Complete visualizations for Milestone 4
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@ -1,3 +1,5 @@
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import numpy as np
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from math import pi
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import pandas as pd
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def load_and_process():
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@ -30,11 +32,12 @@ def load_and_process():
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pol = (
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pd.read_csv("../data/raw/countypres_2000-2020.csv")
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.query("`year` == 2012")
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.query("`year` == 2012 & `party` == 'DEMOCRAT'")
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.reset_index()
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.drop([
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"year", "state", "county_fips", "office",
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"candidate", "version", "mode", "index",
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"party"
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], axis="columns")
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.rename({
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"county_name": "county",
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@ -42,28 +45,102 @@ def load_and_process():
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"candidatevotes": "votes",
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"totalvotes": "total"
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}, axis="columns")
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.apply(lambda x: x.str.capitalize() if x.name == "county" or x.name == "party" else x)
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.apply(lambda x: x.str.capitalize() if x.name == "county" else x)
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.apply(combine_name_state, axis="columns")
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.merge(counties, left_on="county", right_on="name")
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.drop(["state", "name"], axis="columns")
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.assign(percent=lambda x: x.votes/x.total)
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.drop(["votes", "total"], axis="columns")
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)
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## gb - the gaybourhoods dataset
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gb = (
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pd.read_csv("../data/raw/gaybourhoods.csv")
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.merge(cords, left_on="GEOID10", right_on="ZIP") \
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.merge(cords, left_on="GEOID10", right_on="ZIP")
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.drop([
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"Tax_Mjoint", "TaxRate_SS", "TaxRate_FF", "TaxRate_MM",
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"Cns_RateSS", "Cns_RateFF", "Cns_RateMM", "CountBars",
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"Mjoint_MF", "Mjoint_SS", "Mjoint_FF", "Mjoint_MM",
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"Cns_TotHH", "Cns_UPSS", "Cns_UPFF", "Cns_UPMM",
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"ParadeFlag", "FF_Tax", "FF_Cns", "MM_Tax", "MM_Cns",
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"SS_Index_Weight", "Parade_Weight", "Bars_Weight",
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"GEOID10", "ZIP",
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], axis="columns") \
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"GEOID10", "ZIP", "FF_Index", "MM_Index",
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], axis="columns")
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.rename({
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"LAT": "lat",
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"LNG": "long",
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}, axis="columns")
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)
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def kinsify(index, **kwargs):
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max_index = 25
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if index < max_index/7:
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return 0
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elif index < max_index*2/7:
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return 1
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elif index < max_index*3/7:
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return 2
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elif index < max_index*4/7:
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return 3
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elif index < max_index*5/7:
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return 4
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elif index < max_index*6/7:
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return 5
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else:
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return 6
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gb["kinsey"] = gb.SS_Index.apply(kinsify, axis="columns")
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percent_democrat = np.empty(len(gb.index))
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neighbourhood_kinsey = np.empty(len(gb.index))
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for i, row in gb.iterrows():
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percent_democrat[i] = nearest_neighbour(pol, (row.long, row.lat), interval=.1).percent
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neighbourhood_kinsey[i] = select_smallest_neighbourhood(gb, (row.long, row.lat), interval=.1).kinsey.mean()
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gb["percent_democrat"] = pd.Series(data=percent_democrat)
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gb["neighbourhood_kinsey"] = pd.Series(data=neighbourhood_kinsey)
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return (gb, pol, counties, cords)
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def select_region(df, left, right, bottom, top):
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"""
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Takes a dataframe with columns `long` and `lat` corresponding to
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coordinates and returns a subset of the dataframe containing only entries
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between the given boundaries
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"""
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return df[(df["long"] > left) & (df["long"] < right) & (df["lat"] > bottom) & (df["lat"] < top)]
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def select_smallest_neighbourhood(df, pos, interval=1, multiplier=1.5, expansion_limit=10):
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subset = select_region(df, pos[0]-interval, pos[0]+interval, pos[1]-interval, pos[1]+interval)
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cinterval = interval
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while subset.count().lat == 0:
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cinterval += interval
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#interval *= multiplier
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subset = select_region(df, pos[0]-cinterval, pos[0]+cinterval, pos[1]-cinterval, pos[1]+cinterval)
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return subset
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def nearest_neighbour(df, pos, interval=1, multiplier=1.5, expansion_limit=10):
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"""
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Given a dataframe with columns `long` and `lat` corresponding to
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coordinates and a `pos` pair of long/lat coordinates, determine the
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coordinates of the nearest observation in the dataset by running the
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following algorithm:
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1. Find all points within (long+-interval, lat+-interval)
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2. If there are no other points within the range, start from step 1 and
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set interval *= multiplier
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3. Calculate the distance between pos and each point in the interval
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3. Return the point with the lowest distance that isn't pos
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"""
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subset = select_smallest_neighbourhood(df, pos, interval, multiplier, expansion_limit)
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subset = subset.assign(distance=distance(*pos, subset["lat"], subset["long"]))
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return subset.sort_values("distance").reset_index().iloc[0]
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# Efficient implementation of the haversine formula
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# Source: https://stackoverflow.com/a/21623206
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def distance(lat1, lon1, lat2, lon2):
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p = pi/180
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a = 0.5 - np.cos((lat2-lat1)*p)/2 + np.cos(lat1*p) * np.cos(lat2*p) * (1-np.cos((lon2-lon1)*p))/2
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return 12742 * np.arcsin(np.sqrt(a))
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