Tensorflow implementation of Restricted Boltzmann Machine.
This is a fork of https://github.com/meownoid/tensorfow-rbm with some improvements:
- predict function
- notebooks showing several RBM usages:
- calculate xor with RBM
- reconstruct images with RBM
This is a fork of https://github.com/Cospel/rbm-ae-tf with some corrections and improvements:
- scripts are in the package now
- implemented momentum for RBM
- using probabilities instead of samples for training
- implemented both Bernoulli-Bernoulli RBM and Gaussian-Bernoulli RBM
Bernoulli-Bernoulli RBM is good for Bernoulli-distributed binary input data. MNIST, for example.
Load data and train RBM:
import numpy as np
import matplotlib.pyplot as plt
from tfrbm import BBRBM, GBRBM
from tensorflow.examples.tutorials.mnist import input_data
mnist = input_data.read_data_sets('MNIST_data/', one_hot=True)
mnist_images = mnist.train.images
bbrbm = BBRBM(n_visible=784, n_hidden=64, learning_rate=0.01, momentum=0.95, use_tqdm=True)
errs = bbrbm.fit(mnist_images, n_epoches=30, batch_size=10)
plt.plot(errs)
plt.show()
Output:
Epoch: 0: 100%|##########| 5500/5500 [00:07<00:00, 743.34it/s]
Train error: 0.1268
Epoch: 1: 100%|##########| 5500/5500 [00:07<00:00, 760.61it/s]
Train error: 0.0847
Epoch: 2: 100%|##########| 5500/5500 [00:07<00:00, 763.98it/s]
Train error: 0.0770
Epoch: 3: 100%|##########| 5500/5500 [00:07<00:00, 767.36it/s]
Train error: 0.0706
Epoch: 4: 100%|##########| 5500/5500 [00:07<00:00, 720.42it/s]
Train error: 0.0645
Epoch: 5: 100%|##########| 5500/5500 [00:07<00:00, 741.36it/s]
Train error: 0.0594
Epoch: 6: 100%|##########| 5500/5500 [00:07<00:00, 739.19it/s]
Train error: 0.0556
Epoch: 7: 100%|##########| 5500/5500 [00:08<00:00, 686.20it/s]
Train error: 0.0527
Epoch: 8: 100%|##########| 5500/5500 [00:09<00:00, 582.32it/s]
Train error: 0.0504
Epoch: 9: 100%|##########| 5500/5500 [00:10<00:00, 549.63it/s]
Train error: 0.0485
...
Examine some reconstructed data:
IMAGE = 1
def show_digit(x):
plt.imshow(x.reshape((28, 28)), cmap=plt.cm.gray)
plt.show()
image = mnist_images[IMAGE]
image_rec = bbrbm.reconstruct(image.reshape(1,-1))
show_digit(image)
show_digit(image_rec)
Examples:
rbm = BBRBM(n_visible, n_hidden, learning_rate=0.01, momentum=0.95, err_function='mse', use_tqdm=False)
or
rbm = GBRBM(n_visible, n_hidden, learning_rate=0.01, momentum=0.95, err_function='mse', use_tqdm=False, sample_visible=False, sigma=1)
Initialization.
n_visible
— number of neurons on visible layern_hidden
— number of neurons on hidden layeruse_tqdm
— use tqdm package for progress indication or noterr_function
— error function (it's not used in training process, just inget_err
function), should bemse
orcosine
Only for GBRBM
:
sample_visible
— sample reconstructed data with Gaussian distribution (with reconstructed value as a mean and asigma
parameter as deviation) or not (if not, every gaussoid will be projected into a single point)sigma
— standard deviation of the input data
Advices:
- Use BBRBM for Bernoulli distributed data. Input values in this case must be in the interval from
0
to1
. - Use GBRBM for normal distributed data with
0
mean andsigma
standard deviation. If it's not, just normalize it.
rbm.fit(data_x, n_epoches=10, batch_size=10, shuffle=True, verbose=True)
Fit the model.
data_x
— data of shape(n_data, n_visible)
n_epoches
— number of epochesbatch_size
— batch size, should be as small as possibleshuffle
— shuffle data or notverbose
— output to stdout
Returns errors array.
rbm.partial_fit(batch_x)
Fit the model on one batch.
rbm.reconstruct(batch_x)
Reconstruct data. Input and output shapes are (n_data, n_visible)
.
rbm.transform(batch_x)
Transform data. Input shape is (n_data, n_visible)
, output shape is (n_data, n_hidden)
.
rbm.transform_inv(batch_y)
Inverse transform data. Input shape is (n_data, n_hidden)
, output shape is (n_data, n_visible)
.
rbm.get_err(batch_x)
Returns error on batch.
rbm.get_weights()
Get RBM's weights as a numpy arrays. Returns (W, Bv, Bh)
where W
is weights matrix of shape (n_visible, n_hidden)
, Bv
is visible layer bias of shape (n_visible,)
and Bh
is hidden layer bias of shape (n_hidden,)
.
Note: when initializing deep network layer with this weights, use W
as weights, Bh
as bias and just ignore the Bv
.
rbm.set_weights(w, visible_bias, hidden_bias)
Set RBM's weights as numpy arrays.
rbm.save_weights(filename, name)
Save RBM's weights to filename
file with unique name
prefix.
rbm.load_weights(filename, name)
Loads RBM's weights from filename
file with unique name
prefix.
Tensorflow implementation of Restricted Boltzman Machine and Autoencoder for layerwise pretraining of Deep Autoencoders with RBM. Idea is to first create RBMs for pretraining weights for autoencoder. Then weigts for autoencoder are loaded and autoencoder is trained again. In this implementation you can also use tied weights for autoencoder(that means that encoding and decoding layers have same transposed weights!).
I was inspired with these implementations but I need to refactor them and improve them. I tried to use also similar api as it is in tensorflow/models:
Thank you for your gists!
More about pretraining of weights in this paper:
Feel free to make updates, repairs. You can enhance implementation with some tips from: