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Re: st: Chi square test unavailable when subpop is used in svy analyisis


From   Steven Samuels <sjhsamuels@earthlink.net>
To   statalist@hsphsun2.harvard.edu
Subject   Re: st: Chi square test unavailable when subpop is used in svy analyisis
Date   Mon, 18 Aug 2008 10:19:54 -0400

Ángel:

Use parentheses in the -subpop- option. This is a peculiar feature of  
the -subpop- syntax.

-Steve


subpop(if (p108_n<10))




On Aug 18, 2008, at 6:20 AM, Ángel Rodríguez Laso wrote:

> Dear Statalisters,
>
> I'm working with Stata 9.2.
>
> I'm interested in obtaining the corrected chi square test for a
> distribution of two variables from a survey ('p108_n' and 'sexo'), but
> limiting the analysis to a selected group of values  of p108_n (1 to
> 5). I've used the subpop command with the following result:
>
>
>  svy, subpop(if p108_n<10):tab p108_n sexo , count nolabel format(% 
> 11.1f)
> (running tabulate on estimation sample)
>
> Number of strata   =        11                  Number of obs       
> =     12190
> Number of PSUs     =      1266                  Population size     
> = 12189,962
>                                                 Subpop. no. of obs  
> =     11733
>                                                 Subpop. size        
> = 11834,102
>                                                 Design df           
> =      1255
>
> ----------------------------------
>           |          sexo
>    p108_n |      1       2   Total
> ----------+-----------------------
>         1 |  638,8   708,1  1346,9
>         2 |  581,3   726,2  1307,5
>         3 | 1968,3  2144,6  4112,9
>         4 | 2215,6  1926,3  4141,9
>         5 |  404,2   520,7   924,9
>        10 |    0,0     0,0     0,0
>           |
>     Total | 5808,2  6025,9  11834,1
> ----------------------------------
>   Key:  weighted counts
>
>   Table contains a zero in the marginals.
>   Statistics cannot be computed.
>
>
> Is there any way to get the chi square test I need without deleting
> the p108_n==10 individuals, I mean, keeping them for the calculation
> of the standard errors?
>
> Many thanks.
>
> Ángel Rodríguez Laso
>
> *
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