def ca_loss(y_true, y_pred, background_class_index):
if tf.size(tf.where(tf.equal(y_true, -1))) == 0:
return 0. # no unkown classes
if background_class_index is not None:
y_true = tf.concat([
y_true[:, :, :, :background_class_index],
tf.fill(
tf.shape(
y_true[:, :, :,
background_class_index:background_class_index + 1]),
-1.), y_true[:, :, :, background_class_index + 1:]
],
axis=-1)
# find maximum value along last axis -> we get ones where a true mask exists.
# if no true mask exists the only values are 0 and -1
# after that take the maximum to convert all -1's to 0's -> we get a map for every sample where a true mask exists
available_true_values = tf.math.maximum(tf.reduce_max(y_true, axis=[3]), 0)
# repeat the mask availability values three times to regain right shape (to be compatible for calculations with y_pred)
available_true_values = tf.repeat(tf.reshape(
available_true_values, tf.concat([tf.shape(y_true)[:3], [1]], axis=0)),
tf.size(y_true[0, 0, 0, :]),
axis=3)
# stack the true calculated available true values and y_true flattened on top of each other
stacked = tf.stack([K.flatten(available_true_values), K.flatten(y_true)])
# y_true possible values : [-1, 0, 1] ; available_true_values possible values : [0, 1]
# if we take the product along axis 0 only the combination [1,-1] will yield '-1'
# so we know that if the product is -1 we have the searched indices:
# - The true value is given (available_true_values = 1) and
# - The value does not have a ground truth label (y_true = -1)
indices = tf.where(tf.math.equal(tf.math.reduce_prod(stacked, axis=0), -1))
# collect all values of the candidate indices in y_pred
candidates_y_pred = tf.gather(K.flatten(y_pred), indices)
return tf.math.divide_no_nan(
tf.reduce_sum(candidates_y_pred),
tf.cast(tf.size(candidates_y_pred), dtype=tf.float32))
def dice_coef(y_true, y_pred):
smooth = 1.
y_true_f = K.flatten(y_true)
y_pred_f = K.flatten(y_pred)
intersection = K.sum(y_true_f * y_pred_f)
return (2. * intersection + smooth) / (K.sum(y_true_f) + K.sum(y_pred_f) +
smooth)
def dsc(y_true, y_pred):
smooth = 1.
y_true_f = K.flatten(y_true)
y_pred_f = K.flatten(y_pred)
intersection = K.sum(y_true_f * y_pred_f)
score = (2. * intersection + smooth) / (K.sum(y_true_f) + K.sum(y_pred_f) + smooth)
return score
def training_phase():
mean_batch = K.mean(mean_instance, axis=0, keepdims=True)
variance_batch = K.mean(temp, axis=0,
keepdims=True) - K.square(mean_batch)
mean_batch_reshaped = K.flatten(mean_batch)
variance_batch_reshaped = K.flatten(variance_batch)
if K.backend() != 'cntk':
sample_size = K.prod(
[K.shape(inputs)[axis] for axis in reduction_axes])
sample_size = K.cast(sample_size, dtype=K.dtype(inputs))
# sample variance - unbiased estimator of population variance
variance_batch_reshaped *= sample_size / (sample_size -
(1.0 + self.epsilon))
self.add_update([
K.moving_average_update(self.moving_mean, mean_batch_reshaped,
self.momentum),
K.moving_average_update(self.moving_variance,
variance_batch_reshaped, self.momentum)
], inputs)
return normalize_func(mean_batch, variance_batch)
def vae_loss(x, x_mean):
x = flatten(x)
x_mean = flatten(x_mean)
xent_loss = input_shape[0] * binary_crossentropy(x, x_mean)
kl_loss = -0.5 * mean(
1 + z_log_var - square(z_mean) - exp(z_log_var), axis=-1)
return xent_loss + kl_loss
def tversky(y_true, y_pred, smooth=K.epsilon()):
y_true_pos = K.flatten(y_true)
y_pred_pos = K.flatten(y_pred)
true_pos = K.sum(y_true_pos * y_pred_pos)
false_neg = K.sum(y_true_pos * (1-y_pred_pos))
false_pos = K.sum((1-y_true_pos)*y_pred_pos)
alpha = 0.7
return (true_pos + smooth)/(true_pos + alpha*false_neg + (1-alpha)*false_pos + smooth)
def jaccard_index(y_true, y_pred):
smooth = 1.
y_true_f = backend.flatten(y_true)
y_pred_f = backend.flatten(y_pred)
intersection = backend.sum(y_true_f * y_pred_f)
jac = (intersection + smooth) / (
backend.sum(y_true_f) + backend.sum(y_pred_f) - intersection + smooth)
return jac
def dice_coeff(y_true, y_pred):
smooth = 1.
y_true_f = backend.flatten(y_true)
y_pred_f = backend.flatten(y_pred)
intersection = backend.sum(y_true_f * y_pred_f)
score = (2. * intersection + smooth) / (tf.reduce_sum(y_true_f) +
tf.reduce_sum(y_pred_f) + smooth)
return score
def vae_loss(self, x, z_decoded):
from tensorflow.python.keras import backend as K
x = K.flatten(x)
z_decoded = K.flatten(z_decoded)
# Reconstruction loss
xent_loss = metrics.binary_crossentropy(x, z_decoded)
# KL divergence
kl_loss = -5e-4 * K.mean(1 + z_log_var - K.square(z_mean) - K.exp(z_log_var), axis=-1)
return K.mean(xent_loss + kl_loss)
def dice_loss(y_true, y_pred, smooth=1):
"""Computes the dice loss
# Arguments:
y_true: A tensor of the same shape as `y_pred`.
y_pred: A tensor resulting from a softmax
"""
y_true_f = K.flatten(y_true)
y_pred_f = K.flatten(y_pred)
intersection = K.sum(y_true_f * y_pred_f)
return - ((2. * intersection + smooth) / (K.sum(y_true_f) + K.sum(y_pred_f) + smooth))
def dice_coef(self, y_true, y_pred):
y_true = K.flatten(y_true)
y_pred = K.flatten(y_pred)
intersection = K.sum(y_true * y_pred)
denominator = K.sum(y_true) + K.sum(y_pred)
if denominator == 0:
return 1
if intersection == 0:
return 1 / (denominator + 1)
return (2.0 * intersection) / denominator
def dice_coef(y_true, y_pred):
# calculating the DICE coefficient with a smoothing term
y_true_f = K.flatten(y_true)
y_pred_f = K.flatten(y_pred)
smooth = 1
intersection = K.sum(y_true_f * y_pred_f)
return (2. * intersection + smooth) / (K.sum(y_true_f) + K.sum(y_pred_f) +
smooth)
def dice_loss(y_true, y_pred):
"""
"""
smooth = 1.
y_true_f = k.flatten(y_true)
y_pred_f = k.flatten(y_pred)
intersection = k.sum(y_true_f * y_pred_f)
X_all = k.sum(y_true_f * y_true_f)
Y_all = k.sum(y_pred_f * y_pred_f)
return 1 - (2. * intersection + smooth) / (X_all + Y_all + smooth)
def vae_loss(y_true, y_pred):
y_true_flat = K.flatten(y_true)
y_pred_flat = K.flatten(y_pred)
#r_loss = 10 * K.mean(K.square(y_true_flat - y_pred_flat), axis = -1)
#r_loss = K.binary_crossentropy(x, x_decoded_mean)
r_loss = K.binary_crossentropy(y_pred, y_true)
kl_loss = -0.5 * K.mean(1 + vae_z_log_var - K.square(vae_z_mean) -
K.exp(vae_z_log_var),
axis=-1)
#kl_loss = - 0.5 * K.sum(1 + vae_z_log_var - K.square(vae_z_mean) - K.exp(vae_z_log_var), axis = -1)
return K.mean(r_loss + kl_loss)
def loss(y_true, y_pred):
beta2 = beta*beta
smooth = 1e-6
A = K.flatten(y_pred)
B = K.flatten(y_true)
sumAB = K.sum(A*B)
precision = sumAB / (K.sum(A) + smooth)
recall = sumAB / (K.sum(B) + smooth)
fb = (1.0+beta2) * ((precision * recall) / (((beta2 * precision) + recall) + smooth))
return 1.0 - fb
def tp_score(y_true, y_pred, threshold=0.1):
tp_3d = K.concatenate([
K.cast(K.expand_dims(K.flatten(y_true)), 'bool'),
K.cast(
K.expand_dims(K.flatten(K.greater(y_pred, K.constant(threshold)))),
'bool'),
K.cast(K.ones_like(K.expand_dims(K.flatten(y_pred))), 'bool')
],
axis=1)
tp = K.sum(K.cast(K.all(tp_3d, axis=1), 'int32'))
return tp
def dice_loss(y_true, y_pred, smooth=1):
"""Dice coefficient loss between an output tensor and a target tensor.
Args:
y_true: A tensor of the same shape as y_pred.
y_pred: A tensor resulting from a softmax
Returns:
tensor: Output tensor.
"""
y_true_f = K.flatten(y_true)
y_pred_f = K.flatten(y_pred)
intersection = K.sum(y_true_f * y_pred_f)
return - ((2. * intersection + smooth) / (K.sum(y_true_f) + K.sum(y_pred_f) + smooth))
def dice_coefficient(y_true, y_pred):
"""
A statistic used for comparing the similarity of two samples. Here binary segmentations.
Args:
y_true (numpy.array): the true segmentation
y_pred (numpy.array): the predicted segmentation
Returns:
(float) returns a number from 0. to 1. measuring the similarity y_true and y_pred
"""
y_true_f=K.flatten(y_true)
y_pred_f=K.flatten(y_pred)
intersection=K.sum(y_true_f*y_pred_f)
smooth=1.0
return (2*intersection+smooth)/(K.sum(y_true_f)+K.sum(y_pred_f)+smooth)
def build(self, input_shape):
if self.custom_params:
self.kernel = self.custom_params["kernel"]
self.recurrent_kernel = self.custom_params["recurrent_kernel"]
if self.use_bias:
self.bias = self.custom_params["bias"]
if not self.reset_after:
self.input_bias, self.recurrent_bias = self.bias, None
else:
self.input_bias = K.flatten(self.bias[0])
self.recurrent_bias = K.flatten(self.bias[1])
else:
self.bias = None
self.built = True
else:
keras_layers.GRUCell.build(self, input_shape)
def dice_loss_single_channel(y_true, y_pred):
y_true_f = K.flatten(y_true)
y_pred_f = K.flatten(y_pred)
# get boolean mask for valid classes ( all points which are not labeled as -1)
valid_classes_mask = tf.not_equal(y_true_f, -1)
# mask both y_true and y_pred to only contain labeled values
y_true_masked = tf.boolean_mask(y_true_f, valid_classes_mask)
y_pred_masked = tf.boolean_mask(y_pred_f, valid_classes_mask)
# calculate the dice loss only with the labeled values
# normalization is included 'implicitly' since we masked out the unlabeled values.
intersection = K.sum(y_true_masked * y_pred_masked)
if intersection == 0:
return -1.
else:
coef = (2. * intersection + smooth) / (K.sum(y_true_masked) +
K.sum(y_pred_masked) + smooth)
return 1 - coef
def fn_score(y_true, y_pred, threshold=0.1):
fn_3d = K.concatenate([
K.cast(K.expand_dims(K.flatten(y_true)), 'bool'),
K.cast(
K.expand_dims(
K.flatten(
K.abs(
K.cast(K.greater(y_pred, K.constant(threshold)),
'float') - K.ones_like(y_pred)))), 'bool'),
K.cast(K.ones_like(K.expand_dims(K.flatten(y_pred))), 'bool')
],
axis=1)
fn = K.sum(K.cast(K.all(fn_3d, axis=1), 'int32'))
return fn
def __init__(self, model, layer_name, index_feature1, index_feature2):
self.model = model
self.layer_name = layer_name
self.index_feature1 = index_feature1
self.index_feature2 = index_feature2
dream = model.input
# Get the symbolic outputs of each "key" layer (we gave them unique names).
layers_all = [layer.name for layer in model.layers]
if layer_name not in layers_all:
raise ValueError('Layer ' + layer_name + ' not found in model.')
# Define the loss.
loss = K.variable(0.)
for layer_local in model.layers:
if layer_local.name == layer_name:
x = layer_local.output
# We avoid border artifacts by only involving non-border pixels in the loss.
if K.image_data_format() == 'channels_first':
raise (NotImplementedError)
scaling = K.prod(K.cast(K.shape(x), 'float32'))
loss = loss + K.sum(K.square(x[:, :, 2:-2,
2:-2])) / scaling
else:
x_index_feature1 = x[:, 2:-2, 2:-2, index_feature1]
x_index_feature2 = x[:, 2:-2, 2:-2, index_feature2]
x_index_feature1_flatten = K.flatten(x_index_feature1)
x_index_feature2_flatten = K.flatten(x_index_feature2)
sum_squared_12 = tf.reduce_mean(K.square(
tf.multiply(x_index_feature1_flatten,
x_index_feature2_flatten)),
axis=0)
loss = loss + sum_squared_12
# Compute the gradients of the dream wrt the loss.
grads = K.gradients(loss, dream)[0]
# Normalize gradients.
grads /= K.maximum(K.mean(K.abs(grads)), K.epsilon())
# Set up function to retrieve the value
# of the loss and gradients given an input image.
outputs = [loss, grads]
self.fetch_loss_and_grads = K.function([dream], outputs)
def call(self, inputs, mask=None, training=None):
input_x, input_mi, input_m, input_n, input_cnt = inputs
input_x = tf.cast(input_x, dtype=tf.int32)
input_mi = tf.cast(input_mi, dtype=tf.int32)
input_cnt = K.flatten(input_cnt)
# shape (5,35,17)
em_p = self.p_layer(input_x)
em_v = self.v_layer(input_x)
em_x = get_em_x(input_x, st_size=self.style_size) # x*17
em_m = get_em_m(input_x, st_size=self.style_size) # 0~16
# pxvm
out_p = get_pxvm(em_p,
em_p,
input_mi,
input_n,
input_cnt,
max_seq=self.seq_size)
out_v = get_pxvm(em_p,
em_v,
input_mi,
input_n,
input_cnt,
max_seq=self.seq_size)
out_x = get_pxvm(em_p,
em_x,
input_mi,
input_n,
input_cnt,
max_seq=self.seq_size)
out_m = get_pxvm(em_p,
em_m,
input_mi,
input_n,
input_cnt,
max_seq=self.seq_size)
out_v = tf.expand_dims(out_v, -1)
out_x = tf.expand_dims(out_x, -1)
out_m = tf.expand_dims(out_m, -1)
out_xvm = tf.concat([out_x, out_v, out_m], -1)
# m范围是0~16, st_size>16
# shape (5,17,5,2)
out_board = get_board(out_xvm,
input_mi,
input_cnt,
st_size=17,
board_len=self.board_size)
# 保留vx, 不要m
out_board = tf.slice(out_board, [0, 0, 0, 0], [-1, -1, -1, 2])
out_board = tf.reshape(out_board, [-1, 17 * 5 * 2])
return out_board
def sparse_accuracy_ignoring_last_label(y_true, y_pred):
nb_classes = K.int_shape(y_pred)[-1]
y_pred = K.reshape(y_pred, (-1, nb_classes))
y_true = K.one_hot(tf.to_int32(K.flatten(y_true)),
nb_classes + 1)
unpacked = tf.unstack(y_true, axis=-1)
legal_labels = ~tf.cast(unpacked[-1], tf.bool)
y_true = tf.stack(unpacked[:-1], axis=-1)
return K.sum(tf.to_float(legal_labels & K.equal(K.argmax(y_true, axis=-1), K.argmax(y_pred, axis=-1)))) / K.sum(tf.to_float(legal_labels))
def softmax_sparse_crossentropy_ignoring_last_label(y_true, y_pred):
y_pred = K.reshape(y_pred, (-1, K.int_shape(y_pred)[-1]))
log_softmax = tf.nn.log_softmax(y_pred)
y_true = K.one_hot(tf.to_int32(K.flatten(y_true)), K.int_shape(y_pred)[-1]+1)
unpacked = tf.unstack(y_true, axis=-1)
y_true = tf.stack(unpacked[:-1], axis=-1)
cross_entropy = -K.sum(y_true * log_softmax, axis=1)
cross_entropy_mean = K.mean(cross_entropy)
return cross_entropy_mean
def dice_coef(y_true, y_pred):
''' Dice Coefficient
Project: BraTs Author: cv-lee File: unet.py License: MIT License
Args:
y_true (np.array): Ground Truth Heatmap (Label)
y_pred (np.array): Prediction Heatmap
Returns:
(np.array): Calcula a porcentagem de acerto da rede neural
'''
class_num = 1
for class_now in range(class_num):
# Converte y_pred e y_true em vetores
y_true_f = K.flatten(y_true[:, :, :, class_now])
y_pred_f = K.flatten(y_pred[:, :, :, class_now])
# Calcula o numero de vezes que
# y_true(positve) é igual y_pred(positive) (tp)
intersection = K.sum(y_true_f * y_pred_f)
# Soma o número de vezes que ambos foram positivos
union = K.sum(y_true_f) + K.sum(y_pred_f)
# Smooth - Evita que o denominador fique muito pequeno
smooth = K.constant(1e-6)
# Calculo o erro entre eles
num = (K.constant(2) * intersection + 1)
den = (union + smooth)
loss = num / den
if class_now == 0:
total_loss = loss
else:
total_loss = total_loss + loss
total_loss = total_loss / class_num
return total_loss
def cudnn_gru(inputs, init_h, kernel, recurrent_kernel, bias, time_major):
"""GRU with CuDNN implementation which is only available for GPU."""
if not time_major:
inputs = array_ops.transpose(inputs, perm=(1, 0, 2))
init_h = array_ops.expand_dims(init_h, axis=0)
weights = array_ops.split(kernel, 3, axis=1)
weights += array_ops.split(recurrent_kernel, 3, axis=1)
# Note that the bias was initialized as shape (2, 3 * units), flat it into
# (6 * units)
bias = array_ops.split(K.flatten(bias), 6)
# Note that the gate order for CuDNN is different from the canonical format.
# canonical format is [z, r, h], whereas CuDNN is [r, z, h]. The swap need to
# be done for kernel, recurrent_kernel, input_bias, recurrent_bias.
# z is update gate weights.
# r is reset gate weights.
# h is output gate weights.
weights[0], weights[1] = weights[1], weights[0]
weights[3], weights[4] = weights[4], weights[3]
bias[0], bias[1] = bias[1], bias[0]
bias[3], bias[4] = bias[4], bias[3]
params = _canonical_to_params(weights=weights,
biases=bias,
shape=constant_op.constant([-1]),
transpose_weights=True)
outputs, h, _, _ = gen_cudnn_rnn_ops.cudnn_rnn(inputs,
input_h=init_h,
input_c=0,
params=params,
is_training=True,
rnn_mode='gru')
last_output = outputs[-1]
if not time_major:
outputs = array_ops.transpose(outputs, perm=[1, 0, 2])
h = h[0]
return last_output, outputs, h, _runtime('cudnn')
def call(self, y_true, y_pred):
"""Invokes the `Loss` instance.
Args:
y_true: Ground truth values.
y_pred: The predicted values.
Returns:
Loss values in the form of a Tensor
"""
gamma = self.gamma
from_logits = self.from_logits
axis = -1
y_true = tf.cast(y_true, y_pred.dtype)
y_true = ops.convert_to_tensor_v2(y_true)
y_pred = ops.convert_to_tensor_v2(y_pred)
probs = y_pred
# Reformat y_pred shapes
if (not from_logits and
not isinstance(y_pred,
(ops.EagerTensor, variables_module.Variable))
and y_pred.op.type == 'Softmax') and not hasattr(
y_pred, '_keras_history'):
assert len(y_pred.op.inputs) == 1
y_pred = y_pred.op.inputs[0]
from_logits = True
# Clip y_pred to a minimum and maximum value
if not from_logits:
epsilon_ = constant_op.constant(K.epsilon(),
y_pred.dtype.base_dtype)
y_pred = clip_ops.clip_by_value(y_pred, epsilon_, 1 - epsilon_)
y_pred = math_ops.log(y_pred)
# Get dimensions of predictions tensor
if isinstance(y_pred.shape, (tuple, list)):
output_rank = len(y_pred.shape)
else:
output_rank = y_pred.shape.ndims
if output_rank is not None:
axis %= output_rank
if axis != output_rank - 1:
permutation = list(
itertools.chain(range(axis), range(axis + 1, output_rank),
[axis]))
y_pred = array_ops.transpose(y_pred, perm=permutation)
elif axis != -1:
raise ValueError(
'Cannot compute sparse categorical crossentropy with `axis={}` on an '
'output tensor with unknown rank'.format(axis))
# Reformat y_true shape and data type.
y_true = cast(y_true, 'int64')
output_shape = array_ops.shape_v2(y_pred)
target_rank = y_true.shape.ndims
update_shape = (target_rank is not None and output_rank is not None
and target_rank != output_rank - 1)
if update_shape:
y_true = flatten(y_true)
y_pred = array_ops.reshape(y_pred, [-1, output_shape[-1]])
# Calculate cross-entropy loss
if py_any(_is_symbolic_tensor(v) for v in [y_true, y_pred]):
with get_graph().as_default():
loss = nn.sparse_softmax_cross_entropy_with_logits_v2(
labels=y_true, logits=y_pred)
else:
loss = nn.sparse_softmax_cross_entropy_with_logits_v2(
labels=y_true, logits=y_pred)
if update_shape and output_rank >= 3:
loss = array_ops.reshape(loss, output_shape[:-1])
# Calculate focal modulation to be applied
gamma = tf.convert_to_tensor(gamma, dtype=tf.dtypes.float32)
scalar_gamma = gamma.shape.rank == 0
y_true_rank = y_true.shape.rank
if not scalar_gamma:
gamma = tf.gather(gamma, y_true, axis=0, batch_dims=y_true_rank)
focal_modulation = K.pow(1 - tf.math.reduce_mean(probs, axis=1), gamma)
focal_modulation = tf.gather(focal_modulation,
y_true,
axis=0,
batch_dims=y_true_rank)
loss = focal_modulation * loss
return loss
def dice_coef(y_true, y_pred):
"""ref: https://arxiv.org/pdf/1606.04797v1.pdf"""
y_true_f = K.flatten(y_true)
y_pred_f = K.flatten(y_pred)
intersection = K.sum(y_true_f * y_pred_f)
return (2. * intersection + 1) / (K.sum(y_true_f) + K.sum(y_pred_f) + 1)
def dice_coefficient(y_true, y_pred, smooth=1.):
y_true_f = flatten(y_true)
y_pred_f = flatten(y_pred)
intersection = sum(y_true_f * y_pred_f)
return (2. * intersection + smooth) / (sum(y_true_f) + sum(y_pred_f) +
smooth)
def cudnn_gru(inputs, init_h, kernel, recurrent_kernel, bias, mask, time_major,
go_backwards):
"""GRU with CuDNN implementation which is only available for GPU."""
if not time_major:
inputs = array_ops.transpose(inputs, perm=(1, 0, 2))
init_h = array_ops.expand_dims(init_h, axis=0)
weights = array_ops.split(kernel, 3, axis=1)
weights += array_ops.split(recurrent_kernel, 3, axis=1)
# Note that the bias was initialized as shape (2, 3 * units), flat it into
# (6 * units)
bias = array_ops.split(K.flatten(bias), 6)
# Note that the gate order for CuDNN is different from the canonical format.
# canonical format is [z, r, h], whereas CuDNN is [r, z, h]. The swap need to
# be done for kernel, recurrent_kernel, input_bias, recurrent_bias.
# z is update gate weights.
# r is reset gate weights.
# h is output gate weights.
weights[0], weights[1] = weights[1], weights[0]
weights[3], weights[4] = weights[4], weights[3]
bias[0], bias[1] = bias[1], bias[0]
bias[3], bias[4] = bias[4], bias[3]
params = _canonical_to_params(
weights=weights,
biases=bias,
shape=constant_op.constant([-1]),
transpose_weights=True)
if mask is not None:
sequence_length = calculate_sequence_by_mask(mask, time_major)
else:
# Fill the array with shape [batch] with value of max timesteps.
sequence_length = array_ops.fill([array_ops.shape(inputs)[1]],
array_ops.shape(inputs)[0])
if go_backwards:
inputs = array_ops.reverse_sequence_v2(inputs, sequence_length, seq_axis=0,
batch_axis=1)
outputs, h, _, _, _ = gen_cudnn_rnn_ops.cudnn_rnnv3(
inputs,
input_h=init_h,
input_c=0,
params=params,
is_training=True,
rnn_mode='gru',
sequence_lengths=sequence_length)
last_output = outputs[-1]
if not time_major:
outputs = array_ops.transpose(outputs, perm=[1, 0, 2])
h = h[0]
# In the case of variable length input, the cudnn kernel will fill zeros for
# the output, whereas the default keras behavior is to bring over the previous
# output for t-1, so that in the return_sequence=False case, user can quickly
# get the final effect output instead just 0s at the last timestep.
# In order to mimic the default keras behavior, we copy the final h state as
# the last_output, since it is numerically same as the output.
if mask is not None:
last_output = h
return last_output, outputs, h, _runtime('cudnn')
