`0X_dead_cafe.p-10 = 0xdeadcafe.p-10`,
	`0x12_34.P1_2_3 = 0x1234.p123`,
}

var imagTests = []string{
	`1_234i = 1234i`,
	`1_234_567i = 1234567i`,

	`0.i = 0i`,
	`123.i = 123i`,
	`0123.i = 123i`,

	`0.e+1i = 0i`,
	`123.E-1_0i = 123e-10i`,
	`01_23.e123i = 123e123i`,

	`1e-1000000000i = 0i`,
	`1e+1000000000i = ?`,
	`6e5518446744i = ?`,
	`-6e5518446744i = ?`,
}

					v1.ResourceCPU:    resource.MustParse("1000Mi"),
					v1.ResourceMemory: resource.MustParse("12Gi"),
					hugepages1Gi:      resource.MustParse("4Gi"),
				},
				Requests: v1.ResourceList{
					v1.ResourceCPU:    resource.MustParse("1000Mi"),
					v1.ResourceMemory: resource.MustParse("12Gi"),
					hugepages1Gi:      resource.MustParse("4Gi"),
				},
			}),

			p0 = pi64_1
			m5 = map[G1]chan bool{(p2.i8_0 + i8_1 + i8_1 ^ i8_1) * p2.i8_0 / p2.i8_0: m4[p2.i8_0>><-ch2]}
			return (2.65i - 31.18i) * func(byte, byte) complex128 {
				return 13.12i - 32.90i + (44.15i - 70.53i - (87.16i*92.67i + (24.18i - 9.13i))) + (func(G1, int16) complex128 {
					return 55.80i
				}(G1(30), int16(80)) + 8.48i*79.18i + (37.30i*73.81i + (21.01i - 76.30i)) + func(G3, G2) complex128 {

	c1 := cx128eq_ssa(a, a)
	c2 := cx128eq_ssa(a, b)
	c3 := cx128ne_ssa(a, a)
	c4 := cx128ne_ssa(a, b)

	expectCx128(t, "sum", sum, 4+8i)
	expectCx128(t, "diff", diff, 2+4i)
	expectCx128(t, "prod", prod, -9+12i)
	expectCx128(t, "quot", quot, 3+0i)
	expectCx128(t, "neg", neg, -1-2i)
	expect64(t, "real", r, 1)
	expect64(t, "imag", i, 2)
	expectCx128(t, "cnst", cnst, -4+7i)
	expectTrue(t, fmt.Sprintf("%v==%v", a, a), c1)

entirely of decimal digits (and possibly underscores) is considered a decimal
integer, even if it starts with a leading <code>0</code>.
</p>

<pre>
0i
0123i         // == 123i for backward-compatibility
0o123i        // == 0o123 * 1i == 83i
0xabci        // == 0xabc * 1i == 2748i
0.i
2.71828i
1.e+0i
6.67428e-11i
1E6i
.25i
.12345E+5i

entirely of decimal digits (and possibly underscores) is considered a decimal
integer, even if it starts with a leading <code>0</code>.
</p>

<pre>
0i
0123i         // == 123i for backward-compatibility
0o123i        // == 0o123 * 1i == 83i
0xabci        // == 0xabc * 1i == 2748i
0.i
2.71828i
1.e+0i
6.67428e-11i
1E6i
.25i
.12345E+5i