📄 xttest0.ado
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*! version 1.3.4 29sep2000
program define xttest0, rclass sort
version 4.0
if "`e(cmd)'"!="xtreg" { error 301 }
if "`e(model)'" != "re" {
di in red "last estimates not xtreg, re"
exit 301
}
if "`*'"!="" { error 198 }
tempvar touse e sum Ti
tempname cur Tn T ee LM
tempname A1 M11
qui gen byte `touse' = e(sample)
_evlist
local rhs "`s(varlist)'"
sret clear
local lhs "`e(depvar)'"
local ivar "`e(ivar)'"
estimate hold `cur'
capture {
regress `lhs' `rhs' if `touse'
predict double `e' if `touse', resid
}
if _rc {
estimate unhold `cur'
error _rc
}
estimate unhold `cur'
quietly {
sort `e(ivar)'
by `e(ivar)': gen long `Ti' = cond(_n==_N,sum(`touse'),.)
gen double `sum' = sum(`Ti'^2)
scalar `M11' = `sum'[_N]
drop `sum'
by `e(ivar)': gen double `sum' = cond(_n==_N,sum(`e')^2,.)
replace `sum' = sum(`sum')
scalar `A1' = `sum'[_N]
replace `sum' = sum(`e'^2)
scalar `A1' = 1-`A1'/`sum'[_N]
}
scalar `LM'=scalar( ((e(N)^2)/2) * ( (`A1'^2)/(`M11'-e(N)) ) )
#delimit ;
di _n in gr
"Breusch and Pagan Lagrangian multiplier test for random effects:" ;
di _n in gr _col(9)
"`e(depvar)'[`e(ivar)',t] = Xb + u[`e(ivar)'] + e[`e(ivar)',t]" ;
di in smcl _n in gr _col(9) "Estimated results:" _n
_col(26) "{c |}"
_col(34) "Var" _col(42) "sd = sqrt(Var)" _n
_col(17) "{hline 9}{c +}{hline 29}" ;
qui summ `e(depvar)' if `touse' ;
di in smcl _col(16) in gr %9s abbrev("`e(depvar)'",9) " {c |} " in ye
%9.0g r(Var) _skip(6) %9.0g sqrt(r(Var)) ;
di in smcl _col(24) in gr "e {c |} " in ye
%9.0g e(sigma_e)^2 _skip(6) %9.0g e(sigma_e) ;
di in smcl _col(24) in gr "u {c |} " in ye
%9.0g e(sigma_u)^2 _skip(6) %9.0g e(sigma_u) ;
di _n in gr _col(9) "Test:" _col(17) "Var(u) = 0" _n
_col(31) "chi2(1) = " in ye %8.2f `LM' _n in gr
_col(27) "Prob > chi2 = " _col(44) in ye %7.4f
chiprob(1,`LM') ;
#delimit cr
ret scalar lm = `LM'
ret scalar df = 1
ret scalar p = chiprob(1,`LM')
global S_1 = `LM' /* double save */
end
exit
Breusch and Pagan Langrangian multiplier test for random effects
----------------------------------------------------------------
lnC[firm,t] = Xb + u[firm] + e[firm,t]
Estimated results:
Var sd = sqrt(Var)
---------+-----------------------------
----+----1----+----2----+----3----+----4----+----5----+----6----+----7----+----8
longlong | 123456789 123456789
u | 123456789 123456789
e | 123456789 123456789
Test: sd(u) = 0
chi2(1) = xxxxx.xx
Prob > chi2 = Xx.xxxx
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