# Buggy code
def lasso_path(
    X,
    y,
    eps=1e-3,
    n_alphas=100,
    alphas=None,
    precompute="auto",
    Xy=None,
    copy_X=True,
    coef_init=None,
    verbose=False,
    return_n_iter=False,
    positive=False,
    **params,
):
    """Compute Lasso path with coordinate descent

    The Lasso optimization function varies for mono and multi-outputs.

    For mono-output tasks it is::

        (1 / (2 * n_samples)) * ||y - Xw||^2_2 + alpha * ||w||_1

    For multi-output tasks it is::

        (1 / (2 * n_samples)) * ||Y - XW||^2_Fro + alpha * ||W||_21

    Where::

        ||W||_21 = \sum_i \sqrt{\sum_j w_{ij}^2}

    i.e. the sum of norm of each row.

    Parameters
    ----------
    X : {array-like, sparse matrix}, shape (n_samples, n_features)
        Training data. Pass directly as Fortran-contiguous data to avoid
        unnecessary memory duplication. If ``y`` is mono-output then ``X``
        can be sparse.

    y : ndarray, shape = (n_samples,), or (n_samples, n_outputs)
        Target values

    eps : float, optional
        Length of the path. ``eps=1e-3`` means that
        ``alpha_min / alpha_max = 1e-3``

    n_alphas : int, optional
        Number of alphas along the regularization path

    alphas : ndarray, optional
        List of alphas where to compute the models.
        If ``None`` alphas are set automatically

    precompute : True | False | 'auto' | array-like
        Whether to use a precomputed Gram matrix to speed up
        calculations. If set to ``'auto'`` let us decide. The Gram
        matrix can also be passed as argument.

    Xy : array-like, optional
        Xy = np.dot(X.T, y) that can be precomputed. It is useful
        only when the Gram matrix is precomputed.

    copy_X : boolean, optional, default True
        If ``True``, X will be copied; else, it may be overwritten.

    coef_init : array, shape (n_features, ) | None
        The initial values of the coefficients.

    verbose : bool or integer
        Amount of verbosity.

    params : kwargs
        keyword arguments passed to the coordinate descent solver.

    positive : bool, default False
        If set to True, forces coefficients to be positive.

    return_n_iter : bool
        whether to return the number of iterations or not.

    Returns
    -------
    alphas : array, shape (n_alphas,)
        The alphas along the path where models are computed.

    coefs : array, shape (n_features, n_alphas) or
            (n_outputs, n_features, n_alphas)
        Coefficients along the path.

    dual_gaps : array, shape (n_alphas,)
        The dual gaps at the end of the optimization for each alpha.

    n_iters : array-like, shape (n_alphas,)
        The number of iterations taken by the coordinate descent optimizer to
        reach the specified tolerance for each alpha.

    Notes
    -----
    See examples/linear_model/plot_lasso_coordinate_descent_path.py
    for an example.

    To avoid unnecessary memory duplication the X argument of the fit method
    should be directly passed as a Fortran-contiguous numpy array.

    Note that in certain cases, the Lars solver may be significantly
    faster to implement this functionality. In particular, linear
    interpolation can be used to retrieve model coefficients between the
    values output by lars_path

    Examples
    ---------

    Comparing lasso_path and lars_path with interpolation:

    >>> X = np.array([[1, 2, 3.1], [2.3, 5.4, 4.3]]).T
    >>> y = np.array([1, 2, 3.1])
    >>> # Use lasso_path to compute a coefficient path
    >>> _, coef_path, _ = lasso_path(X, y, alphas=[5., 1., .5])
    >>> print(coef_path)
    [[ 0.          0.          0.46874778]
     [ 0.2159048   0.4425765   0.23689075]]

    >>> # Now use lars_path and 1D linear interpolation to compute the
    >>> # same path
    >>> from sklearn.linear_model import lars_path
    >>> alphas, active, coef_path_lars = lars_path(X, y, method='lasso')
    >>> from scipy import interpolate
    >>> coef_path_continuous = interpolate.interp1d(alphas[::-1],
    ...                                             coef_path_lars[:, ::-1])
    >>> print(coef_path_continuous([5., 1., .5]))
    [[ 0.          0.          0.46915237]
     [ 0.2159048   0.4425765   0.23668876]]


    See also
    --------
    lars_path
    Lasso
    LassoLars
    LassoCV
    LassoLarsCV
    sklearn.decomposition.sparse_encode
    """
    return enet_path(
        X,
        y,
        l1_ratio=1.0,
        eps=eps,
        n_alphas=n_alphas,
        alphas=alphas,
        precompute=precompute,
        Xy=Xy,
        copy_X=copy_X,
        coef_init=coef_init,
        verbose=verbose,
        positive=positive,
        **params,
    )


# Traceback (AssertionError)
======================================================================
FAIL: Tests that class_weight and sample_weight are multiplicative
----------------------------------------------------------------------
Traceback (most recent call last):
File "/tmp/buildd/scikit-learn-0.16.0~b1+git1-gab4d07d/debian/python-sklearn/usr/lib/python2.7/dist-packages/sklearn/linear_model/tests/test_sgd.py", line 633, in test_weights_multiplied
assert_array_equal(clf1.coef_, clf2.coef_)
File "/usr/lib/python2.7/dist-packages/numpy/testing/utils.py", line 718, in assert_array_equal
verbose=verbose, header='Arrays are not equal')
File "/usr/lib/python2.7/dist-packages/numpy/testing/utils.py", line 644, in assert_array_compare
raise AssertionError(msg)
AssertionError:
Arrays are not equal

(mismatch 16.6666666667%)
x: array([[-0.34681637, -0.32240913, -0.31335029,  0.34920789,  0.3658206 ,
0.38752489]])
y: array([[-0.34681637, -0.32240913, -0.31335029,  0.34920789,  0.3658206 ,
0.38752489]])

# Fixed code
def lasso_path(
    X,
    y,
    eps=1e-3,
    n_alphas=100,
    alphas=None,
    precompute="auto",
    Xy=None,
    copy_X=True,
    coef_init=None,
    verbose=False,
    return_n_iter=False,
    positive=False,
    **params,
):
    """Compute Lasso path with coordinate descent

    The Lasso optimization function varies for mono and multi-outputs.

    For mono-output tasks it is::

        (1 / (2 * n_samples)) * ||y - Xw||^2_2 + alpha * ||w||_1

    For multi-output tasks it is::

        (1 / (2 * n_samples)) * ||Y - XW||^2_Fro + alpha * ||W||_21

    Where::

        ||W||_21 = \sum_i \sqrt{\sum_j w_{ij}^2}

    i.e. the sum of norm of each row.

    Parameters
    ----------
    X : {array-like, sparse matrix}, shape (n_samples, n_features)
        Training data. Pass directly as Fortran-contiguous data to avoid
        unnecessary memory duplication. If ``y`` is mono-output then ``X``
        can be sparse.

    y : ndarray, shape = (n_samples,), or (n_samples, n_outputs)
        Target values

    eps : float, optional
        Length of the path. ``eps=1e-3`` means that
        ``alpha_min / alpha_max = 1e-3``

    n_alphas : int, optional
        Number of alphas along the regularization path

    alphas : ndarray, optional
        List of alphas where to compute the models.
        If ``None`` alphas are set automatically

    precompute : True | False | 'auto' | array-like
        Whether to use a precomputed Gram matrix to speed up
        calculations. If set to ``'auto'`` let us decide. The Gram
        matrix can also be passed as argument.

    Xy : array-like, optional
        Xy = np.dot(X.T, y) that can be precomputed. It is useful
        only when the Gram matrix is precomputed.

    copy_X : boolean, optional, default True
        If ``True``, X will be copied; else, it may be overwritten.

    coef_init : array, shape (n_features, ) | None
        The initial values of the coefficients.

    verbose : bool or integer
        Amount of verbosity.

    params : kwargs
        keyword arguments passed to the coordinate descent solver.

    positive : bool, default False
        If set to True, forces coefficients to be positive.

    return_n_iter : bool
        whether to return the number of iterations or not.

    Returns
    -------
    alphas : array, shape (n_alphas,)
        The alphas along the path where models are computed.

    coefs : array, shape (n_features, n_alphas) or \
            (n_outputs, n_features, n_alphas)
        Coefficients along the path.

    dual_gaps : array, shape (n_alphas,)
        The dual gaps at the end of the optimization for each alpha.

    n_iters : array-like, shape (n_alphas,)
        The number of iterations taken by the coordinate descent optimizer to
        reach the specified tolerance for each alpha.

    Notes
    -----
    See examples/linear_model/plot_lasso_coordinate_descent_path.py
    for an example.

    To avoid unnecessary memory duplication the X argument of the fit method
    should be directly passed as a Fortran-contiguous numpy array.

    Note that in certain cases, the Lars solver may be significantly
    faster to implement this functionality. In particular, linear
    interpolation can be used to retrieve model coefficients between the
    values output by lars_path

    Examples
    ---------

    Comparing lasso_path and lars_path with interpolation:

    >>> X = np.array([[1, 2, 3.1], [2.3, 5.4, 4.3]]).T
    >>> y = np.array([1, 2, 3.1])
    >>> # Use lasso_path to compute a coefficient path
    >>> _, coef_path, _ = lasso_path(X, y, alphas=[5., 1., .5])
    >>> print(coef_path)
    [[ 0.          0.          0.46874778]
     [ 0.2159048   0.4425765   0.23689075]]

    >>> # Now use lars_path and 1D linear interpolation to compute the
    >>> # same path
    >>> from sklearn.linear_model import lars_path
    >>> alphas, active, coef_path_lars = lars_path(X, y, method='lasso')
    >>> from scipy import interpolate
    >>> coef_path_continuous = interpolate.interp1d(alphas[::-1],
    ...                                             coef_path_lars[:, ::-1])
    >>> print(coef_path_continuous([5., 1., .5]))
    [[ 0.          0.          0.46915237]
     [ 0.2159048   0.4425765   0.23668876]]


    See also
    --------
    lars_path
    Lasso
    LassoLars
    LassoCV
    LassoLarsCV
    sklearn.decomposition.sparse_encode
    """
    return enet_path(
        X,
        y,
        l1_ratio=1.0,
        eps=eps,
        n_alphas=n_alphas,
        alphas=alphas,
        precompute=precompute,
        Xy=Xy,
        copy_X=copy_X,
        coef_init=coef_init,
        verbose=verbose,
        positive=positive,
        **params,
    )