ht_matrix_to_joint_probs: Compute the matrix of joint inclusion probabilities from the...
In bschneidr/svrep: Tools for Creating, Updating, and Analyzing Survey Replicate Weights
View source: R/quadratic_forms.R
ht_matrix_to_joint_probs R Documentation
Compute the matrix of joint inclusion probabilities
from the quadratic form of a Horvitz-Thompson variance estimator.
Description
Compute the matrix of joint inclusion probabilities
from the quadratic form of a Horvitz-Thompson variance estimator.
Usage
ht_matrix_to_joint_probs(ht_quad_form)
Arguments
ht_quad_form
The matrix of the quadratic form
representing the Horvitz-Thompson variance estimator.
Details
The quadratic form matrix of the Horvitz-Thompson variance estimator
has ij-th entry equal to (1-\frac{\pi_i \pi_j}{\pi_{ij}}).
The matrix of joint probabilties has ij-th entry equal to \pi_{ij}.
Value
The matrix of joint inclusion probabilities
bschneidr/svrep documentation built on Feb. 11, 2025, 4:24 a.m.
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View source: R/quadratic_forms.R
| ht_matrix_to_joint_probs | R Documentation |
Compute the matrix of joint inclusion probabilities from the quadratic form of a Horvitz-Thompson variance estimator.
Description
Compute the matrix of joint inclusion probabilities from the quadratic form of a Horvitz-Thompson variance estimator.
Usage
ht_matrix_to_joint_probs(ht_quad_form)
Arguments
ht_quad_form |
The matrix of the quadratic form representing the Horvitz-Thompson variance estimator. |
Details
The quadratic form matrix of the Horvitz-Thompson variance estimator
has ij-th entry equal to (1-\frac{\pi_i \pi_j}{\pi_{ij}}).
The matrix of joint probabilties has ij-th entry equal to \pi_{ij}.
Value
The matrix of joint inclusion probabilities
R Package Documentation
Browse R Packages
We want your feedback!
Note that we can't provide technical support on individual packages. You should contact the package authors for that.
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