sz = listSize.Multiply(elemSize)
			}

			if len(args) > 0 {
				sepSize := l.sizeEstimate(args[0])
				minSeparators := uint64(0)
				maxSeparators := uint64(0)
				if listSize.Min > 0 {
					minSeparators = listSize.Min - 1
				}
				if listSize.Max > 0 {
					maxSeparators = listSize.Max - 1
				}

        expect:
        succeeds "assemble"
        result.assertTasksExecuted(assembleAppTasks)
        result.assertTasksNotSkipped(assembleAppTasks)

        outputs.deletedClasses("multiply", "sum")

        // See https://github.com/gradle/gradle-native/issues/1004
        if (toolchainUnderTest.version.major == 5) {
            outputs.recompiledClasses('renamed-sum')
        } else {

We can ensure that v has a large top digit by multiplying both u and v by the
right amount. Continuing the example, if we multiply both 172 and 19 by 3, we
now have ⌊516/57⌋, the leading digit of v is now ≥ 5, and sure enough
⌊51/5⌋ = 10 is much closer to the correct answer 9. It would be easier here
to multiply by 4, because that can be done with a shift. Specifically, we can

        try {
          BigInteger quotient = BigIntegerMath.divide(p, q, UNNECESSARY);
          BigInteger undone = quotient.multiply(q);
          if (!p.equals(undone)) {
            failFormat("expected %s.multiply(%s) = %s; got %s", quotient, q, p, undone);
          }
          assertTrue(dividesEvenly);
        } catch (ArithmeticException e) {
          assertFalse(dividesEvenly);

    }

    @ToBeFixedForConfigurationCache
    def "can specify a test dependency on another library"() {
        def lib = new SwiftLib()
        def test = new SwiftLibTest(lib, lib.greeter, lib.sum, lib.multiply)

        given:
        createDirs("greeter")
        settingsFile << """
rootProject.name = 'app'
include 'greeter'
"""
        buildFile << """
project(':greeter') {

	p := 1
	for i := 0; i < len(powx); i++ {
		if powx[i] != byte(p) {
			t.Errorf("powx[%d] = %#x, want %#x", i, powx[i], p)
		}
		p <<= 1
		if p&0x100 != 0 {
			p ^= poly
		}
	}
}

// Multiply b and c as GF(2) polynomials modulo poly
func mul(b, c uint32) uint32 {
	i := b
	j := c
	s := uint32(0)
	for k := uint32(1); k < 0x100 && j != 0; k <<= 1 {
		// Invariant: k == 1<<n, i == b * xⁿ

		if j&k != 0 {

              // It's definitely safe to multiply into numerator and denominator.
              numerator *= n;
              denominator *= i;
              numeratorBits += nBits;
            } else {
              // It might not be safe to multiply into numerator and denominator,
              // so multiply (numerator / denominator) into result.

              // It's definitely safe to multiply into numerator and denominator.
              numerator *= n;
              denominator *= i;
              numeratorBits += nBits;
            } else {
              // It might not be safe to multiply into numerator and denominator,
              // so multiply (numerator / denominator) into result.

    // CHECK: %[[mul2:.*]] = mhlo.multiply %arg2, %[[scr1]] : tensor<8xf32>
    // CHECK: %[[bcast_mul2:.+]] = "mhlo.dynamic_broadcast_in_dim"(%[[mul2]], {{.*}}) <{broadcast_dimensions = dense<3> : tensor<1xi64>}> : (tensor<8xf32>, tensor<4xindex>) -> tensor<8x8x8x8xf32>
    // CHECK: %[[mul3:.*]] = mhlo.multiply %[[grad]], %[[bcast_mul2]] : tensor<8x8x8x8xf32>

"Arith.Divide".  To invoke one, a client first dials the server:

	client, err := rpc.DialHTTP("tcp", serverAddress + ":1234")
	if err != nil {
		log.Fatal("dialing:", err)
	}

Then it can make a remote call:

	// Synchronous call
	args := &server.Args{7,8}
	var reply int
	err = client.Call("Arith.Multiply", args, &reply)
	if err != nil {