Table 7.2.
GLME results for the relation between ALAR (time t) and proximity to the anti-phase pattern (time t + 500 ms) when considering only t’s on which the proximity was below 0.5 (at least 90° far from the 180° pattern).
R2 = 0.11 | df = 1.30*105 | ||
---|---|---|---|
Fixed Effects | |||
Name | Estimate (± SE)a | t-stat | p-value |
Interceptb | −1.00 (± 0.13) | 7.46 | < .001 |
Change (per month) | 0.01 (± 0.01) | 1.06 | .287 |
ALAR | 0.24 (± 0.08) | 3.04 | .002 |
No-Model | −0.37 (± 0.02) | 20.25 | < .001 |
In-Phase Model | −0.42 (± 0.02) | 19.44 | < .001 |
Change*ALAR | 0.01 (± 0.002) | 6.91 | < .001 |
Change*No-Model | 0.02 (± 0.003) | 5.90 | < .001 |
ALAR*No-Model | 0.10 (± 0.02) | 5.57 | < .001 |
Change*In-Phase Model | 0.007 (± 0.003) | 2.34 | .019 |
ALAR*In-Phase Model | 0.15 (± 0.02) | 6.80 | < .001 |
Change*ALAR*No-Model | −0.01 (± 0.003) | 4.46 | < .001 |
Change*ALAR*In-Phase Model | −0.03 (± 0.003) | 8.97 | < .001 |
Random Effects | ||
---|---|---|
Name | Type | Estimate |
Intercept | SD | 0.35 |
Change (per Month) | SD | 0.02 |
ALAR | SD | 0.21 |
Residual | SD | 0.17 |
The estimates are not the proximity variable directly. This can be obtained by plugging these estimates into the logistic function.
The intercept refers to the estimate for the 15th month of age.