Revision 291ae6c7dbfcbded27c604f136982a5067d14b8e authored by thevincentadam on 20 January 2020, 12:17:20 UTC, committed by thevincentadam on 20 January 2020, 12:17:20 UTC
1 parent 5dc31b8
test_gplvm.py
# Copyright 2019 the GPflow authors.
#
# Licensed under the Apache License, Version 2.0 (the "License");
# you may not use this file except in compliance with the License.
# You may obtain a copy of the License at
#
# http://www.apache.org/licenses/LICENSE-2.0
#
# Unless required by applicable law or agreed to in writing, software
# distributed under the License is distributed on an "AS IS" BASIS,
# WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
# See the License for the specific language governing permissions and
# limitations under the License.
from typing import Optional
import pytest
import numpy as np
import tensorflow as tf
import gpflow
from gpflow.utilities.ops import pca_reduce
class Data:
rng = np.random.RandomState(999)
N = 20
D = 5
Y = rng.randn(N, D)
Q = 2
M = 10
X = rng.randn(N, Q)
def _run_optimize(kernel: Optional[tf.Module] = None):
m = gpflow.models.GPLVM(Data.Y, Data.Q, kernel=kernel)
log_likelihood_initial = m.log_likelihood()
opt = gpflow.optimizers.Scipy()
@tf.function(autograph=False)
def objective_closure():
return - m.log_marginal_likelihood()
opt.minimize(objective_closure, m.trainable_variables, options=dict(maxiter=2))
assert m.log_likelihood() > log_likelihood_initial
def test_gplvm_default_kernel():
_run_optimize()
def test_gplvm_periodic_kernel():
kernel = gpflow.kernels.Periodic(base=gpflow.kernels.SquaredExponential())
_run_optimize(kernel)
def test_bayesian_gplvm_1d():
Q = 1
kernel = gpflow.kernels.SquaredExponential()
inducing_variable = np.linspace(0, 1, Data.M)[:, None]
m = gpflow.models.BayesianGPLVM(Data.Y,
np.zeros((Data.N, Q)),
np.ones((Data.N, Q)),
kernel,
inducing_variable=inducing_variable)
assert len(m.inducing_variable) == Data.M
log_likelihood_initial = m.log_likelihood()
opt = gpflow.optimizers.Scipy()
@tf.function(autograph=False)
def objective_closure():
return - m.log_marginal_likelihood()
opt.minimize(objective_closure, m.trainable_variables, options=dict(maxiter=2))
assert m.log_likelihood() > log_likelihood_initial
def test_bayesian_gplvm_2d():
Q = 2 # latent dimensions
x_data_mean = pca_reduce(Data.Y, Q)
kernel = gpflow.kernels.SquaredExponential()
m = gpflow.models.BayesianGPLVM(Data.Y, x_data_mean, np.ones((Data.N, Q)), kernel, num_inducing_variables=Data.M)
log_likelihood_initial = m.log_likelihood()
opt = gpflow.optimizers.Scipy()
@tf.function(autograph=False)
def objective_closure():
return - m.log_marginal_likelihood()
opt.minimize(objective_closure, m.trainable_variables, options=dict(maxiter=2))
assert m.log_likelihood() > log_likelihood_initial
# test prediction
Xtest = Data.rng.randn(10, Q)
mu_f, var_f = m.predict_f(Xtest)
mu_fFull, var_fFull = m.predict_f(Xtest, full_cov=True)
np.testing.assert_allclose(mu_fFull, mu_f)
for i in range(Data.D):
np.testing.assert_allclose(var_f[:, i], np.diag(var_fFull[:, :, i]))
def test_gplvm_constructor_checks():
with pytest.raises(ValueError):
assert Data.X.shape[1] == Data.Q
latents_wrong_shape = Data.X[:, :Data.Q - 1]
gpflow.models.GPLVM(Data.Y, Data.Q, x_data_mean=latents_wrong_shape)
with pytest.raises(ValueError):
observations_wrong_shape = Data.Y[:, :Data.Q - 1]
gpflow.models.GPLVM(observations_wrong_shape, Data.Q)
with pytest.raises(ValueError):
observations_wrong_shape = Data.Y[:, :Data.Q - 1]
gpflow.models.GPLVM(observations_wrong_shape, Data.Q, x_data_mean=Data.X)
def test_bayesian_gplvm_constructor_check():
Q = 1
kernel = gpflow.kernels.SquaredExponential()
inducing_variable = np.linspace(0, 1, Data.M)[:, None]
with pytest.raises(ValueError):
gpflow.models.BayesianGPLVM(Data.Y,
np.zeros((Data.N, Q)),
np.ones((Data.N, Q)),
kernel,
inducing_variable=inducing_variable,
num_inducing_variables=len(inducing_variable))
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