*
 * <p>This class does <i>not</i> forward the {@code hashCode} and {@code equals} methods through to
 * the backing object, but relies on {@code Object}'s implementation. This is necessary to preserve
 * the symmetry of {@code equals}. Custom definitions of equality are usually based on an interface,
 * such as {@code Set} or {@code List}, so that the implementation of {@code equals} can cast the

 *
 * <p>This class does <i>not</i> forward the {@code hashCode} and {@code equals} methods through to
 * the backing object, but relies on {@code Object}'s implementation. This is necessary to preserve
 * the symmetry of {@code equals}. Custom definitions of equality are usually based on an interface,
 * such as {@code Set} or {@code List}, so that the implementation of {@code equals} can cast the

}

func feSquareGeneric(v, a *Element) {
	l0 := a.l0
	l1 := a.l1
	l2 := a.l2
	l3 := a.l3
	l4 := a.l4

	// Squaring works precisely like multiplication above, but thanks to its
	// symmetry we get to group a few terms together.
	//
	//                          l4   l3   l2   l1   l0  x
	//                          l4   l3   l2   l1   l0  =
	//                         ------------------------

			arg := a
			testFunVV(t, "addVV_novec", addVV_novec, arg)

			arg = argVV{a.z, a.y, a.x, a.c}
			testFunVV(t, "addVV_novec symmetric", addVV_novec, arg)

			arg = argVV{a.x, a.z, a.y, a.c}
			testFunVV(t, "subVV_novec", subVV_novec, arg)

			arg = argVV{a.y, a.z, a.x, a.c}
			testFunVV(t, "subVV_novec symmetric", subVV_novec, arg)
		}
	}

		"int ~int ~int ∅",
		"int string int string",
		"int ~string int ~string",
		"int myInt int myInt",
		"~int ~string ~int ~string",
		"~int myInt ~int ∅",

		// union is symmetric, but the result order isn't - repeat symmetric cases explicitly
		"𝓤 ∅ 𝓤 ∅",
		"int ∅ int ∅",
		"~int ∅ ~int ∅",
		"myInt ∅ myInt ∅",
		"int 𝓤 𝓤 ∅",
		"~int 𝓤 𝓤 ∅",
		"myInt 𝓤 𝓤 ∅",
		"~int int ~int ∅",

		"int ~int ~int ∅",
		"int string int string",
		"int ~string int ~string",
		"int myInt int myInt",
		"~int ~string ~int ~string",
		"~int myInt ~int ∅",

		// union is symmetric, but the result order isn't - repeat symmetric cases explicitly
		"𝓤 ∅ 𝓤 ∅",
		"int ∅ int ∅",
		"~int ∅ ~int ∅",
		"myInt ∅ myInt ∅",
		"int 𝓤 𝓤 ∅",
		"~int 𝓤 𝓤 ∅",
		"myInt 𝓤 𝓤 ∅",
		"~int int ~int ∅",

class PadOpsDefsTest(test_utils.OpsDefsTest, parameterized.TestCase):

  @parameterized.named_parameters(('ReflectMode', 'REFLECT'),
                                  ('SymmetricMode', 'SYMMETRIC'))
  def test_mirror_pad(self, mode):
    input_ = tf.constant([[1, 2, 3], [4, 5, 6]], dtype=tf.float32)
    paddings = tf.constant([[
        1,
        1,
    ], [2, 2]])
    kwargs = {
        'input': input_,

// DecryptPKCS1v15SessionKey is designed for this situation and copies
// the decrypted, symmetric key (if well-formed) in constant-time over
// a buffer that contains a random key. Thus, if the RSA result isn't
// well-formed, the implementation uses a random key in constant time.
func ExampleDecryptPKCS1v15SessionKey() {
	// The hybrid scheme should use at least a 16-byte symmetric key. Here
	// we read the random key that will be used if the RSA decryption isn't

flags.DEFINE_bool('gen_register_op', True,
                  'Generate register op cc file or tfr mlir file.')


@Composite(
    'NewMirrorPad',
    inputs=['input_: T', 'paddings: Tpaddings'],
    attrs=['mode: {"REFLECT", "SYMMETRIC"}'],
    derived_attrs=['T: type', 'Tpaddings: {int32, int64} = DT_INT32'],
    outputs=['output: T'])
def _composite_mirror_pad(input_, paddings, mode):
  shape = input_.shape.as_list()
  for i in range(len(shape)):

// admission controller. It rejects any pod that specifies "hard"
// (RequiredDuringScheduling) anti-affinity with a TopologyKey other
// than v1.LabelHostname.  Because anti-affinity is symmetric, without
// this admission controller, a user could maliciously or accidentally
// specify that their pod (once it has scheduled) should block other
// pods from scheduling into the same zone or some other large