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Re: st: OLS assumptions not met: transformation, gls, or glm as solutions?
From
"Laura R." <[email protected]>
To
[email protected]
Subject
Re: st: OLS assumptions not met: transformation, gls, or glm as solutions?
Date
Mon, 17 Dec 2012 18:32:33 +0100
Thank you all for your help. I am still a bit confused, because now I
read that also with GLM homoscedasticity and normality of residuals
are assumptions that have to be met. But I will research further on
that type of models in order to find out whether this works better in
my case than OLS.
Laura
2012/12/17 Ryan Kessler <[email protected]>:
> The User's Guide is a great place to start. Maarten's point can also
> be illustrated via simulation:
>
> capture program drop ols_sim
> program define ols_sim, rclass
> version 12
> syntax [, NONCONstant robust]
> set obs 300
> tempvar y x
> gen `x'=1 in 1/100
> replace `x'=2 in 101/200
> replace `x'=3 in 201/300
>
> if "`nonconstant'"!="" gen `y'=rnormal(`x',`x'^2) in 1/300
> else gen `y'=rnormal(`x',1) in 1/300
>
> reg `y' `x', `robust'
> return scalar beta1=_b[`x']
> test `x'=1
> return scalar pv=r(p)
> end
>
> clear
> local reps=1000
> cii `reps' `reps'*0.05
> local v_lb=round(r(lb), 0.001)
> local v_ub=round(r(ub), 0.001)
>
> simulate beta=r(beta1) pv=r(pv), reps(`reps'): ols_sim, nonconstant robust
> qui count if pv <= 0.05
> local rej_rate=`=r(N)'/`reps'
> di "Rejection rate =`rej_rate' [`v_lb',`v_ub']"
>
> Hope this helps!
>
> Ryan
>
> On Mon, Dec 17, 2012 at 10:27 AM, Maarten Buis <[email protected]> wrote:
>> On Mon, Dec 17, 2012 at 4:17 PM, Carlo Lazzaro wrote:
>>> The main meaning of my example is that you cannot be sure, after invoking
>>> -robust-, that heteroskedasticity is automatically removed. In other words,
>>> homoskedasticity should be checked graphically even after - robust -.
>>
>> Robust standard errors do not change the coefficients, just the
>> standard errors change. So the predicted values and residuals will
>> also remain unchanged after you have specified the -vce(robust)-
>> option. The whole point of robust standard errors is not that it
>> "solves" in some way for heteroskedasticity, it just makes that
>> "assumption" irrelevant. For more, see section 20.20 of the User's
>> Guide.
>>
>> Hope this helps,
>> Maarten
>>
>> ---------------------------------
>> Maarten L. Buis
>> WZB
>> Reichpietschufer 50
>> 10785 Berlin
>> Germany
>>
>> http://www.maartenbuis.nl
>> ---------------------------------
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