H.cdf | R Documentation |
Calculates the empirical CDF of the sample of W conditional on Z being close to the cutoff from either the left or right. Given the induced order for the baseline covariates
W^{-}_{[q]}, W^{-}_{[q-1]},…≤ W^{-}_{[1]}
or
W^{+}_{[1]}, W^{+}_{[2]},…, W^{+}_{[q]}
, this function will calculate either
H^-_n(t)=\frac{1}{q}∑_{i=1}^q I\{W^{-}_{[i]}≤ t\}
or
H^+_n(t)=\frac{1}{q}∑_{i=1}^q I\{W^{+}_{[i]}≤ t\}
depending on the argument of the function. See section 3 in Canay & Kamat (2017).
H.cdf(W, t)
W |
Numeric. The sample of induced order statistics. The input can be either \{W^{-}_{[q]}, W^{-}_{[q-1]},…, W^{-}_{[1]}\} or \{W^{+}_{[1]}, W^{+}_{[2]},…, W^{+}_{[q]}\}. |
t |
Numeric. The scalar needed for the calculation of the CDF. |
Numeric. For a sample W=(w_1,…,w_n), returns the fraction of observations less or equal to t.
Maurcio Olivares
Ignacio Sarmiento Barbieri
Canay, I and Kamat V, (2018) Approximate Permutation Tests and Induced Order Statistics in the Regression Discontinuity Design. The Review of Economic Studies, 85(3): 1577-1608
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