/usr/lib/python2.7/dist-packages/chaco/base.py is in python-chaco 4.1.0-1ubuntu3.
This file is owned by root:root, with mode 0o644.
The actual contents of the file can be viewed below.
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Defines basic traits and functions for the data model.
"""
# Standard library imports
from math import radians, sqrt
# Major library imports
from numpy import (array, argsort, concatenate, cos, dot, empty, nonzero,
pi, sin, take, ndarray)
# Enthought library imports
from traits.api import CArray, Enum, Trait
# Dimensions
# A single array of numbers.
NumericalSequenceTrait = Trait(None, None, CArray(value=empty(0)))
# A sequence of pairs of numbers, i.e., an Nx2 array.
PointTrait = Trait(None, None, CArray(value=empty(0)))
# An NxM array of numbers.
ImageTrait = Trait(None, None, CArray(value=empty(0)))
# An 3D array of numbers of shape (Nx, Ny, Nz)
CubeTrait = Trait(None, None, CArray(value=empty(0)))
# This enumeration lists the fundamental mathematical coordinate types that
# Chaco supports.
DimensionTrait = Enum("scalar", "point", "image", "cube")
# Linear sort order.
SortOrderTrait = Enum("ascending", "descending", "none")
#----------------------------------------------------------------------------
# Utility functions
#----------------------------------------------------------------------------
def poly_point(center, r, degrees):
x = r * cos(degrees) + center[0]
y = r * sin(degrees) + center[1]
return x,y
def n_gon(center, r, nsides, rot_degrees=0):
""" Generates the points of a regular polygon with specified center,
radius, and number of sides.
By default the rightmost point of the polygon is (*r*,0) but a
rotation about the center may be specified with *rot_degrees*.
"""
if nsides < 3:
raise ValueError, 'Must have at least 3 sides in a polygon'
rotation = radians(rot_degrees)
theta = (pi * 2) / nsides
return [poly_point(center, r, i*theta+rotation) for i in range(nsides)]
# Ripped from Chaco 1.0's plot_base.py
def bin_search(values, value, ascending):
"""
Performs a binary search of a sorted array looking for a specified value.
Returns the lowest position where the value can be found or where the
array value is the last value less (greater) than the desired value.
Returns -1 if *value* is beyond the minimum or maximum of *values*.
"""
if ascending > 0:
if (value < values[0]) or (value > values[-1]):
return -1
else:
if (value < values[-1]) or (value > values[0]):
return -1
lo = 0
hi = len( values )
while True:
mid = (hi + lo) / 2
test = cmp( values[ mid ], value ) * ascending
if test == 0:
return mid
if test > 0:
hi = mid
else:
lo = mid
if lo >= (hi - 1):
return lo
def reverse_map_1d(data, pt, sort_order, floor_only=False):
"""Returns the index of *pt* in the array *data*.
Raises IndexError if *pt* is outside the range of values in *data*.
Parameters
----------
data : 1-D array
data to search
pt : scalar value
value to find, which must be within the value range of *data*
sort_order : string
"ascending" or "descending"
floor_only : bool
if true, don't find "nearest" point, instead find last point
less (greater) than pt
"""
if sort_order == "ascending":
ndx = bin_search(data, pt, 1)
elif sort_order == "descending":
ndx = bin_search(data, pt, -1)
else:
raise NotImplementedError, "reverse_map_1d() requires a sorted array"
if ndx == -1:
raise IndexError, "value outside array data range"
# Now round the index to the closest matching index. Do this
# by determining the width (in value space) of each cell and
# figuring out which side of the midpoint pt falls into. Since
# bin_search rounds down (i.e. each cell index contains the point
# and all points up to the next cell index), we only need to look
# at ndx+1 and not ndx-1 as well.
last = len(data) - 1
if ndx < last:
if floor_only:
return ndx
delta = 0.5 * (data[ndx+1] - data[ndx])
if ((sort_order == "ascending") and (pt > data[ndx] + delta)) or \
((sort_order == "descending") and (pt < data[ndx] + delta)):
return ndx + 1
else:
return ndx
else:
# NB: OK floor_only is typically used with image plots, which
# will have one extra "fencepost" so the assumption here is that
# if we hit the last point exactly we still really want the index
# of the previous point
if floor_only:
return last-1
# If pt happened to match the value of data[last] exactly,
# we just return it here.
return last
# These are taken from Chaco 1.0's datamapper and subdivision_cells modules.
# TODO: Write unit tests for these!
def right_shift(ary, newval):
"Returns a right-shifted version of *ary* with *newval* inserted on the left."
return concatenate([[newval], ary[:-1]])
def left_shift(ary, newval):
"Returns a left-shifted version of *ary* with *newval* inserted on the right."
return concatenate([ary[1:], [newval]])
def sort_points(points, index=0):
"""
sort_points(array_of_points, index=<0|1>) -> sorted_array
Takes a list of points as an Nx2 array and sorts them according
to their x- or y-coordinate. If *index* is zero, the points are sorted
on their x-coordinate.
"""
if len(points.shape) != 2 or (2 not in points.shape):
raise RuntimeError, "sort_points(): Array of wrong shape."
return take( points, argsort(points[:,index]) )
def find_runs(int_array, order='ascending'):
"""
find_runs(int_array, order=<'ascending'|'flat'|'descending'>) -> list_of_int_arrays
Given an integer array sorted in ascending/descending order or flat order,
returns a list of continuous runs of integers inside the list. for example::
find_runs([1,2,3,6,7,8,9,10,11,15])
returns [ [1,2,3], [6,7,8,9,10,11], [15] ]
and::
find_runs([0,0,0,1,1,1,1,0,0,0,0], "flat")
return [ [0,0,0], [1,1,1,1], [0,0,0,0] ]
"""
ranges = arg_find_runs(int_array, order)
if ranges:
return [int_array[i:j] for (i,j) in ranges]
else:
return []
def arg_find_runs(int_array, order='ascending'):
"""
Like find_runs(), but returns a list of tuples indicating the start and
end indices of runs in the input *int_array*.
"""
if len(int_array) == 0:
return []
assert len(int_array.shape)==1, "find_runs() requires a 1D integer array."
if order == 'ascending':
increment = 1
elif order == 'descending':
increment = -1
else:
increment = 0
rshifted = right_shift(int_array, int_array[0]-increment).view(ndarray)
start_indices = concatenate([[0], nonzero(int_array - (rshifted+increment))[0]])
end_indices = left_shift(start_indices, len(int_array))
return zip(start_indices, end_indices)
def point_line_distance(pt, p1, p2):
""" Returns the perpendicular distance between *pt* and the line segment
between the points *p1* and *p2*.
"""
v1 = array((pt[0] - p1[0], pt[1] - p1[1]))
v2 = array((p2[0] - p1[0], p2[1] - p1[1]))
diff = v1 - dot(v1, v2) / dot(v2, v2) * v2
return sqrt(dot(diff,diff))
#EOF
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