"ShortUpArrow;":                    '\U00002191',
		"Sigma;":                           '\U000003A3',
		"SmallCircle;":                     '\U00002218',
		"Sopf;":                            '\U0001D54A',
		"Sqrt;":                            '\U0000221A',
		"Square;":                          '\U000025A1',
		"SquareIntersection;":              '\U00002293',
		"SquareSubset;":                    '\U0000228F',

{"Name":"FSQRT (vector)","Bits":"0|Q|1|0|1|1|1|0|1|sz|1|0|0|0|0|1|1|1|1|1|1|0|Rn:5|Rd:5","Arch":"Vector single-precision and double-precision variant","Syntax":"FSQRT <Vd>.<T>, <Vn>.<T>","Code":"","Alias":""},
{"Name":"FSQRT (scalar)","Bits":"0|0|0|1|1|1|1|0|00:2|1|0|0|0|0|1|1|1|0|0|0|0|Rn:5|Rd:5","Arch":"Single-precision variant","Syntax":"FSQRT <Sd>, <Sn>","Code":"","Alias":""},

  if (!IsF32ShapedType(result_type)) return nullptr;

  auto compute = [](APFloat value) -> APFloat {
    float f = value.convertToFloat();
    float result = std::sqrt(f);
    return APFloat(result);
  };
  return ConstFoldUnaryOp(result_type, operands[0], compute);
}

//===----------------------------------------------------------------------===//
// RsqrtOp

dark Interval between the second and third as two to one. For the breadths of the Fringes seem'd to be in the progression of the Numbers 1, sqrt(1/3), sqrt(1/5), and their Intervals to be in the same progression with them; that is, the Fringes and their Intervals together to be in the continual progression of the Numbers 1, sqrt(1/2), sqrt(1/3), sqrt(1/4), sqrt(1/5), or thereabouts. And these Proportions held the same very nearly at all distances from the Hair; the dark Intervals of the Fringes being...

		{name: "POPCNTQ", argLength: 1, reg: gp11, asm: "POPCNTQ", clobberFlags: true},
		{name: "POPCNTL", argLength: 1, reg: gp11, asm: "POPCNTL", clobberFlags: true},

		// SQRTSx computes sqrt(arg0)
		// S = float32, D = float64
		{name: "SQRTSD", argLength: 1, reg: fp11, asm: "SQRTSD"},
		{name: "SQRTSS", argLength: 1, reg: fp11, asm: "SQRTSS"},

		// ROUNDSD rounds arg0 to an integer depending on auxint

func isPrime(x uint64) bool {
	if x != 0 && x < 4 {
		return true // eliminates special-casing 2.
	} else if (x & 1) == 0 {
		return false // eliminates even numbers >2.
	}

	limit := uint64(math.Sqrt(float64(x)))
	for factor := uint64(3); factor <= limit; factor += 2 {
		if (x % factor) == 0 {
			return false
		}
	}
	return true
}

func validateSubset(subset *networking.Subset) error {

(Xor(64|32|16|8) ...) => (XOR ...)

// unary ops
(Neg(64|32|16|8) ...) => (NEG ...)
(Neg(32|64)F     ...) => (FNEG(S|D) ...)
(Com(64|32|16|8) ...) => (MVN ...)

// math package intrinsics
(Abs         ...) => (FABSD   ...)
(Sqrt        ...) => (FSQRTD  ...)
(Ceil        ...) => (FRINTPD ...)
(Floor       ...) => (FRINTMD ...)
(Round       ...) => (FRINTAD ...)
(RoundToEven ...) => (FRINTND ...)
(Trunc       ...) => (FRINTZD ...)

}

// This will be index 4.
func (p Point) TotalDist(points ...Point) int {
	tot := 0
	for _, q := range points {
		dx := q.x - p.x
		dy := q.y - p.y
		tot += dx*dx + dy*dy // Should call Sqrt, but it's just a test.

	}
	return tot
}

// This will be index 5.
func (p *Point) Int64Method(x int64) int64 {
	return x
}

// This will be index 6.

the non-blank method and field names must be distinct.
</p>

<p>
Given defined type <code>Point</code>, the declarations
</p>

<pre>
func (p *Point) Length() float64 {
	return math.Sqrt(p.x * p.x + p.y * p.y)
}

func (p *Point) Scale(factor float64) {
	p.x *= factor
	p.y *= factor
}
</pre>

<p>
bind the methods <code>Length</code> and <code>Scale</code>,