Univariate models for EPA series
| Coefficient/test | Unemployed | Employed | Active |
|---|---|---|---|
| 0.748 (0.085) | 0.797 (0.077) | 0.263 (0.144) | |
| 0.722 (0.146) | 0.684 (0.099) | 0.485 (0.145) | |
| 110.247 | 106.368 | 77.378 | |
| HQ information criterion | 832.068 | 827.014 | 782.624 |
| DH Test (Normality) | 24.297 [0.00001] | 12.839 [0.0016] | 1.759 [0.415] |
| LM Test (ARCH(4)) | 17.821 [0.001] | 19.975 [0.0005] | 3.029 [0.552] |
| Q(15) | 8.526 [0.807] | 6.827 [0.910] | 40.371 [0.0001] |
| Coefficient/test | Unemployed | Employed | Active |
|---|---|---|---|
| 0.748 (0.085) | 0.797 (0.077) | 0.263 (0.144) | |
| 0.722 (0.146) | 0.684 (0.099) | 0.485 (0.145) | |
| 110.247 | 106.368 | 77.378 | |
| HQ information criterion | 832.068 | 827.014 | 782.624 |
| DH Test (Normality) | 24.297 [0.00001] | 12.839 [0.0016] | 1.759 [0.415] |
| LM Test (ARCH(4)) | 17.821 [0.001] | 19.975 [0.0005] | 3.029 [0.552] |
| Q(15) | 8.526 [0.807] | 6.827 [0.910] | 40.371 [0.0001] |
Notes:
All the models conform to an ARIMA(1,1,0) × (0,1,1)4 structure, defined as: (1−ϕ1B)∇4∇yt = (1−Θ1B4)at, where B is the backward shift operator, such that Byt = yt−1, ∇ ≡ 1 − B, ∇S ≡ 1 − BS