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Wild Cluster Bootstrap Inference for Linear Models in Python

Project description

wildboottest

wildboottest implements multiple fast wild cluster bootstrap algorithms as developed in Roodman et al (2019) and MacKinnon, Nielsen & Webb (2022).

It has similar, but more limited functionality than Stata's boottest, R's fwildcusterboot or Julia's WildBootTests.jl. It supports

At the moment, wildboottest only computes wild cluster bootstrapped p-values, and no confidence intervals.

Other features that are currently not supported:

  • The (non-clustered) wild bootstrap for OLS (Wu, 1986).
  • The subcluster bootstrap (MacKinnon and Webb 2018).
  • Confidence intervals formed by inverting the test and iteratively searching for bounds.
  • Multiway clustering.

Direct support for statsmodels and linearmodels is work in progress.

If you'd like to cooperate, either send us an email or comment in the issues section!

Example

from wildboottest.wildboottest import wildboottest
import statsmodels.api as sm
import numpy as np
import pandas as pd

# create data
np.random.seed(12312312)
N = 1000
k = 10
G = 25
X = np.random.normal(0, 1, N * k).reshape((N,k))
X = pd.DataFrame(X)
X.rename(columns = {0:"X1"}, inplace = True)
beta = np.random.normal(0,1,k)
beta[0] = 0.005
u = np.random.normal(0,1,N)
Y = 1 + X @ beta + u
cluster = np.random.choice(list(range(0,G)), N)

# estimation
model = sm.OLS(Y, X)

wildboottest(model, param = "X1", cluster = cluster, B = 9999, bootstrap_type = "11")
#   param              statistic   p-value
# 0    X1  [-1.0530803154504016]  0.308831

wildboottest(model, param = "X1", cluster = cluster, B = 9999, bootstrap_type = "31")
#   param              statistic   p-value
# 0    X1  [-1.0530803154504016]  0.307631

wildboottest(model, param = "X1", cluster = cluster, B = 9999, bootstrap_type = "33")
#   param              statistic   p-value
# 0    X1  [-1.0394791020434824]  0.294286


wildboottest(model, cluster = cluster, B = 9999)
#   param              statistic   p-value
# 0    X1  [-1.0530803154504016]  0.315132
# 1     1    [-18.5149486170657]  0.000000
# 2     2    [7.831855813581191]  0.000000
# 3     3   [-16.85188951397906]  0.000000
# 4     4  [-12.721095348008182]  0.000000
# 5     5    [1.200524160940055]  0.243624
# 6     6    [6.870946666836135]  0.000000
# 7     7   [-31.31653422266621]  0.000000
# 8     8    [10.26443257212472]  0.000000
# 9     9  [-20.650361366939535]  0.000000

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