have place value 2^53; and that bit will
-         * have ended up as bit 19 of scaled[0]. Hence, the integer
-         * quadrant value we want to output, consisting of the bits
-         * with place values 2^1 and 2^0, must be 52 and 53 bits
-         * below that, i.e. precisely the topmost two bits of
-         * scaled[2].
-         *
-         * Or, at least, it will be once we add 1/2, to round to the
-         * _nearest_ multiple of pi/2 rather than the next one down.
-         */
-        q = (scaled[2] + (1<<29)) >> 30;
-
-        /*
-         * Now we construct the output fraction, which is most
-         * simply done in the VFP. We just extract four consecutive
-         * bit strings from our chunk of binary data, convert them
-         * to doubles, equip each with an appropriate FP exponent,
-         * add them together, and (don't forget) multiply back up by
-         * pi/2. That way we don't have to work out ourselves where
-         * the highest fraction bit ended up.
-         *
-         * Since our displacement from the nearest multiple of pi/2
-         * can be positive or negative, the topmost of these four
-         * values must be arranged with its 2^-1 bit at the very top
-         * of the word, and then treated as a _signed_ integer.
-         */
-        int i1 = (scaled[2] << 2);
-        unsigned i2 = scaled[3];
-        unsigned i3 = scaled[4];
-        unsigned i4 = scaled[5];
-        double f1 = i1, f2 = i2 * (0x1.0p-30), f3 = i3 * (0x1.0p-62), f4 = i4 * (0x1.0p-94);
-
-        /*
-         * Now f1+f2+f3+f4 is a representation, potentially to
-         * twice double precision, of 2^32 times ((2/pi)*x minus
-         * some integer). So our remaining job is to multiply
-         * back down by (pi/2)*2^-32, and convert back to one
-         * single-precision output number.
-         */
-        double ftop = f1 + (f2 + (f3 + f4));
-        ftop = __SET_LO(ftop, 0);
-        double fbot = f4 - (((ftop-f1)-f2)-f3);
-
-        /* ... and multiply by a prec-and-a-half value of (pi/2)*2^-32. */
-        double ret = (ftop * 0x1.921fb54p-32) + (ftop * 0x1.10b4611a62633p-62 + fbot * 0x1.921fb54442d18p-32);
-
-        /* Just before we return, take the input sign into account. */
-        if (__HI(x) & 0x80000000) {
-            q = -q;
-            ret = -ret;
-        }
-        y[0] = ret;
-        return q;
-    }
-}
diff --git a/math/single/funder.c b/math/single/funder.c
deleted file mode 100644
index ef16f68..0000000
--- a/math/single/funder.c
+++ /dev/null
@@ -1,51 +0,0 @@
-/*
- * funder.c - manually provoke SP exceptions for mathlib
- *
- * Copyright (c) 2009-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-#include <fenv.h>
-#include "math_private.h"
-
-__inline float __mathlib_flt_infnan2(float x, float y)
-{
-  return x+y;
-}
-
-__inline float __mathlib_flt_infnan(float x)
-{
-  return x+x;
-}
-
-float __mathlib_flt_underflow(void)
-{
-#ifdef CLANG_EXCEPTIONS
-  feraiseexcept(FE_UNDERFLOW);
-#endif
-  return 0x1p-95F * 0x1p-95F;
-}
-
-float __mathlib_flt_overflow(void)
-{
-#ifdef CLANG_EXCEPTIONS
-  feraiseexcept(FE_OVERFLOW);
-#endif
-  return 0x1p+97F * 0x1p+97F;
-}
-
-float __mathlib_flt_invalid(void)
-{
-#ifdef CLANG_EXCEPTIONS
-  feraiseexcept(FE_INVALID);
-#endif
-  return 0.0f / 0.0f;
-}
-
-float __mathlib_flt_divzero(void)
-{
-#ifdef CLANG_EXCEPTIONS
-  feraiseexcept(FE_DIVBYZERO);
-#endif
-  return 1.0f / 0.0f;
-}
diff --git a/math/single/ieee_status.c b/math/single/ieee_status.c
deleted file mode 100644
index ef846f4..0000000
--- a/math/single/ieee_status.c
+++ /dev/null
@@ -1,38 +0,0 @@
-/*
- * ieee_status.c
- *
- * Copyright (c) 2015-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-#include "math_private.h"
-
-__inline unsigned __ieee_status(unsigned bicmask, unsigned xormask)
-{
-#if defined __aarch64__ && defined __FP_FENV_EXCEPTIONS
-  unsigned status_word;
-  unsigned ret;
-
-#ifdef __FP_FENV_ROUNDING
-# define MASK (1<<27)|FE_IEEE_FLUSHZERO|FE_IEEE_MASK_ALL_EXCEPT|FE_IEEE_ALL_EXCEPT|FE_IEEE_ROUND_MASK
-#else
-# define MASK (1<<27)|FE_IEEE_FLUSHZERO|FE_IEEE_MASK_ALL_EXCEPT|FE_IEEE_ALL_EXCEPT
-#endif
-
-  /* mask out read-only bits */
-  bicmask &= MASK;
-  xormask &= MASK;
-
-  /* modify the status word */
-  __asm__ __volatile__ ("mrs %0, fpsr" : "=r" (status_word));
-  ret = status_word;
-  status_word &= ~bicmask;
-  status_word ^= xormask;
-  __asm__ __volatile__ ("msr fpsr, %0" : : "r" (status_word));
-
-  /* and return what it used to be */
-  return ret;
-#else
-  return 0;
-#endif
-}
diff --git a/math/single/math_private.h b/math/single/math_private.h
deleted file mode 100644
index eef997d..0000000
--- a/math/single/math_private.h
+++ /dev/null
@@ -1,138 +0,0 @@
-/*
- * math_private.h
- *
- * Copyright (c) 2015-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-/*
- * Header file containing some definitions and other small reusable pieces of
- * code that we need in the libraries.
- */
-
-#ifndef __MATH_PRIVATE_H
-#define __MATH_PRIVATE_H
-
-#include <errno.h>
-#include <stdint.h>
-
-extern int    __ieee754_rem_pio2(double, double *);
-extern double __kernel_poly(const double *, int, double);
-
-#define __FP_IEEE
-#define __FP_FENV_EXCEPTIONS
-#define __FP_FENV_ROUNDING
-#define __FP_INEXACT_EXCEPTION
-
-#define __set_errno(val) (errno = (val))
-
-static __inline uint32_t __LO(double x)
-{
-  union {double f; uint64_t i;} u = {x};
-  return (uint32_t)u.i;
-}
-
-static __inline uint32_t __HI(double x)
-{
-  union {double f; uint64_t i;} u = {x};
-  return u.i >> 32;
-}
-
-static __inline double __SET_LO(double x, uint32_t lo)
-{
-  union {double f; uint64_t i;} u = {x};
-  u.i = (u.i >> 32) << 32 | lo;
-  return u.f;
-}
-
-static __inline unsigned int fai(float f)
-{
-  union {float f; uint32_t i;} u = {f};
-  return u.i;
-}
-
-static __inline float fhex(unsigned int n)
-{
-  union {uint32_t i; float f;} u = {n};
-  return u.f;
-}
-
-#define CLEARBOTTOMHALF(x) fhex((fai(x) + 0x00000800) & 0xFFFFF000)
-
-#define FE_IEEE_OVERFLOW           (0x00000004)
-#define FE_IEEE_UNDERFLOW          (0x00000008)
-#define FE_IEEE_FLUSHZERO          (0x01000000)
-#define FE_IEEE_ROUND_TONEAREST    (0x00000000)
-#define FE_IEEE_ROUND_UPWARD       (0x00400000)
-#define FE_IEEE_ROUND_DOWNWARD     (0x00800000)
-#define FE_IEEE_ROUND_TOWARDZERO   (0x00C00000)
-#define FE_IEEE_ROUND_MASK         (0x00C00000)
-#define FE_IEEE_MASK_INVALID       (0x00000100)
-#define FE_IEEE_MASK_DIVBYZERO     (0x00000200)
-#define FE_IEEE_MASK_OVERFLOW      (0x00000400)
-#define FE_IEEE_MASK_UNDERFLOW     (0x00000800)
-#define FE_IEEE_MASK_INEXACT       (0x00001000)
-#define FE_IEEE_MASK_INPUTDENORMAL (0x00008000)
-#define FE_IEEE_MASK_ALL_EXCEPT    (0x00009F00)
-#define FE_IEEE_INVALID            (0x00000001)
-#define FE_IEEE_DIVBYZERO          (0x00000002)
-#define FE_IEEE_INEXACT            (0x00000010)
-#define FE_IEEE_INPUTDENORMAL      (0x00000080)
-#define FE_IEEE_ALL_EXCEPT         (0x0000009F)
-
-extern double __mathlib_dbl_overflow(void);
-extern float __mathlib_flt_overflow(void);
-extern double __mathlib_dbl_underflow(void);
-extern float __mathlib_flt_underflow(void);
-extern double __mathlib_dbl_invalid(void);
-extern float __mathlib_flt_invalid(void);
-extern double __mathlib_dbl_divzero(void);
-extern float __mathlib_flt_divzero(void);
-#define DOUBLE_OVERFLOW ( __mathlib_dbl_overflow() )
-#define FLOAT_OVERFLOW ( __mathlib_flt_overflow() )
-#define DOUBLE_UNDERFLOW ( __mathlib_dbl_underflow() )
-#define FLOAT_UNDERFLOW ( __mathlib_flt_underflow() )
-#define DOUBLE_INVALID ( __mathlib_dbl_invalid() )
-#define FLOAT_INVALID  ( __mathlib_flt_invalid() )
-#define DOUBLE_DIVZERO ( __mathlib_dbl_divzero() )
-#define FLOAT_DIVZERO  ( __mathlib_flt_divzero() )
-
-extern float  __mathlib_flt_infnan(float);
-extern float  __mathlib_flt_infnan2(float, float);
-extern double __mathlib_dbl_infnan(double);
-extern double __mathlib_dbl_infnan2(double, double);
-extern unsigned __ieee_status(unsigned, unsigned);
-
-#define FLOAT_INFNAN(x) __mathlib_flt_infnan(x)
-#define FLOAT_INFNAN2(x,y) __mathlib_flt_infnan2(x,y)
-#define DOUBLE_INFNAN(x) __mathlib_dbl_infnan(x)
-#define DOUBLE_INFNAN2(x,y) __mathlib_dbl_infnan2(x,y)
-
-#define MATHERR_POWF_00(x,y) (__set_errno(EDOM), 1.0f)
-#define MATHERR_POWF_INF0(x,y) (__set_errno(EDOM), 1.0f)
-#define MATHERR_POWF_0NEG(x,y) (__set_errno(ERANGE), FLOAT_DIVZERO)
-#define MATHERR_POWF_NEG0FRAC(x,y) (0.0f)
-#define MATHERR_POWF_0NEGODD(x,y) (__set_errno(ERANGE), -FLOAT_DIVZERO)
-#define MATHERR_POWF_0NEGEVEN(x,y) (__set_errno(ERANGE), FLOAT_DIVZERO)
-#define MATHERR_POWF_NEGFRAC(x,y) (__set_errno(EDOM), FLOAT_INVALID)
-#define MATHERR_POWF_ONEINF(x,y) (1.0f)
-#define MATHERR_POWF_OFL(x,y,z) (__set_errno(ERANGE), copysignf(FLOAT_OVERFLOW,z))
-#define MATHERR_POWF_UFL(x,y,z) (__set_errno(ERANGE), copysignf(FLOAT_UNDERFLOW,z))
-
-#define MATHERR_LOGF_0(x) (__set_errno(ERANGE), -FLOAT_DIVZERO)
-#define MATHERR_LOGF_NEG(x) (__set_errno(EDOM), FLOAT_INVALID)
-
-#define MATHERR_SIN_INF(x) (__set_errno(EDOM), DOUBLE_INVALID)
-#define MATHERR_SINF_INF(x) (__set_errno(EDOM), FLOAT_INVALID)
-#define MATHERR_COS_INF(x) (__set_errno(EDOM), DOUBLE_INVALID)
-#define MATHERR_COSF_INF(x) (__set_errno(EDOM), FLOAT_INVALID)
-#define MATHERR_TAN_INF(x) (__set_errno(EDOM), DOUBLE_INVALID)
-#define MATHERR_TANF_INF(x) (__set_errno(EDOM), FLOAT_INVALID)
-
-#define MATHERR_EXPF_UFL(x) (__set_errno(ERANGE), FLOAT_UNDERFLOW)
-#define MATHERR_EXPF_OFL(x) (__set_errno(ERANGE), FLOAT_OVERFLOW)
-
-#define FLOAT_CHECKDENORM(x) ( (fpclassify(x) == FP_SUBNORMAL ? FLOAT_UNDERFLOW : 0), x )
-#define DOUBLE_CHECKDENORM(x) ( (fpclassify(x) == FP_SUBNORMAL ? DOUBLE_UNDERFLOW : 0), x )
-
-#endif /* __MATH_PRIVATE_H */
diff --git a/math/single/poly.c b/math/single/poly.c
deleted file mode 100644
index 4eaf7ff..0000000
--- a/math/single/poly.c
+++ /dev/null
@@ -1,25 +0,0 @@
-/*
- * poly.c
- *
- * Copyright (c) 1998-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-double __kernel_poly(const double *coeffs, int n, double x)
-{
-  double result = coeffs[--n];
-
-  while ((n & ~0x6) != 0)         /* Loop until n even and < 8 */
-    result = (result * x) + coeffs[--n];
-
-  switch (n)
-    {
-    case 6: result = (result * x) + coeffs[5];
-      result = (result * x) + coeffs[4];
-    case 4: result = (result * x) + coeffs[3];
-      result = (result * x) + coeffs[2];
-    case 2: result = (result * x) + coeffs[1];
-      result = (result * x) + coeffs[0];
-    }
-  return result;
-}
diff --git a/math/single/rredf.c b/math/single/rredf.c
deleted file mode 100644
index a5c3122..0000000
--- a/math/single/rredf.c
+++ /dev/null
@@ -1,239 +0,0 @@
-/*
- * rredf.c - trigonometric range reduction function
- *
- * Copyright (c) 2009-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-/*
- * This code is intended to be used as the second half of a range
- * reducer whose first half is an inline function defined in
- * rredf.h. Each trig function performs range reduction by invoking
- * that, which handles the quickest and most common cases inline
- * before handing off to this function for everything else. Thus a
- * reasonable compromise is struck between speed and space. (I
- * hope.) In particular, this approach avoids a function call
- * overhead in the common case.
- */
-
-#include "math_private.h"
-
-#ifdef __cplusplus
-extern "C" {
-#endif /* __cplusplus */
-
-/*
- * Input values to this function:
- *  - x is the original user input value, unchanged by the
- *    first-tier reducer in the case where it hands over to us.
- *  - q is still the place where the caller expects us to leave the
- *    quadrant code.
- *  - k is the IEEE bit pattern of x (which it would seem a shame to
- *    recompute given that the first-tier reducer already went to
- *    the effort of extracting it from the VFP). FIXME: in softfp,
- *    on the other hand, it's unconscionably wasteful to replicate
- *    this value into a second register and we should change the
- *    prototype!
- */
-float __mathlib_rredf2(float x, int *q, unsigned k)
-{
-    /*
-     * First, weed out infinities and NaNs, and deal with them by
-     * returning a negative q.
-     */
-    if ((k << 1) >= 0xFF000000) {
-        *q = -1;
-        return x;
-    }
-    /*
-     * We do general range reduction by multiplying by 2/pi, and
-     * retaining the bottom two bits of the integer part and an
-     * initial chunk of the fraction below that. The integer bits
-     * are directly output as *q; the fraction is then multiplied
-     * back up by pi/2 before returning it.
-     *
-     * To get this right, we don't have to multiply by the _whole_
-     * of 2/pi right from the most significant bit downwards:
-     * instead we can discard any bit of 2/pi with a place value
-     * high enough that multiplying it by the LSB of x will yield a
-     * place value higher than 2. Thus we can bound the required
-     * work by a reasonably small constant regardless of the size of
-     * x (unlike, for instance, the IEEE remainder operation).
-     *
-     * At the other end, however, we must take more care: it isn't
-     * adequate just to acquire two integer bits and 24 fraction
-     * bits of (2/pi)x, because if a lot of those fraction bits are
-     * zero then we will suffer significance loss. So we must keep
-     * computing fraction bits as far down as 23 bits below the
-     * _highest set fraction bit_.
-     *
-     * The immediate question, therefore, is what the bound on this
-     * end of the job will be. In other words: what is the smallest
-     * difference between an integer multiple of pi/2 and a
-     * representable IEEE single precision number larger than the
-     * maximum size handled by rredf.h?
-     *
-     * The most difficult cases for each exponent can readily be
-     * found by Tim Peters's modular minimisation algorithm, and are
-     * tabulated in mathlib/tests/directed/rredf.tst. The single
-     * worst case is the IEEE single-precision number 0x6F79BE45,
-     * whose numerical value is in the region of 7.7*10^28; when
-     * reduced mod pi/2, it attains the value 0x30DDEEA9, or about
-     * 0.00000000161. The highest set bit of this value is the one
-     * with place value 2^-30; so its lowest is 2^-53. Hence, to be
-     * sure of having enough fraction bits to output at full single
-     * precision, we must be prepared to collect up to 53 bits of
-     * fraction in addition to our two bits of integer part.
-     *
-     * To begin with, this means we must store the value of 2/pi to
-     * a precision of 128+53 = 181 bits. That's six 32-bit words.
-     * (Hardly a chore, unlike the equivalent problem in double
-     * precision!)
-     */
-    {
-        static const unsigned twooverpi[] = {
-            /* We start with a zero word, because that takes up less
-             * space than the array bounds checking and special-case
-             * handling that would have to occur in its absence. */
-            0,
-            /* 2/pi in hex is 0.a2f9836e... */
-            0xa2f9836e, 0x4e441529, 0xfc2757d1,
-            0xf534ddc0, 0xdb629599, 0x3c439041,
-            /* Again, to avoid array bounds overrun, we store a spare
-             * word at the end. And it would be a shame to fill it
-             * with zeroes when we could use more bits of 2/pi... */
-            0xfe5163ab
-        };
-
-        /*
-         * Multiprecision multiplication of this nature is more
-         * readily done in integers than in VFP, since we can use
-         * UMULL (on CPUs that support it) to multiply 32 by 32 bits
-         * at a time whereas the VFP would only be able to do 12x12
-         * without losing accuracy.
-         *
-         * So extract the mantissa of the input number as a 32-bit
-         * integer.
-         */
-        unsigned mantissa = 0x80000000 | (k << 8);
-
-        /*
-         * Now work out which part of our stored value of 2/pi we're
-         * supposed to be multiplying by.
-         *
-         * Let the IEEE exponent field of x be e. With its bias
-         * removed, (e-127) is the index of the set bit at the top
-         * of 'mantissa' (i.e. that set bit has real place value
-         * 2^(e-127)). So the lowest set bit in 'mantissa', 23 bits
-         * further down, must have place value 2^(e-150).
-         *
-         * We begin taking an interest in the value of 2/pi at the
-         * bit which multiplies by _that_ to give something with
-         * place value at most 2. In other words, the highest bit of
-         * 2/pi we're interested in is the one with place value
-         * 2/(2^(e-150)) = 2^(151-e).
-         *
-         * The bit at the top of the first (zero) word of the above
-         * array has place value 2^31. Hence, the bit we want to put
-         * at the top of the first word we extract from that array
-         * is the one at bit index n, where 31-n = 151-e and hence
-         * n=e-120.
-         */
-        int topbitindex = ((k >> 23) & 0xFF) - 120;
-        int wordindex = topbitindex >> 5;
-        int shiftup = topbitindex & 31;
-        int shiftdown = 32 - shiftup;
-        unsigned word1, word2, word3;
-        if (shiftup) {
-            word1 = (twooverpi[wordindex] << shiftup) | (twooverpi[wordindex+1] >> shiftdown);
-            word2 = (twooverpi[wordindex+1] << shiftup) | (twooverpi[wordindex+2] >> shiftdown);
-            word3 = (twooverpi[wordindex+2] << shiftup) | (twooverpi[wordindex+3] >> shiftdown);
-        } else {
-            word1 = twooverpi[wordindex];
-            word2 = twooverpi[wordindex+1];
-            word3 = twooverpi[wordindex+2];
-        }
-
-        /*
-         * Do the multiplications, and add them together.
-         */
-        unsigned long long mult1 = (unsigned long long)word1 * mantissa;
-        unsigned long long mult2 = (unsigned long long)word2 * mantissa;
-        unsigned long long mult3 = (unsigned long long)word3 * mantissa;
-
-        unsigned /* bottom3 = (unsigned)mult3, */ top3 = (unsigned)(mult3 >> 32);
-        unsigned bottom2 = (unsigned)mult2, top2 = (unsigned)(mult2 >> 32);
-        unsigned bottom1 = (unsigned)mult1, top1 = (unsigned)(mult1 >> 32);
-
-        unsigned out3, out2, out1, carry;
-
-        out3 = top3 + bottom2; carry = (out3 < top3);
-        out2 = top2 + bottom1 + carry; carry = carry ? (out2 <= top2) : (out2 < top2);
-        out1 = top1 + carry;
-
-        /*
-         * The two words we multiplied to get mult1 had their top
-         * bits at (respectively) place values 2^(151-e) and
-         * 2^(e-127). The value of those two bits multiplied
-         * together will have ended up in bit 62 (the
-         * topmost-but-one bit) of mult1, i.e. bit 30 of out1.
-         * Hence, that bit has place value 2^(151-e+e-127) = 2^24.
-         * So the integer value that we want to output as q,
-         * consisting of the bits with place values 2^1 and 2^0,
-         * must be 23 and 24 bits below that, i.e. in bits 7 and 6
-         * of out1.
-         *
-         * Or, at least, it will be once we add 1/2, to round to the
-         * _nearest_ multiple of pi/2 rather than the next one down.
-         */
-        *q = (out1 + (1<<5)) >> 6;
-
-        /*
-         * Now we construct the output fraction, which is most
-         * simply done in the VFP. We just extract three consecutive
-         * bit strings from our chunk of binary data, convert them
-         * to integers, equip each with an appropriate FP exponent,
-         * add them together, and (don't forget) multiply back up by
-         * pi/2. That way we don't have to work out ourselves where
-         * the highest fraction bit ended up.
-         *
-         * Since our displacement from the nearest multiple of pi/2
-         * can be positive or negative, the topmost of these three
-         * values must be arranged with its 2^-1 bit at the very top
-         * of the word, and then treated as a _signed_ integer.
-         */
-        {
-            int i1 = (out1 << 26) | ((out2 >> 19) << 13);
-            unsigned i2 = out2 << 13;
-            unsigned i3 = out3;
-            float f1 = i1, f2 = i2 * (1.0f/524288.0f), f3 = i3 * (1.0f/524288.0f/524288.0f);
-
-            /*
-             * Now f1+f2+f3 is a representation, potentially to
-             * twice double precision, of 2^32 times ((2/pi)*x minus
-             * some integer). So our remaining job is to multiply
-             * back down by (pi/2)*2^-32, and convert back to one
-             * single-precision output number.
-             */
-
-            /* Normalise to a prec-and-a-half representation... */
-            float ftop = CLEARBOTTOMHALF(f1+f2+f3), fbot = f3-((ftop-f1)-f2);
-
-            /* ... and multiply by a prec-and-a-half value of (pi/2)*2^-32. */
-            float ret = (ftop * 0x1.92p-32F) + (ftop * 0x1.fb5444p-44F + fbot * 0x1.921fb6p-32F);
-
-            /* Just before we return, take the input sign into account. */
-            if (k & 0x80000000) {
-                *q = 0x10000000 - *q;
-                ret = -ret;
-            }
-            return ret;
-        }
-    }
-}
-
-#ifdef __cplusplus
-} /* end of extern "C" */
-#endif /* __cplusplus */
-
-/* end of rredf.c */
diff --git a/math/single/rredf.h b/math/single/rredf.h
deleted file mode 100644
index 41d3a0c..0000000
--- a/math/single/rredf.h
+++ /dev/null
@@ -1,146 +0,0 @@
-/*
- * rredf.h - trigonometric range reduction function written new for RVCT 4.1
- *
- * Copyright (c) 2009-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-/*
- * This header file defines an inline function which all three of
- * the single-precision trig functions (sinf, cosf, tanf) should use
- * to perform range reduction. The inline function handles the
- * quickest and most common cases inline, before handing off to an
- * out-of-line function defined in rredf.c for everything else. Thus
- * a reasonable compromise is struck between speed and space. (I
- * hope.) In particular, this approach avoids a function call
- * overhead in the common case.
- */
-
-#ifndef _included_rredf_h
-#define _included_rredf_h
-
-#include "math_private.h"
-
-#ifdef __cplusplus
-extern "C" {
-#endif /* __cplusplus */
-
-extern float __mathlib_rredf2(float x, int *q, unsigned k);
-
-/*
- * Semantics of the function:
- *  - x is the single-precision input value provided by the user
- *  - the return value is in the range [-pi/4,pi/4], and is equal
- *    (within reasonable accuracy bounds) to x minus n*pi/2 for some
- *    integer n. (FIXME: perhaps some slippage on the output
- *    interval is acceptable, requiring more range from the
- *    following polynomial approximations but permitting more
- *    approximate rred decisions?)
- *  - *q is set to a positive value whose low two bits match those
- *    of n. Alternatively, it comes back as -1 indicating that the
- *    input value was trivial in some way (infinity, NaN, or so
- *    small that we can safely return sin(x)=tan(x)=x,cos(x)=1).
- */
-static __inline float __mathlib_rredf(float x, int *q)
-{
-    /*
-     * First, extract the bit pattern of x as an integer, so that we
-     * can repeatedly compare things to it without multiple
-     * overheads in retrieving comparison results from the VFP.
-     */
-    unsigned k = fai(x);
-
-    /*
-     * Deal immediately with the simplest possible case, in which x
-     * is already within the interval [-pi/4,pi/4]. This also
-     * identifies the subcase of ludicrously small x.
-     */
-    if ((k << 1) < (0x3f490fdb << 1)) {
-        if ((k << 1) < (0x39800000 << 1))
-            *q = -1;
-        else
-            *q = 0;
-        return x;
-    }
-
-    /*
-     * The next plan is to multiply x by 2/pi and convert to an
-     * integer, which gives us n; then we subtract n*pi/2 from x to
-     * get our output value.
-     *
-     * By representing pi/2 in that final step by a prec-and-a-half
-     * approximation, we can arrange good accuracy for n strictly
-     * less than 2^13 (so that an FP representation of n has twelve
-     * zero bits at the bottom). So our threshold for this strategy
-     * is 2^13 * pi/2 - pi/4, otherwise known as 8191.75 * pi/2 or
-     * 4095.875*pi. (Or, for those perverse people interested in
-     * actual numbers rather than multiples of pi/2, about 12867.5.)
-     */
-    if (__builtin_expect((k & 0x7fffffff) < 0x46490e49, 1)) {
-        float nf = 0.636619772367581343f * x;
-        /*
-         * The difference between that single-precision constant and
-         * the real 2/pi is about 2.568e-8. Hence the product nf has a
-         * potential error of 2.568e-8|x| even before rounding; since
-         * |x| < 4096 pi, that gives us an error bound of about
-         * 0.0003305.
-         *
-         * nf is then rounded to single precision, with a max error of
-         * 1/2 ULP, and since nf goes up to just under 8192, half a
-         * ULP could be as big as 2^-12 ~= 0.0002441.
-         *
-         * So by the time we convert nf to an integer, it could be off
-         * by that much, causing the wrong integer to be selected, and
-         * causing us to return a value a little bit outside the
-         * theoretical [-pi/4,+pi/4] output interval.
-         *
-         * How much outside? Well, we subtract nf*pi/2 from x, so the
-         * error bounds above have be be multiplied by pi/2. And if
-         * both of the above sources of error suffer their worst cases
-         * at once, then the very largest value we could return is
-         * obtained by adding that lot to the interval bound pi/4 to
-         * get
-         *
-         *    pi/4 + ((2/pi - 0f_3f22f983)*4096*pi + 2^-12) * pi/2
-         *
-         * which comes to 0f_3f494b02. (Compare 0f_3f490fdb = pi/4.)
-         *
-         * So callers of this range reducer should be prepared to
-         * handle numbers up to that large.
-         */
-#ifdef __TARGET_FPU_SOFTVFP
-        nf = _frnd(nf);
-#else
-        if (k & 0x80000000)
-            nf = (nf - 8388608.0f) + 8388608.0f;
-        else
-            nf = (nf + 8388608.0f) - 8388608.0f;   /* round to _nearest_ integer. FIXME: use some sort of frnd in softfp */
-#endif
-        *q = 3 & (int)nf;
-#if 0
-        /*
-         * FIXME: now I need a bunch of special cases to avoid
-         * having to do the full four-word reduction every time.
-         * Also, adjust the comment at the top of this section!
-         */
-        if (__builtin_expect((k & 0x7fffffff) < 0x46490e49, 1))
-            return ((x - nf * 0x1.92p+0F) - nf * 0x1.fb4p-12F) - nf * 0x1.4442d2p-24F;
-        else
-#endif
-            return ((x - nf * 0x1.92p+0F) - nf * 0x1.fb4p-12F) - nf * 0x1.444p-24F - nf * 0x1.68c234p-39F;
-    }
-
-    /*
-     * That's enough to do in-line; if we're still playing, hand off
-     * to the out-of-line main range reducer.
-     */
-    return __mathlib_rredf2(x, q, k);
-}
-
-#ifdef __cplusplus
-} /* end of extern "C" */
-#endif /* __cplusplus */
-
-#endif /* included */
-
-/* end of rredf.h */
diff --git a/math/single/s_cosf.c b/math/single/s_cosf.c
deleted file mode 100644
index 0e40b52..0000000
--- a/math/single/s_cosf.c
+++ /dev/null
@@ -1,11 +0,0 @@
-/*
- * s_cosf.c - single precision cosine function
- *
- * Copyright (c) 2009-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-#define COSINE
-#include "s_sincosf.c"
-
-/* end of s_cosf.c */
diff --git a/math/single/s_sincosf.c b/math/single/s_sincosf.c
deleted file mode 100644
index 38a8511..0000000
--- a/math/single/s_sincosf.c
+++ /dev/null
@@ -1,109 +0,0 @@
-/*
- * s_sincosf.c - single precision sine and cosine functions
- *
- * Copyright (c) 2009-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-/*
- * Source: my own head, and Remez-generated polynomial approximations.
- */
-
-#include <fenv.h>
-#include <math.h>
-#include <errno.h>
-#include "rredf.h"
-#include "math_private.h"
-
-#ifdef __cplusplus
-extern "C" {
-#endif /* __cplusplus */
-
-#ifndef COSINE
-#define FUNCNAME sinf
-#define SOFTFP_FUNCNAME __softfp_sinf
-#define DO_SIN (!(q & 1))
-#define NEGATE_SIN ((q & 2))
-#define NEGATE_COS ((q & 2))
-#define TRIVIAL_RESULT(x) FLOAT_CHECKDENORM(x)
-#define ERR_INF MATHERR_SINF_INF
-#else
-#define FUNCNAME cosf
-#define SOFTFP_FUNCNAME __softfp_cosf
-#define DO_SIN (q & 1)
-#define NEGATE_SIN (!(q & 2))
-#define NEGATE_COS ((q & 2))
-#define TRIVIAL_RESULT(x) 1.0f
-#define ERR_INF MATHERR_COSF_INF
-#endif
-
-float FUNCNAME(float x)
-{
-    int q;
-
-    /*
-     * Range-reduce x to the range [-pi/4,pi/4].
-     */
-    {
-        /*
-         * I enclose the call to __mathlib_rredf in braces so that
-         * the address-taken-ness of qq does not propagate
-         * throughout the rest of the function, for what that might
-         * be worth.
-         */
-        int qq;
-        x = __mathlib_rredf(x, &qq);
-        q = qq;
-    }
-    if (__builtin_expect(q < 0, 0)) { /* this signals tiny, inf, or NaN */
-        unsigned k = fai(x) << 1;
-        if (k < 0xFF000000)            /* tiny */
-            return TRIVIAL_RESULT(x);
-        else if (k == 0xFF000000)      /* inf */
-            return ERR_INF(x);
-        else                           /* NaN */
-            return FLOAT_INFNAN(x);
-    }
-
-    /*
-     * Depending on the quadrant we were in, we may have to compute
-     * a sine-like function (f(0)=0) or a cosine-like one (f(0)=1),
-     * and we may have to negate it.
-     */
-    if (DO_SIN) {
-        float x2 = x*x;
-        /*
-         * Coefficients generated by the command
-
-./auxiliary/remez.jl --variable=x2 --suffix=f -- '0' 'atan(BigFloat(1))^2' 2 0 'x==0 ? -1/BigFloat(6) : (x->(sin(x)-x)/x^3)(sqrt(x))' 'sqrt(x^3)'
-
-         */
-        x += x * (x2 * (
-                      -1.666665066929417292436220415142244613956015227491999719404711781344783392564922e-01f+x2*(8.331978663157089651408875887703995477889496917296385733254577121461421466427772e-03f+x2*(-1.949563623766929906511886482584265500187314705496861877317774185883215997931494e-04f))
-                      ));
-        if (NEGATE_SIN)
-            x = -x;
-        return x;
-    } else {
-        float x2 = x*x;
-        /*
-         * Coefficients generated by the command
-
-./auxiliary/remez.jl --variable=x2 --suffix=f -- '0' 'atan(BigFloat(1))^2' 2 0 'x==0 ? -1/BigFloat(6) : (x->(cos(x)-1)/x^2)(sqrt(x))' 'x'
-
-         */
-        x = 1.0f + x2*(
-            -4.999989478137016757327030935768632852012781143541026304540837816323349768666875e-01f+x2*(4.165629457842617238353362092016541041535652603456375154392942188742496860024377e-02f+x2*(-1.35978231111049428748566568960423202948250988565693107969571193763372093404347e-03f))
-            );
-        if (NEGATE_COS)
-            x = -x;
-        return x;
-    }
-}
-
-
-#ifdef __cplusplus
-} /* end of extern "C" */
-#endif /* __cplusplus */
-
-/* end of sincosf.c */
diff --git a/math/single/s_sinf.c b/math/single/s_sinf.c
deleted file mode 100644
index ab0f628..0000000
--- a/math/single/s_sinf.c
+++ /dev/null
@@ -1,11 +0,0 @@
-/*
- * s_sinf.c - single precision sine function
- *
- * Copyright (c) 2009-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-#define SINE
-#include "s_sincosf.c"
-
-/* end of s_sinf.c */
diff --git a/math/single/s_tanf.c b/math/single/s_tanf.c
deleted file mode 100644
index 0e13d95..0000000
--- a/math/single/s_tanf.c
+++ /dev/null
@@ -1,77 +0,0 @@
-/*
- * s_tanf.c - single precision tangent function
- *
- * Copyright (c) 2009-2018, Arm Limited.
- * SPDX-License-Identifier: MIT
- */
-
-/*
- * Source: my own head, and Remez-generated polynomial approximations.
- */
-
-#include <math.h>
-#include "math_private.h"
-#include <errno.h>
-#include <fenv.h>
-#include "rredf.h"
-
-#ifdef __cplusplus
-extern "C" {
-#endif /* __cplusplus */
-
-float tanf(float x)
-{
-    int q;
-
-    /*
-     * Range-reduce x to the range [-pi/4,pi/4].
-     */
-    {
-        /*
-         * I enclose the call to __mathlib_rredf in braces so that
-         * the address-taken-ness of qq does not propagate
-         * throughout the rest of the function, for what that might
-         * be worth.
-         */
-        int qq;
-        x = __mathlib_rredf(x, &qq);
-        q = qq;
-    }
-    if (__builtin_expect(q < 0, 0)) { /* this signals tiny, inf, or NaN */
-        unsigned k = fai(x) << 1;
-        if (k < 0xFF000000)            /* tiny */
-            return FLOAT_CHECKDENORM(x);
-        else if (k == 0xFF000000)      /* inf */
-            return MATHERR_TANF_INF(x);
-        else                           /* NaN */
-            return FLOAT_INFNAN(x);
-    }
-
-    /*
-     * We use a direct polynomial approximation for tan(x) on
-     * [-pi/4,pi/4], and then take the negative reciprocal of the
-     * result if we're in an interval surrounding an odd rather than
-     * even multiple of pi/2.
-     *
-     * Coefficients generated by the command
-
-./auxiliary/remez.jl --variable=x2 --suffix=f -- '0' '(pi/BigFloat(4))^2' 5 0 'x==0 ? 1/BigFloat(3) : (tan(sqrt(x))-sqrt(x))/sqrt(x^3)' 'sqrt(x^3)'
-
-     */
-    {
-        float x2 = x*x;
-        x += x * (x2 * (
-                      3.333294809182307633621540045249152105330074691488121206914336806061620616979305e-01f+x2*(1.334274588580033216191949445078951865160600494428914956688702429547258497367525e-01f+x2*(5.315177279765676178198868818834880279286012428084733419724267810723468887753723e-02f+x2*(2.520300881849204519070372772571624013984546591252791443673871814078418474596388e-02f+x2*(2.051177187082974766686645514206648277055233230110624602600687812103764075834307e-03f+x2*(9.943421494628597182458186353995299429948224864648292162238582752158235742046109e-03f)))))
-                      ));
-        if (q & 1)
-            x = -1.0f/x;
-
-        return x;
-    }
-}
-
-#ifdef __cplusplus
-} /* end of extern "C" */
-#endif /* __cplusplus */
-
-/* end of s_tanf.c */
diff --git a/math/tanf.c b/math/tanf.c
deleted file mode 100644
index d3799f5..0000000
--- a/math/tanf.c
+++ /dev/null
@@ -1,3 +0,0 @@
-#if WANT_SINGLEPREC
-#include "single/s_tanf.c"
-#endif
diff --git a/test/mathtest.c b/test/mathtest.c
index f535452..6ea3953 100644
--- a/test/mathtest.c
+++ b/test/mathtest.c
@@ -40,8 +40,6 @@
 _Pragma(STR(import IMPORT_SYMBOL))
 #endif
 
-EXTERN_C int __ieee754_rem_pio2(double, double *);
-
 int dmsd, dlsd;
 int quiet = 0;
 
@@ -1094,7 +1092,6 @@ int runtest(testdetail t) {
         case m_islessgreaterf: intres = islessgreater(s_arg1.f, s_arg2.f); break;
         case m_isunorderedf: intres = isunordered(s_arg1.f, s_arg2.f); break;
 
-        case m_rred:  intres = 3 & __ieee754_rem_pio2(d_arg1.f, d_res.da); break;
         default:
             printf("unhandled macro: %s\n",t.func->name);
             return test_fail;
diff --git a/test/testcases/directed/rred.tst b/test/testcases/directed/rred.tst
deleted file mode 100644
index 41e4e70..0000000
--- a/test/testcases/directed/rred.tst
+++ /dev/null
@@ -1,96 +0,0 @@
-; rred.tst
-;
-; Copyright (c) 1999-2018, Arm Limited.
-; SPDX-License-Identifier: MIT
-
-func=rred op1=40000000.00000000 result=3fdb7812.aeef4b9e.e59 res2=00000001 errno=0
-func=rred op1=400fffff.ffffffff result=bfe6cbe3.f9990e95.a79 res2=00000003 errno=0
-func=rred op1=40100000.00000000 result=bfe6cbe3.f9990e91.a79 res2=00000003 errno=0
-func=rred op1=4012d97c.7f3321d2 result=bcaa7939.4c9e8a0a.515 res2=00000003 errno=0
-func=rred op1=401c90fd.aa22168c result=bfe6cbe3.f9990e92.c1f res2=00000001 errno=0
-func=rred op1=401f6a7a.2955385f result=3cc4f828.2013467b.b36 res2=00000001 errno=0
-func=rred op1=40200000.00000000 result=3fc2b0ba.d558f434.f82 res2=00000001 errno=0
-func=rred op1=4025fdbb.e9bba775 result=bcbee2c2.d963a10c.099 res2=00000003 errno=0
-func=rred op1=402c463a.beccb2bc result=3cd6128a.83448c3c.217 res2=00000001 errno=0
-func=rred op1=402c90fd.aa22168c result=3fc2b0ba.d558f42c.251 res2=00000001 errno=0
-func=rred op1=40300000.00000000 result=3fd2b0ba.d558f434.f82 res2=00000002 errno=0
-func=rred op1=4031475c.c9eedf00 result=bce6111d.218effa2.5d5 res2=00000003 errno=0
-func=rred op1=403dd85a.7410f58d result=3cc61565.46afa56f.a9d res2=00000003 errno=0
-func=rred op1=403fb53d.14aa9c2f result=3fd2b0ba.d558f429.f05 res2=00000000 errno=0
-func=rred op1=4046c6cb.c45dc8de result=3c26d61b.58c99c42.f13 res2=00000001 errno=0
-func=rred op1=4049eb0b.2ee64e81 result=bcb19abb.2567f738.bf7 res2=00000001 errno=0
-func=rred op1=404fb53d.14aa9c2a result=3fe2b0ba.d558f2e9.f05 res2=00000000 errno=0
-func=rred op1=404fb53d.14aa9c34 result=3fe2b0ba.d558f569.f05 res2=00000000 errno=0
-func=rred op1=4051abe4.b73fefb5 result=bcd1a34b.6fa942d3.588 res2=00000001 errno=0
-func=rred op1=405f05f2.3c0427aa result=3cc1b746.c796f33c.131 res2=00000003 errno=0
-func=rred op1=405fb53d.14aa9c20 result=bfd9c501.fbacf2b9.592 res2=00000001 errno=0
-func=rred op1=405fb53d.14aa9c34 result=bfd9c501.fbacdeb9.592 res2=00000001 errno=0
-func=rred op1=406ae65f.0030f844 result=3cc1c2b1.d543580a.349 res2=00000001 errno=0
-func=rred op1=406e0a9e.6ab97de7 result=bcc1899a.90e56003.8d3 res2=00000001 errno=0
-func=rred op1=406fb53d.14aa9c20 result=3fe87ef4.acdb6777.340 res2=00000001 errno=0
-func=rred op1=406fb53d.14aa9c34 result=3fe87ef4.acdb7b77.340 res2=00000001 errno=0
-func=rred op1=4078d695.62476091 result=3cc1d987.f09c21a6.778 res2=00000001 errno=0
-func=rred op1=407bfad4.cccfe634 result=bcda5f88.6ddaa73a.860 res2=00000001 errno=0
-func=rred op1=407fb53d.14aa9c30 result=bfa460d4.ed16b422.511 res2=00000003 errno=0
-func=rred op1=407fe781.0b53247a result=bfa460d4.ed18ba33.f74 res2=00000001 errno=0
-func=rred op1=40821cfd.a23b2280 result=3cc1f05e.0bf4eb42.ba7 res2=00000001 errno=0
-func=rred op1=408b7099.e6806f3c result=bcc139ad.312e9e60.a2f res2=00000003 errno=0
-func=rred op1=408fb53d.14aa9c30 result=bfb460d4.ed16b422.511 res2=00000002 errno=0
-func=rred op1=408fe781.0b53247a result=bfb460d4.ed18ba33.f74 res2=00000002 errno=0
-func=rred op1=409471e4.b34c75af result=3cc24bb6.795811b3.c63 res2=00000001 errno=0
-func=rred op1=40991bb2.d56f1c0d result=bcc0de54.c3cb77ef.972 res2=00000003 errno=0
-func=rred op1=409ff412.08fd45ee result=bfc460d4.ed2d0bb8.60c res2=00000002 errno=0
-func=rred op1=409ff412.08fd4733 result=bfc460d4.ed046bb8.60c res2=00000002 errno=0
-func=rred op1=40ab4e0b.2cec917e result=3cc35dbf.c1818506.e98 res2=00000001 errno=0
-func=rred op1=40ada2f2.3dfde4ad result=bcbf9896.f7440938.e7b res2=00000003 errno=0
-func=rred op1=40affa5a.87d256f9 result=bfd460d4.ed2d147a.959 res2=00000002 errno=0
-func=rred op1=40affa5a.87d257d2 result=bfd460d4.ed11f47a.959 res2=00000002 errno=0
-func=rred op1=40b90a6b.78a52d2e result=3cc4cb21.770e1ecb.189 res2=00000001 errno=0
-func=rred op1=40bfe691.f24548fd result=bcbb5071.d69e3bec.5a7 res2=00000003 errno=0
-func=rred op1=40bffd7e.c73cdcf3 result=bfe460d4.ed7e88db.aff res2=00000002 errno=0
-func=rred op1=40bffd7e.c73ce20a result=bfe460d4.ecdba8db.aff res2=00000002 errno=0
-func=rred op1=40c5a4fb.ea3a16b6 result=bcb875ae.6b850863.fc5 res2=00000003 errno=0
-func=rred op1=40c7e89b.9e817b06 result=3cc7a5e4.e2275253.76c res2=00000001 errno=0
-func=rred op1=40cfff10.e6f21c1e result=3fd30499.988aa830.25d res2=00000001 errno=0
-func=rred op1=40cfff10.e6f2264d result=3fd30499.9da22830.25d res2=00000001 errno=0
-func=rred op1=40d635e3.d74befca result=bcaa1541.7e407485.076 res2=00000003 errno=0
-func=rred op1=40d757b3.b16fa1f2 result=3ccd5b6b.b859b964.331 res2=00000001 errno=0
-func=rred op1=40dfff10.e6f2264d result=3fe30499.9da22830.25d res2=00000002 errno=0
-func=rred op1=40dfffd9.f6ccbe3f result=3fe30499.988a73cf.0b7 res2=00000000 errno=0
-func=rred op1=40e5ed6f.e0c30340 result=bccefafe.cb152585.3e2 res2=00000001 errno=0
-func=rred op1=40e67e57.cdd4dc54 result=3ca396f5.3352c400.db0 res2=00000003 errno=0
-func=rred op1=40efffd9.f6cca9e0 result=bfd87587.17a4e524.ec7 res2=00000001 errno=0
-func=rred op1=40efffd9.f6ccd29e result=bfd87586.c628e524.ec7 res2=00000001 errno=0
-func=rred op1=40f65a1d.d290660f result=bcb049c6.e4971284.99e res2=00000001 errno=0
-func=rred op1=40f6a291.c9195299 result=3ccbbbd8.a59e4d43.27f res2=00000003 errno=0
-func=rred op1=40ffffd9.f6cca9e0 result=bfe87587.17a4e524.ec7 res2=00000002 errno=0
-func=rred op1=40ffffd9.f6ccd29e result=bfe87586.c628e524.ec7 res2=00000002 errno=0
-func=rred op1=4100dec1.da5fa53f result=3cbd626f.ccfc2601.489 res2=00000001 errno=0
-func=rred op1=410bf9b3.c6059d24 result=bcb6c813.2f84c308.c64 res2=00000001 errno=0
-func=rred op1=410fffd9.f6ccca78 result=3fa58e8f.b9e8fe6b.441 res2=00000003 errno=0
-func=rred op1=410ffff3.18c7fe24 result=3fa58e87.93ddb859.9df res2=00000001 errno=0
-func=rred op1=41139c6f.d67805a7 result=bc8988ef.e18ff83f.598 res2=00000003 errno=0
-func=rred op1=41193c05.c9ed3cbc result=3cb065d7.3720c4f8.efd res2=00000001 errno=0
-func=rred op1=411fff9b.21d874d7 result=3fb58e8e.fc452d97.637 res2=00000000 errno=0
-func=rred op1=411fffff.a9c5a846 result=3fb58e87.93d81550.cae res2=00000000 errno=0
-func=rred op1=41223d98.d86bd573 result=3ccbc9e0.cee3267d.52f res2=00000001 errno=0
-func=rred op1=412a9adc.c7f96cf0 result=bcbd2a4f.27e8c118.9ca res2=00000003 errno=0
-func=rred op1=412fff9b.21d874d7 result=3fc58e8e.fc452d97.637 res2=00000000 errno=0
-func=rred op1=412fffff.a9c5a846 result=3fc58e87.93d81550.cae res2=00000000 errno=0
-func=rred op1=41344bdb.557e1dc1 result=bcd2ae9d.61bc91ca.8a4 res2=00000001 errno=0
-func=rred op1=413fffff.a9c31c60 result=3fd58de4.9a581550.cae res2=00000000 errno=0
-func=rred op1=413fffff.a9c8342c result=3fd58f2a.8d581550.cae res2=00000000 errno=0
-func=rred op1=414ffffc.8587170a result=3fe58ebd.e6f97e12.ffa res2=00000000 errno=0
-func=rred op1=414fffff.a9c31c60 result=3fe58de4.9a581550.cae res2=00000000 errno=0
-func=rred op1=415ffffa.f366e59a result=bfcc9ae3.c1cfd521.646 res2=00000001 errno=0
-func=rred op1=415fffff.a9c31c60 result=bfcca0b5.cf60be3b.dda res2=00000001 errno=0
-func=rred op1=416ffffb.57eea140 result=bfdc9b47.17f13de3.992 res2=00000000 errno=0
-func=rred op1=416fffff.a9c31c60 result=bfdca0b5.cf60be3b.dda res2=00000002 errno=0
-func=rred op1=417fffff.dbde54a8 result=3fe551c4.1816e793.952 res2=00000001 errno=0
-func=rred op1=417fffff.dc2fd169 result=3fe5f4bd.9a16e793.952 res2=00000001 errno=0
-func=rred op1=418fffff.c2f2ac7f result=bfcb1c87.2d275aa1.21c res2=00000001 errno=0
-func=rred op1=418fffff.f5004ffc result=bfce81b9.e5acfda9.f4d res2=00000001 errno=0
-func=rred op1=419fffff.c2eae9c2 result=bfdb98b2.fd275aa1.21c res2=00000002 errno=0
-func=rred op1=419fffff.f5004ffc result=bfde81b9.e5acfda9.f4d res2=00000002 errno=0
-func=rred op1=41afffff.c2e7cf10 result=3fe67998.8b60ff8f.6b7 res2=00000003 errno=0
-func=rred op1=41afffff.fb48ced1 result=3fe3c23c.c1caa825.7df res2=00000001 errno=0
diff --git a/test/testcases/directed/rred2.tst b/test/testcases/directed/rred2.tst
deleted file mode 100644
index 558c18e..0000000
--- a/test/testcases/directed/rred2.tst
+++ /dev/null
@@ -1,516 +0,0 @@
-; rred2.tst
-;
-; Copyright (c) 1999-2018, Arm Limited.
-; SPDX-License-Identifier: MIT
-
-func=rred op1=4139eb71.48f354d6 result=3c8d0afa.32c646ca.18a res2=00000001 errno=0
-func=rred op1=414344ba.16f4f99a result=3cc23686.da4d2965.916 res2=00000003 errno=0
-func=rred op1=414a4327.087660e3 result=bccb599f.84bc5cab.fb1 res2=00000003 errno=0
-func=rred op1=41569815.aff42738 result=3cc5d7e6.20a5f23e.d47 res2=00000001 errno=0
-func=rred op1=415d3ecc.e1f28274 result=bcad49a4.1d0b3b67.209 res2=00000003 errno=0
-func=rred op1=416841c3.7c73be07 result=3ccd1aa4.ad5783f1.5aa res2=00000001 errno=0
-func=rred op1=416b951f.1572eba5 result=bc3f54f5.227a4e83.fbf res2=00000003 errno=0
-func=rred op1=4174456b.dcf64b08 result=3caccc50.4881522d.10a res2=00000003 errno=0
-func=rred op1=4175ef19.a975e1d7 result=bcc5f73b.15c86c8d.587 res2=00000001 errno=0
-func=rred op1=41817269.26f7c621 result=bcadc6f7.f19524a1.308 res2=00000001 errno=0
-func=rred op1=418e6821.cb71708c result=3cc5993c.3660fda1.cc8 res2=00000001 errno=0
-func=rred op1=419683c4.1e3558e3 result=bcaec19f.9aa8f715.506 res2=00000001 errno=0
-func=rred op1=419956c6.d433ddca result=3cd1ffb2.2d50d35c.2a6 res2=00000003 errno=0
-func=rred op1=41a90c71.99d42244 result=bcb05b77.76684dfe.c81 res2=00000001 errno=0
-func=rred op1=41ae1dcc.9111b506 result=3ca8e1b1.a432085c.912 res2=00000003 errno=0
-func=rred op1=41b19793.c427a3e4 result=3cc49e94.8d4d2b2d.aca res2=00000001 errno=0
-func=rred op1=41bdd377.56b1f980 result=bcf27d06.01dabc96.3a5 res2=00000000 errno=0
-func=rred op1=41bdf8a1.f3e1d743 result=bce0eeea.e7979c10.714 res2=00000001 errno=0
-func=rred op1=41be1dcc.9111b506 result=3cb8e1b1.a432085c.912 res2=00000002 errno=0
-func=rred op1=41c2c955.335f19b3 result=bcc88933.319c74fe.2c2 res2=00000003 errno=0
-func=rred op1=41c55202.aefde314 result=3ca10c74.5b9374bb.922 res2=00000003 errno=0
-func=rred op1=41cb951f.1572eba5 result=bc9f54f5.227a4e83.fbf res2=00000000 errno=0
-func=rred op1=41ce1dcc.9111b506 result=3cc8e1b1.a432085c.912 res2=00000000 errno=0
-func=rred op1=41d0ec1d.bdf3fa1b result=bcb830b4.bf06e19f.c71 res2=00000001 errno=0
-func=rred op1=41d55202.aefde314 result=3cb10c74.5b9374bb.922 res2=00000002 errno=0
-func=rred op1=41db951f.1572eba5 result=bcaf54f5.227a4e83.fbf res2=00000000 errno=0
-func=rred op1=41dffb04.067cd49e result=3cb992ae.895d2f19.5b4 res2=00000001 errno=0
-func=rred op1=41e55202.aefde314 result=3cc10c74.5b9374bb.922 res2=00000000 errno=0
-func=rred op1=41e6409e.69b372e0 result=bcc3ed97.a8220470.e28 res2=00000001 errno=0
-func=rred op1=41eaa683.5abd5bd9 result=3cc54f91.727851ea.76b res2=00000003 errno=0
-func=rred op1=41eb951f.1572eba5 result=bcbf54f5.227a4e83.fbf res2=00000000 errno=0
-func=rred op1=41f55202.aefde314 result=3cd10c74.5b9374bb.922 res2=00000000 errno=0
-func=rred op1=41f5c950.8c58aafa result=bc97091a.64747daa.82d res2=00000001 errno=0
-func=rred op1=41fb1dd1.381823bf result=3ca6945b.84ecaaa1.e2f res2=00000003 errno=0
-func=rred op1=41fb951f.1572eba5 result=bccf54f5.227a4e83.fbf res2=00000000 errno=0
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-func=rred op1=4c2e201f.dca17a47 result=3ccc0d83.4b87d8ec.a22 res2=00000003 errno=0
-func=rred op1=4c39068a.3c1d4354 result=3cba7934.903d538b.d7e res2=00000003 errno=0
-func=rred op1=4c3af87f.4e3a2fd3 result=bcb3aca9.4b3e0bd5.cd6 res2=00000001 errno=0
-func=rred op1=4c4772b9.f4e99e1a result=bcd3bc13.5638b21c.299 res2=00000001 errno=0
-func=rred op1=4c4e7e44.a78ac18c result=3c4ed415.f54c8cb8.572 res2=00000003 errno=0
-func=rred op1=4c583ca2.188370b7 result=bcb9fde4.38682158.f68 res2=00000003 errno=0
-func=rred op1=4c5bc267.71d40270 result=3cca9808.a632a018.903 res2=00000001 errno=0
-func=rred op1=4c66deb3.7da81129 result=3c671f10.77f9698a.416 res2=00000001 errno=0
-func=rred op1=4c6fdc33.4266211a result=bcc9df10.2272d4cc.3e3 res2=00000001 errno=0
-func=rred op1=4c762fbc.303a6162 result=3ccb1358.fe07d24b.719 res2=00000001 errno=0
-func=rred op1=4c7f2d3b.f4f87153 result=bcc963bf.ca9da299.5cd res2=00000001 errno=0
-func=rred op1=4c82b76f.41ffe114 result=3ccb8ea9.55dd047e.52f res2=00000001 errno=0
-func=rred op1=4c8b05f7.b950413e result=bcc8aac7.46ddd74d.0ac res2=00000003 errno=0
-func=rred op1=4c90fb48.cae2a0ed result=3ccc854a.058768e4.15a res2=00000001 errno=0
-func=rred op1=4c9cc21e.306d8165 result=bcc6bd85.e7890e81.855 res2=00000003 errno=0
-func=rred op1=4ca3ecfe.2445590b result=3ccf692c.14869615.5dd res2=00000001 errno=0
-func=rred op1=4ca9d068.d70ac947 result=bcc3d9a3.d889e150.3d2 res2=00000003 errno=0
-func=rred op1=4cb565d8.d0f6b51a result=3cd29878.1942783b.f71 res2=00000001 errno=0
-func=rred op1=4cbff71f.543c1d9b result=bcb46eb9.f7c3eaad.43d res2=00000003 errno=0
-func=rred op1=4cc3cb58.3f0f66ff result=bca97368.f4e18efe.5c0 res2=00000003 errno=0
-func=rred op1=4ccb6ae9.68f21762 result=3c8582b4.01abf6e7.ec9 res2=00000003 errno=0
-func=rred op1=4cd55505.de5bbc14 result=3cc0c236.3ac105ca.aa6 res2=00000003 errno=0
-func=rred op1=4cd9e13b.c9a5c24d result=bccacb94.34fc4e6c.dad res2=00000001 errno=0
-func=rred op1=4ce85ff7.a3a6e9bb result=3cc3728c.baf684a7.a7f res2=00000001 errno=0
-func=rred op1=4cee75db.2e3d4509 result=bcb16265.74411267.634 res2=00000003 errno=0
-func=rred op1=4cf30ab6.2c0ffab6 result=3cc622e3.3b2c0384.a58 res2=00000003 errno=0
-func=rred op1=4cf615a7.f15b285d result=bca80370.e7ac295a.d04 res2=00000001 errno=0
-func=rred op1=4d01e58e.52ea1a07 result=bc7405e7.30019397.1d4 res2=00000001 errno=0
-func=rred op1=4d0f9b03.076325b8 result=3cb44255.8eabddae.7ac res2=00000001 errno=0
-func=rred op1=4d13fd9b.2222a132 result=bcb943cf.5aac4294.421 res2=00000003 errno=0
-func=rred op1=4d1d82f6.382a9e8d result=3ccfa3de.c901e5bf.2a0 res2=00000001 errno=0
-func=rred op1=4d29cc4f.14c2e375 result=3cae81b7.8556f191.66f res2=00000001 errno=0
-func=rred op1=4d2be45b.e3fb6aa0 result=bcbe4549.26aca77a.096 res2=00000003 errno=0
-func=rred op1=4d35d8ee.b3d67ebe result=3ca47ec3.ed5627c5.d85 res2=00000001 errno=0
-func=rred op1=4d3fd7bc.44e7cf57 result=bcc4241e.5f56b8a2.cc0 res2=00000003 errno=0
-func=rred op1=4d42d338.1bc408cd result=3cd6d22e.0c56a2a7.35d res2=00000001 errno=0
-func=rred op1=4d4cd205.acd55966 result=bca38d0a.72acff68.623 res2=00000001 errno=0
-func=rred op1=4d556219.cf69875b result=bcd19445.e1abf3aa.10f res2=00000003 errno=0
-func=rred op1=4d59557a.3055ec12 result=3ca5707d.67ff5023.4e7 res2=00000003 errno=0
-func=rred op1=4d679734.72163568 result=3cc9dae3.4755fbce.abf res2=00000003 errno=0
-func=rred op1=4d6b13bf.ee95a2bc result=bca1a997.7d5aaead.75e res2=00000001 errno=0
-func=rred op1=4d7a349d.0f75c767 result=3ca93763.52a3f199.271 res2=00000003 errno=0
-func=rred op1=4d7bf2e2.cdb57e11 result=bcc7f770.5203ab13.bfa res2=00000001 errno=0
-func=rred op1=4d836fad.13d05eb8 result=3cc10617.88a8a477.f10 res2=00000001 errno=0
-func=rred op1=4d844ecf.f2f03a0d result=bcba7e63.3c080604.30d res2=00000003 errno=0
-func=rred op1=4d907cc6.858d980b result=3cb06297.93f69a42.6c1 res2=00000003 errno=0
-func=rred op1=4d9741b6.813300ba result=bc746ffe.964146b0.9c5 res2=00000001 errno=0
-func=rred op1=4da265cb.3c3ee90c result=bcc24d17.720cb8e2.fac res2=00000001 errno=0
-func=rred op1=4dac1da1.c6271868 result=3cbf7e2f.3e892019.ce7 res2=00000003 errno=0
-func=rred op1=4db4d3c0.deb8f4e3 result=bcc39417.5b70cd4e.048 res2=00000003 errno=0
-func=rred op1=4db9afac.23ad0c91 result=3cbcf02f.6bc0f743.bae res2=00000001 errno=0
-func=rred op1=4dc03a4e.0fa93aa0 result=bcc4db17.44d4e1b9.0e5 res2=00000001 errno=0
-func=rred op1=4dce491e.f2bcc6d4 result=3cb5462f.f3687cc1.804 res2=00000003 errno=0
-func=rred op1=4dd3be02.486e1dad result=bcc9f716.ea653365.356 res2=00000001 errno=0
-func=rred op1=4ddac56a.b9f7e3c7 result=3ca61c61.508fb2d2.644 res2=00000003 errno=0
-func=rred op1=4de33322.fd48b212 result=3c6ac62b.a4e6c21c.7f8 res2=00000003 errno=0
-func=rred op1=4deed3fe.3de2326f result=bcb399cd.391a109f.b85 res2=00000003 errno=0
-func=rred op1=4df53a6c.bf3dd966 result=bcc404e5.e7adaba8.2a5 res2=00000003 errno=0
-func=rred op1=4dfcccb4.7bed0b1b result=3c8414a0.bbad1195.5fa res2=00000001 errno=0
-func=rred op1=4e022f7e.1c4e1e68 result=3cc68779.ff234dda.d64 res2=00000003 errno=0
-func=rred op1=4e0dd059.5ce79ec5 result=bcc25883.2d5f3f86.626 res2=00000003 errno=0
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-func=rred op1=4e1d4e86.ec6a54f0 result=bcbfabde.2bd33aa7.6cd res2=00000001 errno=0
-func=rred op1=4e27bf02.845c39ac result=3ccd3904.e85cfe61.f62 res2=00000003 errno=0
-func=rred op1=4e2840d4.f4d98381 result=bcb8fa53.42998a20.4cf res2=00000001 errno=0
-func=rred op1=4e357912.c0d275df result=3cd1f547.e8cb5774.8b0 res2=00000003 errno=0
-func=rred op1=4e3a86c4.b863474e result=bc9396ca.1bb1e22b.b53 res2=00000001 errno=0
-func=rred op1=4e46dcf3.dad5fcb0 result=3cb5e079.1dfa4991.923 res2=00000001 errno=0
-func=rred op1=4e4e3095.95f091ec result=bcc4bba1.9cd615de.a3b res2=00000003 errno=0
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-func=rred op1=4e5c5bad.2729ec9d result=bcc9a154.23c28e69.910 res2=00000001 errno=0
-func=rred op1=4e62fa9f.52e722d3 result=3c824d78.12433b2e.e82 res2=00000001 errno=0
-func=rred op1=4e64cf87.c1adc822 result=bcce8706.aaaf06f4.7e5 res2=00000003 errno=0
-func=rred op1=4e701f00.d78c633d result=bcb14d1b.19697ac5.d83 res2=00000001 errno=0
-func=rred op1=4e75d63d.ce41e269 result=3cba73d7.228b185d.4c3 res2=00000003 errno=0
-func=rred op1=4e818cd0.1539c308 result=bca9737a.29b157f4.3c4 res2=00000003 errno=0
-func=rred op1=4e84686e.9094829e result=3cbf0735.271be729.064 res2=00000001 errno=0
-func=rred op1=4e9a5338.1fd6a48c result=bcc3169b.9f4501f7.2d3 res2=00000001 errno=0
-func=rred op1=4e9bc107.5d840457 result=3c964eeb.f5aa3cd3.27f res2=00000003 errno=0
-func=rred op1=4ea5f004.1a8833ca result=bccfd058.b41dadf1.4b6 res2=00000003 errno=0
-func=rred op1=4ea75dd3.58359395 result=3cb7e133.0fadca63.b21 res2=00000003 errno=0
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-func=rred op1=4ebdf2a1.602b3cb8 result=3ca32a5d.c1a321b2.139 res2=00000003 errno=0
-func=rred op1=4ec12aea.b2bcd6bd result=bcafbc96.91bf8e36.650 res2=00000001 errno=0
-func=rred op1=4ecfc256.005588ce result=3ce6ae8d.33939848.90e res2=00000001 errno=0
-func=rred op1=4ed675f9.08206d8a result=3cbcbf8c.a274b28b.1d6 res2=00000001 errno=0
-func=rred op1=4ed8a793.0ac7a5eb result=bcb62767.b0edfd5d.5b3 res2=00000001 errno=0
-func=rred op1=4ee2b7a4.dc1b05f3 result=3cc7f4f5.320bea1e.987 res2=00000003 errno=0
-func=rred op1=4eec65e7.36cd0d82 result=bcc15cd0.408534f0.d65 res2=00000001 errno=0
-func=rred op1=4ef1f147.c76bee58 result=bcaf1e85.7ece905f.320 res2=00000003 errno=0
-func=rred op1=4ef5af9b.f37155ef result=3c8cd8d8.11decc13.d49 res2=00000001 errno=0
-func=rred op1=4f00754c.3bc0c65a result=3cce8d1a.23929f4c.5aa res2=00000003 errno=0
-func=rred op1=4f0ea83f.d7274d1b result=bca0b219.75df2a55.47b res2=00000001 errno=0
-func=rred op1=4f11334a.01965a59 result=3cbdfbae.c856ae39.835 res2=00000001 errno=0
-func=rred op1=4f1a2bed.e54c5185 result=bc722d6b.677e225a.eb6 res2=00000003 errno=0
-func=rred op1=4f27edc4.ec5ed3ba result=3caa932a.a4ef07c8.772 res2=00000003 errno=0
-func=rred op1=4f2c6a16.de39cf50 result=bcb1d4f0.2c570c7a.f67 res2=00000001 errno=0
-func=rred op1=4f307334.680a6573 result=bcc879ba.d592ce6d.144 res2=00000003 errno=0
-func=rred op1=4f3f6855.70b34201 result=3cd98672.bd40eb1a.c5b res2=00000001 errno=0
-func=rred op1=4f431168.2dbdddb1 result=3ca17c74.f12ff69b.017 res2=00000003 errno=0
-func=rred op1=413d10a4.f0adcc4f result=3fe87fe6.30304a38.943 res2=00000000 error=0
-func=rred op1=413dba61.a2c03b33 result=3fe0b7a6.a6a685cf.8d6 res2=00000003 error=0
-func=rred op1=c13a34ec.768d711d result=3fe5b7b8.a1db2f4c.b12 res2=00000003 error=0
-func=rred op1=c13cb161.35c98a0f result=3fd67e4f.059466c9.c6f res2=00000001 error=0
-func=rred op1=c13c38d1.7027b607 result=bfdd0737.0b906a40.52b res2=00000002 error=0
-func=rred op1=c13ef602.452f3f79 result=3fe36561.56e3f603.3f7 res2=00000001 error=0
-func=rred op1=c13d6289.355ffec1 result=3fd89d90.7d0bce31.6f3 res2=00000001 error=0
-func=rred op1=413a0a72.b8d35b21 result=3fca0190.f80f3eb6.40a res2=00000002 error=0
-func=rred op1=413cb6dc.3281c1d3 result=bfb5dc53.6f66760b.40a res2=00000000 error=0
-func=rred op1=c13b2097.5e434fcb result=bfe4dc84.b351e6a4.9f6 res2=00000000 error=0
-func=rred op1=c139f416.e781b5a7 result=bfd7826d.074f358e.b0d res2=00000002 error=0
diff --git a/test/testcases/directed/rred3.tst b/test/testcases/directed/rred3.tst
deleted file mode 100644
index 8967eb2..0000000
--- a/test/testcases/directed/rred3.tst
+++ /dev/null
@@ -1,505 +0,0 @@
-; rred3.tst
-;
-; Copyright (c) 1999-2018, Arm Limited.
-; SPDX-License-Identifier: MIT
-
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-func=rred op1=4f5b7b07.c8260da4 result=3cd61dee.99d944a9.b99 res2=00000001 errno=0
-func=rred op1=4f64d809.9ba17aa6 result=3cb123f9.b608e0bb.0c7 res2=00000001 errno=0
-func=rred op1=4f68654c.7768b490 result=bcb285e6.a2a5383a.e06 res2=00000003 errno=0
-func=rred op1=4f71868a.855f3127 result=bcdf60e1.eb2be0c7.29c res2=00000001 errno=0
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-func=rred op1=4f808557.ebaaea77 result=3caf8419.92d91276.712 res2=00000001 errno=0
-func=rred op1=4f8cb7fe.275f44bf result=bcb549c0.7bdde73a.883 res2=00000003 errno=0
-func=rred op1=4f939201.7a980109 result=3ca9fc65.e067b477.218 res2=00000001 errno=0
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-func=rred op1=4fa51856.420e8c52 result=3c9dd9fc.f709f0f1.047 res2=00000001 errno=0
-func=rred op1=4fa824ff.d0fba2e4 result=bcbd954e.0787f439.7fb res2=00000003 errno=0
-func=rred op1=4fb0a57e.3ee1734d result=bce19716.baece8b3.584 res2=00000001 errno=0
-func=rred op1=4fbfa481.6315d27b result=3cb6637d.b94774b4.c35 res2=00000003 errno=0
-func=rred op1=4fc0956b.15462ee2 result=bcad509f.1805f781.fae res2=00000001 errno=0
-func=rred op1=4fcb2196.364d750b result=3c512bbb.e07f2de1.317 res2=00000003 errno=0
-func=rred op1=4fd2d6e0.abaa5d9a result=3cae635a.d60dea60.0e0 res2=00000001 errno=0
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-func=rred op1=4fe1b625.e078463e result=bcac3de3.59fe04a3.e7d res2=00000003 errno=0
-func=rred op1=4fec4251.017f8c67 result=3cc6ca84.208a6fc8.0a8 res2=00000003 errno=0
-func=rred op1=4ff24683.461151ec result=3cb04469.290ee80e.1a1 res2=00000001 errno=0
-func=rred op1=4ffa9138.d0b4695d result=bcc52e6a.837e837a.ede res2=00000001 errno=0
-func=rred op1=5001fe54.9344cc15 result=bca7f2f4.61de392b.9b7 res2=00000003 errno=0
-func=rred op1=500b69c4.e919fae2 result=3cc8669d.bd965c15.272 res2=00000003 errno=0
-func=rred op1=50168ff5.64c92090 result=bc9eba2c.e33d4476.056 res2=00000003 errno=0
-func=rred op1=501fb337.07d1c986 result=3cb8da47.194e7efe.b2d res2=00000001 errno=0
-func=rred op1=50246b3c.556d393e result=3cccb18c.b5b6278d.738 res2=00000003 errno=0
-func=rred op1=502d464f.45a95c5d result=bccbca39.fe45e1ba.5c2 res2=00000003 errno=0
-func=rred op1=5030ebf8.0b96d86c result=bcb70ba1.aa6df358.841 res2=00000001 errno=0
-func=rred op1=50357d98.dd1b2ce7 result=3cc50301.7ce6d66f.f22 res2=00000001 errno=0
-func=rred op1=5043bdf6.b82ffc7e result=bccae2e7.46d59be7.44b res2=00000001 errno=0
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-func=rred op1=505f5c94.39332b26 result=3cdc948f.5662deec.41f res2=00000001 errno=0
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-func=rred op1=5cb0db9d.ed1812bd result=bcb5c15f.9a31d4ff.9ed res2=00000003 errno=0
-func=rred op1=5cbdbde1.e631d1da result=3cc096ed.1d8ad5e9.407 res2=00000003 errno=0
-func=rred op1=5cc8c8e6.ea7ed98b result=3ccba635.dbe76484.c0c res2=00000001 errno=0
-func=rred op1=5ccfba8e.e030fbaa result=bca4a9c9.f29bfc59.796 res2=00000001 errno=0
-func=rred op1=5cd4d242.6bcb7624 result=3ca79359.06d63e14.87e res2=00000003 errno=0
-func=rred op1=5cdbc3ea.617d9843 result=bcddde3d.37b39bd8.8e2 res2=00000003 errno=0
-func=rred op1=5cea4668.a5fe38e7 result=bca1c03a.de61ba9e.6ae res2=00000001 errno=0
-func=rred op1=5cef3b63.a1b13136 result=3cc1ae82.c520ae8f.65e res2=00000001 errno=0
-func=rred op1=5cfa06d3.06be53ad result=3ccd782f.488bcd99.a9d res2=00000003 errno=0
-func=rred op1=5cff7af9.40f11670 result=bc97da39.6bda6e50.9bd res2=00000001 errno=0
-func=rred op1=5d04f20d.3b6b68c1 result=3cb19cca.abdfa280.60e res2=00000003 errno=0
-func=rred op1=5d0f9ac4.1091090d result=bcd6276d.8959a33e.832 res2=00000001 errno=0
-func=rred op1=5d179c3a.f0b4d0d4 result=bcb1e3ab.10e3d2bc.74e res2=00000003 errno=0
-func=rred op1=5d1cd0cb.8ba7ae5d result=3cbd4306.fcc8a96c.9ae res2=00000003 errno=0
-func=rred op1=5d23acdb.c896ae06 result=bcbdd0c7.c6d109e4.c2d res2=00000001 errno=0
-func=rred op1=5d28e16c.63898b8f result=3cd01f27.1521fb9b.572 res2=00000001 errno=0
-func=rred op1=5d31b52c.34879c9f result=bccad580.9955bc1a.af5 res2=00000001 errno=0
-func=rred op1=5d3ec87b.1fb6bfc4 result=3cdbc563.660b0287.912 res2=00000001 errno=0
-func=rred op1=5d4016bb.b115b68e result=bcf2de75.8f6ff7ca.323 res2=00000003 errno=0
-func=rred op1=5d4f21ba.3053eb1a result=3caf594f.d184a1b7.aa4 res2=00000001 errno=0
-func=rred op1=5d51888c.ac3906f4 result=bca05b23.06303ae9.8d6 res2=00000001 errno=0
-func=rred op1=5d5ef51a.a805556f result=3cedbaf8.63234ca3.0bc res2=00000003 errno=0
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-func=rred op1=5d75eaaf.d74748b1 result=bcc471eb.c7bc49a3.f0c res2=00000001 errno=0
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-func=rred op1=5d8b820c.cdd52299 result=bca5cefb.f19f8b57.4f7 res2=00000001 errno=0
-func=rred op1=5d94543b.277ff3e8 result=bccdfc73.85b03b34.280 res2=00000003 errno=0
-func=rred op1=5d9e4dbb.491c0f8d result=3cc8889a.9a40eac6.65e res2=00000001 errno=0
-func=rred op1=5da157ef.3a1528a5 result=3cb05aef.28215fb9.b10 res2=00000001 errno=0
-func=rred op1=5da5ba12.65236a62 result=bcc888ce.784fc5f6.425 res2=00000001 errno=0
-func=rred op1=5db20ada.d8e6e3e2 result=3cd9e583.dd990815.df5 res2=00000001 errno=0
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-func=rred op1=5dcebf7f.d196dc53 result=bcd72c19.130683d6.a54 res2=00000001 errno=0
-func=rred op1=5dd80bb7.85d6027c result=bcbb44a7.ab949073.d10 res2=00000001 errno=0
-func=rred op1=5dddd3b1.ee87bab3 result=3cb05880.bf6f197b.5c5 res2=00000001 errno=0
-func=rred op1=5de1cdd6.2b9cb975 result=3ccdfad4.953961b5.44d res2=00000001 errno=0
-func=rred op1=5defe852.61f02860 result=bc95e545.5c01b9e8.025 res2=00000001 errno=0
-func=rred op1=5df9e564.807aa7c1 result=3cb05204.fd93b37f.cfe res2=00000001 errno=0
-func=rred op1=5dfbfa04.f3e3156e result=bcce0150.5714c7b0.d15 res2=00000003 errno=0
-func=rred op1=5e01eb4f.e7fe9da9 result=3cc30ead.a913eabc.d02 res2=00000001 errno=0
-func=rred op1=5e07ee3d.c9741e48 result=bcb06bf4.05014b6e.01b res2=00000003 errno=0
-func=rred op1=5e13f133.7d36193c result=bcbb5e96.b3022862.02e res2=00000001 errno=0
-func=rred op1=5e1de26e.ccb8accd result=3ccde761.4fa72fc2.9f7 res2=00000001 errno=0
-func=rred op1=5e21f2ae.571716b6 result=bcc8a1ee.0781f125.029 res2=00000001 errno=0
-func=rred op1=5e2fe0f3.f2d7af53 result=3cdc890c.f9e71424.1f5 res2=00000003 errno=0
-func=rred op1=5e30f36b.c4079573 result=bcd74399.b1c1d586.827 res2=00000001 errno=0
-func=rred op1=5e3ee1b1.5fc82e10 result=3ced3837.24c721f3.5f6 res2=00000001 errno=0
-func=rred op1=5e407779.b20c1158 result=bd0240b0.7732a570.d90 res2=00000003 errno=0
-func=rred op1=5e4f6501.e0dc2b38 result=3ccd4bc7.2315a02d.747 res2=00000001 errno=0
-func=rred op1=5e51b106.168d1822 result=3cad9a07.1c4f9915.c89 res2=00000001 errno=0
-func=rred op1=5e52b048.a99c9965 result=bc9c6107.3767b574.780 res2=00000001 errno=0
-func=rred op1=5e6b88cb.b4e32576 result=3c638ffe.4e7e3a15.09c res2=00000003 errno=0
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-func=rred op1=5e769ce8.e5b81ecc result=3cbe3687.0ec38ae6.70e res2=00000001 errno=0
-func=rred op1=5e779c2b.78c7a00f result=bcccaf47.30a1ae5c.cc2 res2=00000001 errno=0
-func=rred op1=5e8912da.4d4da221 result=3cbf6f86.f3ab6e87.c18 res2=00000003 errno=0
-func=rred op1=5e8dfebd.1c78a8cb result=bcba8b87.600be002.7f1 res2=00000001 errno=0
-func=rred op1=5e936ba0.13df9a6e result=3cc05443.6c49a914.891 res2=00000001 errno=0
-func=rred op1=5e95e191.7b751dc3 result=bcb95287.7b23fc61.2e7 res2=00000003 errno=0
-func=rred op1=5ea77a35.e4615ff2 result=3cc2c643.36197057.2a4 res2=00000001 errno=0
-func=rred op1=5eaf9761.8564eafa result=bcb1fc88.1db4a699.4ad res2=00000003 errno=0
-func=rred op1=5eb98180.cca242b4 result=3cc7aa42.c9b8fedc.6cb res2=00000001 errno=0
-func=rred op1=5ebd9016.9d240838 result=bca06911.eceb131d.8bd res2=00000003 errno=0
-func=rred op1=5ecc8c71.290396d7 result=3ca6b6ea.b011610c.87b res2=00000003 errno=0
-func=rred op1=5ece93bc.11447999 result=bcc616cc.98ef6b60.adc res2=00000001 errno=0
-func=rred op1=5ed5286b.81ba94c9 result=3cbeeb73.a686ea9b.4da res2=00000003 errno=0
-func=rred op1=5ed62c10.f5db062a result=bcb89d9a.e3609cac.51c res2=00000001 errno=0
-func=rred op1=5ee27a0e.22368523 result=bcc48356.6825d7e4.eec res2=00000003 errno=0
diff --git a/test/testcases/directed/rred4.tst b/test/testcases/directed/rred4.tst
deleted file mode 100644
index 1b84f45..0000000
--- a/test/testcases/directed/rred4.tst
+++ /dev/null
@@ -1,504 +0,0 @@
-; rred4.tst
-;
-; Copyright (c) 1999-2018, Arm Limited.
-; SPDX-License-Identifier: MIT
-
-func=rred op1=5ee8da6e.555f15d0 result=3ccad12f.2b4c25d3.eaa res2=00000001 errno=0
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-func=rred op1=5f1e5090.43ed71be result=3c966ae3.892121b9.b5c res2=00000001 errno=0
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-func=rred op1=5f660507.de0cf1d1 result=bc830f98.96d0b804.4b7 res2=00000003 errno=0
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-func=rred op1=5fa30286.180a7e41 result=3cb5e002.7fb1e983.4f7 res2=00000001 errno=0
-func=rred op1=5fae5ce0.6a12139c result=bcd1b4ff.5da76cce.858 res2=00000001 errno=0
-func=rred op1=5fb483c6.fb0bb809 result=bcb03f2e.adef8685.477 res2=00000001 errno=0
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-func=rred op1=5fca99be.328f0328 result=3cb0ac0c.8829f2d3.27e res2=00000001 errno=0
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-func=rred op1=5fda396d.f9ceb4b6 result=3cd755d3.2f69cfcc.8d8 res2=00000003 errno=0
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-func=rred op1=6d944190.398684e9 result=3cc9e942.644480af.d15 res2=00000001 errno=0
-func=rred op1=6d9cd229.2e92aad4 result=bcb98692.6f990037.9e9 res2=00000001 errno=0
-func=rred op1=6da27631.6f976fff result=bc932fdb.b0bbfeab.dc6 res2=00000003 errno=0
-func=rred op1=6da6834e.47e58a94 result=3cafdd49.2e7601c3.60b res2=00000001 errno=0
-func=rred op1=6db9aabb.bb3c1ab4 result=bcc18f40.23fb7fc6.c66 res2=00000003 errno=0
-func=rred op1=6dbdb7d8.938a3549 result=3c995ada.fb74062f.08b res2=00000003 errno=0
-func=rred op1=6dc0e27a.b5ec27ef result=3cc7e5f6.e2d88152.888 res2=00000003 errno=0
-func=rred op1=6dc81705.0190d2a4 result=bc8a09b8.cc07ee51.601 res2=00000001 errno=0
-func=rred op1=6dd1ac56.12c1cbf7 result=3cbc9c12.14f503f9.34b res2=00000003 errno=0
-func=rred op1=6dde81b3.f05fd951 result=bcc4d077.3d7c7d90.f26 res2=00000001 errno=0
-func=rred op1=6de21143.c12c9dfb result=bca3874a.9905f2bd.081 res2=00000003 errno=0
-func=rred op1=6de7b217.532600a0 result=3ccafb76.88348514.1eb res2=00000003 errno=0
-func=rred op1=6df243ba.986206fd result=bcd5a0c5.03dcbd03.7d6 res2=00000003 errno=0
-func=rred op1=6dfdea4f.6abf9e4b result=3cc137d1.3bb18bb5.9aa res2=00000001 errno=0
-func=rred op1=6e022a7f.2cc7527c result=bcda8297.aa1e39b2.bf6 res2=00000001 errno=0
-func=rred op1=6e0e038a.d65a52cc result=3c7e37b7.8592d857.d3b res2=00000003 errno=0
-func=rred op1=6e150786.ab915e0f result=bcb8263d.53aec0cb.e2e res2=00000003 errno=0
-func=rred op1=6e1af40c.805ade37 result=3cd4f1e7.3348d4e1.260 res2=00000001 errno=0
-func=rred op1=6e2682a8.20c3be19 result=3c96a9c9.a42e2241.dec res2=00000001 errno=0
-func=rred op1=6e2c8869.6127f2c2 result=bcc7347f.97822a09.244 res2=00000001 errno=0
-func=rred op1=6e374038.db5cee1e result=3cd052f4.78a006d2.4b3 res2=00000001 errno=0
-func=rred op1=6e3d45fa.1bc122c7 result=bcc36d88.a6cfcefe.29c res2=00000001 errno=0
-func=rred op1=6e4320ff.23450bc2 result=3cd2366f.f0f93457.c87 res2=00000001 errno=0
-func=rred op1=6e49e451.1e427070 result=bcbb862c.7b888cdb.643 res2=00000003 errno=0
-func=rred op1=6e54730b.44b7cceb result=bca8d4a1.717e415e.f49 res2=00000003 errno=0
-func=rred op1=6e5bf3ed.fa4e619e result=3c858c58.50525be3.7c8 res2=00000003 errno=0
-func=rred op1=6e657ad9.b2bdc582 result=3cc074a1.47ce91ea.21a res2=00000003 errno=0
-func=rred op1=6e6aec1f.8c486907 result=bcca2d66.f683671d.2c6 res2=00000001 errno=0
-func=rred op1=6e78b763.d6861390 result=3cc3262c.51d8dd66.913 res2=00000001 errno=0
-func=rred op1=6e7f3078.1e16afac result=bcb0c000.535f5ee9.a5e res2=00000003 errno=0
diff --git a/test/testcases/directed/rred5.tst b/test/testcases/directed/rred5.tst
deleted file mode 100644
index d123472..0000000
--- a/test/testcases/directed/rred5.tst
+++ /dev/null
@@ -1,563 +0,0 @@
-; rred5.tst
-;
-; Copyright (c) 1999-2018, Arm Limited.
-; SPDX-License-Identifier: MIT
-
-func=rred op1=6e8a55a8.e86a3a97 result=3cc88942.65ed745f.705 res2=00000001 errno=0
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-func=rred op1=6e97645a.169103c1 result=bcc92000.7d0f0e5e.78d res2=00000001 errno=0
-func=rred op1=6ea2af28.89dc1a48 result=bcbcb3a8.a9cbc0d9.753 res2=00000001 errno=0
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-func=rred op1=6eb7518b.42153df3 result=3cccbedc.4bbed75a.3e7 res2=00000001 errno=0
-func=rred op1=6ebf1da9.499ae9de result=bca30491.6bff99e4.355 res2=00000001 errno=0
-func=rred op1=6ec8e668.e9bb8213 result=bcd0ba66.8265d3a9.414 res2=00000003 errno=0
-func=rred op1=6eca71df.2723e34c result=3ca35e2e.7b984dea.7fa res2=00000001 errno=0
-func=rred op1=6ed81bfa.15e86003 result=3cc808eb.92b20761.fa6 res2=00000001 errno=0
-func=rred op1=6edcc7c4.385f6695 result=bca2aaf4.5c66e5dd.eb0 res2=00000003 errno=0
-func=rred op1=6ee3d567.5d5aea79 result=3cbd0d45.b96474df.bf8 res2=00000003 errno=0
-func=rred op1=6ee62b4c.6e966dc2 result=bcbc5a0b.9a330cd3.2ad res2=00000001 errno=0
-func=rred op1=6ef1b21e.01142fb4 result=bca1f7ba.3d357dd1.566 res2=00000003 errno=0
-func=rred op1=6ef84e95.cadd2887 result=3ca4c4a2.b9fb1e03.a8f res2=00000001 errno=0
-func=rred op1=6f0611fe.941c0980 result=3cd11f37.33f19e30.54e res2=00000003 errno=0
-func=rred op1=6f0a8b2d.019e478e result=bcbaf397.5bd03cba.019 res2=00000001 errno=0
-func=rred op1=6f161ea5.81593ba1 result=bcc675a8.cc82dd45.abf res2=00000003 errno=0
-func=rred op1=6f1cbb1d.4b223474 result=3cc046b4.2aadbe8f.536 res2=00000003 errno=0
-func=rred op1=6f22ca16.25d62627 result=3cad2b5c.304bfe9a.a0c res2=00000001 errno=0
-func=rred op1=6f27369d.a61b3214 result=bc8b1061.287bf420.2ff res2=00000003 errno=0
-func=rred op1=6f3007d6.5352a4f7 result=bcc3a8c0.4fbd3d13.596 res2=00000003 errno=0
-func=rred op1=6f3e6564.f8e3bf31 result=3cb9c950.0b3c8016.9ac res2=00000001 errno=0
-func=rred op1=6f4168f6.3c94658f result=bca44c48.de5cf718.23f res2=00000001 errno=0
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-func=rred op1=6f5db4d5.0442dee5 result=3cc15431.ae95c3cc.8bc res2=00000001 errno=0
-func=rred op1=6f6110ae.4243f569 result=bcdb455b.a32019bc.66d res2=00000001 errno=0
-func=rred op1=6f6d5c8d.09f26ebf result=3c6a7d3d.5212ce1b.744 res2=00000003 errno=0
-func=rred op1=6f71951a.39bc9da2 result=bca9688d.535ac73e.78b res2=00000003 errno=0
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-func=rred op1=6f8491ff.ed141fee result=3cb003ee.53efbd62.aad res2=00000001 errno=0
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-func=rred op1=7e555b08.a4d58882 result=3cd425f4.41dfab90.a62 res2=00000001 errno=0
-func=rred op1=7e587b27.c09ae521 result=bc7c2e95.88941548.c44 res2=00000003 errno=0
-func=rred op1=7e65b86d.775e11c1 result=3caa99cf.4e150e3f.48f res2=00000001 errno=0
-func=rred op1=7e6b3de2.09d7b881 result=bcb4588d.092f8c71.d59 res2=00000003 errno=0
-func=rred op1=7e7719ca.9bfc7b71 result=3ca38e29.ebf008ed.17e res2=00000003 errno=0
-func=rred op1=7e79dc84.e5394ed1 result=bcb7de5f.ba420f1a.ee1 res2=00000001 errno=0
-func=rred op1=7e87ca79.2e4bb049 result=3c85db7c.9e97f922.d73 res2=00000003 errno=0
-func=rred op1=7e892bd6.52ea19f9 result=bcbeea05.1c67146d.1f2 res2=00000001 errno=0
-func=rred op1=7e977221.e52415dd result=3cb64999.7fc30811.72d res2=00000001 errno=0
-func=rred op1=7e9822d0.77734ab5 result=bca6b7b6.60ee1700.0e7 res2=00000003 errno=0
-func=rred op1=7ea79e4d.89b7e313 result=3cbbc078.a769065a.289 res2=00000003 errno=0
-func=rred op1=7ea7f6a4.d2df7d7f result=bc9793f0.234434dd.45b res2=00000001 errno=0
-func=rred op1=7eb7e08f.009596e4 result=3c942309.19ebbd68.68a res2=00000001 errno=0
-func=rred op1=7eb80cba.a529641a result=bcbc9cb2.69bf2437.5fe res2=00000003 errno=0
-func=rred op1=7ec0145e.ee260882 result=bd1927f4.7b11a2ef.b32 res2=00000001 errno=0
-func=rred op1=7ecfef00.89e2d917 result=3d17e4bf.273698fa.830 res2=00000001 errno=0
-func=rred op1=7ed1e86b.4070312b result=3cae348d.a6e19c1c.9d0 res2=00000003 errno=0
-func=rred op1=7eddeec8.9304e338 result=bcc50f8f.0006bd30.38a res2=00000001 errno=0
-func=rred op1=7ee4d972.375df0ba result=3cd9a20e.53742ca6.6ad res2=00000003 errno=0
-func=rred op1=7eeae7ab.c9cd3d0e result=bcb5fc14.e621bcf8.089 res2=00000001 errno=0
-func=rred op1=7ef36bf9.a50c0440 result=bc7d90bc.c35ff8f9.fe4 res2=00000001 errno=0
-func=rred op1=7ef9641d.653169f9 result=3cb249fd.4db5bdd8.c8c res2=00000001 errno=0
-func=rred op1=7f05a644.52d0cd92 result=3cd3acc6.26de3d84.80b res2=00000001 errno=0
-func=rred op1=7f0d21f6.77920660 result=bc962c8d.9287fabb.7eb res2=00000003 errno=0
-func=rred op1=7f1846f8.0e4f0550 result=bca27a75.fa1bfb9c.3ee res2=00000001 errno=0
-func=rred op1=7f1e3f1b.ce746b09 result=3cd1d3ba.5aa83df4.e0d res2=00000001 errno=0
-func=rred op1=7f20fe7a.706a83b8 result=bca9dea5.2af3f9da.be7 res2=00000003 errno=0
-func=rred op1=7f2bd19c.99d2ea81 result=3ce20edb.d42efde6.d4c res2=00000001 errno=0
-func=rred op1=7f32353a.0abb43fc result=bcbbb7b0.f729f96a.5e5 res2=00000003 errno=0
-func=rred op1=7f3f75db.68c52b4d result=3cf1b629.9de4ddfb.e6d res2=00000001 errno=0
-func=rred op1=7f40631a.a3422396 result=bcc8f21f.44d8fa12.ee8 res2=00000003 errno=0
-func=rred op1=7f4eda7b.9b9ccb2b result=3d01c4f1.fc468df8.63d res2=00000001 errno=0
-func=rred op1=7f50156a.bcadf385 result=bcd87bdc.51cb7a2f.068 res2=00000001 errno=0
-func=rred op1=7f5fc38b.4f595b5e result=3d11aec5.6eb405fd.a85 res2=00000001 errno=0
-func=rred op1=7f60490f.d1af395b result=bd17cdbc.8326e489.69f res2=00000003 errno=0
-func=rred op1=7f6ff730.645aa134 result=3d0d3e93.c8f52d6f.8f0 res2=00000003 errno=0
-func=rred op1=7f702f3d.472e9670 result=bd1add38.0d6053cf.4ac res2=00000001 errno=0
-func=rred op1=7f7fc353.0847140e result=3d013bc7.19963049.ffb res2=00000003 errno=0
-func=rred op1=7f8b1c15.d78e7c7c result=3c920cfc.515a2cbc.5ee res2=00000003 errno=0
-func=rred op1=7f8b69c5.be22ac8d result=bca48a3e.9ab2e29b.cec res2=00000003 errno=0
-func=rred op1=7f90493a.06fceed7 result=bcf05936.3ca09359.ad8 res2=00000003 errno=0
-func=rred op1=7f9fdd33.a48c48cd result=3d0b3778.faf716ae.f8a res2=00000001 errno=0
-func=rred op1=7fa45510.61aadd5d result=3cab137a.7a07431a.8e6 res2=00000001 errno=0
-func=rred op1=7fa4a2c0.483f0d6e result=bcc6cbde.24de2833.5aa res2=00000001 errno=0
-func=rred op1=7fb0cab5.b36ef5c5 result=3cd46c6d.3b1c2a77.dcc res2=00000003 errno=0
-func=rred op1=7fbea670.85ca6414 result=bcb28441.cfb50d4c.26e res2=00000003 errno=0
-func=rred op1=7fc61a3d.b8c8d129 result=bc5dd15f.96b823f1.fc1 res2=00000003 errno=0
-func=rred op1=7fcce143.2eac7048 result=3cb195b6.d2ff4c2c.96f res2=00000003 errno=0
-func=rred op1=7fd537a7.0d39d743 result=3ccad7d7.bad9d2d2.aa6 res2=00000003 errno=0
-func=rred op1=7fddc3d9.da3b6a2e result=bcb372cc.cc6ace6b.b6c res2=00000001 errno=0
-func=rred op1=7fe68b89.0e904e1c result=bccc3da8.35ea7482.024 res2=00000003 errno=0
-func=rred op1=7fed528e.8473ed3b result=3caf7141.b32793da.ee7 res2=00000003 errno=0
diff --git a/test/testcases/random/double.tst b/test/testcases/random/double.tst
index 4306259..c37e837 100644
--- a/test/testcases/random/double.tst
+++ b/test/testcases/random/double.tst
@@ -3,7 +3,6 @@
 !! Copyright (c) 1999-2018, Arm Limited.
 !! SPDX-License-Identifier: MIT
 
-test rred 10000
 test exp 10000
 test exp2 10000
 test log 10000