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249 changes: 249 additions & 0 deletions analytics.py
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'''
Created on Feb 23, 2016

@author: Max Ruiz
'''

import math

'''
Function List
-------------
find_largest_city(gj)
mean_center(points)
average_nearest_neighbor_distance(points)
minimum_bounding_rectangle(points)
mbr_area(mbr)
expected_distance(area, n)
euclidean_distance(a, b) # also in utils.py

compute_critical(p)
check_significant(lower,upper,observed)
'''

'''Assignment 5 functions'''

def compute_critical(p):
"""
Given a list, p, of distances (constants), determine the upper and lower
bound (or max and min value) of the set. The values in p are assumed floats.

Parameter(s): list p

Return(s): float lower, float upper
"""
lower = min(p)
upper = max(p)
return lower, upper

def check_significant(lower, upper, observed):
"""
Check if given observed point is outside or within a given lower and upper
bound.

Parameter(s): float lower, float upper, float observed.

Return(s): boolean
"""
return observed < lower or observed > upper

def find_largest_city(gj):
"""
Iterate through a geojson feature collection and
find the largest city. Assume that the key
to access the maximum population is 'pop_max'.

Parameters
----------
gj : dict
A GeoJSON file read in as a Python dictionary

Returns
-------
city : str
The largest city

population : int
The population of the largest city
"""

max_population = 0
for feat in gj['features']:
test_max_pop = feat['properties']['pop_max']
if test_max_pop > max_population:
max_population = test_max_pop
city = feat['properties']['name']

return city, max_population

def mean_center(points):
"""
Given a set of points, compute the mean center

Parameters
----------
points : list
A list of points in the form (x,y)

Returns
-------
x : float
Mean x coordinate

y : float
Mean y coordinate
"""
sumx = 0.0
sumy = 0.0
for coord in points:
sumx += coord[0]
sumy += coord[1]
x = sumx / len(points)
y = sumy / len(points)

return x, y


def average_nearest_neighbor_distance_tuples(points):
"""
Given a set of points, compute the average nearest neighbor.

Parameters
----------
points : list
A list of points in the form (x,y)

Returns
-------
mean_d : float
Average nearest neighbor distance

References
----------
Clark and Evan (1954 Distance to Nearest Neighbor as a
Measure of Spatial Relationships in Populations. Ecology. 35(4)
p. 445-453.
"""
min_dist_sum = 0
for coord_n in points:
first = True
for coord_m in points:
if coord_n == coord_m:
continue
else:
d = euclidean_distance(coord_n, coord_m)
if first:
min_dist = d
first = False
else:
if d < min_dist:
min_dist = d
min_dist_sum += min_dist

mean_d = min_dist_sum / len(points)

return mean_d

def average_nearest_neighbor_distance(points, mark = None):
if mark != None:
pointsWithMark = list()
for x in range(len(points)):
if points[x].getMark() == mark:
pointsWithMark.append(points[x].getPoint())
else:
continue
return average_nearest_neighbor_distance_tuples(pointsWithMark)
else:
allPoints = list(points[x].getPoint() for x in range(len(points)))
return average_nearest_neighbor_distance_tuples(allPoints)

def minimum_bounding_rectangle(points):
"""
Given a set of points, compute the minimum bounding rectangle.

Parameters
----------
points : list
A list of points in the form (x,y)

Returns
-------
: list
Corners of the MBR in the form [xmin, ymin, xmax, ymax]
"""
xmin = 0
xmax = 0
ymin = 0
ymax = 0
for coord in points:
if coord[0] < xmin:
xmin = coord[0]
elif coord[0] > xmax:
xmax = coord[0]

if coord[1] < ymin:
ymin = coord[1]
elif coord[1] > ymax:
ymax = coord[1]

xcorner = xmax - xmin
ycorner = ymax - ymin
mbr = [0,0,xcorner,ycorner]

return mbr


def mbr_area(mbr):
"""
Compute the area of a minimum bounding rectangle
"""
length = mbr[3] - mbr[1]
width = mbr[2] - mbr[0]
area = length * width

return area


def expected_distance(area, n):
"""
Compute the expected mean distance given
some study area.

This makes lots of assumptions and is not
necessarily how you would want to compute
this. This is just an example of the full
analysis pipe, e.g. compute the mean distance
and the expected mean distance.

Parameters
----------
area : float
The area of the study area

n : int
The number of points
"""

expected = 0.5 * math.sqrt(area / n)
return expected

def euclidean_distance(a, b):
"""
Compute the Euclidean distance between two points

Parameters
----------
a : tuple
A point in the form (x,y)

b : tuple
A point in the form (x,y)

Returns
-------

distance : float
The Euclidean distance between the two points
"""
distance = math.sqrt((a[0] - b[0])**2 + (a[1] - b[1])**2)
return distance
33 changes: 33 additions & 0 deletions io_geojson.py
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'''
Created on Feb 23, 2016

@author: Max Ruiz
'''
import json

'''
Function List
-------------
read_geojson(input_file)
'''

def read_geojson(input_file):
"""
Read a geojson file

Parameters
----------
input_file : str
The PATH to the data to be read

Returns
-------
gj : dict
An in memory version of the geojson
"""
# Please use the python json module (imported above)
# to solve this one.

with open(input_file,'r') as f:
gj = json.load(f)
return gj
41 changes: 41 additions & 0 deletions point.py
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'''
Created on Mar 15, 2016

@author: Max Ruiz
'''


class Point(object):

def __init__(self, x, y, mark = None):
self.x = x
self.y = y
self.mark = mark

def __add__(self, other):
return Point(self.x + other.x, self.y + other.y)

def __eq__(self, other):
return self.x == other.x and self.y == other.y

def __neg__(self):
return Point(-self.x, -self.y)

def check_coincident(self, point):
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Contributor

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Is this the same as one of your magic methods?

return (self.x == point[0] and self.y == point[1])

def shift_point(self, x_shift, y_shift):
self.x += x_shift
self.y += y_shift

def getx(self):
return self.x

def gety(self):
return self.y

def getPoint(self):
return (self.x, self.y)

def getMark(self):
return self.mark
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