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model.py
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model.py
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import random
import numpy as np
import tensorflow as tf
class Model():
def __init__(self, args, infer=False):
self.args = args
if infer:
args.batch_size = 1
args.seq_length = 1
if args.model == 'rnn':
cell_fn = tf.contrib.rnn.BasicRNNCell
elif args.model == 'gru':
cell_fn = tf.contrib.rnn.GRUCell
elif args.model == 'lstm':
cell_fn = tf.contrib.rnn.BasicLSTMCell
else:
raise Exception("model type not supported: {}".format(args.model))
def get_cell():
return cell_fn(args.rnn_size, state_is_tuple=False)
cell = tf.contrib.rnn.MultiRNNCell(
[get_cell() for _ in range(args.num_layers)])
if (infer == False and args.keep_prob < 1): # training mode
cell = tf.contrib.rnn.DropoutWrapper(
cell, output_keep_prob=args.keep_prob)
self.cell = cell
self.input_data = tf.placeholder(
dtype=tf.float32, shape=[
None, args.seq_length, 3], name='data_in')
self.target_data = tf.placeholder(
dtype=tf.float32, shape=[
None, args.seq_length, 3], name='targets')
zero_state = cell.zero_state(
batch_size=args.batch_size, dtype=tf.float32)
self.state_in = tf.identity(zero_state, name='state_in')
self.num_mixture = args.num_mixture
# end_of_stroke + prob + 2*(mu + sig) + corr
NOUT = 1 + self.num_mixture * 6
with tf.variable_scope('rnnlm'):
output_w = tf.get_variable("output_w", [args.rnn_size, NOUT])
output_b = tf.get_variable("output_b", [NOUT])
# inputs = tf.split(axis=1, num_or_size_splits=args.seq_length, value=self.input_data)
# inputs = [tf.squeeze(input_, [1]) for input_ in inputs]
inputs = tf.unstack(self.input_data, axis=1)
# outputs, state_out = tf.contrib.legacy_seq2seq.rnn_decoder(inputs, self.state_in, cell, loop_function=None, scope='rnnlm')
outputs, state_out = tf.contrib.legacy_seq2seq.rnn_decoder(
inputs, zero_state, cell, loop_function=None, scope='rnnlm')
output = tf.reshape(
tf.concat(axis=1, values=outputs), [-1, args.rnn_size])
output = tf.nn.xw_plus_b(output, output_w, output_b)
self.state_out = tf.identity(state_out, name='state_out')
# reshape target data so that it is compatible with prediction shape
flat_target_data = tf.reshape(self.target_data, [-1, 3])
[x1_data, x2_data, eos_data] = tf.split(
axis=1, num_or_size_splits=3, value=flat_target_data)
# long method:
#flat_target_data = tf.split(1, args.seq_length, self.target_data)
#flat_target_data = [tf.squeeze(flat_target_data_, [1]) for flat_target_data_ in flat_target_data]
#flat_target_data = tf.reshape(tf.concat(1, flat_target_data), [-1, 3])
def tf_2d_normal(x1, x2, mu1, mu2, s1, s2, rho):
# eq # 24 and 25 of http://arxiv.org/abs/1308.0850
norm1 = tf.subtract(x1, mu1)
norm2 = tf.subtract(x2, mu2)
s1s2 = tf.multiply(s1, s2)
z = tf.square(tf.div(norm1, s1)) + tf.square(tf.div(norm2, s2)) - \
2 * tf.div(tf.multiply(rho, tf.multiply(norm1, norm2)), s1s2)
negRho = 1 - tf.square(rho)
result = tf.exp(tf.div(-z, 2 * negRho))
denom = 2 * np.pi * tf.multiply(s1s2, tf.sqrt(negRho))
result = tf.div(result, denom)
return result
def get_lossfunc(
z_pi,
z_mu1,
z_mu2,
z_sigma1,
z_sigma2,
z_corr,
z_eos,
x1_data,
x2_data,
eos_data):
result0 = tf_2d_normal(
x1_data,
x2_data,
z_mu1,
z_mu2,
z_sigma1,
z_sigma2,
z_corr)
# implementing eq # 26 of http://arxiv.org/abs/1308.0850
epsilon = 1e-20
result1 = tf.multiply(result0, z_pi)
result1 = tf.reduce_sum(result1, 1, keep_dims=True)
# at the beginning, some errors are exactly zero.
result1 = -tf.log(tf.maximum(result1, 1e-20))
result2 = tf.multiply(z_eos, eos_data) + \
tf.multiply(1 - z_eos, 1 - eos_data)
result2 = -tf.log(result2)
result = result1 + result2
return tf.reduce_sum(result)
# below is where we need to do MDN splitting of distribution params
def get_mixture_coef(output):
# returns the tf slices containing mdn dist params
# ie, eq 18 -> 23 of http://arxiv.org/abs/1308.0850
z = output
z_eos = z[:, 0:1]
z_pi, z_mu1, z_mu2, z_sigma1, z_sigma2, z_corr = tf.split(
axis=1, num_or_size_splits=6, value=z[:, 1:])
# process output z's into MDN paramters
# end of stroke signal
z_eos = tf.sigmoid(z_eos) # should be negated, but doesn't matter.
# softmax all the pi's:
max_pi = tf.reduce_max(z_pi, 1, keep_dims=True)
z_pi = tf.subtract(z_pi, max_pi)
z_pi = tf.exp(z_pi)
normalize_pi = tf.reciprocal(
tf.reduce_sum(z_pi, 1, keep_dims=True))
z_pi = tf.multiply(normalize_pi, z_pi)
# exponentiate the sigmas and also make corr between -1 and 1.
z_sigma1 = tf.exp(z_sigma1)
z_sigma2 = tf.exp(z_sigma2)
z_corr = tf.tanh(z_corr)
return [z_pi, z_mu1, z_mu2, z_sigma1, z_sigma2, z_corr, z_eos]
[o_pi, o_mu1, o_mu2, o_sigma1, o_sigma2,
o_corr, o_eos] = get_mixture_coef(output)
# I could put all of these in a single tensor for reading out, but this
# is more human readable
data_out_pi = tf.identity(o_pi, "data_out_pi")
data_out_mu1 = tf.identity(o_mu1, "data_out_mu1")
data_out_mu2 = tf.identity(o_mu2, "data_out_mu2")
data_out_sigma1 = tf.identity(o_sigma1, "data_out_sigma1")
data_out_sigma2 = tf.identity(o_sigma2, "data_out_sigma2")
data_out_corr = tf.identity(o_corr, "data_out_corr")
data_out_eos = tf.identity(o_eos, "data_out_eos")
# sticking them all (except eos) in one op anyway, makes it easier for freezing the graph later
# IMPORTANT, this needs to stack the named ops above (data_out_XXX), not the prev ops (o_XXX)
# otherwise when I freeze the graph up to this point, the named versions will be cut
# eos is diff size to others, so excluding that
data_out_mdn = tf.identity([data_out_pi,
data_out_mu1,
data_out_mu2,
data_out_sigma1,
data_out_sigma2,
data_out_corr],
name="data_out_mdn")
self.pi = o_pi
self.mu1 = o_mu1
self.mu2 = o_mu2
self.sigma1 = o_sigma1
self.sigma2 = o_sigma2
self.corr = o_corr
self.eos = o_eos
lossfunc = get_lossfunc(
o_pi,
o_mu1,
o_mu2,
o_sigma1,
o_sigma2,
o_corr,
o_eos,
x1_data,
x2_data,
eos_data)
self.cost = lossfunc / (args.batch_size * args.seq_length)
self.train_loss_summary = tf.summary.scalar('train_loss', self.cost)
self.valid_loss_summary = tf.summary.scalar(
'validation_loss', self.cost)
self.lr = tf.Variable(0.0, trainable=False)
tvars = tf.trainable_variables()
grads, _ = tf.clip_by_global_norm(
tf.gradients(self.cost, tvars), args.grad_clip)
optimizer = tf.train.AdamOptimizer(self.lr)
self.train_op = optimizer.apply_gradients(zip(grads, tvars))
def sample(self, sess, num=1200):
def get_pi_idx(x, pdf):
N = pdf.size
accumulate = 0
for i in range(0, N):
accumulate += pdf[i]
if (accumulate >= x):
return i
print('error with sampling ensemble')
return -1
def sample_gaussian_2d(mu1, mu2, s1, s2, rho):
mean = [mu1, mu2]
cov = [[s1 * s1, rho * s1 * s2], [rho * s1 * s2, s2 * s2]]
x = np.random.multivariate_normal(mean, cov, 1)
return x[0][0], x[0][1]
prev_x = np.zeros((1, 1, 3), dtype=np.float32)
prev_x[0, 0, 2] = 1 # initially, we want to see beginning of new stroke
prev_state = sess.run(self.cell.zero_state(1, tf.float32))
strokes = np.zeros((num, 3), dtype=np.float32)
mixture_params = []
for i in range(num):
feed = {self.input_data: prev_x, self.state_in: prev_state}
[o_pi,
o_mu1,
o_mu2,
o_sigma1,
o_sigma2,
o_corr,
o_eos,
next_state] = sess.run([self.pi,
self.mu1,
self.mu2,
self.sigma1,
self.sigma2,
self.corr,
self.eos,
self.state_out],
feed)
idx = get_pi_idx(random.random(), o_pi[0])
eos = 1 if random.random() < o_eos[0][0] else 0
next_x1, next_x2 = sample_gaussian_2d(
o_mu1[0][idx], o_mu2[0][idx], o_sigma1[0][idx], o_sigma2[0][idx], o_corr[0][idx])
strokes[i, :] = [next_x1, next_x2, eos]
params = [
o_pi[0],
o_mu1[0],
o_mu2[0],
o_sigma1[0],
o_sigma2[0],
o_corr[0],
o_eos[0]]
mixture_params.append(params)
prev_x = np.zeros((1, 1, 3), dtype=np.float32)
prev_x[0][0] = np.array([next_x1, next_x2, eos], dtype=np.float32)
prev_state = next_state
strokes[:, 0:2] *= self.args.data_scale
return strokes, mixture_params