I am interested in understanding the factors that contribute to gender parity in education attainment and the interactions between these factors and gender.
I have the education attainment variable which is binary, i.e., attained(1) and not-attained(0). I also have the independent variables as wealth[Poor(1), Middle(2), Rich(3)]; urban [urban(1), rural(2)] and literate [literate(1), not-literate(0)]
I fitted a logistic regression and also got the marginals. Some combinations of categories are not shown in the interactions to enable me to compare with the reference combination.
Below is the result I got
. logistic pryattain i.gender##i.wealth i.gender##i.urban, nocons nolog robust
Logistic regression Number of obs = 1,261,812
Wald chi2(7) = 174759.64
Log pseudolikelihood = -772878.5 Prob > chi2 = 0.0000
--------------------------------------------------------------------------------------
| Robust
pryattain | Odds ratio std. err. z P>|z| [95% conf. interval]
---------------------+----------------------------------------------------------------
gender |
2. Female | .550861 .003585 -91.62 0.000 .5438792 .5579325
|
wealth |
2. Middle | 1.752425 .0160474 61.26 0.000 1.721253 1.784161
3. Rich | 3.225217 .0194663 194.01 0.000 3.187288 3.263596
|
gender#wealth |
2. Female#2. Middle | 1.135522 .0129019 11.19 0.000 1.110514 1.161093
2. Female#3. Rich | 1.15744 .0099083 17.08 0.000 1.138183 1.177024
|
urban |
2. Rural | .5280893 .0026175 -128.82 0.000 .5229839 .5332445
|
gender#urban |
2. Female#2. Rural | .8903621 .0065979 -15.67 0.000 .877524 .9033881
--------------------------------------------------------------------------------------
In the case of gender#urban interaction, I also expect to have "Female#2. Urban". Same as the gender#wealth interaction too. The male gender is my reference variable. how can I get to compare the females to the males per category of the independent variables in the interactions? I hope I am clear with my explanations.
Is this approach correct? What am I supposed to do that I am not doing? Am I missing something? And How do I interpret the interactions?
Please assist.
Thanks.
I have the education attainment variable which is binary, i.e., attained(1) and not-attained(0). I also have the independent variables as wealth[Poor(1), Middle(2), Rich(3)]; urban [urban(1), rural(2)] and literate [literate(1), not-literate(0)]
I fitted a logistic regression and also got the marginals. Some combinations of categories are not shown in the interactions to enable me to compare with the reference combination.
Below is the result I got
. logistic pryattain i.gender##i.wealth i.gender##i.urban, nocons nolog robust
Logistic regression Number of obs = 1,261,812
Wald chi2(7) = 174759.64
Log pseudolikelihood = -772878.5 Prob > chi2 = 0.0000
--------------------------------------------------------------------------------------
| Robust
pryattain | Odds ratio std. err. z P>|z| [95% conf. interval]
---------------------+----------------------------------------------------------------
gender |
2. Female | .550861 .003585 -91.62 0.000 .5438792 .5579325
|
wealth |
2. Middle | 1.752425 .0160474 61.26 0.000 1.721253 1.784161
3. Rich | 3.225217 .0194663 194.01 0.000 3.187288 3.263596
|
gender#wealth |
2. Female#2. Middle | 1.135522 .0129019 11.19 0.000 1.110514 1.161093
2. Female#3. Rich | 1.15744 .0099083 17.08 0.000 1.138183 1.177024
|
urban |
2. Rural | .5280893 .0026175 -128.82 0.000 .5229839 .5332445
|
gender#urban |
2. Female#2. Rural | .8903621 .0065979 -15.67 0.000 .877524 .9033881
--------------------------------------------------------------------------------------
In the case of gender#urban interaction, I also expect to have "Female#2. Urban". Same as the gender#wealth interaction too. The male gender is my reference variable. how can I get to compare the females to the males per category of the independent variables in the interactions? I hope I am clear with my explanations.
Is this approach correct? What am I supposed to do that I am not doing? Am I missing something? And How do I interpret the interactions?
Please assist.
Thanks.

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