// Row is determined by the 1st and 6th bit.
				// Column is the middle four bits.
				row := uint8(((i & 2) << 4) | i&1)
				col := uint8(j << 1)
				t := row | col

				// The rotation was performed in the feistel rounds, being factored out and now mixed into the feistelBox.
				f = (f << 1) | (f >> 31)

				feistelBox[s][t] = uint32(f)
			}
		}
	}
}

// permuteInitialBlock is equivalent to the permutation defined

	"long:2." + strings.Repeat("2", 4000) + "e+1",

	// Exactly halfway between 1 and math.Nextafter(1, 2).
	// Round to even (down).
	"1.00000000000000011102230246251565404236316680908203125",
	// Slightly lower; still round down.
	"1.00000000000000011102230246251565404236316680908203124",
	// Slightly higher; round up.
	"1.00000000000000011102230246251565404236316680908203126",

	max := uint64pow10[prec]
	trimmed := 0
	for m >= max {
		a, b := m/10, m%10
		m = a
		trimmed++
		if b > 5 {
			roundUp = true
		} else if b < 5 {
			roundUp = false
		} else { // b == 5
			// round up if there are trailing digits,
			// or if the new value of m is odd (round-to-even convention)
			roundUp = trunc || m&1 == 1
		}

	XORQ itr2, itr2
	MOVQ inl, itr1
	CMPQ itr1, $16
	JB   openSSETail64LoopB

openSSETail64LoopA:
	// Perform ChaCha rounds, while hashing the remaining input
	polyAdd(0(inp)(itr2*1))
	polyMul
	SUBQ $16, itr1

openSSETail64LoopB:
	ADDQ          $16, itr2
	chachaQR(A0, B0, C0, D0, T0)
	shiftB0Left;  shiftC0Left; shiftD0Left

  int pw;  // Padding on "width" dimension (both sides).

  int sh;  // Stride on "height" dimension.
  int sw;  // Stride on "width" dimension.

  bool ceil_mode;  // Rounding strategy (ceil or floor).
};

// Rounds the dimension based on the ceil mode.
int RoundDim(float dim, bool ceil_mode) {
  if (ceil_mode) {
    return std::ceil(dim);
  }
  return std::floor(dim);
}

func systemstack_switch()

// alignUp rounds n up to a multiple of a. a must be a power of 2.
//
//go:nosplit
func alignUp(n, a uintptr) uintptr {
	return (n + a - 1) &^ (a - 1)
}

// alignDown rounds n down to a multiple of a. a must be a power of 2.
//
//go:nosplit
func alignDown(n, a uintptr) uintptr {
	return n &^ (a - 1)

					// These calls are not under tests, the dashboards are, so we can be leniant here
					log.Warnf("requests failed: %v", err)
				}
			}
		case <-done:
			scopes.Framework.Infof("done sending traffic after %v rounds", times)
			return
		}
	}
}

// extractQueries pulls all prometheus queries out of a grafana dashboard
// Rather than importing the entire grafana API just for this test, do some shoddy json parsing

// Negative numbers are rounded away from zero (-9 scale 1 rounds to -10).
func (q *Quantity) RoundUp(scale Scale) bool {
	if q.d.Dec != nil {
		q.s = ""
		d, exact := q.d.AsScale(scale)
		q.d = d
		return exact
	}
	// avoid clearing the string value if we have already calculated it
	if q.i.scale >= scale {
		return true
	}
	q.s = ""

  (TF_IdentityOp $input)>;

// Implements TF Round on floats using basic operations. TF Round is specified
// as RoundHalfToEven to be compatible with Numpy.
def LowerRoundOpOnFloatTensor : Pat<
  (TF_RoundOp:$res TF_FloatTensor:$input),
  (TF_SelectV2Op
    (TF_EqualOp
      (TF_ConstOp:$zero (GetScalarOfFloatType<"0.0"> $input)),
      (TF_SelectV2Op:$rounded
        (TF_LogicalOrOp
          (TF_GreaterOp

// the value of [x0, x1, x2] is x[0] + x[1] * 2⁶⁴ + x[2] * 2¹²⁸.
type macState struct {
	// h is the main accumulator. It is to be interpreted modulo 2¹³⁰ - 5, but
	// can grow larger during and after rounds. It must, however, remain below
	// 2 * (2¹³⁰ - 5).
	h [3]uint64
	// r and s are the private key components.
	r [2]uint64
	s [2]uint64
}

type macGeneric struct {
	macState

	buffer [TagSize]byte