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DOC: Misc spell corrections
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@@ -48,7 +48,7 @@ def doctest_skip_parser(func):
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>>> something + else
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>>> something # skip if HAVE_BMODULE
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This decorator will evaluate the expresssion after ``skip if``. If this
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This decorator will evaluate the expression after ``skip if``. If this
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evaluates to True, then the comment is replaced by ``# doctest: +SKIP``. If
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False, then the comment is just removed. The expression is evaluated in the
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``globals`` scope of `func`.
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@@ -1350,7 +1350,7 @@ def lab2lch(lab):
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def _cart2polar_2pi(x, y):
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"""convert cartesian coordiantes to polar (uses non-standard theta range!)
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"""convert cartesian coordinates to polar (uses non-standard theta range!)
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NON-STANDARD RANGE! Maps to ``(0, 2*pi)`` rather than usual ``(-pi, +pi)``
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"""
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@@ -11,7 +11,7 @@ def greycomatrix(image, distances, angles, levels=256, symmetric=False,
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normed=False):
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"""Calculate the grey-level co-occurrence matrix.
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A grey level co-occurence matrix is a histogram of co-occuring
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A grey level co-occurrence matrix is a histogram of co-occurring
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greyscale values at a given offset over an image.
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Parameters
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@@ -213,7 +213,7 @@ def wiener(data, impulse_response=None, filter_params={}, K=0.25,
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data : (M,N) ndarray
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Input data.
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K : float or (M,N) ndarray
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Ratio between power spectrum of noise and undegraded
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Ratio between power spectrum of noise and undergraded
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image.
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impulse_response : callable `f(r, c, **filter_params)`
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Impulse response of the filter. See LPIFilter2D.__init__.
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@@ -20,7 +20,7 @@ def DW_matrices(graph):
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-------
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D : csc_matrix
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The diagonal matrix of the graph. ``D[i, i]`` is the sum of weights of
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all edges incident on `i`. All other enteries are `0`.
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all edges incident on `i`. All other entries are `0`.
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W : csc_matrix
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The weight matrix of the graph. ``W[i, j]`` is the weight of the edge
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joining `i` to `j`.
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@@ -38,7 +38,7 @@ def ncut_cost(cut, D, W):
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Parameters
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----------
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cut : ndarray
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The mask for the nodes in the graph. Nodes corressponding to a `True`
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The mask for the nodes in the graph. Nodes corresponding to a `True`
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value are in one set.
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D : csc_matrix
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The diagonal matrix of the graph.
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@@ -10,10 +10,10 @@ from scipy.sparse import linalg
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def cut_threshold(labels, rag, thresh, in_place=True):
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"""Combine regions seperated by weight less than threshold.
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"""Combine regions separated by weight less than threshold.
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Given an image's labels and its RAG, output new labels by
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combining regions whose nodes are seperated by a weight less
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combining regions whose nodes are separated by a weight less
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than the given threshold.
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Parameters
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@@ -228,7 +228,7 @@ def _ncut_relabel(rag, thresh, num_cuts):
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"""Perform Normalized Graph cut on the Region Adjacency Graph.
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Recursively partition the graph into 2, until further subdivision
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yields a cut greather than `thresh` or such a cut cannot be computed.
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yields a cut greater than `thresh` or such a cut cannot be computed.
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For such a subgraph, indices to labels of all its nodes map to a single
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unique value.
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@@ -711,7 +711,7 @@ cdef class FastUpdateBinaryHeap(BinaryHeap):
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Returns
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-------
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pushed : bool
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True if an append/update occured, False if otherwise.
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True if an append/update occurred, False if otherwise.
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Raises
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------
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@@ -26,7 +26,7 @@ def min_weight(graph, src, dst, n):
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"""Callback to handle merging nodes by choosing minimum weight.
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Returns either the weight between (`src`, `n`) or (`dst`, `n`)
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in `graph` or the minumum of the two when both exist.
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in `graph` or the minimum of the two when both exist.
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Parameters
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----------
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@@ -41,7 +41,7 @@ def min_weight(graph, src, dst, n):
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-------
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weight : float
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The weight between (`src`, `n`) or (`dst`, `n`) in `graph` or the
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minumum of the two when both exist.
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minimum of the two when both exist.
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"""
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@@ -200,7 +200,7 @@ def rag_mean_color(image, labels, connectivity=2, mode='distance',
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"""Compute the Region Adjacency Graph using mean colors.
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Given an image and its initial segmentation, this method constructs the
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corresponsing Region Adjacency Graph (RAG). Each node in the RAG
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corresponding Region Adjacency Graph (RAG). Each node in the RAG
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represents a set of pixels within `image` with the same label in `labels`.
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The weight between two adjacent regions represents how similar or
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dissimilar two regions are depending on the `mode` parameter.
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@@ -29,7 +29,7 @@ def structural_similarity(X, Y, win_size=7,
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Returns
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-------
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s : float
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Strucutural similarity.
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Structural similarity.
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grad : (N * N,) ndarray
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Gradient of the structural similarity index between X and Y.
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This is only returned if `gradient` is set to True.
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@@ -10,7 +10,7 @@ frequency is equal to
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.. math:: \frac{1}{\sqrt{n}} \sum_i x_i
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so the Fourier tranform has the same energy as the original image
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so the Fourier transform has the same energy as the original image
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(see ``image_quad_norm`` function). The transform is applied from the
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last axis for performance (assuming a C-order array input).
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@@ -353,18 +353,18 @@ def ir2tf(imp_resp, shape, dim=None, is_real=True):
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The impulse responses.
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shape : tuple of int
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A tuple of integer corresponding to the target shape of the
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tranfer function.
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transfer function.
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dim : int, optional
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The last axis along which to compute the transform. All
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axes by default.
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is_real : boolean (optionnal, default True)
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is_real : boolean (optional, default True)
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If True, imp_resp is supposed real and the Hermitian property
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is used with rfftn Fourier transform.
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Returns
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-------
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y : complex ndarray
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The tranfer function of shape ``shape``.
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The transfer function of shape ``shape``.
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See Also
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--------
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@@ -382,7 +382,7 @@ def ir2tf(imp_resp, shape, dim=None, is_real=True):
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Notes
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-----
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The input array can be composed of multiple-dimensional IR with
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an arbitrary number of IR. The individual IR must be accesed
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an arbitrary number of IR. The individual IR must be accessed
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through the first axes. The last ``dim`` axes contain the space
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definition.
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"""
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@@ -29,7 +29,7 @@ def frt2(a):
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Notes
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-----
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The FRT has a unique inverse iff n is prime. [FRT]
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The FRT has a unique inverse if n is prime. [FRT]
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The idea for this algorithm is due to Vlad Negnevitski.
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Examples
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@@ -88,7 +88,7 @@ def ifrt2(a):
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Notes
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-----
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The FRT has a unique inverse iff n is prime.
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The FRT has a unique inverse if n is prime.
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See [1]_ for an overview.
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The idea for this algorithm is due to Vlad Negnevitski.
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