{`package e6; const _ = complex128( 1e-2000)`, `complex128(1e-2000)`, `complex128`, `(0 + 0i)`},
		{`package e7; const _ = complex128(-1e-2000)`, `complex128(-1e-2000)`, `complex128`, `(0 + 0i)`},

		{`package f0 ; var _ float32 =  1e-200`, `1e-200`, `float32`, `0`},
		{`package f1 ; var _ float32 = -1e-200`, `-1e-200`, `float32`, `0`},

		{`package e6; const _ = complex128( 1e-2000)`, `complex128(1e-2000)`, `complex128`, `(0 + 0i)`},
		{`package e7; const _ = complex128(-1e-2000)`, `complex128(-1e-2000)`, `complex128`, `(0 + 0i)`},

		{`package f0 ; var _ float32 =  1e-200`, `1e-200`, `float32`, `0`},
		{`package f1 ; var _ float32 = -1e-200`, `-1e-200`, `float32`, `0`},

	{0.01, 99.4325851191506},
	{1e-08, 9.999999942278434e+07},
	{1e-16, 1e+16},
	{0.001, 999.4237724845955},
	{1e-16, 1e+16},
	{1e-308, 1e+308},
	{5.6e-309, 1.7857142857142864e+308},
	{5.5e-309, Inf(1)},
	{1e-309, Inf(1)},
	{1e-323, Inf(1)},
	{5e-324, Inf(1)},
	{-0.1, -10.686287021193193},
	{-0.01, -100.58719796441078},
	{-1e-08, -1.0000000057721567e+08},
	{-1e-16, -1e+16},

	{"%e", -7.0, "-7.000000e+00"},
	{"%e", -1e-9, "-1.000000e-09"},
	{"%f", 1234.5678e3, "1234567.800000"},
	{"%f", 1234.5678e-8, "0.000012"},
	{"%f", -7.0, "-7.000000"},
	{"%f", -1e-9, "-0.000000"},
	{"%g", 1234.5678e3, "1.2345678e+06"},
	{"%g", float32(1234.5678e3), "1.2345678e+06"},
	{"%g", 1234.5678e-8, "1.2345678e-05"},
	{"%g", -7.0, "-7"},
	{"%g", -1e-9, "-1e-09"},
	{"%g", float32(-1e-9), "-1e-09"},
	{"%E", 1.0, "1.000000E+00"},

		{"-1", "-1", Exact},
		{"1.23", "1", Below},
		{"-1.23", "-1", Above},
		{"123e-2", "1", Below},
		{"123e-3", "0", Below},
		{"123e-4", "0", Below},
		{"1e-1000", "0", Below},
		{"-1e-1000", "0", Above},
		{"1e+10", "10000000000", Exact},
		{"1e+100", "10000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000", Exact},
	} {
		x := makeFloat(test.x)
		res, acc := x.Int(nil)

		{"5T", decQuantity(5, 12, DecimalSI)},
		{"40T", decQuantity(4, 13, DecimalSI)},
		{"300T", decQuantity(3, 14, DecimalSI)},
		{"2P", decQuantity(2, 15, DecimalSI)},
		{"1E", decQuantity(1, 18, DecimalSI)},

		// Decimal exponents
		{"1E-3", decQuantity(1, -3, DecimalExponent)},
		{"1e3", decQuantity(1, 3, DecimalExponent)},
		{"1E6", decQuantity(1, 6, DecimalExponent)},
		{"1e9", decQuantity(1, 9, DecimalExponent)},

	{CaseName: Name(""), in: `1e-7`, ptr: new(float64), out: 1e-7, golden: true},
	{CaseName: Name(""), in: `100000000000000000000`, ptr: new(float64), out: 100000000000000000000.0, golden: true},
	{CaseName: Name(""), in: `1e+21`, ptr: new(float64), out: 1e21, golden: true},
	{CaseName: Name(""), in: `-0.000001`, ptr: new(float64), out: -0.000001, golden: true},
	{CaseName: Name(""), in: `-1e-7`, ptr: new(float64), out: -1e-7, golden: true},

}

void VerifyQuantizationScale(
    const QuantizationParameters& float_quant_params,
    const QuantizationParametersT& quantized_quant_params, const int bit_num,
    const bool symmetric) {
  const float eps = 1e-7;
  ASSERT_THAT(*float_quant_params.min(), SizeIs(1));
  ASSERT_THAT(*float_quant_params.max(), SizeIs(1));
  float float_min = std::min(0.f, float_quant_params.min()->Get(0));

		n, _ := new(Int).SetString("1"+strings.Repeat("0", i), 10)
		r := new(Int).Sqrt(n)
		root, _ := new(Int).SetString("1"+strings.Repeat("0", i/2), 10)
		if r.Cmp(root) != 0 {
			t.Errorf("Sqrt(1e%d) = %v, want 1e%d", i, r, i/2)
		}
	}

	// Test aliasing.
	r.SetInt64(100)
	r.Sqrt(r)
	if r.Int64() != 10 {
		t.Errorf("Sqrt(100) = %v, want 10 (aliased output)", r.Int64())
	}
}

           TFL_AF_None),
           (TFL_L2NormalizationOp $x, TFL_AF_None),
           [(L2NormValidReduceIndex $sq_op, $axis),
            (ConstDoubleValueLessThan<"1e-3"> $epsilon)]>;

  def L2NormalizePattern3#FirstOp#SecondOp : Pat<
                    (FirstOp $x,
                     (SecondOp
                      (TFL_MaximumOp
                       (TFL_SumOp