d
also compared to the glm() model with both fixed factors and no random factor
('gs').
This doesn't make much sense to me.
I've placed a dataset on the Web that exhibits this behavior, as follows:
dat <- read.csv("http://www.ling.upenn.edu/~johnson4/strange.csv";)
Quoting Frank E Harrell Jr <[EMAIL PROTECTED]>:
> anova (anova.Design) computes Wald statistics. When the log-likelihood
> is very quadratic, these statistics will be very close to log-likelihood
> ratio chi-square statistics. In general LR chi-square tests are better;
> we use Wald tests for spe
I am running lrm() with a single factor. I then run anova() on the fitted
model to obtain a p-value associated with having that factor in the model.
I am noticing that the "Model L.R." in the lrm results is almost the same
as the "Chi-Square" in the anova results, but not quite; the latter value
i
I am running lrm() with a single factor. I then run anova() on the fitted
model to obtain a p-value associated with having that factor in the model.
I am noticing that the "Model L.R." in the lrm results is almost the same
as the "Chi-Square" in the anova results, but not quite; the latter value
i
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