}

// A right-leaning tree of byte multiplications.
func righttree(a, b, c, d uint8) uint8 {
	return a * (b * (c * (d *
		(a * (b * (c * (d *
			(a * (b * (c * (d *
				(a * (b * (c * (d *
					(a * (b * (c * (d *
						a * (b * (c * d)))))))))))))))))))))

}

// A left-leaning tree of byte multiplications.
func lefttree(a, b, c, d uint8) uint8 {

			} else {
				p224GG[i].Square(&p224GG[i-1])
			}
		}
	})

	// r <- x^((q+1)/2) = x^(2^127)
	// v <- x^q = x^(2^128-1)

	// Compute x^(2^127-1) first.
	//
	// The sequence of 10 multiplications and 126 squarings is derived from the
	// following addition chain generated with github.com/mmcloughlin/addchain v0.4.0.
	//
	//	_10      = 2*1
	//	_11      = 1 + _10
	//	_110     = 2*_11
	//	_111     = 1 + _110

- Added container filesystem to the `ImageFsInfoResponse`. ([#120914](https://github.com/kubernetes/kubernetes/pull/120914), [@kannon92](https://github.com/kannon92))
- Added multiplication functionality to `Quantity`. ([#117411](https://github.com/kubernetes/kubernetes/pull/117411), [@tenzen-y](https://github.com/tenzen-y))

//
// If x == 0, Invert returns e = 0.
func (e *Element) Invert(x *Element) *Element {
	// Inversion is implemented as exponentiation with exponent p − 2.
	// The sequence of {{ .Ops.Adds }} multiplications and {{ .Ops.Doubles }} squarings is derived from the
	// following addition chain generated with {{ .Meta.Module }} {{ .Meta.ReleaseTag }}.
	//
	{{- range lines (format .Script) }}
	//	{{ . }}
	{{- end }}
	//

things I used to know.  Let me see:  four times five is twelve,
and four times six is thirteen, and four times seven is--oh dear!
I shall never get to twenty at that rate!  However, the
Multiplication Table doesn't signify:  let's try Geography.
London is the capital of Paris, and Paris is the capital of Rome,
and Rome--no, THAT'S all wrong, I'm certain!  I must have been

things I used to know.  Let me see:  four times five is twelve,
and four times six is thirteen, and four times seven is--oh dear!
I shall never get to twenty at that rate!  However, the
Multiplication Table doesn't signify:  let's try Geography.
London is the capital of Paris, and Paris is the capital of Rome,
and Rome--no, THAT'S all wrong, I'm certain!  I must have been

// Let v = [ 4  6 ]^T  be the output gradient (^T = transposed). Then the
// average pool gradient is given by
//    Df^T * v = [ 4/3  4/3  13/3  3 ]^T
// Instead of a matrix-vector-multiplication we can utilize the sparsity and
// structure of Df by using the 3-step approach from above:
// 1. Divide output gradient v by window counts: [ 4/3  6/2 ]^T
// 2. Add appropriate padding: [ 0  0  4/3  0  3  0 ]^T

	// can interpret x as the sum of three shorter values a, b, and c.
	//
	//    x = a + b * 2^168 + c * 2^336  mod l
	//
	// We then precompute 2^168 and 2^336 modulo l, and perform the reduction
	// with two multiplications and two additions.

	s.setShortBytes(x[:21])
	t := new(Scalar).setShortBytes(x[21:42])
	s.Add(s, t.Multiply(t, scalarTwo168))
	t.setShortBytes(x[42:])
	s.Add(s, t.Multiply(t, scalarTwo336))

//
// If z == 0, Invert returns v = 0.
func (v *Element) Invert(z *Element) *Element {
	// Inversion is implemented as exponentiation with exponent p − 2. It uses the
	// same sequence of 255 squarings and 11 multiplications as [Curve25519].
	var z2, z9, z11, z2_5_0, z2_10_0, z2_20_0, z2_50_0, z2_100_0, t Element

	z2.Square(z)             // 2
	t.Square(&z2)            // 4
	t.Square(&t)             // 8

outside the operator hierarchy.
As a consequence, statement <code>*p++</code> is the same as <code>(*p)++</code>.
</p>

<p>
There are five precedence levels for binary operators.
Multiplication operators bind strongest, followed by addition
operators, comparison operators, <code>&amp;&amp;</code> (logical AND),
and finally <code>||</code> (logical OR):
</p>

<pre class="grammar">