// Bit order - [11|4|9:8|10|6|7|3:1|5]
	bits := extractBitAndShift(imm, 11, 10)
	bits |= extractBitAndShift(imm, 4, 9)
	bits |= extractBitAndShift(imm, 9, 8)
	bits |= extractBitAndShift(imm, 8, 7)
	bits |= extractBitAndShift(imm, 10, 6)
	bits |= extractBitAndShift(imm, 6, 5)
	bits |= extractBitAndShift(imm, 7, 4)
	bits |= extractBitAndShift(imm, 3, 3)
	bits |= extractBitAndShift(imm, 2, 2)

		var imm uint64
		if x&(1<<5) != 0 {
			imm = (1 << 8) - 1
		} else {
			imm = 0
		}
		if x&(1<<6) != 0 {
			imm += ((1 << 8) - 1) << 8
		}
		if x&(1<<7) != 0 {
			imm += ((1 << 8) - 1) << 16
		}
		if x&(1<<8) != 0 {
			imm += ((1 << 8) - 1) << 24
		}
		if x&(1<<9) != 0 {
			imm += ((1 << 8) - 1) << 32
		}
		if x&(1<<16) != 0 {
			imm += ((1 << 8) - 1) << 40
		}

						Configs:           istio,
						KubernetesObjects: kubeo,
					})
					sim := simulation.NewSimulation(t, s, s.SetupProxy(tt.proxy))
					xdstest.ValidateListeners(t, sim.Listeners)
					xdstest.ValidateRouteConfigurations(t, sim.Routes)
					r := xdstest.ExtractRouteConfigurations(sim.Routes)
					vh := r[tt.routeName]
					exp := tt.expected

		o1 |= ((uint32(p.Scond) & C_SCOND) ^ C_SCOND_XOR) << 28

	case 80: /* fmov zfcon,freg */
		if p.As == AMOVD {
			o1 = 0xeeb00b00 // VMOV imm 64
			o2 = c.oprrr(p, ASUBD, int(p.Scond))
		} else {
			o1 = 0x0eb00a00 // VMOV imm 32
			o2 = c.oprrr(p, ASUBF, int(p.Scond))
		}

		v := int32(0x70) // 1.0
		r := (int(p.To.Reg) & 15) << 0

		// movf $1.0, r

github.com/minio/mc v0.0.0-20240612143403-e7c9a733c680/go.mod h1:21/cb+wUd+lLRsdX7ACqyO8DzPNSpXftp1bOkQlIbh8=
github.com/minio/md5-simd v1.1.2 h1:Gdi1DZK69+ZVMoNHRXJyNcxrMA4dSxoYHZSQbirFg34=
github.com/minio/md5-simd v1.1.2/go.mod h1:MzdKDxYpY2BT9XQFocsiZf/NKVtR7nkE4RoEpN+20RM=
github.com/minio/minio-go/v6 v6.0.46/go.mod h1:qD0lajrGW49lKZLtXKtCB4X/qkMf0a5tBvN2PaZg7Gg=

				"message/imdn+xml",
				"message/news",
				"message/partial",
				"message/s-http",
				"message/sip",
				"message/sipfrag",
				"message/tracking-status",
				"message/vnd.si.simp",
				"model/example",
				"model/iges",
				"model/mesh",
				"model/vnd.dwf",
				"model/vnd.dwfx+xps",
				"model/vnd.flatland.3dml",
				"model/vnd.gdl",
				"model/vnd.gs-gdl",

			if !reflect.DeepEqual(gotS, testCase.wantResult) {
				t.Errorf("received response does not match with expected reply. Query: %s\ngot: %s\nwant:%s", testCase.query, gotS, testCase.wantResult)
			}
		})
		t.Run("simd-"+testCase.name, func(t *testing.T) {
			if !simdjson.SupportedCPU() {
				t.Skip("No CPU support")
			}
			testReq := testCase.requestXML
			if len(testReq) == 0 {
				var escaped bytes.Buffer

        op, result_type, op.getX(), indices, updates);
    return success();
  }
};

// Approximates lgamma using Lanczos' approximation from
// "A Precision Approximation of the Gamma Function". SIAM Journal on Numerical
// Analysis series B. Vol. 1:
// lgamma(z + 1) = (log(2) + log(pi)) / 2 + (z + 1/2) * log(t(z)) - t(z) + A(z)
// t(z) = z + kLanczosGamma + 1/2
// A(z) = kBaseLanczosCoeff

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