genCoefs | R Documentation |
This function generates a coefficient vector beta
for simulation studies of the fused
extended two-way fixed effects estimator. It returns an S3 object of class
"FETWFE_coefs"
containing beta
along with simulation parameters R
,
T
, and d
. See the simulation studies section of Faletto (2025) for details.
genCoefs(R, T, d, density, eff_size, seed = NULL)
R |
Integer. The number of treated cohorts (treatment is assumed to start in periods 2 to
|
T |
Integer. The total number of time periods. |
d |
Integer. The number of time-invariant covariates. If |
density |
Numeric in (0,1). The probability that any given entry in the initial sparse
coefficient vector |
eff_size |
Numeric. The magnitude used to scale nonzero entries in |
seed |
(Optional) Integer. Seed for reproducibility. |
The length of beta
is given by
p = R + (T - 1) + d + dR + d(T - 1) + \mathit{num\_treats} + (\mathit{num\_treats} \times d)
, where the number of treatment parameters is defined as
\mathit{num\_treats} = T \times R - \frac{R(R+1)}{2}
.
The function operates in two steps:
It first creates a sparse vector theta
of length p
, with nonzero entries
occurring with probability density
. Nonzero entries are set to eff_size
or
-eff_size
(with a 60\
The full coefficient vector beta
is then computed by applying an inverse fusion
transform to theta
using internal routines (e.g.,
genBackwardsInvFusionTransformMat()
and genInvTwoWayFusionTransformMat()
).
An object of class "FETWFE_coefs"
, which is a list containing:
A numeric vector representing the full coefficient vector after the inverse fusion transform.
A numeric vector representing the coefficient vector in the transformed feature
space. theta
is a sparse vector, which aligns with an assumption that deviations from the
restrictions encoded in the FETWFE model are sparse. beta
is derived from
theta
.
The provided number of treated cohorts.
The provided number of time periods.
The provided number of covariates.
The provided seed.
Faletto, G (2025). Fused Extended Two-Way Fixed Effects for Difference-in-Differences with Staggered Adoptions. arXiv preprint arXiv:2312.05985. https://arxiv.org/abs/2312.05985.
## Not run:
# Generate coefficients
coefs <- genCoefs(R = 5, T = 30, d = 12, density = 0.1, eff_size = 2, seed = 123)
# Simulate data using the coefficients
sim_data <- simulateData(coefs, N = 120, sig_eps_sq = 5, sig_eps_c_sq = 5)
## End(Not run)
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