| debias_hte_conditional | R Documentation |
hte_test_conditional()For a hunt \hat{h}(t,z), it can
be rewritten as
\hat{h}(t,z) = \hat{h}_0(z) + t \cdot \hat{h}_{\Delta}(z),
where \hat{h}_{\Delta}(z) := \hat{h}(1,z) - \hat{h}(0,z).
Let the projection of \hat{h}(t,z) onto the null space be
m_{\hat{h}}(t,z) = m_0(z) + t \cdot m_{\Delta}(z_{S^c}).
This function returns the debiased hunt function \hat{h} - \hat{m}_{\hat{h}}.
debias_hte_conditional(
h.hat,
X.debias,
fit.debias,
predict_fun,
weight_fun,
wls_method,
arg.wls_method,
randomized = FALSE
)
h.hat |
Object of class |
X.debias, fit.debias, predict_fun, weight_fun, wls_method, arg.wls_method |
See |
randomized |
If |
Function \hat{m}_{\Delta} is fitted by minimizing
\sum_i (T_i - \hat{e}(Z_i))^2 \, (\hat{h}_{\Delta}(Z_i) - m_{\Delta}(Z_{i,S^c}))^2,
where e(z):= \mathbb{E}(T \mid Z=z).
The debiased hunt function is given by
(\hat{h} - \hat{m}_{\hat{h}})(t,z) = (t - \hat{e}(z))\,(\hat{h}_{\Delta}(z) - \hat{m}_{\Delta}(z_{S^c})).
A list with elements:
m.h.fitThe null model fitted (over all columns of X)
to project and debias \hat{h}.
hThe debiased hunt function \hat{h} - \hat{m}_{\hat{h}}
with signature h(X).
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