Python math_ops.floormod函数代码示例

 def testConsistent(self):
   nums, divs = self.intTestData()
   with self.test_session():
     tf_result = (
         math_ops.floor_div(nums, divs) * divs + math_ops.floormod(nums, divs)
     ).eval()
     tf_nums = array_ops.constant(nums)
     tf_divs = array_ops.constant(divs)
     tf2_result = (tf_nums // tf_divs * tf_divs + tf_nums % tf_divs).eval()
     np_result = (nums // divs) * divs + (nums % divs)
     # consistentcy with numpy
     self.assertAllEqual(tf_result, np_result)
     # consistentcy with two forms of divide
     self.assertAllEqual(tf_result, tf2_result)
     # consistency for truncation form
     tf3_result = (
         math_ops.truncatediv(nums, divs) * divs
         + math_ops.truncatemod(nums, divs)
     ).eval()
     expanded_nums = np.reshape(np.tile(nums, divs.shape[1]),
                                (nums.shape[0], divs.shape[1]))
     # Consistent with desire to get numerator
     self.assertAllEqual(tf3_result, expanded_nums)
     # Consistent with desire to get numerator
     self.assertAllEqual(tf_result, expanded_nums)

 def testFloorModInt(self):
   nums, divs = self.intTestData()
   with self.test_session():
     # TODO(aselle): Change test to use % after switch
     # tf_result = math_ops.floor_mod(nums, divs).eval()
     tf_result = math_ops.floormod(nums, divs).eval()
     np_result = nums % divs
     self.assertAllEqual(tf_result, np_result)

 def testFloorModGradient(self):
   # Making sure the input is not near the discontinuity point where
   # x/y == floor(x/y)
   ns = constant_op.constant([17.], dtype=dtypes.float32)
   inputs = constant_op.constant([131.], dtype=dtypes.float32)
   floor_mod = math_ops.floormod(inputs, ns)
   with self.cached_session():
     error = gradient_checker.compute_gradient_error(inputs, [1],
                                                     floor_mod, [1])
     self.assertLess(error, 1e-4)

 def testFloorModFloat(self):
   nums, divs = self.floatTestData()
   with self.test_session():
     tf_result = math_ops.floormod(nums, divs).eval()
     np_result = nums % divs
     self.assertAllEqual(tf_result, np_result)

  def _finish(self, state):
    var_dtype = self._variables[0].dtype.base_dtype
    # Update global step.
    global_step = self._get_global_step(state)
    update_global_step = state_ops.assign_add(global_step, 1.)

    # Update the first moment estimate.
    beta1 = state.get_hyper("beta1", dtype=var_dtype)
    moment1 = self._get_moment1(state)
    flat_grad = self._get_flat_grad(state)
    # moment1_t := beta1 * moment1_{t-1} + (1 - beta1) * flat_grad_t
    update_moment1 = moment1.assign(beta1 * moment1 + (1. - beta1) * flat_grad)

    # Update the gradient buffer.
    window = state.get_hyper("window")
    grad_buffer = self._get_grad_buffer(state)
    next_grad_index = math_ops.floormod(
        math_ops.to_int32(update_global_step - 1.), window)
    # grad_buffer[(t-1) % window] := moment1_t
    update_grad_buffer = state_ops.scatter_update(grad_buffer, next_grad_index,
                                                  update_moment1)

    # Compute the update step.
    eps = state.get_hyper("eps", dtype=var_dtype)
    svd_eps = state.get_hyper("svd_eps", dtype=var_dtype)
    sigma_eps = state.get_hyper("sigma_eps", dtype=var_dtype)
    lr = state.get_hyper("lr", dtype=var_dtype)
    denom = math_ops.sqrt(
        math_ops.minimum(
            ops.convert_to_tensor(update_global_step),
            ops.convert_to_tensor(math_ops.cast(window, dtype=var_dtype))))
    moment1_2d = array_ops.expand_dims(update_moment1, -1)

    # m = grad_buffer^T / sqrt(min(t, window))
    # m has shape [model dimension, window], where model dimension is the sum
    # of the dimensions of the flattened variables.
    m = array_ops.transpose(math_ops.divide(update_grad_buffer, denom))

    # sigma, u, _ = SVD(m^Tm + I * svd_eps)
    mm = math_ops.matmul(m, m, transpose_a=True)
    damping = math_ops.cast(linalg_ops.eye(window), dtype=var_dtype) * svd_eps
    sigma, u, _ = linalg_ops.svd(mm + damping)
    sigma_sqrt = math_ops.sqrt(sigma)
    sigma_sqrt_min = math_ops.reduce_min(sigma_sqrt)

    # sigma_sqrt_inv = 1 / (\sqrt{sigma} + sigma_eps) ^ 3
    # We add sigma_eps to alleviate numerical instability.
    # Note that (m^Tm)^(-3/2) = u diag(sigma_sqrt_inv) u^T.
    sigma_sqrt_inv = math_ops.divide(
        math_ops.cast(1.0, dtype=var_dtype),
        math_ops.pow(sigma_sqrt + sigma_eps, 3))

    # In full matrix AdaGrad, the update step computes (mm^T)^(-1/2)g, where the
    # inversion of a model dimension by model dimension matrix is needed. To
    # speed up this computation we calculate the following instead:
    # m(m^Tm)^(-3/2)m^T moment1 = m u diag(sigma_sqrt_inv) u^T m^T moment1.
    new_step = array_ops.expand_dims(
        array_ops.zeros(flat_grad.get_shape(), dtype=var_dtype), -1)
    head = math_ops.matmul(
        m,
        math_ops.matmul(
            u,
            math_ops.matmul(
                array_ops.diag(sigma_sqrt_inv),
                math_ops.matmul(
                    u,
                    math_ops.matmul(m, moment1_2d, transpose_a=True),
                    transpose_a=True))))

    # When inverting (mm^t)^(1/2), we also add epsilon * I regularization for
    # degenerate cases. We expand ((mm^t)^(1/2) + epsilon * I)^(-1) using
    # Woodbury's identity.
    # For full derivation please see paper at
    # https://arxiv.org/pdf/1806.02958.pdf
    tail = moment1_2d - math_ops.matmul(
        m,
        math_ops.matmul(
            u,
            math_ops.matmul(
                array_ops.diag(
                    math_ops.divide(math_ops.cast(1.0, dtype=var_dtype),
                                    sigma)),
                math_ops.matmul(
                    u,
                    math_ops.matmul(m, moment1_2d, transpose_a=True),
                    transpose_a=True))))
    scaled_tail = math_ops.divide(tail, sigma_sqrt_min)

    update_new_step = control_flow_ops.cond(
        sigma_sqrt_min > eps, lambda: math_ops.add(head, scaled_tail),
        lambda: math_ops.add(new_step, head))

    # Update each variable.
    update_step = []
    for var in self._variables:
      dim = self.shape_dict[var.name]
      start_index = self.index_dict[var.name]
      end_index = start_index + dim
      var_update_correct_shape = array_ops.reshape(
          update_new_step[start_index:end_index], var.get_shape())
#.........这里部分代码省略.........

 def __rmod__(self, other):
   return math_ops.floormod(other, self)

 def __mod__(self, other):
   return math_ops.floormod(self, other)