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Parameters ---------- X : array-like of shape (n_samples, n_features) n_samples is the number of points in the data set, and n_features is the dimension of the parameter space. Note: if X is a C-contiguous array of doubles then data will not be copied. Otherwise, an internal copy will be made. leaf_size : positive int, default=40 Number of points at which to switch to brute-force. Changing leaf_size will not affect the results of a query, but can significantly impact the speed of a query and the memory required to store the constructed tree. The amount of memory needed to store the tree scales as approximately n_samples / leaf_size. For a specified ``leaf_size``, a leaf node is guaranteed to satisfy ``leaf_size <= n_points <= 2 * leaf_size``, except in the case that ``n_samples < leaf_size``. metric : str or DistanceMetric64 object, default='minkowski' Metric to use for distance computation. Default is "minkowski", which results in the standard Euclidean distance when p = 2. A list of valid metrics for {BinaryTree} is given by the attribute `valid_metrics`. See the documentation of `scipy.spatial.distance `_ and the metrics listed in :class:`~sklearn.metrics.pairwise.distance_metrics` for more information on any distance metric. Additional keywords are passed to the distance metric class. Note: Callable functions in the metric parameter are NOT supported for KDTree and Ball Tree. Function call overhead will result in very poor performance. Attributes ---------- data : memory view The training data valid_metrics: list of str List of valid distance metrics. Examples -------- Query for k-nearest neighbors >>> import numpy as np >>> from sklearn.neighbors import {BinaryTree} >>> rng = np.random.RandomState(0) >>> X = rng.random_sample((10, 3)) # 10 points in 3 dimensions >>> tree = {BinaryTree}(X, leaf_size=2) # doctest: +SKIP >>> dist, ind = tree.query(X[:1], k=3) # doctest: +SKIP >>> print(ind) # indices of 3 closest neighbors [0 3 1] >>> print(dist) # distances to 3 closest neighbors [ 0. 0.19662693 0.29473397] Pickle and Unpickle a tree. Note that the state of the tree is saved in the pickle operation: the tree needs not be rebuilt upon unpickling. >>> import numpy as np >>> import pickle >>> rng = np.random.RandomState(0) >>> X = rng.random_sample((10, 3)) # 10 points in 3 dimensions >>> tree = {BinaryTree}(X, leaf_size=2) # doctest: +SKIP >>> s = pickle.dumps(tree) # doctest: +SKIP >>> tree_copy = pickle.loads(s) # doctest: +SKIP >>> dist, ind = tree_copy.query(X[:1], k=3) # doctest: +SKIP >>> print(ind) # indices of 3 closest neighbors [0 3 1] >>> print(dist) # distances to 3 closest neighbors [ 0. 0.19662693 0.29473397] Query for neighbors within a given radius >>> import numpy as np >>> rng = np.random.RandomState(0) >>> X = rng.random_sample((10, 3)) # 10 points in 3 dimensions >>> tree = {BinaryTree}(X, leaf_size=2) # doctest: +SKIP >>> print(tree.query_radius(X[:1], r=0.3, count_only=True)) 3 >>> ind = tree.query_radius(X[:1], r=0.3) # doctest: +SKIP >>> print(ind) # indices of neighbors within distance 0.3 [3 0 1] Compute a gaussian kernel density estimate: >>> import numpy as np >>> rng = np.random.RandomState(42) >>> X = rng.random_sample((100, 3)) >>> tree = {BinaryTree}(X) # doctest: +SKIP >>> tree.kernel_density(X[:3], h=0.1, kernel='gaussian') array([ 6.94114649, 7.83281226, 7.2071716 ]) Compute a two-point auto-correlation function >>> import numpy as np >>> rng = np.random.RandomState(0) >>> X = rng.random_sample((30, 3)) >>> r = np.linspace(0, 1, 5) >>> tree = {BinaryTree}(X) # doctest: +SKIP >>> tree.two_point_correlation(X, r) array([ 30, 62, 278, 580, 820]) ,A,AV Kq6:V1 1F!1F"Cs$e6! *AQ 4uF!3b *AQ !82QcU&,A %O1Dat1 1 xqEq3d! 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