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Previous Variable Next Variable| Variable Name | vm_qwi_jdr |
| Label | Within-implicate variance for QWI: job destruction rate |
| Codebook | National QWI |
| Concept | |
| Type | numeric |
| Direct Link | vm_qwi_jdr |
Summary Statistics
Full Description
The within-implicate variance for a generic variable `X` is:
`V^{(l)}[\hat{X}_{agkt}] =\ 1/49 sum_{AAs}\frac{(\frac{B_{agkst}^{(l)}+E_{agkst}^{(l)}}{2})(X_{agkst}^{(l)}-\hat{X}_{agkt}^{(l)})^2}{sum_{AAv}(\frac{B_{agkvt}^{(l)}+E_{agkvt}^{(l)}}{2})}`
where `1/49` is the number of states minus 1.