sklearn.gaussian_process.kernels.Sum¶
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class
sklearn.gaussian_process.kernels.Sum(k1, k2)[source]¶ Sum-kernel k1 + k2 of two kernels k1 and k2.
The resulting kernel is defined as k_sum(X, Y) = k1(X, Y) + k2(X, Y)
New in version 0.18.
- Parameters
- k1Kernel object
The first base-kernel of the sum-kernel
- k2Kernel object
The second base-kernel of the sum-kernel
- Attributes
boundsReturns the log-transformed bounds on the theta.
hyperparametersReturns a list of all hyperparameter.
n_dimsReturns the number of non-fixed hyperparameters of the kernel.
requires_vector_inputReturns whether the kernel is stationary.
thetaReturns the (flattened, log-transformed) non-fixed hyperparameters.
Methods
__call__(self, X[, Y, eval_gradient])Return the kernel k(X, Y) and optionally its gradient.
clone_with_theta(self, theta)Returns a clone of self with given hyperparameters theta.
diag(self, X)Returns the diagonal of the kernel k(X, X).
get_params(self[, deep])Get parameters of this kernel.
is_stationary(self)Returns whether the kernel is stationary.
set_params(self, \*\*params)Set the parameters of this kernel.
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__call__(self, X, Y=None, eval_gradient=False)[source]¶ Return the kernel k(X, Y) and optionally its gradient.
- Parameters
- Xsequence of length n_samples_X
Left argument of the returned kernel k(X, Y) Could either be array-like with shape = (n_samples_X, n_features) or a list of objects.
- Ysequence of length n_samples_Y
Right argument of the returned kernel k(X, Y). If None, k(X, X) is evaluated instead. Y could either be array-like with shape = (n_samples_Y, n_features) or a list of objects.
- eval_gradientbool (optional, default=False)
Determines whether the gradient with respect to the kernel hyperparameter is determined.
- Returns
- Karray, shape (n_samples_X, n_samples_Y)
Kernel k(X, Y)
- K_gradientarray (opt.), shape (n_samples_X, n_samples_X, n_dims)
The gradient of the kernel k(X, X) with respect to the hyperparameter of the kernel. Only returned when eval_gradient is True.
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property
bounds¶ Returns the log-transformed bounds on the theta.
- Returns
- boundsarray, shape (n_dims, 2)
The log-transformed bounds on the kernel’s hyperparameters theta
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clone_with_theta(self, theta)[source]¶ Returns a clone of self with given hyperparameters theta.
- Parameters
- thetaarray, shape (n_dims,)
The hyperparameters
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diag(self, X)[source]¶ Returns the diagonal of the kernel k(X, X).
The result of this method is identical to np.diag(self(X)); however, it can be evaluated more efficiently since only the diagonal is evaluated.
- Parameters
- Xsequence of length n_samples_X
Argument to the kernel. Could either be array-like with shape = (n_samples_X, n_features) or a list of objects.
- Returns
- K_diagarray, shape (n_samples_X,)
Diagonal of kernel k(X, X)
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get_params(self, deep=True)[source]¶ Get parameters of this kernel.
- Parameters
- deepboolean, optional
If True, will return the parameters for this estimator and contained subobjects that are estimators.
- Returns
- paramsmapping of string to any
Parameter names mapped to their values.
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property
hyperparameters¶ Returns a list of all hyperparameter.
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property
n_dims¶ Returns the number of non-fixed hyperparameters of the kernel.
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property
requires_vector_input¶ Returns whether the kernel is stationary.
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set_params(self, **params)[source]¶ Set the parameters of this kernel.
The method works on simple kernels as well as on nested kernels. The latter have parameters of the form
<component>__<parameter>so that it’s possible to update each component of a nested object.- Returns
- self
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property
theta¶ Returns the (flattened, log-transformed) non-fixed hyperparameters.
Note that theta are typically the log-transformed values of the kernel’s hyperparameters as this representation of the search space is more amenable for hyperparameter search, as hyperparameters like length-scales naturally live on a log-scale.
- Returns
- thetaarray, shape (n_dims,)
The non-fixed, log-transformed hyperparameters of the kernel