target/hexagon: Use float32_muladd for helper_sffm[as]_lib
There are multiple special cases for this instruction. (1) The saturate to normal maximum instead of overflow to infinity is handled by the new float_round_nearest_even_max rounding mode. (2) The 0 * n + c special case is handled by the new float_muladd_suppress_add_product_zero flag. (3) The Inf - Inf -> 0 special case can be detected after the fact by examining float_flag_invalid_isi. Reviewed-by: Brian Cain <brian.cain@oss.qualcomm.com> Signed-off-by: Richard Henderson <richard.henderson@linaro.org>
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@ -1059,24 +1059,6 @@ float32 HELPER(sffma)(CPUHexagonState *env, float32 RxV,
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return RxV;
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}
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static bool is_zero_prod(float32 a, float32 b)
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{
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return ((float32_is_zero(a) && is_finite(b)) ||
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(float32_is_zero(b) && is_finite(a)));
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}
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static float32 check_nan(float32 dst, float32 x, float_status *fp_status)
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{
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float32 ret = dst;
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if (float32_is_any_nan(x)) {
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if (extract32(x, 22, 1) == 0) {
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float_raise(float_flag_invalid, fp_status);
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}
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ret = make_float32(0xffffffff); /* nan */
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}
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return ret;
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}
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float32 HELPER(sffma_sc)(CPUHexagonState *env, float32 RxV,
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float32 RsV, float32 RtV, float32 PuV)
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{
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@ -1098,78 +1080,43 @@ float32 HELPER(sffms)(CPUHexagonState *env, float32 RxV,
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return RxV;
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}
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static bool is_inf_prod(int32_t a, int32_t b)
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static float32 do_sffma_lib(CPUHexagonState *env, float32 RxV,
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float32 RsV, float32 RtV, int negate)
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{
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return (float32_is_infinity(a) && float32_is_infinity(b)) ||
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(float32_is_infinity(a) && is_finite(b) && !float32_is_zero(b)) ||
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(float32_is_infinity(b) && is_finite(a) && !float32_is_zero(a));
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int flags;
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arch_fpop_start(env);
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set_float_rounding_mode(float_round_nearest_even_max, &env->fp_status);
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RxV = float32_muladd(RsV, RtV, RxV,
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negate | float_muladd_suppress_add_product_zero,
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&env->fp_status);
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flags = get_float_exception_flags(&env->fp_status);
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if (flags) {
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/* Flags are suppressed by this instruction. */
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set_float_exception_flags(0, &env->fp_status);
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/* Return 0 for Inf - Inf. */
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if (flags & float_flag_invalid_isi) {
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RxV = 0;
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}
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}
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arch_fpop_end(env);
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return RxV;
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}
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float32 HELPER(sffma_lib)(CPUHexagonState *env, float32 RxV,
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float32 RsV, float32 RtV)
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{
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bool infinp;
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bool infminusinf;
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float32 tmp;
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arch_fpop_start(env);
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set_float_rounding_mode(float_round_nearest_even, &env->fp_status);
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infminusinf = float32_is_infinity(RxV) &&
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is_inf_prod(RsV, RtV) &&
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(fGETBIT(31, RsV ^ RxV ^ RtV) != 0);
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infinp = float32_is_infinity(RxV) ||
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float32_is_infinity(RtV) ||
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float32_is_infinity(RsV);
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RxV = check_nan(RxV, RxV, &env->fp_status);
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RxV = check_nan(RxV, RsV, &env->fp_status);
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RxV = check_nan(RxV, RtV, &env->fp_status);
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tmp = internal_fmafx(RsV, RtV, RxV, 0, &env->fp_status);
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if (!(float32_is_zero(RxV) && is_zero_prod(RsV, RtV))) {
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RxV = tmp;
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}
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set_float_exception_flags(0, &env->fp_status);
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if (float32_is_infinity(RxV) && !infinp) {
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RxV = RxV - 1;
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}
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if (infminusinf) {
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RxV = 0;
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}
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arch_fpop_end(env);
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return RxV;
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return do_sffma_lib(env, RxV, RsV, RtV, 0);
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}
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float32 HELPER(sffms_lib)(CPUHexagonState *env, float32 RxV,
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float32 RsV, float32 RtV)
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{
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bool infinp;
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bool infminusinf;
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float32 tmp;
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arch_fpop_start(env);
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set_float_rounding_mode(float_round_nearest_even, &env->fp_status);
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infminusinf = float32_is_infinity(RxV) &&
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is_inf_prod(RsV, RtV) &&
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(fGETBIT(31, RsV ^ RxV ^ RtV) == 0);
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infinp = float32_is_infinity(RxV) ||
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float32_is_infinity(RtV) ||
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float32_is_infinity(RsV);
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RxV = check_nan(RxV, RxV, &env->fp_status);
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RxV = check_nan(RxV, RsV, &env->fp_status);
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RxV = check_nan(RxV, RtV, &env->fp_status);
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float32 minus_RsV = float32_sub(float32_zero, RsV, &env->fp_status);
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tmp = internal_fmafx(minus_RsV, RtV, RxV, 0, &env->fp_status);
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if (!(float32_is_zero(RxV) && is_zero_prod(RsV, RtV))) {
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RxV = tmp;
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}
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set_float_exception_flags(0, &env->fp_status);
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if (float32_is_infinity(RxV) && !infinp) {
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RxV = RxV - 1;
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}
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if (infminusinf) {
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RxV = 0;
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}
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arch_fpop_end(env);
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return RxV;
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return do_sffma_lib(env, RxV, RsV, RtV, float_muladd_negate_product);
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}
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float64 HELPER(dfmpyfix)(CPUHexagonState *env, float64 RssV, float64 RttV)
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