logit_integrand | R Documentation |
Computes the following function:
\prod_{j=1}^{n} (r h_{j}(b))^{A_j} (1 - r h_{j}(b))^{1 - A_j}
f_b(b; \theta_b)
where r
is the randomization scheme. X
is the covariate(s) vectors.
fixef
is the vector of fixed effects. b
is the random (group-level) effect.
ranef
is the random effect variance.
logit_integrand(b, X, A, parameters, allocation = A, randomization = 1)
b |
vector argument of values necessary for |
X |
n by length(fixed effects) matrix of covariates. |
A |
vector of binary treatments |
parameters |
vector of fixed effect (and random effect if applicable). Random effect should be last element in vector. |
allocation |
The allocation strategy. Defaults to A so that is essentially ignored if allocation is not set to a value within (0, 1). |
randomization |
Randomization probability. Defaults to 1. |
value of the integrand
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