/* Vector multiply */
	{as: AVMULESB, a1: C_VREG, a2: C_VREG, a6: C_VREG, type_: 82, size: 4},              /* vector multiply, vx-form */
	{as: AVPMSUM, a1: C_VREG, a2: C_VREG, a6: C_VREG, type_: 82, size: 4},               /* vector polynomial multiply & sum, vx-form */
	{as: AVMSUMUDM, a1: C_VREG, a2: C_VREG, a3: C_VREG, a6: C_VREG, type_: 83, size: 4}, /* vector multiply-sum, va-form */

	/* Vector rotate */

			res[i] = &di
		}
	}
	return res
}

// hasSpaceFor returns whether the disks in `di` have space for and object of a given size.
func hasSpaceFor(di []*DiskInfo, size int64) (bool, error) {
	// We multiply the size by 2 to account for erasure coding.
	size *= 2
	if size < 0 {
		// If no size, assume diskAssumeUnknownSize.
		size = diskAssumeUnknownSize
	}

	var available uint64
	var total uint64

	// The way we calculate is as follows:
	// 1. Sum all timeouts across all KMS plugins. (check kmsPrefixTransformer for differences between v1 and v2)
	// 2. Multiply that by 2 (to allow for some buffer)
	// The reason we sum all timeout is because kmsHealthChecker() will run all health checks serially
	return &EncryptionConfiguration{
		Transformers:              transformers,

		{name: "LoweredNilCheck", argLength: 2, reg: regInfo{inputs: []regMask{gp | sp | sb}, clobbers: tmp}, clobberFlags: true, nilCheck: true, faultOnNilArg0: true},
		// Round ops to block fused-multiply-add extraction.
		{name: "LoweredRound32F", argLength: 1, reg: fp11, resultInArg0: true, zeroWidth: true},
		{name: "LoweredRound64F", argLength: 1, reg: fp11, resultInArg0: true, zeroWidth: true},

// and the result are assumed to be in big-endian representation (to
// match the semantics of Int.Bytes and Int.SetBytes).
func mulBytes(x, y []byte) []byte {
	z := make([]byte, len(x)+len(y))

	// multiply
	k0 := len(z) - 1
	for j := len(y) - 1; j >= 0; j-- {
		d := int(y[j])
		if d != 0 {
			k := k0
			carry := 0
			for i := len(x) - 1; i >= 0; i-- {
				t := int(z[k]) + int(x[i])*d + carry

		payloadBytes-- // encrypted ContentType
	}

	// Allow packet growth in arithmetic progression up to max.
	pkt := c.packetsSent
	c.packetsSent++
	if pkt > 1000 {
		return maxPlaintext // avoid overflow in multiply below
	}

	n := payloadBytes * int(pkt+1)
	if n > maxPlaintext {
		n = maxPlaintext
	}
	return n
}

func (c *Conn) write(data []byte) (int, error) {
	if c.buffering {

int64_t L2NormalizationOp::GetArithmeticCount(Operation* op) {
  int64_t count;
  // Computing the squared L2 norm is N multiply-adds so 2N ops,
  // then the single inverse-sqrt is negligible, then we multiply each
  // value by the resulting multiplier, so an extra N ops. count 3N ops.
  if (ArithmeticCountUtilHelper::GetFirstOutputCount(op, &count)) {
    return 3 * count;
  }

//
// To count the number of units in a [Duration], divide:
//
//	second := time.Second
//	fmt.Print(int64(second/time.Millisecond)) // prints 1000
//
// To convert an integer number of units to a Duration, multiply:
//
//	seconds := 10
//	fmt.Print(time.Duration(seconds)*time.Second) // prints 10s
const (
	Nanosecond  Duration = 1
	Microsecond          = 1000 * Nanosecond
	Millisecond          = 1000 * Microsecond

		// will get messy. Just assume we did at least this much work.
		// All this means is that we'll sleep longer than we otherwise would have.
		worked = minScavWorkTime
	}

	// Multiply the critical time by 1 + the ratio of the costs of using
	// scavenged memory vs. scavenging memory. This forces us to pay down
	// the cost of reusing this memory eagerly by sleeping for a longer period

			if pctUsed := int(disk.Used * 100 / disk.Total); pctUsed > maxUsedPct {
				maxUsedPct = pctUsed
			}
		}

		// Since we are comparing pools that may have a different number of sets
		// we multiply by the number of sets in the pool.
		// This will compensate for differences in set sizes
		// when choosing destination pool.
		// Different set sizes are already compensated by less disks.
		available *= uint64(nSets[i])