Dear Statalisters,
I am afraid that my question comes from a lack of statistical knowledge as well as inexperience with stata post-estimation. I have reviewed the following thread as I think this might be close to that which I need:
https://www.statalist.org/forums/for...-mixed-command
I have performed a multi-level hierarchical mixed effects model to analyse the rate of decay of a certain lab analyte per participant over time. The dependent variable has been log transformed as the decay appears to be more or less logarithmic.
The key (fixed) independent variable is what treatment was received (Armcode). There are other fixed independent variables encompassing typical epidemiology. The random variables are the participant site and nested within it participant.
There are 8 treatment arms. Using the margins and margins plot command, I can pull a graph that (I believe) has these 8 different modelled rates of decay - one for each treatment arm.
What I would ultimately like to demonstrate is the gradient for each of these lines with 95% confidence intervals (and hence work out the half life of decay for each of these arms) as well as perform an appropriate test to demonstrate the presence of significant differences between these arms in terms of rate of decay.
This gives:
However, this clearly does not get me to gradients of lines over time. Time being continuous cannot seem to be included in this contrast command. I feel that I might be close to getting what I need, but any help would be hugely appreciated.
Best wishes
Rob
I am afraid that my question comes from a lack of statistical knowledge as well as inexperience with stata post-estimation. I have reviewed the following thread as I think this might be close to that which I need:
https://www.statalist.org/forums/for...-mixed-command
I have performed a multi-level hierarchical mixed effects model to analyse the rate of decay of a certain lab analyte per participant over time. The dependent variable has been log transformed as the decay appears to be more or less logarithmic.
The key (fixed) independent variable is what treatment was received (Armcode). There are other fixed independent variables encompassing typical epidemiology. The random variables are the participant site and nested within it participant.
There are 8 treatment arms. Using the margins and margins plot command, I can pull a graph that (I believe) has these 8 different modelled rates of decay - one for each treatment arm.
What I would ultimately like to demonstrate is the gradient for each of these lines with 95% confidence intervals (and hence work out the half life of decay for each of these arms) as well as perform an appropriate test to demonstrate the presence of significant differences between these arms in terms of rate of decay.
Code:
meglm lnResult i.Armcode##c.Days c.Days i.Armcode c.BMI i.Cardiovascular i.Respiratory i.Diabetes i.Sex c.Age i.Ethnicity || Sitecode: || PID: , vce(robust) level(95) margins, at(Days=(28 280)) over(Armcode) marginsplot contrast rb1.Armcode, effects post
Code:
------------------------------------------------------------------- | df chi2 P>chi2 --------------------------------+---------------------------------- lnAntiS | Armcode | (B vs A) | 1 122.45 0.0000 (Cvs A) | 1 237.82 0.0000 (D vs A) | 1 186.59 0.0000 (E vs A) | 1 5.09 0.0241 (F vs A) | 1 224.91 0.0000 (G vs A) | 1 175.27 0.0000 (H vs A) | 1 248.47 0.0000 Joint | 7 40105.41 0.0000 ------------------------------------------------------------------- ------------------------------------------------------------------------------------------------- | Contrast Std. err. z P>|z| [95% conf. interval] --------------------------------+---------------------------------------------------------------- lnAntiS | Armcode | (B vs A) | 2.289706 .2069172 11.07 0.000 1.884156 2.695256 (C vs A) | 2.424016 .157185 15.42 0.000 2.115939 2.732093 (D vs A) | 1.695048 .1240917 13.66 0.000 1.451833 1.938263 (E vs A) | .3872273 .1717081 2.26 0.024 .0506857 .7237689 (F vs A) | 2.328036 .155235 15.00 0.000 2.023781 2.632291 (G vs A) | 2.529099 .191032 13.24 0.000 2.154683 2.903514 (H vs A) | 2.091184 .1326646 15.76 0.000 1.831166 2.351202 -------------------------------------------------------------------------------------------------
Best wishes
Rob
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