Home » Data » Dataset use in Stata » using svy command and getting out p-values
using svy command and getting out p-values [message #11983] |
Wed, 15 March 2017 13:10 |
chichi
Messages: 9 Registered: March 2017
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Hello!
I am using the Namibian DHS 2013. I created one file with women's, men's and HIV data.
I want to calculate the percentage of people aged 15-49 years, who have heard of AIDS, by background characteristics. I got the same frequencies as in the Namibian final report 2013. But I am not sure if the p-values may be true. For example by residence the p-value for women is significant and for men not, although there are no great differences. I load up a part of my results. It would be great if someone could help me. Thank you!
I used the svy command. Here is also my stata code:
svy: tab v013 v751 if gender== "men", missing row
svy: tab v013 v751 if gender== "women", missing row
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Re: using svy command and getting out p-values [message #11988 is a reply to message #11983] |
Thu, 16 March 2017 04:56 |
Mlue
Messages: 92 Registered: February 2017 Location: North West
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Senior Member |
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I think this is supposed to give you the P-values... But, try this...
svy: tab v013 v751 if gender== "men", percent format(%4.1f) missing row // Percentages
svy: tab v013 v751 if gender== "men", count format(%4.0f) missing // Counts
** ================================================================== **
svy: tab v013 v751 if gender== "women", percent format(%4.1f) missing row
svy: tab v013 v751 if gender== "women", count format(%4.0f) missing
Now, check your output... the P-value will be the P under your output table...
Example:
Pearson:
Uncorrected chi2(6) = 14.9190
Design-based F(5.65, 1797.69) = 1.8115 P = 0.0979
So, here the P-value is P=0.0979... Please let me know if it works
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Re: using svy command and getting out p-values [message #11999 is a reply to message #11992] |
Fri, 17 March 2017 08:10 |
Bridgette-DHS
Messages: 3230 Registered: February 2013
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Senior Member |
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Following is a response from Senior DHS Stata Specialist, Tom Pullum:
I approached this in a different but equivalent way, using logit regression. I find this:
Women by age group: p= 0.2626, not significant
Women by residence: p=.0002, very significant
Men by age group: p=.0000, very significant
Men by residence: p=.8207, not significant
In terms of statistical significance, the results are different for men and women. However, the substantive implications are really the same for men and women--namely, knowledge is extremely high for all the groups of men and all the groups of women.
Here is how I did this (you must change the paths):
use e:\DHS\DHS_data\IR_files\NMIR61FL.dta, clear
svyset v001 [pweight=v005], strata(v022)
tab v013 v751 [iweight=v005/1000000], row
svy: logit v751 i.v013
svy: logit v751 i.v025
use e:\DHS\DHS_data\MR_files\NMMR61FL.dta, clear
svyset mv001 [pweight=mv005], strata(mv022)
tab mv013 mv751 [iweight=mv005/1000000], row
svy: logit mv751 i.mv013
svy: logit mv751 i.mv025
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Re: using svy command and getting out p-values [message #12051 is a reply to message #12050] |
Thu, 23 March 2017 10:01 |
Bridgette-DHS
Messages: 3230 Registered: February 2013
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Senior Member |
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Following is a response from Senior DHS Stata Specialist, Tom Pullum:
You cannot "merge" the IR and MR files. You "append" those files. Your line "svyset [pw=wgt1], psu (v001) strata (v023)" will not run. The correct syntax would be "svyset v001 [pw=wgt1], strata (v023)". Your commands should not include the option "missing". What you are calling "missing" cases are actually "not applicable" cases and they are not relevant.
The "uncorrected chi2" value ignores the svyset adjustment. You could get that from a simple "tab a b, chi2" command. The "Design based" model cannot produce a chi-square statistic (neither the Pearson nor the maximum likelihood versions of chi-square), as I said in my previous response. It produces an F statistic from a logit regression (either binary logit or a multinomial logit, depending on the number of categories), in which the svyset adjustment is possible. The p-value from F has the same interpretation that a p-value from a maximum likelihood chi-square would have, if such a chi-square could be calculated.
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