Announcement

Collapse
No announcement yet.
X
  • Filter
  • Time
  • Show
Clear All
new posts

  • Question about UCM model output

    Hi, I am running a UCM model (lldtrend), and have a question about interpreting the output. Essentially, after estimating the model I predict the trend and the residual. However, the variance of the residual is not the same at all as the variance in the output, so I am not sure what I am doing wrong. The code and results are here:

    tsset order date

    ucm logwages, model(lldtrend) iter(100)
    predict trend, trend
    predict resid, resid

    egen sd_resid = sd(resid)

    gen var_resid = sd_resid^2


    I find that the sample var_resid is completely different from the "var(logwages)" in the UCM output. So, my question is what exactly is var(logwages) in the stata output? Thanks!

    The output of this code from the UCM model is

    . ucm logwages if order==4, model(lldtrend)
    searching for initial values ..........
    (setting technique to bhhh)
    Iteration 0: log likelihood = -495.07646
    Iteration 1: log likelihood = -494.57919
    Iteration 2: log likelihood = -494.55704
    Iteration 3: log likelihood = -494.55637
    Iteration 4: log likelihood = -494.55535
    (switching technique to nr)
    Iteration 5: log likelihood = -494.55493
    Iteration 6: log likelihood = -494.54656
    Iteration 7: log likelihood = -494.54654
    Refining estimates:
    Iteration 0: log likelihood = -494.54654
    Iteration 1: log likelihood = -494.54654

    Unobserved-components model
    Components: local level with deterministic trend

    Sample: 61 - 229 Number of obs = 169
    Log likelihood = -494.54654
    -------------------------------------------------------------------------------
    | OIM
    logwages | Coef. Std. Err. z P>|z| [95% Conf. Interval]
    --------------+----------------------------------------------------------------
    var(level)| 17.55737 3.758908 4.67 0.000 10.19005 24.92469
    var(logwages)| 1.646977 1.751086 0.94 0.173 0 5.079043
    -------------------------------------------------------------------------------
    Note: Model is not stationary.
    Note: Tests of variances against zero are one sided, and the two-sided
    confidence intervals are truncated at zero.






Working...
X