TEXT runtime·breakpoint(SB),NOSPLIT,$0-0
	INT $3
	RET

TEXT runtime·asminit(SB),NOSPLIT,$0-0
	// Linux and MinGW start the FPU in extended double precision.
	// Other operating systems use double precision.
	// Change to double precision to match them,
	// and to match other hardware that only has double.
	FLDCW	runtime·controlWord64(SB)
	RET

TEXT runtime·mstart(SB),NOSPLIT|TOPFRAME,$0

func (x *Rat) RatString() string {
	if x.IsInt() {
		return x.a.String()
	}
	return x.String()
}

// FloatString returns a string representation of x in decimal form with prec
// digits of precision after the radix point. The last digit is rounded to
// nearest, with halves rounded away from zero.
func (x *Rat) FloatString(prec int) string {
	var buf []byte

	if x.IsInt() {
		buf = x.a.Append(buf, 10)

     * b) this iteration converges to floor(sqrt(x)). In fact, the number of correct digits doubles
     * with each iteration, so this algorithm takes O(log(digits)) iterations.
     *
     * We start out with a double-precision approximation, which may be higher or lower than the
     * true value. Therefore, we perform at least one Newton iteration to get a guess that's

		*v = uint32(s.scanUint(verb, 32))
	case *uint64:
		*v = s.scanUint(verb, 64)
	case *uintptr:
		*v = uintptr(s.scanUint(verb, uintptrBits))
	// Floats are tricky because you want to scan in the precision of the result, not
	// scan in high precision and convert, in order to preserve the correct error condition.
	case *float32:
		if s.okVerb(verb, floatVerbs, "float32") {
			s.SkipSpace()
			s.notEOF()

     * b) this iteration converges to floor(sqrt(x)). In fact, the number of correct digits doubles
     * with each iteration, so this algorithm takes O(log(digits)) iterations.
     *
     * We start out with a double-precision approximation, which may be higher or lower than the
     * true value. Therefore, we perform at least one Newton iteration to get a guess that's

	//
	//   "1":{"name":"main.main:30"},
	//   "10":{"name":"pkg.NewSession:173","parent":9},
	//
	// The parent is omitted if 0. The trailing comma is omitted from the
	// last entry, but we don't need that much precision.
	const (
		baseSize = len(`"`) + len(`":{"name":"`) + len(`"},`)

		// Don't count the trailing quote on the name, as that is
		// counted in baseSize.
		parentBaseSize = len(`,"parent":`)
	)

package strconv

import (
	"math/bits"
)

// binary to decimal conversion using the Ryū algorithm.
//
// See Ulf Adams, "Ryū: Fast Float-to-String Conversion" (doi:10.1145/3192366.3192369)
//
// Fixed precision formatting is a variant of the original paper's
// algorithm, where a single multiplication by 10^k is required,
// sharing the same rounding guarantees.

// ryuFtoaFixed32 formats mant*(2^exp) with prec decimal digits.

		"pod", klog.KObj(pod),
		"statusDiff", cmp.Diff(podStatus, &status))

	return true
}

// normalizeStatus normalizes nanosecond precision timestamps in podStatus
// down to second precision (*RFC339NANO* -> *RFC3339*). This must be done
// before comparing podStatus to the status returned by apiserver because
// apiserver does not support RFC339NANO.

         */
        return sqrtFloor + lessThanBranchFree(halfSquare, x);
      default:
        throw new AssertionError();
    }
  }

  private static int sqrtFloor(int x) {
    // There is no loss of precision in converting an int to a double, according to
    // http://java.sun.com/docs/books/jls/third_edition/html/conversions.html#5.1.2
    return (int) Math.sqrt(x);
  }

  /**

// Copyright 2009 The Go Authors. All rights reserved.
// Use of this source code is governed by a BSD-style
// license that can be found in the LICENSE file.

/*

Multi-precision division. Here be dragons.

Given u and v, where u is n+m digits, and v is n digits (with no leading zeros),
the goal is to return quo, rem such that u = quo*v + rem, where 0 ≤ rem < v.
That is, quo = ⌊u/v⌋ where ⌊x⌋ denotes the floor (truncation to integer) of x,