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  • Book Overview & Buying Deep Learning with Theano
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Deep Learning with Theano

Deep Learning with Theano

By : Christopher Bourez
3.7 (3)
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Deep Learning with Theano

Deep Learning with Theano

3.7 (3)
By: Christopher Bourez

Overview of this book

This book offers a complete overview of Deep Learning with Theano, a Python-based library that makes optimizing numerical expressions and deep learning models easy on CPU or GPU. The book provides some practical code examples that help the beginner understand how easy it is to build complex neural networks, while more experimented data scientists will appreciate the reach of the book, addressing supervised and unsupervised learning, generative models, reinforcement learning in the fields of image recognition, natural language processing, or game strategy. The book also discusses image recognition tasks that range from simple digit recognition, image classification, object localization, image segmentation, to image captioning. Natural language processing examples include text generation, chatbots, machine translation, and question answering. The last example deals with generating random data that looks real and solving games such as in the Open-AI gym. At the end, this book sums up the best -performing nets for each task. While early research results were based on deep stacks of neural layers, in particular, convolutional layers, the book presents the principles that improved the efficiency of these architectures, in order to help the reader build new custom nets.
Table of Contents (15 chapters)
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14
Index

Functions and automatic differentiation

The previous section introduced the function instruction to compile the expression. In this section, we develop some of the following arguments in its signature:

def theano.function(inputs, 
	outputs=None, updates=None, givens=None,
 allow_input_downcast=None, mode=None, profile=None,
  	)

We've already used the allow_input_downcast feature to convert data from float64 to float32, int64 to int32 and so on. The mode and profile features are also displayed because they'll be presented in the optimization and debugging section.

Input variables of a Theano function should be contained in a list, even when there is a single input.

For outputs, it is possible to use a list in the case of multiple outputs to be computed in parallel:

>>> a = T.matrix()

>>> ex = theano.function([a],[T.exp(a),T.log(a),a**2])

>>> ex(numpy.random.randn(3,3).astype(theano.config.floatX))
[array([[ 2.33447003,  0.30287042,  0.63557744],
       [ 0.18511547,  1.34327984,  0.42203984],
       [ 0.87083125,  5.01169062,  6.88732481]], dtype=float32),
array([[-0.16512829,         nan,         nan],
       [        nan, -1.2203927 ,         nan],
       [        nan,  0.47733498,  0.65735561]], dtype=float32),
array([[ 0.71873927,  1.42671108,  0.20540957],
       [ 2.84521151,  0.08709242,  0.74417454],
       [ 0.01912885,  2.59781313,  3.72367549]], dtype=float32)]

The second useful attribute is the updates attribute, used to set new values to shared variables once the expression has been evaluated:

>>> w = shared(1.0)

>>> x = T.scalar('x')

>>> mul = theano.function([x],updates=[(w,w*x)])

>>> mul(4)
[]

>>> w.get_value()
array(4.0)

Such a mechanism can be used as an internal state. The shared variable w has been defined outside the function.

With the givens parameter, it is possible to change the value of any symbolic variable in the graph, without changing the graph. The new value will then be used by all the other expressions that were pointing to it.

The last and most important feature in Theano is the automatic differentiation, which means that Theano computes the derivatives of all previous tensor operators. Such a differentiation is performed via the theano.grad operator:

>>> a = T.scalar()

>>> pow = a ** 2

>>> g = theano.grad(pow,a)

>>> theano.printing.pydotprint(g)

>>> theano.printing.pydotprint(theano.function([a],g))
Functions and automatic differentiation

In the optimization graph, theano.grad has computed the gradient of Functions and automatic differentiation with respect to a, which is a symbolic expression equivalent to 2 * a.

Note that it is only possible to take the gradient of a scalar, but the wrt variables can be arbitrary tensors.

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