### K-Means Clustering for Similar States - Python Source: https://context7.com/kritsanan1/538model/llms.txt Groups states by demographic similarity using k-means clustering. Demographic features are prepared and then normalized (whitened) before applying the k-means algorithm with a specified number of clusters. The resulting cluster labels are added to the prediction data. ```python from scipy.cluster import vq from sklearn import cluster # Prepare demographic features features = ['per_black', 'per_hisp', 'per_white', 'educ_coll', 'pop_density', 'per_older', 'PVI', 'dem_adv'] clstr_dta = predict[features].values # Normalize features (whiten) clstr_dta = vq.whiten(clstr_dta) # Perform k-means clustering with 7 groups kmeans = cluster.KMeans(n_clusters=7, n_init=100) kmeans.fit(clstr_dta) predict["kmeans_groups"] = kmeans.labels_ ``` -------------------------------- ### Aggregate Campaign Finance Data by State (Python) Source: https://context7.com/kritsanan1/538model/llms.txt This Python code processes Federal Election Commission (FEC) campaign contribution data, aggregating individual contributions by state for both Obama and Romney campaigns. It calculates per capita giving by normalizing total contributions by the voting population and other demographic factors. The output provides insights into campaign finance activity at the state level. ```python import zipfile import pandas from campaign_finance import * # Process Obama contributions obama_zip = zipfile.ZipFile("data/fec_obama_itemized_indiv.zip") obama = pandas.read_csv(obama_zip.open(obama_zip.filelist[0].filename), skiprows=7) obama_by_state = obama.groupby("State")["Amount"].sum() # Process Romney contributions romney_by_state = romney.groupby("State")["Amount"].sum() # Normalize by voting population giving_per_capita = demo_data[["obama_give", "romney_give"]].div( demo_data[["vote_pop", "older_pop"]].sum(1), axis=0 ) # Example output: # State: Ohio # obama_give: 0.0423 (per capita) # romney_give: 0.0287 (per capita) ``` -------------------------------- ### Scrape Poll Data from Real Clear Politics (Python) Source: https://context7.com/kritsanan1/538model/llms.txt This Python code scrapes presidential polling data from the Real Clear Politics website for state-by-state and national results. It utilizes functions like `download_state_polls` and `download_national_polls` and saves the data to CSV files. The output includes Pollster, Date, Sample, candidate vote percentages, Spread, Margin of Error, and State. ```python from get_poll_data import download_state_polls, download_national_polls # Download 2012 state-by-state polls state_polls = download_state_polls() state_polls.to_csv("data/2012_poll_data_states.csv", index=False, sep="\t") # Download national polling data for 2004, 2008, and 2012 table_2004, table_2008, table_2012 = download_national_polls() table_2012.to_csv("data/2012_poll_data.csv", index=False, sep="\t") # Example output structure: # Pollster, Date, Sample, Obama (D), Romney (R), Spread, MoE, State # "Rasmussen", "10/1 - 10/2", "1500 LV", 48, 47, "Obama +1", 3.0, "Ohio" ``` -------------------------------- ### Collect and Process U.S. Census Demographics Data (Python) Source: https://context7.com/kritsanan1/538model/llms.txt This Python script downloads and processes U.S. Census demographic data, essential for state clustering and regression analysis in the election model. It reads data from a Census Bureau URL and extracts key demographic variables such as median income, education levels, racial percentages, and voting population. The processed data is accessible via state index. ```python import pandas from get_census_data import * # Download census data with demographic variables full_data = pandas.read_csv("http://quickfacts.census.gov/qfd/download/DataSet.txt") # Process state-level demographics # Returns: total population, voting age population, race percentages, # education levels, income, and population density census_data = full_data_states census_data.columns # ['median_income', 'average_income', 'pop_density', 'educ_hs', # 'educ_coll', 'per_white', 'per_hisp', 'per_black', 'vote_pop', # 'older_pop', 'per_older', 'per_vote'] # Example: Access demographic data for Ohio census_data.loc['Ohio'] # median_income: 45,395 # educ_coll: 24.6% # per_black: 12.0% ``` -------------------------------- ### Determine Snapshot State Winners for Electoral College Simulation (Python) Source: https://context7.com/kritsanan1/538model/llms.txt Combines polling averages with trend estimates and pollster reliability weights to determine the projected winner for each state. It merges different data sources, calculates a weighted average poll, and assigns a winner based on whether the poll favors Obama (positive) or Romney (negative). ```python # Merge state polls with trend adjustments trends = pandas.DataFrame(trends, columns=["State", "trend"]) m_correction = pandas.DataFrame(m_correction, columns=["State", "m_correction"]) trends = trends.merge(m_correction, on="State") trends["poll"] = trends["trend"] * trends["m_correction"] # Combine with raw polling data polls = pandas.concat([state_polls, trends]) polls = polls.merge(weights, on="Pollster", how="left") # Weight by pollster reliability results = polls.groupby("State").apply( lambda g: (g["poll"] * g["Weight"] / g["Weight"].sum()).sum() ) # Assign winners results["obama"] = (results["poll"] > 0).astype(int) results["romney"] = (results["poll"] < 0).astype(int) ``` -------------------------------- ### Project Final Election Results with Historical Adjustment (Python) Source: https://context7.com/kritsanan1/538model/llms.txt Projects the 2012 election results by loading a predicted 2012 snapshot, predicting the change from the current date to election day using a fitted OLS model, and applying this change to the initial predictions. It then converts these poll predictions into electoral votes. ```python # Load current snapshot predicted2012 = pandas.read_csv("2012-predicted.csv") predicted2012.set_index("State", inplace=True) # Predict change from now to election day predicted_change = pandas.Series(mod.predict(predict), index=predict.index) # Apply adjustment final_results = predicted2012["poll"] + predicted_change # Convert to electoral votes electoral_votes = pandas.read_csv("data/electoral_votes.csv") results = final_results.reset_index().merge(electoral_votes, on="State") results["obama"] = (results["poll"] > 0).astype(int) results["romney"] = (results["poll"] < 0).astype(int) # Calculate electoral college outcome obama_ev = results["Votes"].mul(results["obama"]).sum() romney_ev = results["Votes"].mul(results["romney"]).sum() ``` -------------------------------- ### Time Trend Sensitivity Adjustment - Python Source: https://context7.com/kritsanan1/538model/llms.txt Models state-specific sensitivity to national time trends using dummy variable regression. It creates pollster-state interaction terms and fits a dummy variable model. Then, it calculates a 'm' value and regresses it on demographics to predict time sensitivity, scaling the result to a specific range. ```python from statsmodels.formula.api import ols, wls # Create pollster-state interaction terms state_data2012["pollster_state"] = (state_data2012["Pollster"] + "-" + state_data2012["State"]) # Fit dummy variable model dummy_model = ols("obama_spread ~ C(pollster_state) + C(poll_date)", data=state_data2012).fit() # Calculate multiplier: m = Margin - X_i / Z_t state_data2012["m"] = ( state_data2012["obama_spread"] .sub(state_data2012["X"].div(state_data2012["Z"])) ) # Regress m on demographics to predict time sensitivity m_model = wls("m ~ PVI + per_hisp + per_black + average_income + educ_coll", data=m_regression_data, weights=time_weights).fit() # Predict time uncertainty for each state state_m = m_model.predict(exog) unit_m = (state_m - state_m.min()) / (state_m.max() - state_m.min()) unit_m *= 2 # Scale to [0, 2] range ``` -------------------------------- ### Nearest Neighbor State Identification - Python Source: https://context7.com/kritsanan1/538model/llms.txt Identifies the 7 most demographically similar states for each state using a nearest neighbors model. The k-nearest neighbors (KNN) model is fitted to the whitened demographic data. It then finds the neighbors for a specified state (e.g., Ohio) and returns their indices and distances. ```python from sklearn import neighbors # Fit nearest neighbors model KNN = neighbors.NearestNeighbors(n_neighbors=7) KNN.fit(clstr_dta) # Find neighbors for Ohio ohio_idx = demo_data.index.get_loc('Ohio') distances, indices = KNN.kneighbors(clstr_dta[ohio_idx], return_distance=True) neighbors_ohio = demo_data.index[indices] ``` -------------------------------- ### Implement Exponential Time Decay Weighting (Python) Source: https://context7.com/kritsanan1/538model/llms.txt This Python function calculates poll weights based on their recency using an exponential decay formula with a 30-day half-life. It takes the number of days as input and returns a weight factor. This is applied to a DataFrame of state data to assign time-based importance to polls. ```python import datetime import numpy as np def exp_decay(days): """Weight polls with exponential decay, half-life of 30 days""" days = getattr(days, "days", days) return 0.5 ** (days/30.) # Example usage today = datetime.datetime(2012, 10, 2) poll_date = datetime.datetime(2012, 9, 15) days_old = (today - poll_date).days # 17 days weight = exp_decay(days_old) # weight = 0.69 (retains 69% weight after 17 days) # Apply to dataframe state_data["time_weight"] = (today - state_data["poll_date"]).apply(exp_decay) ``` -------------------------------- ### Modeling Historical Poll Changes - Python Source: https://context7.com/kritsanan1/538model/llms.txt Analyzes how polls changed between specific dates in previous election years (e.g., 2004 and 2008). This involves calculating the difference in poll results over a defined period, likely for use in historical adjustment models. ```python import datetime from statsmodels.formula.api import ols ``` -------------------------------- ### LOESS Smoothing for Polling Trends - Python Source: https://context7.com/kritsanan1/538model/llms.txt Applies locally weighted regression (LOESS) to smooth polling trends by demographic group. It combines state and national polls, sorts them by date, and then applies the LOESS function with specified bandwidth and iterations. The recent trend is extracted and visualized. ```python import statsmodels.api as sm from pandas import lib import matplotlib.pyplot as plt # Combine state polls with national polls group = kmeans_groups.get_group(2) # Get a demographic cluster data = pandas.concat((group[["poll_date", "obama_spread"]], national_data2012[["poll_date", "obama_spread"]])) data.sort("poll_date", inplace=True) dates = pandas.DatetimeIndex(data.poll_date).asi8 # Apply LOESS with 10% bandwidth, 3 iterations loess_res = sm.nonparametric.lowess(data.obama_spread.values, dates, frac=0.1, it=3) # Extract trend for last 7 days recent_trend = loess_res[-7:, 1].mean() # Visualize dates_x = lib.ints_to_pydatetime(dates) plt.scatter(dates_x, data["obama_spread"]) plt.plot(dates_x, loess_res[:, 1], color='r', lw=4) plt.axhline(0, color='black', lw=3) ``` -------------------------------- ### Calculate Effective Sample Size for Polls (Python) Source: https://context7.com/kritsanan1/538model/llms.txt This Python code defines functions to calculate the average binomial sampling error and the effective sample size for a poll. It accounts for both sampling error and pollster-induced error (PIE), providing a measure of a poll's reliability that goes beyond its raw sample size. This is crucial for accurately weighting poll data. ```python def average_error(nobs, p=50.): """Binomial sampling error""" return p * nobs**-0.5 def effective_sample(total_error, p=50.): """Effective sample size for methodologically perfect poll""" return p**2 * (total_error**-2.) # Example: PPP poll with 600 respondents, PIE of 3.2 nobs = 600 PIE = 3.2 ae = average_error(nobs) # ae = 2.04 total_error = ae + PIE # total_error = 5.24 ess = effective_sample(total_error) # ess = 91.3 ``` -------------------------------- ### Calculate and Model Poll Changes (Python) Source: https://context7.com/kritsanan1/538model/llms.txt Calculates historical poll changes for different years and combines them with demographic data to model poll shifts. It uses pandas for data manipulation and statsmodels for ordinary least squares (OLS) regression. The model predicts poll changes based on demographic and economic factors. ```python import datetime import pandas from statsmodels.regression.linear_model import ols # Define reference dates today = datetime.datetime(2012, 10, 2) election = datetime.datetime(2012, 11, 6) date2004 = datetime.datetime(2004, 11, 2) date2008 = datetime.datetime(2008, 11, 4) # Calculate poll changes in 2004 oct2_2004 = state_data2004.Date <= (date2004 - (election - today)) state_polls_oct2 = get_state_averages(state_data2004.ix[oct2_2004], "time_weight_oct2") state_polls_election = get_state_averages(state_data2004, "time_weight_election") changes_2004 = state_polls_election.sub(state_polls_oct2).dropna() # Combine with demographic data changes_2004 = changes_2004.join(census_data_2000) changes_2008 = changes_2008.join(census_data_2005) changes = pandas.concat([changes_2004, changes_2008]) # Model poll changes formula = ("poll_change ~ C(kmeans_groups) + per_older*per_white + " "per_hisp + no_party*np.log(median_income) + PVI") mod = ols(formula, data=changes).fit() ``` -------------------------------- ### Calculate Marginal Effective Sample Size (MESS) - Python Source: https://context7.com/kritsanan1/538model/llms.txt Calculates the Marginal Effective Sample Size (MESS) by first computing the effective sample size (ESS) from total error and then taking the difference between consecutive ESS values. Missing values are filled with the first ESS value. ```python ppp_az["ESS"] = effective_sample(ppp_az["total_error"]) ppp_az["MESS"] = ppp_az["ESS"].diff() ppp_az["MESS"].fillna(ppp_az["ESS"].head(1).item(), inplace=True) ``` -------------------------------- ### Weighted Poll Aggregation - Python Source: https://context7.com/kritsanan1/538model/llms.txt Aggregates polls by weighting them by both time decay and effective sample size (MESS). The function calculates a weighted mean of the 'obama_spread' for a given group of polls. This is applied to polls grouped by state and pollster. ```python def weighted_mean(group): """Weight by both time decay and effective sample size""" weights1 = group["time_weight"] weights2 = group["MESS"] return np.sum(weights1 * weights2 * group["obama_spread"] / (weights1 * weights2).sum()) # Aggregate polls by state and pollster state_pollsters = state_data2012.groupby(["State", "Pollster"]) state_polls = state_pollsters.apply(weighted_mean) ``` === COMPLETE CONTENT === This response contains all available snippets from this library. No additional content exists. Do not make further requests.