gen selfeff_interact = selfeff * eer_done
gen att_sum_interact = att_sum * eer_done
mi set wide
mi register impute posloansqrt incomesqrt loansqrt
mi register regular perswinc persincome age edu EIER sizelog dinFylke sex work boligstatus REH_done_tot_score eer_done eer_do eer_plan
mi impute chained (regress) posloansqrt incomesqrt loansqrt = perswinc persincome age i.edu i.EIER sizelog i.dinFylke i.sex i.work i.boligstatus REH_done_tot_score eer_done eer_do eer_plan [pweight = Vekt], force add(50) rseed(1775)
mi estimate: nbreg eer_do eer_done i.sex age incomesqrt loansqrt posloansqrt sizelog houseagelog att_sum selfeff att_sum_interact selfeff_interact [pweight = Vekt]
This gives the following nbreg result:
Multiple-imputation estimates | Imputations = 50 | |
Negative binomial regression | Number of obs = 3,683 | |
Average RVI = 0.1196 | ||
Largest FMI = 0.3972 | ||
DF adjustment: Large sample | DF: min = 316.66 | |
avg = 323,980.99 | ||
max = 3021015.22 | ||
Model F test: Equal FMI | F( 12,41724.8) = 16.13 | |
Within VCE type: Robust | Prob > F = 0.0000 | |
eer_do | Coef. | t/p/CI |
eer_done | .3.069688 | 4.31 0.000 1.673205 4.466171 |
sex | ||
Woman - | -.0581222 | -0.25 0.800 -.5077421 .3914978 |
age - | -.0281726 | -3.22 0.001 -.0453214 -.0110238 |
incomesqrt | .-.0011577 | -1.89 0.059 -.0023617 .0000462 |
loansqrt | -.0000611 | -0.19 0.849 -.000692 .0005697 |
posloansqrt | .0012359 | 3.60 0.000 .0005609 .0019108 |
sizelog | .338653 | 1.41 0.159 -.132942 .810248 |
houseagelog | .1178251 | 0.57 0.566 -.2843169 .5199671 |
att_sum | .2010771 | 6.56 0.000 .1409689 .2611852 |
selfeff | .1324729 | 3.71 0.000 .062564 .2023817 |
att_sum_interact | -.0811456 | -3.34 0.001 -.1288207 -.0334705 |
selfeff_interact | -.0204442 | -0.61 0.539 -.085654 .0447656 |
_cons | -10.11229 | -6.68 0.000 -13.0773 -7.147279 |
/lnalpha .9221427 | .361236 | .2140639 1.630222 |
alpha 2.514673 | .9083903 | 1.238702 5.105005 |
I tried graphing the interaction effect myself in a spreadsheet, but have to admit that this is somewhat over my head in statistics, which means I am in no way sure about my results.
Following this post (https://stats.idre.ucla.edu/stata/da...al-regression/), I tried converting the coef. to IRR using "=exp(coef)", and then creating a graph with different values of eer_done and att_sum, with the equation:
Y IRR = exp(cons + (eer_done * 3.069688) + (att_sum * 0.2010771) + (eer_done * att_sum * -0.0811456))
But as the eer_done variable includes zero, I'm not sure the calculations are correct. Admittedly, you could even say I am more certain they are wrong than I am certain they are correct. The calculations, with an accompanying graph, can be found here in sheet 5 (https://docs.google.com/spreadsheets...it?usp=sharing).
If anyone has solutions for visualizing the significant interaction effect, preferably in IRR, I would be very grateful.
Lars Egner
0 Response to Graphing interaction effect on multiple imputed negative binomial models
Post a Comment