}

type Timex struct {
	Modes     uint32
	Pad_cgo_0 [4]byte
	Offset    int64
	Freq      int64
	Maxerror  int64
	Esterror  int64
	Status    int32
	Pad_cgo_1 [4]byte
	Constant  int64
	Precision int64
	Tolerance int64
	Time      Timeval
	Tick      int64
	Ppsfreq   int64
	Jitter    int64
	Shift     int32
	Pad_cgo_2 [4]byte
	Stabil    int64
	Jitcnt    int64
	Calcnt    int64
	Errcnt    int64

    const char* expression_text,
    const char* actual_predicate_value,
    const char* expected_predicate_value);

// This template class represents an IEEE floating-point number
// (either single-precision or double-precision, depending on the
// template parameters).
//
// The purpose of this class is to do more sophisticated number
// comparison.  (Due to round-off error, etc, it's very unlikely that

		{int16(-42), " -42 ", false},
		{uint16(42), " 42 ", false},
		{int64(-42), " -42 ", false},
		{uint64(42), " 42 ", false},
		{uint64(1) << 53, " 9007199254740992 ", false},
		// ulp(1 << 53) > 1 so this loses precision in JS
		// but it is still a representable integer literal.
		{uint64(1)<<53 + 1, " 9007199254740993 ", false},
		{float32(1.0), " 1 ", false},
		{float32(-1.0), " -1 ", false},
		{float32(0.5), " 0.5 ", false},

// Use of this source code is governed by a BSD-style
// license that can be found in the LICENSE file.

// This file implements signed multi-precision integers.

package big

import (
	"fmt"
	"io"
	"math/rand"
	"strings"
)

// An Int represents a signed multi-precision integer.
// The zero value for an Int represents the value 0.
//
// Operations always take pointer arguments (*Int) rather

		return false
	}
	t := string(bytes)

	formatStr := defaultUTCTimeFormatStr
	var err error
	res, err := time.Parse(formatStr, t)
	if err != nil {
		// Fallback to minute precision if we can't parse second
		// precision. If we are following X.509 or X.690 we shouldn't
		// support this, but we do.
		formatStr = "0601021504Z0700"
		res, err = time.Parse(formatStr, t)
	}
	if err != nil {
		return false
	}

    const char* expression_text,
    const char* actual_predicate_value,
    const char* expected_predicate_value);

// This template class represents an IEEE floating-point number
// (either single-precision or double-precision, depending on the
// template parameters).
//
// The purpose of this class is to do more sophisticated number
// comparison.  (Due to round-off error, etc, it's very unlikely that

    - path: cmd/kubeadm/app/constants/constants.go
      match: PauseVersion\s+=
    - path: cmd/kubelet/app/options/container_runtime.go
      match: defaultPodSandboxImageVersion\s+=
    - path: hack/testdata/pod-with-precision.json
      match: registry.k8s.io\/pause:\d+\.\d+
    - path: staging/src/k8s.io/kubectl/testdata/set/multi-resource-yaml.yaml
      match: registry.k8s.io\/pause:\d+\.\d+

    quant_specs->disable_infer_tensor_range =
        toco_flags.disable_infer_tensor_range();
    quant_specs->use_fake_quant_num_bits = toco_flags.use_fake_quant_num_bits();
  }

  // Add information about half-precision support if fp16 quantization applies.
  // TODO(b/195945955): Add e2e test for this.
  if (toco_flags.quantize_to_float16() || toco_flags.allow_bfloat16()) {
    ReducedPrecisionSupport mask = ReducedPrecisionSupport::None;

	// Floats have multiple formats: %v and %g print a compact representation,
	// while %f prints a decimal point and %e uses exponential notation. The
	// format %6.2f used here shows how to set the width and precision to
	// control the appearance of a floating-point value. In this instance, 6 is
	// the total width of the printed text for the value (note the extra spaces
	// in the output) and 2 is the number of decimal places to show.

//      1. For tiny x, we use j1(x) = x/2 - x**3/16 + x**5/384 - ...
//      2. Reduce x to |x| since j1(x)=-j1(-x),  and
//         for x in (0,2)
//              j1(x) = x/2 + x*z*R0/S0,  where z = x*x;
//         (precision:  |j1/x - 1/2 - R0/S0 |<2**-61.51 )
//         for x in (2,inf)
//              j1(x) = sqrt(2/(pi*x))*(p1(x)*cos(x1)-q1(x)*sin(x1))
//              y1(x) = sqrt(2/(pi*x))*(p1(x)*sin(x1)+q1(x)*cos(x1))