1. Define a binary outcome variable of your choosing and define how you recode the original variable.

Proposed topic: Advserse health conditions associated with opportunity youths

Outcome variabels: Health conditions such Health status, depression, anxiety, smoking etc. The purpose of this assignment I would focus on self rated health status

2 State a research question about what factors you believe will affect your outcome variable.

Qst: Is Opportunity youth status associated with Fair/Poor Health status?

Define at least 2 predictor variables, based on your research question

– Opportunity youth status – Gender – Urban-rural status – Racial ethnicity

fit1<-lm(badhealth~opportunity_youth_cat+urban_rural,
         data=data)
fit2<-lm(badhealth~opportunity_youth_cat+urban_rural,
         data=data,
         weights = sampweight)
fit3<-svyglm(badhealth~opportunity_youth_cat+urban_rural,
             design = des, 
             family=gaussian)
stargazer(fit1, fit2, fit3,
          style="demography", type="html",
          column.labels = c("OLS", "Weights Only", "Survey Design"),
          title = "Regression models for Self rated health using survey data - IPUMS Health survey", 
          covariate.labels=c("Opportunity youth", "Not opportunity youth", "urban", "rural"),
          
          keep.stat="n",
          model.names=F, 
          align=T,
          ci=T)
Regression models for Self rated health using survey data - IPUMS Health survey
badhealth
OLS Weights Only Survey Design
Model 1 Model 2 Model 3
Opportunity youth -0.077*** -0.060*** -0.060***
(-0.101, -0.054) (-0.081, -0.039) (-0.093, -0.026)
Not opportunity youth -0.026* -0.030** -0.030
(-0.047, -0.004) (-0.052, -0.008) (-0.060, 0.001)
urban 0.146*** 0.129*** 0.129***
(0.117, 0.175) (0.102, 0.156) (0.089, 0.169)
N 3,771 3,771 3,771
p < .05; p < .01; p < .001
library(ggplot2)
library(dplyr)
coefs<-data.frame(coefs=c(coef(fit1)[-1], coef(fit3)[-1]),
                  mod=c(rep("Non Survey Model", 8),rep("Survey Model", 8)),
                  effect=rep(names(coef(fit1)[-1]), 2))

coefs%>%
  ggplot()+
  geom_point(aes( x=effect,
                  y=coefs,
                  group=effect,
                  color=effect,
                  shape=mod),
             position=position_jitterdodge(jitter.width = 1),
             size=2)+
  ylab("Regression Coefficient")+
  xlab("Beta")+
  geom_abline(intercept = 0, slope=0)+
  theme(axis.text.x = element_text(angle = 45, hjust = 1))+
  ggtitle(label = "Comparison of Survey and Non-Survey Regression effects")

Analysis

sub<-data %>%
  select(badhealth, opportunity_youth_cat_num, opportunity_youth_cat, race_eth,educ,whitemajority, otherminority,urban_rural, male,sampweight,male, strata) %>%
  filter( complete.cases( . ))


#cat<-sample(1:nrow(sub), size = 1000, replace = FALSE)

#sub<-sub[cat, ]

#First we tell R our survey design
options(survey.lonely.psu = "adjust")
des<-svydesign(ids= ~1,
               strata= ~strata,
               weights= ~sampweight,
               data = sub )
cat<-svyby(formula = ~badhealth,
           by = ~opportunity_youth_cat,
           design = des,
           FUN = svymean,
           na.rm=T)

svychisq(~badhealth+opportunity_youth_cat,
         design = des)
## 
##  Pearson's X^2: Rao & Scott adjustment
## 
## data:  svychisq(~badhealth + opportunity_youth_cat, design = des)
## F = 25.042, ndf = 1, ddf = 3710, p-value = 5.87e-07
cat%>%
  ggplot()+
  geom_point(aes(x=opportunity_youth_cat,y=badhealth))+
  geom_errorbar(aes(x=opportunity_youth_cat, ymin = badhealth-1.96*se, 
                    ymax= badhealth+1.96*se),
                width=.25)+
   labs(title = "Percent % of Young Adults Ages 16-24 with Fair/Poor Health by Opportunity youth category", 
        caption = "Source: IPUMS Health Survey Data, 2019-2020 \n Calculations by Joseph Jaiyeola",
       x = "Opportunity youth category",
       y = "%  Fair/Poor Health")+
  theme_minimal()

dog<-svyby(formula = ~badhealth,
           by = ~male, 
           design = des, 
           FUN = svymean,
           na.rm=T)

svychisq(~badhealth+male,
         design = des)
## 
##  Pearson's X^2: Rao & Scott adjustment
## 
## data:  svychisq(~badhealth + male, design = des)
## F = 3.4527, ndf = 1, ddf = 3710, p-value = 0.06323
dog%>%
  ggplot()+
  geom_point(aes(x=male,y=badhealth))+
  geom_errorbar(aes(x=male, ymin = badhealth-1.96*se, 
                    ymax= badhealth+1.96*se),
                width=.25)+
   labs(title = "Percent % of US  with Fair/Poor Health by Gender", 
        caption = "Source: IPUMS Health Survey Data, 2019-2020 \n Calculations by Joseph Jaiyeola",
       x = "Gender",
       y = "%  Fair/Poor Health")+
  theme_minimal()

catdog<-svyby(formula = ~badhealth,
              by = ~male+opportunity_youth_cat,
              design = des,
              FUN = svymean,
              na.rm=T)

#this plot is a little more complicated, but facet_wrap() plots separate plots for groups

catdog%>%
  ggplot()+
  #geom_point(aes(x=educ, y = badhealth, color=race_eth, group=race_eth), position="dodge")+ 
  geom_errorbar(aes(x=opportunity_youth_cat,y = badhealth,
                    ymin = badhealth-1.96*se, 
                   ymax= badhealth+1.96*se,
                   color=male,
                   group=male),
                width=.25,
                position="dodge")+
  #facet_wrap(~ race_eth, nrow = 3)+
  labs(title = "Percent % of US  with Fair/Poor Health by Gender and Oppor Youth Cat", 
        caption = "Source: IPUMS Health Survey Data, 2019-2020 \n Calculations by Joseph Jaiyeola",
       x = "Opportunity Youth Category",
       y = "%  Fair/Poor Health")+
  theme_minimal()

#Logit model
fit.logit<-svyglm(badhealth ~ opportunity_youth_cat + urban_rural + male  + educ, 
                  design = des,
                  family = binomial)
## Warning in eval(family$initialize): non-integer #successes in a binomial glm!
summary(fit.logit)
## 
## Call:
## svyglm(formula = badhealth ~ opportunity_youth_cat + urban_rural + 
##     male + educ, design = des, family = binomial)
## 
## Survey design:
## svydesign(ids = ~1, strata = ~strata, weights = ~sampweight, 
##     data = sub)
## 
## Coefficients:
##                                            Estimate Std. Error t value Pr(>|t|)
## (Intercept)                                 -1.2283     0.3312  -3.709 0.000211
## opportunity_youth_catNot opportunity youth  -0.9007     0.2078  -4.334  1.5e-05
## urban_ruralurban                            -0.4207     0.2384  -1.765 0.077698
## maleMale                                    -0.3444     0.1763  -1.953 0.050848
## educ1somehs                                  0.1592     0.4232   0.376 0.706758
## educ2hsgrad                                 -0.5323     0.2878  -1.849 0.064469
## educ3somecol                                -0.4732     0.2911  -1.626 0.104073
## educ4colgrad                                -1.0339     0.3843  -2.690 0.007175
##                                               
## (Intercept)                                ***
## opportunity_youth_catNot opportunity youth ***
## urban_ruralurban                           .  
## maleMale                                   .  
## educ1somehs                                   
## educ2hsgrad                                .  
## educ3somecol                                  
## educ4colgrad                               ** 
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
## 
## (Dispersion parameter for binomial family taken to be 1.001159)
## 
## Number of Fisher Scoring iterations: 6
library(gtsummary)
fit.logit%>%
  tbl_regression(exponentiate=TRUE )
Characteristic OR1 95% CI1 p-value
opportunity_youth_cat
Opportunity youth
Not opportunity youth 0.41 0.27, 0.61 <0.001
urban_rural
rural
urban 0.66 0.41, 1.05 0.078
male
Female
Male 0.71 0.50, 1.00 0.051
educ
0Prim
1somehs 1.17 0.51, 2.69 0.7
2hsgrad 0.59 0.33, 1.03 0.064
3somecol 0.62 0.35, 1.10 0.10
4colgrad 0.36 0.17, 0.76 0.007

1 OR = Odds Ratio, CI = Confidence Interval

library(sjPlot)
plot_model(fit.logit,
           axis.lim = c(.1, 10), #you may need to modify these
           title = "Odds ratios for Poor Self Rated Health")

library(emmeans)
rg<-ref_grid(fit.logit)

marg_logit<-emmeans(object = rg,
              specs = c( "opportunity_youth_cat", "urban_rural", "male",  "educ"),
              type="response" )

knitr::kable(marg_logit,  digits = 4)
opportunity_youth_cat urban_rural male educ prob SE df asymp.LCL asymp.UCL
Opportunity youth rural Female 0Prim 0.2265 0.0580 Inf 0.1327 0.3591
Not opportunity youth rural Female 0Prim 0.1063 0.0311 Inf 0.0590 0.1842
Opportunity youth urban Female 0Prim 0.1612 0.0431 Inf 0.0933 0.2642
Not opportunity youth urban Female 0Prim 0.0724 0.0193 Inf 0.0426 0.1206
Opportunity youth rural Male 0Prim 0.1718 0.0449 Inf 0.1005 0.2781
Not opportunity youth rural Male 0Prim 0.0777 0.0211 Inf 0.0452 0.1306
Opportunity youth urban Male 0Prim 0.1199 0.0335 Inf 0.0681 0.2024
Not opportunity youth urban Male 0Prim 0.0524 0.0133 Inf 0.0317 0.0855
Opportunity youth rural Female 1somehs 0.2556 0.0797 Inf 0.1312 0.4383
Not opportunity youth rural Female 1somehs 0.1224 0.0440 Inf 0.0588 0.2376
Opportunity youth urban Female 1somehs 0.1840 0.0591 Inf 0.0944 0.3278
Not opportunity youth urban Female 1somehs 0.0839 0.0278 Inf 0.0431 0.1570
Opportunity youth rural Male 1somehs 0.1957 0.0653 Inf 0.0973 0.3544
Not opportunity youth rural Male 1somehs 0.0900 0.0322 Inf 0.0437 0.1762
Opportunity youth urban Male 1somehs 0.1377 0.0476 Inf 0.0678 0.2596
Not opportunity youth urban Male 1somehs 0.0609 0.0204 Inf 0.0313 0.1154
Opportunity youth rural Female 2hsgrad 0.1467 0.0341 Inf 0.0916 0.2268
Not opportunity youth rural Female 2hsgrad 0.0653 0.0170 Inf 0.0389 0.1076
Opportunity youth urban Female 2hsgrad 0.1014 0.0198 Inf 0.0687 0.1474
Not opportunity youth urban Female 2hsgrad 0.0439 0.0078 Inf 0.0309 0.0618
Opportunity youth rural Male 2hsgrad 0.1086 0.0266 Inf 0.0664 0.1726
Not opportunity youth rural Male 2hsgrad 0.0472 0.0118 Inf 0.0288 0.0764
Opportunity youth urban Male 2hsgrad 0.0741 0.0164 Inf 0.0476 0.1135
Not opportunity youth urban Male 2hsgrad 0.0315 0.0057 Inf 0.0221 0.0447
Opportunity youth rural Female 3somecol 0.1543 0.0390 Inf 0.0921 0.2469
Not opportunity youth rural Female 3somecol 0.0690 0.0178 Inf 0.0413 0.1131
Opportunity youth urban Female 3somecol 0.1070 0.0216 Inf 0.0714 0.1571
Not opportunity youth urban Female 3somecol 0.0464 0.0065 Inf 0.0352 0.0610
Opportunity youth rural Male 3somecol 0.1145 0.0324 Inf 0.0646 0.1949
Not opportunity youth rural Male 3somecol 0.0499 0.0134 Inf 0.0293 0.0837
Opportunity youth urban Male 3somecol 0.0782 0.0195 Inf 0.0476 0.1260
Not opportunity youth urban Male 3somecol 0.0333 0.0059 Inf 0.0235 0.0471
Opportunity youth rural Female 4colgrad 0.0943 0.0328 Inf 0.0468 0.1809
Not opportunity youth rural Female 4colgrad 0.0406 0.0145 Inf 0.0200 0.0807
Opportunity youth urban Female 4colgrad 0.0640 0.0200 Inf 0.0344 0.1161
Not opportunity youth urban Female 4colgrad 0.0270 0.0077 Inf 0.0154 0.0470
Opportunity youth rural Male 4colgrad 0.0687 0.0255 Inf 0.0327 0.1386
Not opportunity youth rural Male 4colgrad 0.0291 0.0106 Inf 0.0142 0.0587
Opportunity youth urban Male 4colgrad 0.0462 0.0160 Inf 0.0233 0.0897
Not opportunity youth urban Male 4colgrad 0.0193 0.0059 Inf 0.0106 0.0349

Generate predicted probabilities for some “interesting” cases from your analysis, to highlight the effects from the model and your stated research question

comps<-as.data.frame(marg_logit)

comps[comps$opportunity_youth_cat=="Opportunity youth" & comps$educ == "4colgrad" & comps$urban_rural == "urban" , ]
comps[comps$opportunity_youth_cat=="Not opportunity youth" & comps$educ == "4colgrad" & comps$urban_rural == "urban" , ]

According to the model, holding staying in a urban environment and being a college grad constant, opportunity youths have higher probability of reporting fair/poor self health rating compared to connected youth. And this is this for both male and female

---
title: "Assignment 3"
author: "Joseph Jaiyeola"
date:  "`r format(Sys.time(), '%d %B, %Y')`"
output:
   html_document:
    df_print: paged
    fig_height: 7
    fig_width: 7
    toc: yes
    toc_float: yes
    code_download: true
---


# 1. Define a binary outcome variable of your choosing and define how you recode the original variable.

Proposed topic: Advserse health conditions associated with opportunity youths

Outcome variabels: Health conditions such  Health status, depression, anxiety, smoking etc. The purpose of this assignment I would focus on ***self rated health status***

# 2 State a research question about what factors you believe will affect your outcome variable.

Qst: Is Opportunity youth status associated with Fair/Poor Health status?

# Define at least 2 predictor variables, based on your research question

-- Opportunity youth status
-- Gender
-- Urban-rural status
-- Racial ethnicity


```{r include=FALSE}
library(stargazer)
library(survey)
library(car)
library(questionr)
library(dplyr)
library(forcats)
library(tidyverse)
library(srvyr)
```


```{r include=FALSE}
library(ipumsr)
```

```{r include=FALSE}
ddi <- read_ipums_ddi("nhis_00002.xml")
data <- read_ipums_micro(ddi)
data<- haven::zap_labels(data)
```

```{r include=FALSE}
names(data) <- tolower(gsub(pattern = "_",replacement =  "",x =  names(data)))
```


```{r include=FALSE}
#sex
data$male<-as.factor(ifelse(data$sex==1, "Male", "Female"))


#race/ethnicity
data$whitemajority<- car::Recode(data$hisprace,
                       recodes="02=1; 99=NA; else=0")

data$otherminority<- car::Recode(data$hisprace,
                      recodes="c(1,3,4,5,6,7)=1; 99=NA; else=0")

data$race_eth<-car::Recode(data$hisprace,
recodes="02='whitemajority'; c(1,3,4,5,6,7)='otherminority';else=NA",
as.factor = T)
data$race_eth<-relevel(data$race_eth,
                          ref = "whitemajority")


#education level



data$educ<- car::Recode(data$educ,
                     recodes="102:103='0Prim'; 116='1somehs'; 201:202='2hsgrad'; 301:303='3somecol'; 400:503='4colgrad';997:999=NA;000=NA",
                     as.factor=T)
data$educ<-fct_relevel(data$educ,'0Prim','1somehs','2hsgrad','3somecol','4colgrad' ) 

#Urban-rural classification


data$urban_rural<- car::Recode(data$urbrrl,
                     recodes="1:3='urban'; 4='rural';000=NA",
                     as.factor=T)
data$urban_rural<-relevel(data$urban_rural, ref='rural') 


data$rural<- car::Recode(data$hisprace,
                       recodes="4=1; 99=NA; else=0")

data$urban<- car::Recode(data$hisprace,
                       recodes="1:3=1; 99=NA; else=0")




#employment status


data$unemploy<- car::Recode(data$empstat,
                       recodes="200=1; 00=NA; 999=NA; else=0")


data$employ_status<- car::Recode(data$empstat,
                       recodes="100='Employed'; 200='unemployed';else=NA",
                       as.factor=T)
data$employ_status<-relevel(data$employ_status, ref='Employed')


# currently in school

data$non_schooling<- car::Recode(data$schoolnow,
                       recodes="1=1; 0=NA; 7:9=NA; else=0")

data$schoolstatus<- car::Recode(data$schoolnow,
                       recodes="1='no'; 2='yes';else=NA",
                       as.factor=T)
data$schoolstatus<-relevel(data$schoolstatus, ref='no')

data<-data%>%
  filter(complete.cases(unemploy,non_schooling))


# merging schooling and working

data$opportunity_youth <- paste( data$unemploy, data$non_schooling, sep ="")


data$opportunity_youth_cat_num<- car::Recode(data$opportunity_youth,
                       recodes="11=1; 00:10=0;else=NA",
                       as.factor=F)


data$opportunity_youth_cat<- car::Recode(data$opportunity_youth,
                       recodes="11='Opportunity youth';00:10='Not opportunity youth';else=NA",
                       as.factor=T)
data$opportunity_youth_cat<-relevel(data$opportunity_youth_cat, ref='Opportunity youth')

data$non_opportunity_youth_cat_num<- car::Recode(data$opportunity_youth_cat_num,
                       recodes="0=1; 99=NA; else=0")

#income grouping

data$familyincome <- data$incfam07on

# born in the US

data$usborn<- car::Recode(data$usborn,
                       recodes="20=1; 97:98=NA; else=0")

# US Citizen
data$citizen<- car::Recode(data$citizen,
                       recodes="2=1; 8:9=NA; else=0")

#last employed



data$employedlast<- car::Recode(data$emplast,
                       recodes="1='Within past 12months'; 2='1-5years ago'; 3='over 5years ago'; 4='never worked';else=NA",
                       as.factor=T)
data$employedlast<-relevel(data$employedlast, ref='1-5years ago')


#HEALTH VARIABLES

#Poor or fair self rated health
data$badhealth<-car::Recode(data$health, recodes="4:5=1; 1:3=0; else=NA")


#place for medical care


data$medicalplace<- car::Recode(data$usualpl,
                       recodes="1='no'; 2:3:='yes';else=NA",
                       as.factor=T)
data$medicalplace<-relevel(data$medicalplace, ref='no')


# delayed medical care due to cost


data$medical_care_cost<- car::Recode(data$delaycost,
                       recodes="2='yes'; 1='no';else=NA",
                       as.factor=T)
data$medical_care_cost<-relevel(data$medical_care_cost, ref='yes')

# worried about paying medical bills


data$medical_bill_worried<- car::Recode(data$wormedbill,
                       recodes="1='very worried'; 2='somewhat worried'; 3='not at all';else=NA",
                       as.factor=T)
data$medical_bill_worried<-relevel(data$medical_bill_worried, ref='very worried')

# unable to pay medical bills


data$medical_bill_unabletopay<- car::Recode(data$hiunablepay,
                       recodes="1='no'; 2='yes';else=NA",
                       as.factor=T)
data$medical_bill_unabletopay<-relevel(data$medical_bill_unabletopay, ref='yes')


# health insurance coverage


data$healthinsurace_coverage<- car::Recode(data$hinotcove,
                       recodes="1='no, has coverage'; 2='yes, no coverage';else=NA",
                       as.factor=T)
data$healthinsurace_coverage<-relevel(data$healthinsurace_coverage, ref='yes, no coverage')

# dont have health insurance cuz of cost


data$nohealthinsurace_cost<- car::Recode(data$hinocostr,
                       recodes="1='no'; 2='yes';else=NA",
                       as.factor=T)
data$nohealthinsurace_cost<-relevel(data$nohealthinsurace_cost, ref='yes')

# used medication in the past year


data$usedmedications<- car::Recode(data$premedyr,
                       recodes="1='no'; 2='yes';else=NA",
                       as.factor=T)
data$usedmedications<-relevel(data$usedmedications, ref='yes')


# if they smoked


data$smoke_frequently<- car::Recode(data$smokfreqnow,
                       recodes="1='no'; 2:3='somedays/everyday';else=NA",
                       as.factor=T)
data$smoke_frequently<-relevel(data$smoke_frequently, ref='somedays/everyday')

# smoked up to 100 cigarreth in life time


data$smoke_100cig<- car::Recode(data$smokev,
                       recodes="1='no'; 2='yes';else=NA",
                       as.factor=T)
data$smoke_100cig<-relevel(data$smoke_100cig, ref='yes')


#Mental health

# ever had anxiety disoreder


data$anxiety_disoreder<- car::Recode(data$anxietyev,
                       recodes="1='no'; 2='yes';else=NA",
                       as.factor=T)
data$anxiety_disoreder<-relevel(data$anxiety_disoreder, ref='yes')

# medication for worrying


data$medication_for_worry<- car::Recode(data$worrx,
                       recodes="1='no'; 2='yes';else=NA",
                       as.factor=T)
data$medication_for_worry<-relevel(data$medication_for_worry, ref='yes')


# medication for depression



data$medication_for_depression<- car::Recode(data$deprx,
                       recodes="1='no'; 2='yes';else=NA",
                       as.factor=T)
data$medication_for_depression<-relevel(data$medication_for_depression, ref='yes')

# level of worry



data$level_of_worry<- car::Recode(data$worfeelevl,
                       recodes="1='alot'; 2='a little'; 3='btw little and alot';else=NA",
                       as.factor=T)
data$level_of_worry<-relevel(data$level_of_worry, ref='alot')


# level of depression



data$level_of_depression<- car::Recode(data$depfeelevl,
                       recodes="1='alot'; 2='a little'; 3='btw little and alot';else=NA",
                       as.factor=T)
data$level_of_depression<-relevel(data$level_of_depression, ref='alot')




```


```{r include=FALSE}
data <- data%>%
filter(age >=16 & age<=24)

data<-data%>%
  filter(is.na(badhealth)==F)
```



```{r include=FALSE}
table(data$opportunity_youth_cat)
```


```{r include=FALSE}
table(data$opportunity_youth_cat, data$race_eth)
```


```{r include=FALSE}
table(data$opportunity_youth_cat, data$badhealth)
```

```{r include=FALSE}
100*prop.table(table(data$badhealth, data$opportunity_youth_cat ), margin=2)
```


```{r include=FALSE}
options(survey.lonely.psu = "adjust")

des<-svydesign(ids=~1, strata=~strata, weights=~sampweight, data = data )
des
```


```{r eval=FALSE, include=FALSE}
#counts
cat<-wtd.table(data$badhealth,
               data$opportunity_youth_cat,
               weights = data$sampweight)

#proportions
prop.table(
  cat,
  margin=2)
```

```{r include=FALSE}
#compare that with the original, unweighted proportions
prop.table(table(data$badhealth,
                 data$opportunity_youth_cat),
           margin=2)
```

```{r include=FALSE}
cat<-svyby(formula = ~badhealth,
           by=~opportunity_youth_cat,
           design = des,
           FUN=svymean)

svychisq(~badhealth+sex, design = des)
```



```{r include=FALSE}
knitr::kable(cat,
      caption = "Survey Estimates of Poor SRH by Opportunity Youths",
      align = 'c',  
      format = "html")
```



```{r include=FALSE}
sv.table<-svyby(formula = ~badhealth,
                by = ~opportunity_youth_cat,
                design = des,
                FUN = svymean,
                na.rm=T)


knitr::kable(sv.table,
      caption = "Survey Estimates of Poor SRH by Opportunity Youths",
      align = 'c',  
      format = "html")
```


```{r include=FALSE}
#Make a survey design that is random sampling - no survey information
nodes<-svydesign(ids = ~1,  weights = ~1, data = data)

sv.table<-svyby(formula = ~factor(badhealth),
                by = ~opportunity_youth_cat,
                design = nodes,
                FUN = svymean,
                na.rm=T)
```

```{r include=FALSE}
knitr::kable(sv.table,
      caption = "Estimates of Poor SRH by Opportunity youth - No survey design",
      align = 'c',  
      format = "html")
```


```{r include=FALSE}
library(srvyr)

data%>%
  as_survey_design(strata = strata,
                   weights = sampweight)%>%
  group_by(opportunity_youth_cat)%>%
  summarise(mean_bh = survey_mean(badhealth, na.rm=T))%>%
  ungroup()
```


```{r include=FALSE}
library(gtsummary)

data%>%
  as_survey_design( strata =strata,
                    weights = sampweight)%>%
  select(badhealth, opportunity_youth_cat)%>%
  tbl_svysummary(by = opportunity_youth_cat, 
              label = list(badhealth = "Fair/Poor Health"))%>%
  add_p()%>%
  add_n()
```



```{r}
fit1<-lm(badhealth~opportunity_youth_cat+urban_rural,
         data=data)
```

```{r}
fit2<-lm(badhealth~opportunity_youth_cat+urban_rural,
         data=data,
         weights = sampweight)
```

```{r}
fit3<-svyglm(badhealth~opportunity_youth_cat+urban_rural,
             design = des, 
             family=gaussian)
```


```{r, results='asis'}
stargazer(fit1, fit2, fit3,
          style="demography", type="html",
          column.labels = c("OLS", "Weights Only", "Survey Design"),
          title = "Regression models for Self rated health using survey data - IPUMS Health survey", 
          covariate.labels=c("Opportunity youth", "Not opportunity youth", "urban", "rural"),
          
          keep.stat="n",
          model.names=F, 
          align=T,
          ci=T)
```




```{r}

library(ggplot2)
library(dplyr)
coefs<-data.frame(coefs=c(coef(fit1)[-1], coef(fit3)[-1]),
                  mod=c(rep("Non Survey Model", 8),rep("Survey Model", 8)),
                  effect=rep(names(coef(fit1)[-1]), 2))

coefs%>%
  ggplot()+
  geom_point(aes( x=effect,
                  y=coefs,
                  group=effect,
                  color=effect,
                  shape=mod),
             position=position_jitterdodge(jitter.width = 1),
             size=2)+
  ylab("Regression Coefficient")+
  xlab("Beta")+
  geom_abline(intercept = 0, slope=0)+
  theme(axis.text.x = element_text(angle = 45, hjust = 1))+
  ggtitle(label = "Comparison of Survey and Non-Survey Regression effects")


```


# Analysis

```{r}
sub<-data %>%
  select(badhealth, opportunity_youth_cat_num, opportunity_youth_cat, race_eth,educ,whitemajority, otherminority,urban_rural, male,sampweight,male, strata) %>%
  filter( complete.cases( . ))


#cat<-sample(1:nrow(sub), size = 1000, replace = FALSE)

#sub<-sub[cat, ]

#First we tell R our survey design
options(survey.lonely.psu = "adjust")
des<-svydesign(ids= ~1,
               strata= ~strata,
               weights= ~sampweight,
               data = sub )
```

```{r}
cat<-svyby(formula = ~badhealth,
           by = ~opportunity_youth_cat,
           design = des,
           FUN = svymean,
           na.rm=T)

svychisq(~badhealth+opportunity_youth_cat,
         design = des)
```


```{r}
cat%>%
  ggplot()+
  geom_point(aes(x=opportunity_youth_cat,y=badhealth))+
  geom_errorbar(aes(x=opportunity_youth_cat, ymin = badhealth-1.96*se, 
                    ymax= badhealth+1.96*se),
                width=.25)+
   labs(title = "Percent % of Young Adults Ages 16-24 with Fair/Poor Health by Opportunity youth category", 
        caption = "Source: IPUMS Health Survey Data, 2019-2020 \n Calculations by Joseph Jaiyeola",
       x = "Opportunity youth category",
       y = "%  Fair/Poor Health")+
  theme_minimal()
```

```{r}
dog<-svyby(formula = ~badhealth,
           by = ~male, 
           design = des, 
           FUN = svymean,
           na.rm=T)

svychisq(~badhealth+male,
         design = des)
```


```{r}
dog%>%
  ggplot()+
  geom_point(aes(x=male,y=badhealth))+
  geom_errorbar(aes(x=male, ymin = badhealth-1.96*se, 
                    ymax= badhealth+1.96*se),
                width=.25)+
   labs(title = "Percent % of US  with Fair/Poor Health by Gender", 
        caption = "Source: IPUMS Health Survey Data, 2019-2020 \n Calculations by Joseph Jaiyeola",
       x = "Gender",
       y = "%  Fair/Poor Health")+
  theme_minimal()
```



```{r}
catdog<-svyby(formula = ~badhealth,
              by = ~male+opportunity_youth_cat,
              design = des,
              FUN = svymean,
              na.rm=T)

#this plot is a little more complicated, but facet_wrap() plots separate plots for groups

catdog%>%
  ggplot()+
  #geom_point(aes(x=educ, y = badhealth, color=race_eth, group=race_eth), position="dodge")+ 
  geom_errorbar(aes(x=opportunity_youth_cat,y = badhealth,
                    ymin = badhealth-1.96*se, 
                   ymax= badhealth+1.96*se,
                   color=male,
                   group=male),
                width=.25,
                position="dodge")+
  #facet_wrap(~ race_eth, nrow = 3)+
  labs(title = "Percent % of US  with Fair/Poor Health by Gender and Oppor Youth Cat", 
        caption = "Source: IPUMS Health Survey Data, 2019-2020 \n Calculations by Joseph Jaiyeola",
       x = "Opportunity Youth Category",
       y = "%  Fair/Poor Health")+
  theme_minimal()
```

```{r}
#Logit model
fit.logit<-svyglm(badhealth ~ opportunity_youth_cat + urban_rural + male  + educ, 
                  design = des,
                  family = binomial)
```

```{r}
summary(fit.logit)
```

```{r}
library(gtsummary)
fit.logit%>%
  tbl_regression(exponentiate=TRUE )
```

```{r}
library(sjPlot)
plot_model(fit.logit,
           axis.lim = c(.1, 10), #you may need to modify these
           title = "Odds ratios for Poor Self Rated Health")
```

```{r}
library(emmeans)
rg<-ref_grid(fit.logit)

marg_logit<-emmeans(object = rg,
              specs = c( "opportunity_youth_cat", "urban_rural", "male",  "educ"),
              type="response" )

knitr::kable(marg_logit,  digits = 4)
```

# Generate predicted probabilities for some “interesting” cases from your analysis, to highlight the effects from the model and your stated research question


```{r}
comps<-as.data.frame(marg_logit)

comps[comps$opportunity_youth_cat=="Opportunity youth" & comps$educ == "4colgrad" & comps$urban_rural == "urban" , ]
```

```{r}
comps[comps$opportunity_youth_cat=="Not opportunity youth" & comps$educ == "4colgrad" & comps$urban_rural == "urban" , ]
```


 

According to the model, holding staying in a urban environment and being a college grad constant, opportunity youths have higher probability of reporting fair/poor self health rating compared to connected youth. And this is this for both male and female 
