I have a survey-weighted nested random intercept logistic regression. The code is as follows:
The result for the variance terms on the random intercepts are:

My question is, what technique is Stata using to produce the "linearized standard error"? Is it a sandwich estimator?
This post seems relevant but someone simply said "The way in which they [the CI's] are calculated is too complicated to present here." I don't need a full explanation of how the CI are produced, just a name of the technique so I can understand.
Code:
svyset occ_group_cat, weight(weight_occ_cat) strata(state_abbr) || occ_cat, weight(weight_occ) strata(state_abbr) || _n, weight(weight_respondent_rescale) strata(state_abbr) svy: melogit t_tested_14d_dummy b1.gender b1.age_bucket b1.education b1.race_ethnicity b1.state_abbr /// comorbid_Type1D comorbid_Type2D comorbid_Cancer comorbid_HeartDis comorbid_HighBP /// comorbid_Asthma comorbid_ChronLungD comorbid_KidneyD comorbid_AutoImm comorbid_WeakImm /// comorbid_Missing /// b1.worry_catch_COVID_C9 /// c.perc_Rep_2020_sc c.incid_prop_7dma_jhu_sc c.PVI_pop_conc_density_sc /// || occ_group_cat: || occ_cat:, intpoints(2) startgrid(.11) intmethod(mcaghermite) iterate(5000)
The result for the variance terms on the random intercepts are:
My question is, what technique is Stata using to produce the "linearized standard error"? Is it a sandwich estimator?
This post seems relevant but someone simply said "The way in which they [the CI's] are calculated is too complicated to present here." I don't need a full explanation of how the CI are produced, just a name of the technique so I can understand.
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