-------------------------------------
--- Python interface of LIBLINEAR ---
-------------------------------------

Table of Contents
=================

- Introduction
- Installation
- Quick Start
- Design Description
- Data Structures
- Utility Functions
- Additional Information

Introduction
============

Python (http://www.python.org/) is a programming language suitable for rapid
development. This tool provides a simple Python interface to LIBLINEAR, a library
for support vector machines (http://www.csie.ntu.edu.tw/~cjlin/liblinear). The
interface is very easy to use as the usage is the same as that of LIBLINEAR. The
interface is developed with the built-in Python library "ctypes."

Installation
============

On Unix systems, type

> make

The interface needs only LIBLINEAR shared library, which is generated by
the above command. We assume that the shared library is on the LIBLINEAR
main directory or in the system path.

For windows, the shared library liblinear.dll is ready in the directory
`..\windows'. You can also copy it to the system directory (e.g.,
`C:\WINDOWS\system32\' for Windows XP). To regenerate the shared library,
please follow the instruction of building windows binaries in LIBLINEAR README.

Quick Start
===========

"Quick Start with Scipy" is in the next section.

There are two levels of usage. The high-level one uses utility functions
in liblinearutil.py and the usage is the same as the LIBLINEAR MATLAB interface.

>>> from liblinearutil import *
# Read data in LIBSVM format
>>> y, x = svm_read_problem('../heart_scale')
>>> m = train(y[:200], x[:200], '-c 4')
>>> p_label, p_acc, p_val = predict(y[200:], x[200:], m)

# Construct problem in python format
# Dense data
>>> y, x = [1,-1], [[1,0,1], [-1,0,-1]]
# Sparse data
>>> y, x = [1,-1], [{1:1, 3:1}, {1:-1,3:-1}]
>>> prob  = problem(y, x)
>>> param = parameter('-s 0 -c 4 -B 1')
>>> m = train(prob, param)

# Other utility functions
>>> save_model('heart_scale.model', m)
>>> m = load_model('heart_scale.model')
>>> p_label, p_acc, p_val = predict(y, x, m, '-b 1')
>>> ACC, MSE, SCC = evaluations(y, p_label)

# Getting online help
>>> help(train)

The low-level use directly calls C interfaces imported by liblinear.py. Note that
all arguments and return values are in ctypes format. You need to handle them
carefully.

>>> from liblinear import *
>>> prob = problem([1,-1], [{1:1, 3:1}, {1:-1,3:-1}])
>>> param = parameter('-c 4')
>>> m = liblinear.train(prob, param) # m is a ctype pointer to a model
# Convert a Python-format instance to feature_nodearray, a ctypes structure
>>> x0, max_idx = gen_feature_nodearray({1:1, 3:1})
>>> label = liblinear.predict(m, x0)

Quick Start with Scipy
======================

Make sure you have Scipy installed to proceed in this section.
If numba (http://numba.pydata.org) is installed, some operations will be much faster.

There are two levels of usage. The high-level one uses utility functions
in liblinearutil.py and the usage is the same as the LIBLINEAR MATLAB interface.

>>> import scipy
>>> from liblinearutil import *
# Read data in LIBSVM format
>>> y, x = svm_read_problem('../heart_scale', return_scipy = True) # y: ndarray, x: csr_matrix
>>> m = train(y[:200], x[:200, :], '-c 4')
>>> p_label, p_acc, p_val = predict(y[200:], x[200:, :], m)

# Construct problem in Scipy format
# Dense data: numpy ndarray
>>> y, x = scipy.asarray([1,-1]), scipy.asarray([[1,0,1], [-1,0,-1]])
# Sparse data: scipy csr_matrix((data, (row_ind, col_ind))
>>> y, x = scipy.asarray([1,-1]), scipy.sparse.csr_matrix(([1, 1, -1, -1], ([0, 0, 1, 1], [0, 2, 0, 2])))
>>> prob  = problem(y, x)
>>> param = parameter('-s 0 -c 4 -B 1')
>>> m = train(prob, param)

# Other utility functions
>>> save_model('heart_scale.model', m)
>>> m = load_model('heart_scale.model')
>>> p_label, p_acc, p_val = predict(y, x, m, '-b 1')
>>> ACC, MSE, SCC = evaluations(y, p_label)

# Getting online help
>>> help(train)

The low-level use directly calls C interfaces imported by liblinear.py. Note that
all arguments and return values are in ctypes format. You need to handle them
carefully.

>>> from liblinear import *
>>> prob = problem(scipy.asarray([1,-1]), scipy.sparse.csr_matrix(([1, 1, -1, -1], ([0, 0, 1, 1], [0, 2, 0, 2]))))
>>> param = parameter('-c 4')
>>> m = liblinear.train(prob, param) # m is a ctype pointer to a model
# Convert a tuple of ndarray (index, data) to feature_nodearray, a ctypes structure
# Note that index starts from 0, though the following example will be changed to 1:1, 3:1 internally
>>> x0, max_idx = gen_feature_nodearray((scipy.asarray([0,2]), scipy.asarray([1,1])))
>>> label = liblinear.predict(m, x0)

Design Description
==================

There are two files liblinear.py and liblinearutil.py, which respectively correspond to
low-level and high-level use of the interface.

In liblinear.py, we adopt the Python built-in library "ctypes," so that
Python can directly access C structures and interface functions defined
in linear.h.

While advanced users can use structures/functions in liblinear.py, to
avoid handling ctypes structures, in liblinearutil.py we provide some easy-to-use
functions. The usage is similar to LIBLINEAR MATLAB interface.

Data Structures
===============

Three data structures derived from linear.h are node, problem, and
parameter. They all contain fields with the same names in
linear.h. Access these fields carefully because you directly use a C structure
instead of a Python object. The following description introduces additional
fields and methods.

Before using the data structures, execute the following command to load the
LIBLINEAR shared library:

    >>> from liblinear import *

- class feature_node:

    Construct a feature_node.

    >>> node = feature_node(idx, val)

    idx: an integer indicates the feature index.

    val: a float indicates the feature value.

    Show the index and the value of a node.

    >>> print(node)

- Function: gen_feature_nodearray(xi [,feature_max=None])

    Generate a feature vector from a Python list/tuple/dictionary, numpy ndarray or tuple of (index, data):

    >>> xi_ctype, max_idx = gen_feature_nodearray({1:1, 3:1, 5:-2})

    xi_ctype: the returned feature_nodearray (a ctypes structure)

    max_idx: the maximal feature index of xi

    feature_max: if feature_max is assigned, features with indices larger than
                 feature_max are removed.

- class problem:

    Construct a problem instance

    >>> prob = problem(y, x [,bias=-1])

    y: a Python list/tuple/ndarray of l labels (type must be int/double).

	x: 1. a list/tuple of l training instances. Feature vector of
	      each training instance is a list/tuple or dictionary.

	   2. an l * n numpy ndarray or scipy spmatrix (n: number of features).

    bias: if bias >= 0, instance x becomes [x; bias]; if < 0, no bias term
          added (default -1)

    You can also modify the bias value by

    >>> prob.set_bias(1)

    Note that if your x contains sparse data (i.e., dictionary), the internal
    ctypes data format is still sparse.

- class parameter:

    Construct a parameter instance

    >>> param = parameter('training_options')

    If 'training_options' is empty, LIBLINEAR default values are applied.

    Set param to LIBLINEAR default values.

    >>> param.set_to_default_values()

    Parse a string of options.

    >>> param.parse_options('training_options')

    Show values of parameters.

    >>> print(param)

- class model:

    There are two ways to obtain an instance of model:

    >>> model_ = train(y, x)
    >>> model_ = load_model('model_file_name')

    Note that the returned structure of interface functions
    liblinear.train and liblinear.load_model is a ctypes pointer of
    model, which is different from the model object returned
    by train and load_model in liblinearutil.py. We provide a
    function toPyModel for the conversion:

    >>> model_ptr = liblinear.train(prob, param)
    >>> model_ = toPyModel(model_ptr)

    If you obtain a model in a way other than the above approaches,
    handle it carefully to avoid memory leak or segmentation fault.

    Some interface functions to access LIBLINEAR models are wrapped as
    members of the class model:

    >>> nr_feature =  model_.get_nr_feature()
    >>> nr_class = model_.get_nr_class()
    >>> class_labels = model_.get_labels()
    >>> is_prob_model = model_.is_probability_model()
    >>> is_regression_model = model_.is_regression_model()

    The decision function is W*x + b, where
        W is an nr_class-by-nr_feature matrix, and
        b is a vector of size nr_class.
    To access W_kj (i.e., coefficient for the k-th class and the j-th feature)
    and b_k (i.e., bias for the k-th class), use the following functions.

    >>> W_kj = model_.get_decfun_coef(feat_idx=j, label_idx=k)
    >>> b_k = model_.get_decfun_bias(label_idx=k)

    We also provide a function to extract w_k (i.e., the k-th row of W) and
    b_k directly as follows.

    >>> [w_k, b_k] = model_.get_decfun(label_idx=k)

    Note that w_k is a Python list of length nr_feature, which means that
        w_k[0] = W_k1.
    For regression models, W is just a vector of length nr_feature. Either
	set label_idx=0 or omit the label_idx parameter to access the coefficients.

    >>> W_j = model_.get_decfun_coef(feat_idx=j)
    >>> b = model_.get_decfun_bias()
    >>> [W, b] = model_.get_decfun()

    Note that in get_decfun_coef, get_decfun_bias, and get_decfun, feat_idx
    starts from 1, while label_idx starts from 0. If label_idx is not in the
    valid range (0 to nr_class-1), then a NaN will be returned; and if feat_idx
    is not in the valid range (1 to nr_feature), then a zero value will be
    returned. For regression models, label_idx is ignored.

Utility Functions
=================

To use utility functions, type

    >>> from liblinearutil import *

The above command loads
    train()            : train a linear model
    predict()          : predict testing data
    svm_read_problem() : read the data from a LIBSVM-format file.
    load_model()       : load a LIBLINEAR model.
    save_model()       : save model to a file.
    evaluations()      : evaluate prediction results.

- Function: train

    There are three ways to call train()

    >>> model = train(y, x [, 'training_options'])
    >>> model = train(prob [, 'training_options'])
    >>> model = train(prob, param)

    y: a list/tuple/ndarray of l training labels (type must be int/double).

	x: 1. a list/tuple of l training instances. Feature vector of
	      each training instance is a list/tuple or dictionary.

	   2. an l * n numpy ndarray or scipy spmatrix (n: number of features).

    training_options: a string in the same form as that for LIBLINEAR command
                      mode.

    prob: a problem instance generated by calling
          problem(y, x).

    param: a parameter instance generated by calling
           parameter('training_options')

    model: the returned model instance. See linear.h for details of this
           structure. If '-v' is specified, cross validation is
           conducted and the returned model is just a scalar: cross-validation
           accuracy for classification and mean-squared error for regression.
           If the '-C' option is specified, the best parameter C is found
	   by cross validation. The returned model is a tuple of the best C
	   and the corresponding cross-validation accuracy. The parameter
	   selection utility is supported by only -s 0 and -s 2.


    To train the same data many times with different
    parameters, the second and the third ways should be faster..

    Examples:

    >>> y, x = svm_read_problem('../heart_scale')
    >>> prob = problem(y, x)
    >>> param = parameter('-s 3 -c 5 -q')
    >>> m = train(y, x, '-c 5')
    >>> m = train(prob, '-w1 5 -c 5')
    >>> m = train(prob, param)
    >>> CV_ACC = train(y, x, '-v 3')
    >>> best_C, best_rate = train(y, x, '-C -s 0')
    >>> m = train(y, x, '-c {0} -s 0'.format(best_C)) # use the same solver: -s 0

- Function: predict

    To predict testing data with a model, use

    >>> p_labs, p_acc, p_vals = predict(y, x, model [,'predicting_options'])

    y: a list/tuple/ndarray of l true labels (type must be int/double).
	   It is used for calculating the accuracy. Use [] if true labels are
       unavailable.

	x: 1. a list/tuple of l training instances. Feature vector of
	      each training instance is a list/tuple or dictionary.

	   2. an l * n numpy ndarray or scipy spmatrix (n: number of features).

    predicting_options: a string of predicting options in the same format as
                        that of LIBLINEAR.

    model: a model instance.

    p_labels: a list of predicted labels

    p_acc: a tuple including accuracy (for classification), mean
           squared error, and squared correlation coefficient (for
           regression).

    p_vals: a list of decision values or probability estimates (if '-b 1'
            is specified). If k is the number of classes, for decision values,
            each element includes results of predicting k binary-class
            SVMs. If k = 2 and solver is not MCSVM_CS, only one decision value
            is returned. For probabilities, each element contains k values
            indicating the probability that the testing instance is in each class.
            Note that the order of classes here is the same as 'model.label'
            field in the model structure.

    Example:

    >>> m = train(y, x, '-c 5')
    >>> p_labels, p_acc, p_vals = predict(y, x, m)

- Functions: svm_read_problem/load_model/save_model

    See the usage by examples:

    >>> y, x = svm_read_problem('data.txt')
    >>> m = load_model('model_file')
    >>> save_model('model_file', m)

- Function: evaluations

    Calculate some evaluations using the true values (ty) and predicted
    values (pv):

    >>> (ACC, MSE, SCC) = evaluations(ty, pv, useScipy)

    ty: a list/tuple/ndarray of true values.

    pv: a list/tuple/ndarray of predicted values.

    useScipy: convert ty, pv to ndarray, and use scipy functions to do the evaluation

    ACC: accuracy.

    MSE: mean squared error.

    SCC: squared correlation coefficient.


Additional Information
======================

This interface was written by Hsiang-Fu Yu from Department of Computer
Science, National Taiwan University. If you find this tool useful, please
cite LIBLINEAR as follows

R.-E. Fan, K.-W. Chang, C.-J. Hsieh, X.-R. Wang, and C.-J. Lin.
LIBLINEAR: A Library for Large Linear Classification, Journal of
Machine Learning Research 9(2008), 1871-1874. Software available at
http://www.csie.ntu.edu.tw/~cjlin/liblinear

For any question, please contact Chih-Jen Lin <cjlin@csie.ntu.edu.tw>,
or check the FAQ page:

http://www.csie.ntu.edu.tw/~cjlin/liblinear/faq.html
