• 1 Getting started
    • 1.1 clean up
    • 1.2 general custom functions
    • 1.3 necessary packages
    • 1.4 load data-set
    • 1.5 last alterations
  • 2 Descriptives
  • 3 Multivariate analyses
    • 3.1 logistic regression
    • 3.2 output
    • 3.3 robustness checks
    • 3.4 AMEs

1 Getting started

To copy the code, click the button in the upper right corner of the code-chunks.

1.1 clean up

rm(list = ls())
gc()


1.2 general custom functions

  • fpackage.check: Check if packages are installed (and install if not) in R
  • fsave: Function to save data with time stamp in correct directory
  • fload: Function to load R-objects under new names
  • ftheme: pretty ggplot2 theme
  • fshowdf: Print objects (tibble / data.frame) nicely on screen in .Rmd.
  • ffit: fit a series of (here, generalized linear mixed-effects) models
fpackage.check <- function(packages) {
    lapply(packages, FUN = function(x) {
        if (!require(x, character.only = TRUE)) {
            install.packages(x, dependencies = TRUE)
            library(x, character.only = TRUE)
        }
    })
}

fsave <- function(x, file, location = "./data/processed/", ...) {
    if (!dir.exists(location))
        dir.create(location)
    datename <- substr(gsub("[:-]", "", Sys.time()), 1, 8)
    totalname <- paste(location, datename, file, sep = "")
    print(paste("SAVED: ", totalname, sep = ""))
    save(x, file = totalname)
}

fload <- function(fileName) {
    load(fileName)
    get(ls()[ls() != "fileName"])
}

# extrafont::font_import(paths = c('C:/Users/u244147/Downloads/Jost/', prompt = FALSE))
ftheme <- function() {

    # download font at https://fonts.google.com/specimen/Jost/
    theme_minimal(base_family = "Jost") + theme(panel.grid.minor = element_blank(), plot.title = element_text(family = "Jost",
        face = "bold"), axis.title = element_text(family = "Jost Medium"), axis.title.x = element_text(hjust = 0),
        axis.title.y = element_text(hjust = 1), strip.text = element_text(family = "Jost", face = "bold",
            size = rel(0.75), hjust = 0), strip.background = element_rect(fill = "grey90", color = NA),
        legend.position = "bottom")
}

fshowdf <- function(x, digits = 2, ...) {
    knitr::kable(x, digits = digits, "html", ...) %>%
        kableExtra::kable_styling(bootstrap_options = c("striped", "hover")) %>%
        kableExtra::scroll_box(width = "100%", height = "300px")
}

ffit <- function(formula, data) {
    tryCatch({
        model <- lme4::glmer(formula, data = data, family = binomial(link = "logit"), control = glmerControl(optimizer = "bobyqa",
            optCtrl = list(maxfun = 1e+05)))
        cat("Fitting model:", as.character(formula), "\n")
        summary(model)
        cat("\n")
        return(model)
    }, error = function(e) {
        cat("Error fitting model:", as.character(formula), "\n")
        cat("Error message:", conditionMessage(e), "\n")
        return(NULL)
    })
}


1.3 necessary packages

  • tidyverse
  • lme4: fitting random effects models
  • lmtest: diagnostics test (likelihood ratio test)
  • car: companion applied regression (calculate VIF)
  • texreg: output to HTML table
  • ggplot2
  • ggpubr: format ggplot2 plots
  • ggh4x: hacks for ggplot2
  • ggtext: text rendering
  • parallel: parallel computing
packages = c("tidyverse", "lme4", "lmtest", "car", "texreg", "ggplot2", "ggpubr", "ggh4x", "ggtext",
    "parallel")
fpackage.check(packages)
rm(packages)


1.4 load data-set

Load the replicated data-set. To load these file, adjust the filename in the following code so that it matches the most recent version of the .RDa file you have in your ./data/processed/ folder.

You may also obtain them by downloading: Download networkdata.Rda

# list files in processed data folder
list.files("./data/processed/")

# get todays date:
today <- gsub("-", "", Sys.Date())

# use fload
df <- fload(paste0("./data/processed/", today, "networkdata.Rda"))


1.5 last alterations

  • subset sports partners at t to study tie maintenance at t+1
  • binary outcome (sports partner: yes/no; 1/0)
  • calculate no. of ‘replacement candidates’ (i.e., no. of other sports partners, other than alter j, with whom ego does the sport type he/she does with alter)
  • proximity levels
  • sports settings
  • dyadic skill category combinations (HH, HM, HL, ML, MM, LL)
  • also difference score in skill
  • alter sports frequency and ego/alter mean
  • gender composition dyad (MM, FM, FF)
  • type of sport (fitness, endurance, team, miscellaneous)
#subset sports partners at t
df <- df[df$csn == 1,]

#outcome
df$y <- ifelse(df$Ycsn == 1, 1, 0)

#calculate rpelacement candidates: no. of other sports partners next to alter j, at time t, with whom ego does the same activity type
df$nreplace <- NA

for (i in unique(df$ego)) { 
  for (t in unique(df$period[df$ego == i])) { 
    for (j in unique(df$alterid[df$ego == i & df$period == t])) {
    
      #get activity type alter j does with ego at t
      activity <- df$sporttogether[df$ego == i & df$alterid == j & df$period == t]
    
      #get number of *other* alters with whom ego does the same activity at t (ie, replacement candidates)
      df$nreplace[df$ego == i & df$alterid == j & df$period == t] <- length(which(df$sporttogether[df$ego == i & !df$alterid == j & df$period == t] == activity))
    }
  }
}

df$proximity <- factor(df$proximity, levels = c("far","close","roommate"))
df$close <- ifelse(df$proximity == "close",1,0)
df$roommate <- ifelse(df$proximity == "roommate",1,0)
df$far <- ifelse(df$proximity == "far",1,0)

df$ego_context[is.na(df$ego_context)] <- "missing"
df$ego_context <- factor(df$ego_context, levels = c("club", "informal", "gym", "alone", "missing"))
df$club <- ifelse(df$ego_context == "club",1,0)
df$informal <- ifelse(df$ego_context == "informal",1,0)
df$gym <- ifelse(df$ego_context == "gym",1,0)
df$alone <- ifelse(df$ego_context == "alone",1,0)
df$missing <- ifelse(df$ego_context == "missing",1,0)

df$HH <- ifelse(df$ego_grade > 7 & df$alter_grade > 7, 1, 0)
df$HM <- ifelse( ((df$ego_grade > 7 & df$alter_grade > 5 & df$alter_grade < 8) | (df$alter_grade > 7 & df$ego_grade > 5 & df$ego_grade < 8)), 1, 0)
df$HL <- ifelse( ((df$ego_grade > 7 & df$alter_grade < 6) | (df$alter_grade > 7 & df$ego_grade < 6)), 1, 0)
df$MM <- ifelse( ((df$ego_grade > 5 & df$ego_grade < 8 & df$alter_grade > 5 & df$alter_grade < 8)), 1, 0)
df$ML <- ifelse( ((df$ego_grade > 5 & df$ego_grade < 8 & df$alter_grade < 6) | (df$ego_grade < 6 & df$alter_grade < 8 & df$alter_grade > 5)), 1, 0)
df$LL <- ifelse( ((df$ego_grade < 6 & df$alter_grade < 6)), 1, 0)

df$skills <- factor(
  1 * (((df$ego_grade > 5 & df$ego_grade < 8 & df$alter_grade > 5 & df$alter_grade < 8))) +  # MM
  2 * (df$ego_grade > 7 & df$alter_grade > 7) +        # HH
  3 * (((df$ego_grade > 7 & df$alter_grade > 5 & df$alter_grade < 8) | (df$alter_grade > 7 & df$ego_grade > 5 & df$ego_grade < 8))) +  # HM
  4 * (((df$ego_grade > 7 & df$alter_grade < 6) | (df$alter_grade > 7 & df$ego_grade < 6))) +  # HL
  5 * (((df$ego_grade > 5 & df$ego_grade < 8 & df$alter_grade < 6) | (df$ego_grade < 6 & df$alter_grade < 8 & df$alter_grade > 5))) +  # ML
  6 * (((df$ego_grade < 6 & df$alter_grade < 6))),        # LL
  levels = c(1, 2, 3, 4, 5, 6),
  labels = c("MM", "HH", "HM", "HL", "ML", "LL")
)

df$dif_skill <- abs(df$ego_grade - df$alter_grade)

df$alter_freq2 <- ifelse(df$alter_freq == "1 keer per week", 1,
                        ifelse(df$alter_freq == "2 of 3 keer per week", 2.5,
                             ifelse(df$alter_freq == "4 of 5 keer per week", 4.5,
                                    ifelse(df$alter_freq == "6 keer per week of vaker", 6.5,
                                           ifelse(df$alter_freq == "Minder dan 1 keer per maand", 0.125,
                                                  ifelse(df$alter_freq == "1 of 2 keer per maand", 0.375,
                                                         ifelse(df$alter_freq == "1 of 2 keer per maand", 0.375, NA)))))))
df$ego_freq <- as.numeric(df$ego_freq)
df$ego_activew1 <- ifelse(df$ego_meanfreq >0, 1, 0)

df <- df %>%
  mutate(mean_freq = rowMeans(select(., alter_freq2, ego_freq), na.rm = TRUE))

#df$ego_meanskill[is.na(df$ego_meanskill)] <- mean(df$ego_meanskill[which(!duplicated(df$ego))], na.rm=TRUE )

df$alter_age <- as.numeric(df$alter_age)

df$ff <- ifelse(df$ego_female == 1 & df$alter_female == 1, 1, 0)
df$fm <- ifelse( ((df$ego_female == 1 & df$alter_female == 0) | (df$ego_female == 0 & df$alter_female == 1)), 1, 0)
df$mm <- ifelse(df$ego_female == 0 & df$alter_female == 0, 1, 0)

df$gender <- factor(
  1 * (df$ego_female == 0 & df$alter_female == 0) +  # MM
  2 * ((df$ego_female == 1 & df$alter_female == 0) | (df$ego_female == 0 & df$alter_female == 1)) +  # FM
  3 * (df$ego_female == 1 & df$alter_female == 1),  # FF
  levels = c(1, 2, 3),
  labels = c("MM", "FM", "FF")
)

df$ego_quit[is.na(df$ego_quit)] <- 0

#exclude kin
df[df$kin == "0",] -> df

#types of sport
df$fitness <- ifelse(df$sporttogether == 1,1,0)
df$endurance <- ifelse(df$sporttogether %in% c(2,5,7), 1, 0)
df$team <- ifelse(df$sporttogether %in% c(3,10,12), 1, 0)
df$misc <- ifelse(!df$sporttogether %in% c(1,2,5,7,3,10,12),1,0)

df$sporttype <- factor(
  1 * (df$fitness == 1) +
  2 * (df$endurance == 1) +
  3 * (df$team == 1) +
  4 * (df$misc == 1),
  levels = c(1:4),
  labels = c("fitness", "endurance", "team", "miscellaneous")
)


2 Descriptives

# listwise deletion
df %>%
    select(proximity, roommate, close, far, frequency.t, closeness.t, duration, csn, bff, study, cdn,
        gender, mm, fm, ff, period, y, ego, alterid, ego_activew1, mean_freq, skills, HH, HM, HL, MM,
        ML, LL, ego_grade, dif_skill, ego_context, club, informal, gym, alone, missing, sporttogether,
        nreplace, sporttype, fitness, endurance, team, misc) %>%
    filter(complete.cases(.)) -> df

# describe
df %>%
    select(-c(proximity, gender, skills, ego_context, ego, alterid, ego_activew1, sporttogether, sporttype)) %>%
    psych::describe() %>%
    fshowdf(caption = "descriptive statistics of ego's (non-kin) social relations WITHIN SPORTS at time t")
descriptive statistics of ego’s (non-kin) social relations WITHIN SPORTS at time t
vars n mean sd median trimmed mad min max range skew kurtosis se
roommate 1 1426 0.12 0.33 0 0.03 0.00 0.00 1.00 1.00 2.29 3.23 0.01
close 2 1426 0.70 0.46 1 0.75 0.00 0.00 1.00 1.00 -0.87 -1.25 0.01
far 3 1426 0.18 0.38 0 0.10 0.00 0.00 1.00 1.00 1.69 0.85 0.01
frequency.t 4 1426 6.04 1.04 6 6.20 1.48 1.00 7.00 6.00 -1.78 4.87 0.03
closeness.t 5 1426 3.00 0.93 3 3.09 1.48 1.00 4.00 3.00 -0.52 -0.74 0.02
duration 6 1426 3.91 3.95 2 3.25 2.97 0.00 15.00 15.00 1.31 0.95 0.10
csn 7 1426 1.00 0.00 1 1.00 0.00 1.00 1.00 0.00 NaN NaN 0.00
bff 8 1426 0.41 0.49 0 0.39 0.00 0.00 1.00 1.00 0.35 -1.88 0.01
study 9 1426 0.16 0.37 0 0.08 0.00 0.00 1.00 1.00 1.81 1.28 0.01
cdn 10 1426 0.33 0.47 0 0.29 0.00 0.00 1.00 1.00 0.70 -1.51 0.01
mm 11 1426 0.15 0.36 0 0.07 0.00 0.00 1.00 1.00 1.93 1.74 0.01
fm 12 1426 0.27 0.44 0 0.21 0.00 0.00 1.00 1.00 1.06 -0.88 0.01
ff 13 1426 0.58 0.49 1 0.60 0.00 0.00 1.00 1.00 -0.33 -1.89 0.01
period 14 1426 1.33 0.47 1 1.28 0.00 1.00 2.00 1.00 0.73 -1.46 0.01
y 15 1426 0.43 0.50 0 0.41 0.00 0.00 1.00 1.00 0.28 -1.92 0.01
mean_freq 16 1426 2.04 1.34 2 1.91 1.48 0.12 6.75 6.62 0.84 0.62 0.04
HH 17 1426 0.21 0.41 0 0.14 0.00 0.00 1.00 1.00 1.42 0.03 0.01
HM 18 1426 0.35 0.48 0 0.31 0.00 0.00 1.00 1.00 0.62 -1.61 0.01
HL 19 1426 0.05 0.23 0 0.00 0.00 0.00 1.00 1.00 3.91 13.32 0.01
MM 20 1426 0.24 0.43 0 0.18 0.00 0.00 1.00 1.00 1.20 -0.55 0.01
ML 21 1426 0.11 0.31 0 0.01 0.00 0.00 1.00 1.00 2.50 4.25 0.01
LL 22 1426 0.03 0.18 0 0.00 0.00 0.00 1.00 1.00 5.23 25.33 0.00
ego_grade 23 1426 6.80 1.45 7 6.95 1.48 1.00 10.00 9.00 -0.97 1.21 0.04
dif_skill 24 1426 1.25 1.18 1 1.09 1.48 0.00 9.00 9.00 1.55 4.74 0.03
club 25 1426 0.35 0.48 0 0.31 0.00 0.00 1.00 1.00 0.64 -1.59 0.01
informal 26 1426 0.12 0.32 0 0.02 0.00 0.00 1.00 1.00 2.36 3.56 0.01
gym 27 1426 0.25 0.43 0 0.18 0.00 0.00 1.00 1.00 1.18 -0.61 0.01
alone 28 1426 0.10 0.31 0 0.01 0.00 0.00 1.00 1.00 2.58 4.68 0.01
missing 29 1426 0.18 0.39 0 0.11 0.00 0.00 1.00 1.00 1.63 0.64 0.01
nreplace 30 1426 1.37 1.37 1 1.21 1.48 0.00 6.00 6.00 0.70 -0.54 0.04
fitness 31 1426 0.27 0.44 0 0.21 0.00 0.00 1.00 1.00 1.03 -0.95 0.01
endurance 32 1426 0.11 0.32 0 0.02 0.00 0.00 1.00 1.00 2.43 3.92 0.01
team 33 1426 0.16 0.36 0 0.07 0.00 0.00 1.00 1.00 1.88 1.55 0.01
misc 34 1426 0.46 0.50 0 0.45 0.00 0.00 1.00 1.00 0.17 -1.97 0.01
length(unique(paste0(df$ego, "X", df$alterid)))  #N_alter =1222
#> [1] 1222
nrow(df)  #N_observation = 1426
#> [1] 1426



3 Multivariate analyses

3.1 logistic regression

#tie continuation:

formula <- list(
  #model 1: main predictors
  y ~ 1 + (1 | ego) + scale(ego_grade) + scale(dif_skill) + scale(closeness.t) + ego_context + as.factor(period),
  
  #model 2: control for sports behavior dyad
  y ~ 1 + (1 | ego) + scale(ego_grade) + scale(dif_skill) + scale(closeness.t) + ego_context + as.factor(period) + scale(mean_freq),
  
  #model 3: include "traditional" dyadic controls
  y ~ 1 + (1 | ego) + scale(ego_grade) + scale(dif_skill) + scale(closeness.t) + ego_context + as.factor(period) + scale(mean_freq) + proximity + scale(frequency.t) + scale(duration) + gender,
  
  #model 4: add other relational dimensions (multiplexity)
  y ~ 1 + (1 | ego) + scale(ego_grade) + scale(dif_skill)  + scale(closeness.t) + ego_context + as.factor(period) + scale(mean_freq) + proximity + scale(frequency.t) + scale(duration) + gender + bff + cdn + study,
  
  #model 5: add replacement candidates
  y ~ 1 + (1 | ego) + scale(ego_grade) + scale(dif_skill) + scale(closeness.t) + ego_context + as.factor(period) + scale(mean_freq) + proximity + scale(frequency.t) + scale(duration) + gender + bff + cdn + study + scale(nreplace)
  )

ans <- lapply(formula, ffit, data = df)
lapply(ans, summary)
do.call(lmtest::lrtest,ans)


3.2 output

Results of random effects models predicting sports partnership maintenance at t+1 (1=yes, 0=no)
  M1: main predictors M2: sports beh. dyad M3: dyadic covars M4: multiplexity M5: replacement candidates
(Intercept) -0.65 (0.12)*** -0.68 (0.12)*** -0.80 (0.24)** -0.93 (0.26)*** -0.86 (0.26)***
Ego skill 0.09 (0.07) 0.01 (0.08) -0.00 (0.08) -0.00 (0.08) 0.00 (0.08)
Ego-alter skill diference -0.08 (0.07) -0.09 (0.07) -0.09 (0.07) -0.10 (0.07) -0.09 (0.07)
Emotional closeness 0.55 (0.07)*** 0.56 (0.07)*** 0.33 (0.09)*** 0.23 (0.10)* 0.24 (0.10)*
Informal group -0.22 (0.22) -0.10 (0.22) -0.19 (0.23) -0.25 (0.24) -0.33 (0.24)
Commercial gym 0.47 (0.17)** 0.47 (0.17)** 0.30 (0.18) 0.27 (0.19) 0.20 (0.19)
Unorganized 0.13 (0.22) 0.23 (0.23) 0.07 (0.24) 0.05 (0.24) -0.05 (0.25)
Missing 0.03 (0.24) 0.06 (0.24) -0.10 (0.25) 0.00 (0.25) 0.01 (0.25)
Period: waves 2-3 0.68 (0.18)*** 0.68 (0.18)*** 0.66 (0.18)*** 0.61 (0.19)*** 0.59 (0.19)**
Mean sports frequency dyad   0.21 (0.07)** 0.16 (0.07)* 0.16 (0.08)* 0.18 (0.08)*
Same municipality     0.36 (0.18)* 0.39 (0.18)* 0.39 (0.18)*
Roommate     0.19 (0.25) 0.20 (0.25) 0.17 (0.25)
Communication frequency     0.54 (0.10)*** 0.50 (0.10)*** 0.50 (0.10)***
Years known     -0.04 (0.07) -0.07 (0.07) -0.07 (0.07)
Woman-man     -0.07 (0.22) -0.12 (0.22) -0.13 (0.22)
Woman-woman     -0.13 (0.20) -0.15 (0.20) -0.15 (0.20)
Friendship       0.03 (0.18) 0.01 (0.18)
Confidant       0.49 (0.18)** 0.48 (0.18)**
Study partner       -0.21 (0.18) -0.23 (0.18)
No. of replacement candidates         -0.14 (0.08)
AIC 1830.18 1823.41 1790.83 1786.93 1785.89
BIC 1882.80 1881.30 1880.30 1892.18 1896.40
Log Likelihood -905.09 -900.71 -878.42 -873.47 -871.94
Num. obs. 1426 1426 1426 1426 1426
Num. groups: ego 409 409 409 409 409
Var: ego (Intercept) 0.29 0.29 0.35 0.37 0.36
***p < 0.001; **p < 0.01; *p < 0.05


3.3 robustness checks

3.3.1 patterns depend on type of sport?

We compare results in sports partnerships in vs. outside fitness.

df %>%
    select(sporttogether) %>%
    table(.) %>%
    prop.table(.)

# of all sports partner observations: 27% are in fitness; this is the most popular sports in dyads
# 11% are in endurance sports (i.e., running, cycling, swimming) 15% are in team (ball) sports
# (i.e., football, hockey, volleybal)

# 1. solution for fitness partners:
ans_fitness <- lapply(formula, ffit, data = df[df$sporttogether == 1, ])
lapply(ans_fitness, summary)

# 2. solution excluding fitness partners:
ans_nfitness <- lapply(formula, ffit, data = df[!df$sporttogether == 1, ])
lapply(ans_nfitness, summary)

# 3. solution for endurance sports partners:
ans_endurance <- lapply(formula, ffit, data = df[df$sporttogether %in% c(2, 5, 7), ])
lapply(ans_endurance, summary)

# 4. solution for team (ball) sports partners:
ans_team <- lapply(formula, ffit, data = df[df$sporttogether %in% c(3, 10, 12), ])
lapply(ans_team, summary)


Results of random effects models predicting sports partnership maintenance IN FITNESS at t+1 (1=yes, 0=no)
  M1: main predictors M2: sports beh. dyad M3: dyadic covars M4: multiplexity M5: replacement candidates
(Intercept) -0.14 (0.56) -0.04 (0.56) -0.75 (0.68) -0.92 (0.70) -0.96 (0.73)
Ego skill 0.19 (0.13) -0.03 (0.15) 0.02 (0.16) 0.03 (0.16) 0.06 (0.17)
Ego-alter skill diference 0.06 (0.13) -0.01 (0.13) 0.08 (0.14) 0.09 (0.14) 0.10 (0.14)
Emotional closeness 0.38 (0.12)** 0.40 (0.12)** 0.05 (0.16) -0.05 (0.18) -0.04 (0.18)
Informal group -0.77 (0.70) -0.80 (0.69) -0.81 (0.74) -1.03 (0.74) -0.88 (0.77)
Commercial gym 0.07 (0.58) -0.08 (0.58) -0.31 (0.62) -0.39 (0.61) -0.25 (0.63)
Unorganized -0.07 (0.65) 0.06 (0.65) -0.15 (0.70) -0.26 (0.69) -0.21 (0.71)
Missing -1.03 (0.71) -1.10 (0.71) -1.15 (0.76) -1.21 (0.75) -0.98 (0.78)
Period: waves 2-3 0.91 (0.32)** 0.92 (0.33)** 0.98 (0.35)** 0.99 (0.35)** 0.91 (0.36)*
Mean sports frequency dyad   0.40 (0.14)** 0.37 (0.15)* 0.34 (0.15)* 0.37 (0.16)*
Same municipality     0.77 (0.38)* 0.85 (0.38)* 0.83 (0.40)*
Roommate     0.36 (0.46) 0.41 (0.46) 0.41 (0.47)
Communication frequency     0.72 (0.19)*** 0.68 (0.19)*** 0.72 (0.19)***
Years known     0.12 (0.13) 0.07 (0.13) 0.07 (0.13)
Woman-man     0.18 (0.37) 0.20 (0.37) 0.16 (0.38)
Woman-woman     0.41 (0.34) 0.45 (0.33) 0.38 (0.34)
Friendship       0.22 (0.30) 0.21 (0.30)
Confidant       0.35 (0.32) 0.29 (0.33)
Study partner       -0.52 (0.31) -0.56 (0.31)
No. of replacement candidates         -0.31 (0.14)*
AIC 521.56 514.48 502.91 503.96 500.53
BIC 561.14 558.02 570.20 583.13 583.66
Log Likelihood -250.78 -246.24 -234.45 -231.98 -229.26
Num. obs. 387 387 387 387 387
Num. groups: ego 196 196 196 196 196
Var: ego (Intercept) 0.15 0.10 0.21 0.15 0.23
***p < 0.001; **p < 0.01; *p < 0.05


Results of random effects models predicting sports partnership maintenance OUTSIDE FITNESS at t+1 (1=yes, 0=no)
  M1: main predictors M2: sports beh. dyad M3: dyadic covars M4: multiplexity M5: replacement candidates
(Intercept) -0.70 (0.13)*** -0.73 (0.13)*** -0.73 (0.29)* -0.82 (0.30)** -0.81 (0.30)**
Ego skill 0.04 (0.09) -0.00 (0.09) -0.01 (0.10) -0.02 (0.10) -0.02 (0.10)
Ego-alter skill diference -0.14 (0.08) -0.14 (0.08) -0.16 (0.08) -0.17 (0.09) -0.16 (0.09)
Emotional closeness 0.61 (0.09)*** 0.61 (0.09)*** 0.42 (0.11)*** 0.31 (0.12)** 0.32 (0.12)**
Informal group -0.22 (0.25) -0.13 (0.25) -0.24 (0.27) -0.30 (0.27) -0.33 (0.28)
Commercial gym 0.32 (0.28) 0.41 (0.28) 0.29 (0.30) 0.22 (0.31) 0.19 (0.32)
Unorganized 0.06 (0.26) 0.12 (0.27) 0.00 (0.28) -0.05 (0.29) -0.09 (0.30)
Missing 0.21 (0.27) 0.23 (0.27) 0.10 (0.28) 0.22 (0.29) 0.23 (0.29)
Period: waves 2-3 0.57 (0.22)** 0.58 (0.22)** 0.50 (0.22)* 0.44 (0.23) 0.43 (0.23)
Mean sports frequency dyad   0.12 (0.09) 0.08 (0.09) 0.08 (0.09) 0.09 (0.09)
Same municipality     0.30 (0.22) 0.31 (0.22) 0.31 (0.22)
Roommate     0.14 (0.31) 0.12 (0.32) 0.10 (0.32)
Communication frequency     0.50 (0.12)*** 0.45 (0.12)*** 0.45 (0.12)***
Years known     -0.11 (0.09) -0.11 (0.09) -0.12 (0.09)
Woman-man     -0.14 (0.28) -0.21 (0.29) -0.22 (0.29)
Woman-woman     -0.24 (0.25) -0.28 (0.26) -0.28 (0.26)
Friendship       -0.07 (0.23) -0.08 (0.23)
Confidant       0.63 (0.23)** 0.62 (0.24)**
Study partner       -0.08 (0.23) -0.08 (0.23)
No. of replacement candidates         -0.05 (0.10)
AIC 1322.63 1322.52 1304.67 1302.64 1304.39
BIC 1372.09 1376.92 1388.75 1401.56 1408.25
Log Likelihood -651.32 -650.26 -635.33 -631.32 -631.19
Num. obs. 1039 1039 1039 1039 1039
Num. groups: ego 328 328 328 328 328
Var: ego (Intercept) 0.36 0.35 0.46 0.49 0.49
***p < 0.001; **p < 0.01; *p < 0.05


3.4 AMEs

For more information on the (numerical) approach to computing AMEs, see https://www.jochemtolsma.nl/tutorials/me/.

3.4.0.1 define data-sets

# 2. tie maintenance
dfclose1 <- dfclose0 <- df
dfroommate1 <- dfroommate0 <- df

dfclose1$proximity <- "close"
dfclose0$proximity <- "far"
dfroommate1$proximity <- "roommate"
dfroommate0$proximity <- "far"

s <- 0.001
dfclosenessplus <- dfclosenessmin <- df
dfclosenessplus$closeness.t <- df$closeness.t + s
dfclosenessmin$closeness.t <- df$closeness.t - s

dffriend1 <- dffriend0 <- df
dfstudy1 <- dfstudy0 <- df
dfcdn1 <- dfcdn0 <- df
dffriend1$bff <- 1
dffriend0$bff <- 0
dfstudy1$study <- 1
dfstudy0$study <- 0
dfcdn1$cdn <- 1
dfcdn0$cdn <- 0

dfwomen1 <- dfwomen0 <- dfmixed1 <- dfmixed0 <- df
dfwomen1$gender <- "FF"
dfwomen0$gender <- "MM"
dfmixed1$gender <- "FM"
dfmixed0$gender <- "MM"

dfdurationplus <- dfdurationmin <- df
dfdurationplus$duration <- df$duration + s
dfdurationmin$duration <- df$duration - s

dffrequencyplus <- dffrequencymin <- df
dffrequencyplus$frequency.t <- df$frequency.t + s
dffrequencymin$frequency.t <- df$frequency.t - s

dfperiod21 <- dfperiod20 <- df
dfperiod21$period <- 2
dfperiod20$period <- 1

dfmeanfreqplus <- dfmeanfreqmin <- df
dfmeanfreqplus$mean_freq <- df$mean_freq + s
dfmeanfreqmin$mean_freq <- df$mean_freq - s

# dfquit1 <- dfquit0 <- df dfquit1$ego_quit <- 1 dfquit0$ego_quit <- 0

# dfHH1 <- dfHH0 <- dfHM1 <- dfHM0 <- dfHL1 <- dfHL0 <- dfML1 <- dfML0 <- dfLL1 <- dfLL0 <- df
# dfHH1$skills <- 'HH' dfHH0$skills <- 'MM' dfHM1$skills <- 'HM' dfHM0$skills <- 'MM' dfHL1$skills
# <- 'HL' dfHL0$skills <- 'MM' dfML1$skills <- 'ML' dfML0$skills <- 'MM' dfLL1$skills <- 'LL'
# dfLL0$skills <- 'MM'

dfegoskillplus <- dfegoskillmin <- df
dfegoskillplus$ego_grade <- df$ego_grade + s
dfegoskillmin$ego_grade <- df$ego_grade - s

dfskilldifplus <- dfskilldifmin <- df
dfskilldifplus$dif_skill <- df$dif_skill + s
dfskilldifmin$dif_skill <- df$dif_skill - s

dfinformal1 <- dfinformal0 <- dfgym1 <- dfgym0 <- dfalone1 <- dfalone0 <- dfmissing1 <- dfmissing0 <- df
dfinformal1$ego_context <- "informal"
dfinformal0$ego_context <- "club"
dfgym1$ego_context <- "gym"
dfgym0$ego_context <- "club"
dfalone1$ego_context <- "alone"
dfalone0$ego_context <- "club"
dfmissing1$ego_context <- "missing"
dfmissing0$ego_context <- "club"

dfreplaceplus <- dfreplacemin <- df
dfreplaceplus$nreplace <- df$nreplace + s
dfreplacemin$nreplace <- df$nreplace - s


3.4.0.2 function to calculate AMEs

fpred <- function(x) {
    me_close <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfclose1) - lme4:::predict.merMod(x,
        type = "response", re.form = NULL, newdata = dfclose0)
    ame_close <- mean(me_close)

    me_roommate <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfroommate1) -
        lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfroommate0)
    ame_roommate <- mean(me_roommate)

    me_closeness <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfclosenessplus) -
        lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfclosenessmin))/(2 * s)
    ame_closeness <- mean(me_closeness)

    me_friend <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dffriend1) - lme4:::predict.merMod(x,
        type = "response", re.form = NULL, newdata = dffriend0)
    ame_friend <- mean(me_friend)

    me_study <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfstudy1) - lme4:::predict.merMod(x,
        type = "response", re.form = NULL, newdata = dfstudy0)
    ame_study <- mean(me_study)

    me_cdn <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfcdn1) - lme4:::predict.merMod(x,
        type = "response", re.form = NULL, newdata = dfcdn0)
    ame_cdn <- mean(me_cdn)

    me_women <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfwomen1) - lme4:::predict.merMod(x,
        type = "response", re.form = NULL, newdata = dfwomen0)
    ame_women <- mean(me_women)

    me_mixed <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfmixed1) - lme4:::predict.merMod(x,
        type = "response", re.form = NULL, newdata = dfmixed0)
    ame_mixed <- mean(me_mixed)

    me_duration <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfdurationplus) -
        lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfdurationmin))/(2 * s)
    ame_duration <- mean(me_duration)

    me_frequency <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dffrequencyplus) -
        lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dffrequencymin))/(2 * s)
    ame_frequency <- mean(me_frequency)

    me_period2 <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfperiod21) -
        lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfperiod20)
    ame_period2 <- mean(me_period2)

    # me_quit <- lme4:::predict.merMod(x, type = 'response', re.form = NULL, newdata = dfquit1) -
    # lme4:::predict.merMod(x, #type = 'response', re.form = NULL, newdata = dfquit0) ame_quit <-
    # mean(me_quit)

    # me_HH <- lme4:::predict.merMod(x, type = 'response', re.form = NULL, newdata = dfHH1) -
    # lme4:::predict.merMod(x, type = #'response', re.form = NULL, newdata = dfHH0) ame_HH <-
    # mean(me_HH) me_HM <- lme4:::predict.merMod(x, type = 'response', re.form = NULL, newdata =
    # dfHM1) - lme4:::predict.merMod(x, type = #'response', re.form = NULL, newdata = dfHM0) ame_HM
    # <- mean(me_HM) me_HL <- lme4:::predict.merMod(x, type = 'response', re.form = NULL, newdata =
    # dfHL1) - lme4:::predict.merMod(x, type = #'response', re.form = NULL, newdata = dfHL0) ame_HL
    # <- mean(me_HL) me_ML <- lme4:::predict.merMod(x, type = 'response', re.form = NULL, newdata =
    # dfML1) - lme4:::predict.merMod(x, type = #'response', re.form = NULL, newdata = dfML0) ame_ML
    # <- mean(me_ML) me_LL <- lme4:::predict.merMod(x, type = 'response', re.form = NULL, newdata =
    # dfLL1) - lme4:::predict.merMod(x, type = #'response', re.form = NULL, newdata = dfLL0) ame_LL
    # <- mean(me_LL)

    me_egoskill <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfegoskillplus) -
        lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfegoskillmin))/(2 * s)
    ame_egoskill <- mean(me_egoskill)

    me_skilldif <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfskilldifplus) -
        lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfskilldifmin))/(2 * s)
    ame_skilldif <- mean(me_skilldif)

    me_informal <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfinformal1) -
        lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfinformal0)
    ame_informal <- mean(me_informal)

    me_gym <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfgym1) - lme4:::predict.merMod(x,
        type = "response", re.form = NULL, newdata = dfgym0)
    ame_gym <- mean(me_gym)

    me_alone <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfalone1) - lme4:::predict.merMod(x,
        type = "response", re.form = NULL, newdata = dfalone0)
    ame_alone <- mean(me_alone)

    me_missing <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfmissing1) -
        lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfmissing0)
    ame_missing <- mean(me_missing)

    me_replace <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfreplaceplus) -
        lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfreplacemin))/(2 * s)
    ame_replace <- mean(me_replace)

    me_meanfreq <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfmeanfreqplus) -
        lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfmeanfreqmin))/(2 * s)
    ame_meanfreq <- mean(me_meanfreq)

    c(ame_close, ame_roommate, ame_closeness, ame_friend, ame_study, ame_cdn, ame_women, ame_mixed, ame_duration,
        ame_frequency, ame_period2, ame_egoskill, ame_skilldif, ame_informal, ame_gym, ame_alone, ame_missing,
        ame_replace, ame_meanfreq)
}

# fpred(ans[[5]])


3.4.0.3 bootstrapping

seed <- 242523
nIter <- 500
nCore <- detectCores() - 1
mycl <- makeCluster(rep("localhost", nCore))
clusterEvalQ(mycl, library(lme4))
clusterExport(mycl, varlist = c("ans", "s", "df", "dfclose1", "dfclose0", "dfroommate1", "dfroommate0",
    "dfclosenessplus", "dfclosenessmin", "dffriend1", "dffriend0", "dfstudy1", "dfstudy0", "dfcdn1",
    "dfcdn0", "dfwomen1", "dfwomen0", "dfmixed1", "dfmixed0", "dfdurationplus", "dfdurationmin", "dffrequencyplus",
    "dffrequencymin", "dfperiod21", "dfperiod20", "dfmeanfreqplus", "dfmeanfreqmin", "dfegoskillmin",
    "dfegoskillplus", "dfskilldifmin", "dfskilldifplus", "dfinformal1", "dfinformal0", "dfgym1", "dfgym0",
    "dfalone1", "dfalone0", "dfmissing1", "dfmissing0", "dfreplaceplus", "dfreplacemin"))

system.time(boo_m <- bootMer(ans[[5]], fpred, nsim = nIter, parallel = "snow", ncpus = nCore, cl = mycl,
    seed = seed))

stopCluster(mycl)

save(boo_m, file = "./results/bootm.Rda")


3.4.0.4 plot

load("./results/bootm.Rda")

#tie formation
#plotdata1 <- data.frame(
#  pred = c("Outside municipality", "Same municipality", "Same house", "*Emotional closeness*", "Friendship", "Study partnership", "Confidant", "Male dyad", "Female dyad", "Mixed dyad", #"*Years known*", "*Communication frequency*", "Ego residential change", "Ego study transition", "Period 1", "Period 2"),
#  Outcome = "Tie formation",
#  ame = c(0, booL[[1]]$t0[1:6], 0, booL[[1]]$t0[7:12], 0, booL[[1]]$t0[13]),
#  ame_se = c(0, apply(booL[[1]]$t, 2, sd)[1:6], 0, apply(booL[[1]]$t, 2, sd)[7:12], 0, apply(booL[[1]]$t, 2, sd)[13]),
#  ref = c(1,0,0,0,0,0,0,1,0,0,0,0,0,0,1,0))

#tie maintenance

plotdata <- data.frame(
  pred = c("Outside municipality", "Same municipality", "Same house", 
           "*Emotional closeness*", "Friendship", "Study partnership", "Confidant", "Male dyad", "Female dyad", "Mixed dyad", "*Years known*", "*Communication frequency*", "Period 1", "Period 2", "*Ego skill*", "*Ego-alter skill difference*", "Sports club", "Informal group", "Commercial gym", "Unorganized", "Missing", "*No. of replacement candidates*", "*Sports frequency dyad*" ),
  #Outcome = "Tie maintenance",
  ame = c(0, boo_m$t0[1:6], 0, boo_m$t0[7:10], 0, boo_m$t0[11:13], 0,  boo_m$t0[14:19] ),
  
  ame_se = c(0, apply(boo_m$t, 2, sd)[1:6], 0, apply(boo_m$t, 2, sd)[7:10], 0, apply(boo_m$t, 2, sd)[11:13], 0, apply(boo_m$t, 2, sd)[14:19]),
  
  ref = c(1,0,0,0,0,0,0,1,0,0,0,0,1,0,0,0,1,0,0,0,0,0,0))

plotdata$pred <- factor(plotdata$pred, levels = rev(c(
  "*Ego-alter skill difference*",  "*Emotional closeness*", "Sports club", "Informal group", "Commercial gym", "Unorganized", "Missing", "Outside municipality", "Same municipality", "Same house", "*Communication frequency*","*Years known*", "Male dyad", "Female dyad", "Mixed dyad", "Friendship", "Confidant", "Study partnership", "*Ego skill*", "*Sports frequency dyad*", "*No. of replacement candidates*", "Period 1", "Period 2")))
  
plotdata <- plotdata[order(plotdata$pred),]
row.names(plotdata) <- 1:nrow(plotdata)
plotdata$ref <- as.factor(plotdata$ref)

#also include coefficients as labels, but leave out the labels for the reference level
plotdata$label <- ifelse(plotdata$ref == 1, 0, 1)

#in main text, only main predictors..
plotdata2 <- plotdata[plotdata$pred %in% c( "*Ego-alter skill difference*",  "*Emotional closeness*","Sports club", "Informal group", "Commercial gym", "Unorganized", "Missing"),]

p <- ggplot(plotdata2, aes(x = ame, y = pred, #color = Outcome, 
                           shape = ref)) +
  geom_vline(xintercept = 0, color = "grey") +
  geom_point() +
  geom_errorbar(data = subset(plotdata2, label == 1), aes(xmin = ame - 1.96*ame_se, xmax = ame + 1.96*ame_se), width = 0, linewidth = 0.3) +
  geom_text(data = subset(plotdata2, label == 1), aes(label = sprintf("%0.2f (%0.2f)", ame, ame_se )), size = 3, color = "black", position = position_nudge(y = 0.4)) +
  #facet_grid(Outcome ~., switch = "y", scales = "free_y", space = "free_y") +
  labs(x = "AME", y = NULL) +
  scale_x_continuous(labels = scales::percent) +
  scale_shape_manual("", values = c("1" = 1, "0" = 16)) +
  theme(axis.line = element_line(), 
        legend.position = "none", 
        strip.background = element_blank(),
        strip.text.x = element_text(face = "bold"),
        strip.text.y = element_blank(),
        axis.text.y = element_markdown()) + guides(shape = "none")

ggsave("./figures/ames.png", height = 2.5)

plotdata %>% 
  arrange(desc(row_number())) %>%
  select(-label) %>%
  fshowdf(digits = 3, caption = "Average marginal effects on sports partnership maintenance")
Average marginal effects on sports partnership maintenance
pred ame ame_se ref
Ego-alter skill difference -0.016 0.012 0
Emotional closeness 0.053 0.021 0
Sports club 0.000 0.000 1
Informal group -0.066 0.049 0
Commercial gym 0.042 0.041 0
Unorganized -0.010 0.049 0
Missing 0.001 0.052 0
Outside municipality 0.000 0.000 1
Same municipality 0.080 0.040 0
Same house 0.035 0.053 0
Communication frequency 0.100 0.018 0
Years known -0.004 0.004 0
Male dyad 0.000 0.000 1
Female dyad -0.032 0.039 0
Mixed dyad -0.027 0.044 0
Friendship 0.002 0.035 0
Confidant 0.103 0.040 0
Study partnership -0.047 0.034 0
Ego skill 0.000 0.011 0
Sports frequency dyad 0.028 0.012 0
No. of replacement candidates -0.020 0.012 0
Period 1 0.000 0.000 1
Period 2 0.124 0.036 0
#now with all controls:
p2 <- ggplot(plotdata, aes(x = ame, y = pred, #color = Outcome, 
                           shape = ref)) +
  geom_vline(xintercept = 0, color = "grey") +
  geom_point() +
  geom_errorbar(data = subset(plotdata, label == 1), aes(xmin = ame - 1.96*ame_se, xmax = ame + 1.96*ame_se), width = 0, linewidth = 0.3) +
  geom_text(data = subset(plotdata, label == 1), aes(label = sprintf("%0.2f (%0.2f)", ame, ame_se )), size = 2, color = "black", position = position_nudge(y = 0.4)) +
  #facet_grid(Outcome ~., switch = "y", scales = "free_y", space = "free_y") +
  labs(x = "AME", y = NULL) +
  scale_x_continuous(labels = scales::percent) +
  scale_shape_manual("", values = c("1" = 1, "0" = 16)) +
  #ftheme() +
  theme(axis.line = element_line(), 
        legend.position = "none", 
        strip.background = element_blank(),
        strip.text.x = element_text(face = "bold"),
        strip.text.y = element_blank(),
        axis.text.y = element_markdown()) + guides(shape = "none")

ggsave("./figures/ames_incl_control.png", height = 5)
#knitr::include_graphics("./figures/ames_incl_control.png")

print(p2) 

---
title: "Analysis"
bibliography: references.bib
link-citations: true
date: "Last compiled on `r format(Sys.time(), '%B, %Y')`"
output: 
  html_document:
    css: tweaks.css
    toc:  true
    toc_float: true
    number_sections: true
    toc_depth: 2
    code_folding: show
    code_download: yes
---

```{r, globalsettings, echo=FALSE, warning=FALSE, results='hide',message=FALSE}
library(knitr)
library(tidyverse)
knitr::opts_chunk$set(echo = TRUE)
opts_chunk$set(tidy.opts=list(width.cutoff=100),tidy=TRUE, warning = FALSE, message = FALSE,comment = "#>", cache=TRUE, class.source=c("test"), class.output=c("test3"))
options(width = 100)
rgl::setupKnitr()

colorize <- function(x, color) {sprintf("<span style='color: %s;'>%s</span>", color, x) }
```


```{r klippy, echo=FALSE, include=TRUE}
klippy::klippy(position = c('top', 'right'))
#klippy::klippy(color = 'darkred')
#klippy::klippy(tooltip_message = 'Click to copy', tooltip_success = 'Done')
```



---  
  
# Getting started

To copy the code, click the button in the upper right corner of the code-chunks.

## clean up

```{r, eval=FALSE, results='hide'}
rm(list=ls())
gc()
```

<br>

## general custom functions

- `fpackage.check`: Check if packages are installed (and install if not) in R
- `fsave`: Function to save data with time stamp in correct directory
- `fload`: Function to load R-objects under new names
- `ftheme`: pretty ggplot2 theme
- `fshowdf`: Print objects (`tibble` / `data.frame`) nicely on screen in `.Rmd`.
- `ffit`: fit a series of (here, generalized linear mixed-effects) models 

```{r}
fpackage.check <- function(packages) {
    lapply(packages, FUN = function(x) {
        if (!require(x, character.only = TRUE)) {
            install.packages(x, dependencies = TRUE)
            library(x, character.only = TRUE)
        }
    })
}

fsave <- function(x, file, location = "./data/processed/", ...) {
    if (!dir.exists(location))
        dir.create(location)
    datename <- substr(gsub("[:-]", "", Sys.time()), 1, 8)
    totalname <- paste(location, datename, file, sep = "")
    print(paste("SAVED: ", totalname, sep = ""))
    save(x, file = totalname)
}

fload  <- function(fileName){
  load(fileName)
  get(ls()[ls() != "fileName"])
}

#extrafont::font_import(paths = c("C:/Users/u244147/Downloads/Jost/", prompt = FALSE))
ftheme <- function() {
  
  #download font at https://fonts.google.com/specimen/Jost/
  theme_minimal(base_family = "Jost") +
    theme(panel.grid.minor = element_blank(),
          plot.title = element_text(family = "Jost", face = "bold"),
          axis.title = element_text(family = "Jost Medium"),
          axis.title.x = element_text(hjust = 0),
          axis.title.y = element_text(hjust = 1),
          strip.text = element_text(family = "Jost", face = "bold",
                                    size = rel(0.75), hjust = 0),
          strip.background = element_rect(fill = "grey90", color = NA),
          legend.position = "bottom")
}

fshowdf <- function(x, digits = 2, ...) {
    knitr::kable(x, digits = digits, "html", ...) %>%
        kableExtra::kable_styling(bootstrap_options = c("striped", "hover")) %>%
        kableExtra::scroll_box(width = "100%", height = "300px")
}

ffit <- function(formula, data) {
  tryCatch({
    model <- lme4::glmer(formula, data = data, family = binomial(link = "logit"),
                   control = glmerControl(optimizer = "bobyqa", optCtrl = list(maxfun = 1e5)))
    cat("Fitting model:", as.character(formula), "\n")
    summary(model)
    cat("\n")
    return(model)
  }, error = function(e) {
    cat("Error fitting model:", as.character(formula), "\n")
    cat("Error message:", conditionMessage(e), "\n")
    return(NULL)
  })
}
```

```{r fonts, echo=FALSE, warning=FALSE, results='hide'}
# import font JOST
#extrafont::font_import(pattern = "Jost")
extrafont::loadfonts(device="win")

# Set default theme and font stuff
theme_set(ftheme())
update_geom_defaults("text", list(family = "Jost", fontface = "plain"))
update_geom_defaults("label", list(family = "Jost", fontface = "plain"))

#nice color palette
cbPalette <- c("#999999", "#E69F00", "#56B4E9", "#009E73", "#F0E442", "#0072B2", "#D55E00", "#CC79A7")
```

<br>


## necessary packages

- `tidyverse`
- `lme4`: fitting random effects models
- `lmtest`: diagnostics test (likelihood ratio test)
- `car`: companion applied regression (calculate VIF)
- `texreg`: output to HTML table
- `ggplot2` 
- `ggpubr`: format ggplot2 plots
- `ggh4x`: hacks for ggplot2
- `ggtext`: text rendering
- `parallel`: parallel computing


```{r, results='hide', message=FALSE, warning=FALSE}
packages = c("tidyverse", "lme4","lmtest","car","texreg","ggplot2","ggpubr","ggh4x","ggtext", "parallel")
fpackage.check(packages)
rm(packages)
``` 

<br>

## load data-set

Load the replicated data-set. To load these file, adjust the filename in the following code so that it matches the most recent version of the `.RDa` file you have in your `./data/processed/` folder.

You may also obtain them by downloading: `r xfun::embed_file("./data shared/networkdata.Rda")`


```{r, results = 'hide'}
#list files in processed data folder
list.files("./data/processed/")

#get todays date:
today <- gsub("-", "", Sys.Date())

#use fload
df <- fload(paste0("./data/processed/", today, "networkdata.Rda"))
```



<br>

## last alterations

- subset sports partners at t to study tie maintenance at t+1
- binary outcome (sports partner: yes/no; 1/0)
- calculate no. of 'replacement candidates' (i.e., no. of other sports partners, other than alter j, with whom ego does the sport type he/she does with alter)
- proximity levels
- sports settings
- dyadic skill category combinations (HH, HM, HL, ML, MM, LL)
- also difference score in skill
- alter sports frequency and ego/alter mean
- gender composition dyad (MM, FM, FF)
- type of sport (fitness, endurance, team, miscellaneous)

```{r}
#subset sports partners at t
df <- df[df$csn == 1,]

#outcome
df$y <- ifelse(df$Ycsn == 1, 1, 0)

#calculate rpelacement candidates: no. of other sports partners next to alter j, at time t, with whom ego does the same activity type
df$nreplace <- NA

for (i in unique(df$ego)) { 
  for (t in unique(df$period[df$ego == i])) { 
    for (j in unique(df$alterid[df$ego == i & df$period == t])) {
    
      #get activity type alter j does with ego at t
      activity <- df$sporttogether[df$ego == i & df$alterid == j & df$period == t]
    
      #get number of *other* alters with whom ego does the same activity at t (ie, replacement candidates)
      df$nreplace[df$ego == i & df$alterid == j & df$period == t] <- length(which(df$sporttogether[df$ego == i & !df$alterid == j & df$period == t] == activity))
    }
  }
}

df$proximity <- factor(df$proximity, levels = c("far","close","roommate"))
df$close <- ifelse(df$proximity == "close",1,0)
df$roommate <- ifelse(df$proximity == "roommate",1,0)
df$far <- ifelse(df$proximity == "far",1,0)

df$ego_context[is.na(df$ego_context)] <- "missing"
df$ego_context <- factor(df$ego_context, levels = c("club", "informal", "gym", "alone", "missing"))
df$club <- ifelse(df$ego_context == "club",1,0)
df$informal <- ifelse(df$ego_context == "informal",1,0)
df$gym <- ifelse(df$ego_context == "gym",1,0)
df$alone <- ifelse(df$ego_context == "alone",1,0)
df$missing <- ifelse(df$ego_context == "missing",1,0)

df$HH <- ifelse(df$ego_grade > 7 & df$alter_grade > 7, 1, 0)
df$HM <- ifelse( ((df$ego_grade > 7 & df$alter_grade > 5 & df$alter_grade < 8) | (df$alter_grade > 7 & df$ego_grade > 5 & df$ego_grade < 8)), 1, 0)
df$HL <- ifelse( ((df$ego_grade > 7 & df$alter_grade < 6) | (df$alter_grade > 7 & df$ego_grade < 6)), 1, 0)
df$MM <- ifelse( ((df$ego_grade > 5 & df$ego_grade < 8 & df$alter_grade > 5 & df$alter_grade < 8)), 1, 0)
df$ML <- ifelse( ((df$ego_grade > 5 & df$ego_grade < 8 & df$alter_grade < 6) | (df$ego_grade < 6 & df$alter_grade < 8 & df$alter_grade > 5)), 1, 0)
df$LL <- ifelse( ((df$ego_grade < 6 & df$alter_grade < 6)), 1, 0)

df$skills <- factor(
  1 * (((df$ego_grade > 5 & df$ego_grade < 8 & df$alter_grade > 5 & df$alter_grade < 8))) +  # MM
  2 * (df$ego_grade > 7 & df$alter_grade > 7) +        # HH
  3 * (((df$ego_grade > 7 & df$alter_grade > 5 & df$alter_grade < 8) | (df$alter_grade > 7 & df$ego_grade > 5 & df$ego_grade < 8))) +  # HM
  4 * (((df$ego_grade > 7 & df$alter_grade < 6) | (df$alter_grade > 7 & df$ego_grade < 6))) +  # HL
  5 * (((df$ego_grade > 5 & df$ego_grade < 8 & df$alter_grade < 6) | (df$ego_grade < 6 & df$alter_grade < 8 & df$alter_grade > 5))) +  # ML
  6 * (((df$ego_grade < 6 & df$alter_grade < 6))),        # LL
  levels = c(1, 2, 3, 4, 5, 6),
  labels = c("MM", "HH", "HM", "HL", "ML", "LL")
)

df$dif_skill <- abs(df$ego_grade - df$alter_grade)

df$alter_freq2 <- ifelse(df$alter_freq == "1 keer per week", 1,
                        ifelse(df$alter_freq == "2 of 3 keer per week", 2.5,
                             ifelse(df$alter_freq == "4 of 5 keer per week", 4.5,
                                    ifelse(df$alter_freq == "6 keer per week of vaker", 6.5,
                                           ifelse(df$alter_freq == "Minder dan 1 keer per maand", 0.125,
                                                  ifelse(df$alter_freq == "1 of 2 keer per maand", 0.375,
                                                         ifelse(df$alter_freq == "1 of 2 keer per maand", 0.375, NA)))))))
df$ego_freq <- as.numeric(df$ego_freq)
df$ego_activew1 <- ifelse(df$ego_meanfreq >0, 1, 0)

df <- df %>%
  mutate(mean_freq = rowMeans(select(., alter_freq2, ego_freq), na.rm = TRUE))

#df$ego_meanskill[is.na(df$ego_meanskill)] <- mean(df$ego_meanskill[which(!duplicated(df$ego))], na.rm=TRUE )

df$alter_age <- as.numeric(df$alter_age)

df$ff <- ifelse(df$ego_female == 1 & df$alter_female == 1, 1, 0)
df$fm <- ifelse( ((df$ego_female == 1 & df$alter_female == 0) | (df$ego_female == 0 & df$alter_female == 1)), 1, 0)
df$mm <- ifelse(df$ego_female == 0 & df$alter_female == 0, 1, 0)

df$gender <- factor(
  1 * (df$ego_female == 0 & df$alter_female == 0) +  # MM
  2 * ((df$ego_female == 1 & df$alter_female == 0) | (df$ego_female == 0 & df$alter_female == 1)) +  # FM
  3 * (df$ego_female == 1 & df$alter_female == 1),  # FF
  levels = c(1, 2, 3),
  labels = c("MM", "FM", "FF")
)

df$ego_quit[is.na(df$ego_quit)] <- 0

#exclude kin
df[df$kin == "0",] -> df

#types of sport
df$fitness <- ifelse(df$sporttogether == 1,1,0)
df$endurance <- ifelse(df$sporttogether %in% c(2,5,7), 1, 0)
df$team <- ifelse(df$sporttogether %in% c(3,10,12), 1, 0)
df$misc <- ifelse(!df$sporttogether %in% c(1,2,5,7,3,10,12),1,0)

df$sporttype <- factor(
  1 * (df$fitness == 1) +
  2 * (df$endurance == 1) +
  3 * (df$team == 1) +
  4 * (df$misc == 1),
  levels = c(1:4),
  labels = c("fitness", "endurance", "team", "miscellaneous")
)
```

---

<br>

# Descriptives

```{r, eval=TRUE}
#listwise deletion
df %>% 
  select(proximity, roommate, close, far, frequency.t, closeness.t, duration, csn, bff, study, cdn, gender, mm, fm, ff, period, y, ego, alterid, ego_activew1,
         mean_freq, skills, HH, HM, HL, MM, ML, LL, ego_grade, dif_skill, ego_context, club, informal, gym, alone, missing, sporttogether, nreplace, sporttype, fitness, endurance, team, misc) %>%
  filter(complete.cases(.)) -> df

#describe
df %>%
  select(-c(proximity, gender, skills, ego_context, ego, alterid, ego_activew1, sporttogether, sporttype)) %>%
  psych::describe() %>%
  fshowdf(caption="descriptive statistics of ego's (non-kin) social relations WITHIN SPORTS at time t")

length(unique(paste0(df$ego,"X",df$alterid))) #N_alter =1222
nrow(df) #N_observation = 1426
```

<br>

----

# Multivariate analyses

## logistic regression

```{r,eval=FALSE}
#tie continuation:

formula <- list(
  #model 1: main predictors
  y ~ 1 + (1 | ego) + scale(ego_grade) + scale(dif_skill) + scale(closeness.t) + ego_context + as.factor(period),
  
  #model 2: control for sports behavior dyad
  y ~ 1 + (1 | ego) + scale(ego_grade) + scale(dif_skill) + scale(closeness.t) + ego_context + as.factor(period) + scale(mean_freq),
  
  #model 3: include "traditional" dyadic controls
  y ~ 1 + (1 | ego) + scale(ego_grade) + scale(dif_skill) + scale(closeness.t) + ego_context + as.factor(period) + scale(mean_freq) + proximity + scale(frequency.t) + scale(duration) + gender,
  
  #model 4: add other relational dimensions (multiplexity)
  y ~ 1 + (1 | ego) + scale(ego_grade) + scale(dif_skill)  + scale(closeness.t) + ego_context + as.factor(period) + scale(mean_freq) + proximity + scale(frequency.t) + scale(duration) + gender + bff + cdn + study,
  
  #model 5: add replacement candidates
  y ~ 1 + (1 | ego) + scale(ego_grade) + scale(dif_skill) + scale(closeness.t) + ego_context + as.factor(period) + scale(mean_freq) + proximity + scale(frequency.t) + scale(duration) + gender + bff + cdn + study + scale(nreplace)
  )

ans <- lapply(formula, ffit, data = df)
lapply(ans, summary)
do.call(lmtest::lrtest,ans)
```

```{r, eval=FALSE, echo=FALSE}
texreg::htmlreg(ans,
        file="./results/coeftab_maintenance.html",
        caption="Results of random effects models predicting sports partnership maintenance at t+1 (1=yes, 0=no)", caption.above = TRUE,
        custom.model.names = c("M1: main predictors", "M2: sports beh. dyad", "M3: dyadic covars", "M4: multiplexity", "M5: replacement candidates"),
       custom.coef.names = c("(Intercept)", 
                             "Ego skill", "Ego-alter skill diference", 
                             "Emotional closeness", "Informal group", "Commercial gym", "Unorganized", "Missing", 
                             "Period: waves 2-3",  "Mean sports frequency dyad", "Same municipality", "Roommate", "Communication frequency", "Years known",
                             "Woman-man", "Woman-woman", "Friendship", "Confidant", "Study partner", "No. of replacement candidates"),
       digits=2, single.row = TRUE
        )
```

<br>

## output

```{r, echo = FALSE}
htmltools::tags$div(
  style = "height: 600px; overflow-y: scroll;",
  htmltools::includeHTML("./results/coeftab_maintenance.html")
)
```

<br>

## robustness checks

### patterns depend on type of sport? {.tabset .tabset-fade}

We compare results in sports partnerships in vs. outside fitness.

```{r, eval=FALSE}
df %>%
  select(sporttogether) %>%
  table(.) %>%
  prop.table(.)

#of all sports partner observations:
#27% are in fitness; this is the most popular sports in dyads
#11% are in endurance sports (i.e., running, cycling, swimming)
#15% are in team (ball) sports (i.e., football, hockey, volleybal)

#1. solution for fitness partners:
ans_fitness <- lapply(formula, ffit, data = df[df$sporttogether == 1,])
lapply(ans_fitness, summary)

#2. solution excluding fitness partners:
ans_nfitness <- lapply(formula, ffit, data = df[!df$sporttogether == 1,])
lapply(ans_nfitness, summary)

#3. solution for endurance sports partners:
ans_endurance <- lapply(formula, ffit, data = df[df$sporttogether %in% c(2,5,7),])
lapply(ans_endurance, summary)

#4. solution for team (ball) sports partners:
ans_team <- lapply(formula, ffit, data = df[df$sporttogether %in% c(3,10,12),])
lapply(ans_team, summary)
```

```{r, eval=FALSE, echo=FALSE}
texreg::htmlreg(ans_fitness,
        file="./results/coeftab_fitness.html",
        caption="Results of random effects models predicting sports partnership maintenance IN FITNESS at t+1 (1=yes, 0=no)", caption.above = TRUE,
        custom.model.names = c("M1: main predictors", "M2: sports beh. dyad", "M3: dyadic covars", "M4: multiplexity", "M5: replacement candidates"),
       custom.coef.names = c("(Intercept)", 
                             "Ego skill", "Ego-alter skill diference", 
                             "Emotional closeness", "Informal group", "Commercial gym", "Unorganized", "Missing", 
                             "Period: waves 2-3",  "Mean sports frequency dyad", "Same municipality", "Roommate", "Communication frequency", "Years known",
                             "Woman-man", "Woman-woman", "Friendship", "Confidant", "Study partner", "No. of replacement candidates"),
       digits=2, single.row = TRUE
        )

texreg::htmlreg(ans_nfitness,
        file="./results/coeftab_nfitness.html",
        caption="Results of random effects models predicting sports partnership maintenance OUTSIDE FITNESS at t+1 (1=yes, 0=no)", caption.above = TRUE,
        custom.model.names = c("M1: main predictors", "M2: sports beh. dyad", "M3: dyadic covars", "M4: multiplexity", "M5: replacement candidates"),
              custom.coef.names = c("(Intercept)", 
                             "Ego skill", "Ego-alter skill diference", 
                             "Emotional closeness", "Informal group", "Commercial gym", "Unorganized", "Missing",
                             "Period: waves 2-3",  "Mean sports frequency dyad", "Same municipality", "Roommate", "Communication frequency", "Years known",
                             "Woman-man", "Woman-woman", "Friendship", "Confidant", "Study partner", "No. of replacement candidates"),
       digits=2, single.row = TRUE
        )
```

<br>

#### sports partners in fitness

```{r, echo = FALSE}
htmltools::tags$div(
  style = "height: 600px; overflow-y: scroll;",
  htmltools::includeHTML("./results/coeftab_fitness.html")
)
```

<br>

#### sports partners outside fitness

```{r, echo = FALSE}
htmltools::tags$div(
  style = "height: 600px; overflow-y: scroll;",
  htmltools::includeHTML("./results/coeftab_nfitness.html")
)
```

<!--- 


### {.unlisted .unnumbered}

<br>

### skill level difference score

We use an alternative measure of dyadic skill level differences: We include the absolute difference between ego and alter, and we control for ego's skill level.

```{r, eval=FALSE}
formula2 <- list(
  #model 1: main predictors
  y ~ 1 + (1 | ego) + scale(ego_grade) + scale(dif_skill) + scale(closeness.t) + ego_context + as.factor(period),
  
  #model 2: control for sports behavior dyad
  y ~ 1 + (1 | ego) +  scale(ego_grade)  + scale(dif_skill)  + scale(closeness.t) + ego_context + as.factor(period) + ego_quit + scale(mean_freq),
  
  #model 3: include "traditional" dyadic controls
  y ~ 1 + (1 | ego) +  scale(ego_grade)  + scale(dif_skill)   + scale(closeness.t) + ego_context + as.factor(period) + ego_quit + scale(mean_freq) + proximity + scale(frequency.t) + scale(duration) + gender,
  
  #model 4: add other relational dimensions (multiplexity)
  y ~ 1 + (1 | ego) +  scale(ego_grade)  + scale(dif_skill)   + scale(closeness.t) + ego_context + as.factor(period) + ego_quit + scale(mean_freq) + proximity + scale(frequency.t) + scale(duration) + gender + bff + cdn + study,
  
  #model 5: add replacement candidates
  y ~ 1 + (1 | ego) +  scale(ego_grade)  + scale(dif_skill)   + scale(closeness.t) + ego_context + as.factor(period) + ego_quit + scale(mean_freq) + proximity + scale(frequency.t) + scale(duration) + gender + bff + cdn + study + scale(nreplace)
  )

#estimate
ans_skilldif <- lapply(formula2, ffit, data = df)
lapply(ans_skilldif, summary)
```

```{r, eval=FALSE, echo=FALSE}
texreg::htmlreg(ans_skilldif,
        file="./results/coeftab_skilldif.html",
        caption="Results of random effects models predicting sports partnership maintenance at t+1 (1=yes, 0=no); with alternative operationalization for dyadic skills gap", caption.above = TRUE,
        custom.model.names = c("M1: main predictors", "M2: sports beh. dyad", "M3: dyadic covars", "M4: multiplexity", "M5: replacement candidates"),
       custom.coef.names = c("(Intercept)", 
                             "Ego skills", "Absolute dyadic skill difference", 
                             "Emotional closeness", "Informal group", "Commercial gym", "Unorganized", "Missing", 
                             "Period: waves 2-3", "Ego quit at t+1", "Mean sports frequency dyad", "Same municipality", "Roommate", "Communication frequency", "Years known",
                             "Woman-man", "Woman-woman", "Friendship", "Confidant", "Study partner", "No. of replacement candidates"),
       digits=2, single.row = TRUE
        )
```

```{r, echo = FALSE}
htmltools::tags$div(
  style = "height: 600px; overflow-y: scroll;",
  htmltools::includeHTML("./results/coeftab_skilldif.html")
)
```


-->

---


<br>

## AMEs

For more information on the (numerical) approach to computing AMEs, see https://www.jochemtolsma.nl/tutorials/me/.

#### define data-sets

```{r, eval=FALSE}
#2. tie maintenance
dfclose1 <- dfclose0 <- df
dfroommate1 <- dfroommate0 <- df

dfclose1$proximity <- "close"
dfclose0$proximity <- "far"
dfroommate1$proximity <- "roommate"
dfroommate0$proximity <- "far"

s <- 0.001
dfclosenessplus <- dfclosenessmin <- df
dfclosenessplus$closeness.t <- df$closeness.t + s
dfclosenessmin$closeness.t <- df$closeness.t - s

dffriend1 <- dffriend0 <- df
dfstudy1 <- dfstudy0 <- df
dfcdn1 <- dfcdn0 <- df
dffriend1$bff <- 1
dffriend0$bff <- 0
dfstudy1$study <- 1
dfstudy0$study <- 0
dfcdn1$cdn <- 1
dfcdn0$cdn <- 0

dfwomen1 <- dfwomen0 <- dfmixed1 <- dfmixed0 <- df
dfwomen1$gender <- "FF"
dfwomen0$gender <- "MM"
dfmixed1$gender <- "FM"
dfmixed0$gender <- "MM"

dfdurationplus <- dfdurationmin <- df
dfdurationplus$duration <- df$duration + s
dfdurationmin$duration <- df$duration - s

dffrequencyplus <- dffrequencymin <- df
dffrequencyplus$frequency.t <- df$frequency.t + s
dffrequencymin$frequency.t <- df$frequency.t - s

dfperiod21 <- dfperiod20 <- df
dfperiod21$period <- 2
dfperiod20$period <- 1

dfmeanfreqplus <- dfmeanfreqmin <- df
dfmeanfreqplus$mean_freq <- df$mean_freq + s
dfmeanfreqmin$mean_freq <- df$mean_freq - s

#dfquit1 <- dfquit0 <- df
#dfquit1$ego_quit <- 1
#dfquit0$ego_quit <- 0

#dfHH1 <- dfHH0 <- dfHM1 <- dfHM0 <- dfHL1 <- dfHL0 <- dfML1 <- dfML0 <- dfLL1 <- dfLL0 <- df
#dfHH1$skills <- "HH"
#dfHH0$skills <- "MM"
#dfHM1$skills <- "HM"
#dfHM0$skills <- "MM"
#dfHL1$skills <- "HL"
#dfHL0$skills <- "MM"
#dfML1$skills <- "ML"
#dfML0$skills <- "MM"
#dfLL1$skills <- "LL"
#dfLL0$skills <- "MM"

dfegoskillplus <- dfegoskillmin <- df
dfegoskillplus$ego_grade <- df$ego_grade + s
dfegoskillmin$ego_grade <- df$ego_grade - s

dfskilldifplus <- dfskilldifmin <- df
dfskilldifplus$dif_skill  <- df$dif_skill + s
dfskilldifmin$dif_skill  <- df$dif_skill - s

dfinformal1 <- dfinformal0 <- dfgym1 <- dfgym0 <- dfalone1 <- dfalone0 <- dfmissing1 <- dfmissing0 <- df
dfinformal1$ego_context <- "informal"
dfinformal0$ego_context <- "club"
dfgym1$ego_context <- "gym"
dfgym0$ego_context <- "club"
dfalone1$ego_context <- "alone"
dfalone0$ego_context <- "club"
dfmissing1$ego_context <- "missing"
dfmissing0$ego_context <- "club"

dfreplaceplus <- dfreplacemin <- df
dfreplaceplus$nreplace <- df$nreplace + s
dfreplacemin$nreplace <- df$nreplace - s
```

<br>

#### function to calculate AMEs

```{r, eval=FALSE}
fpred <- function(x) {
  me_close <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfclose1) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfclose0)
  ame_close <- mean(me_close)
  
  me_roommate <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfroommate1) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfroommate0)
  ame_roommate <- mean(me_roommate)
  
  me_closeness <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfclosenessplus) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfclosenessmin))/(2 * s)
  ame_closeness <- mean(me_closeness)
  
  me_friend <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dffriend1) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dffriend0)
  ame_friend <- mean(me_friend)
  
  me_study <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfstudy1) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfstudy0)
  ame_study <- mean(me_study)
  
  me_cdn <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfcdn1) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfcdn0)
  ame_cdn <- mean(me_cdn)
  
  me_women <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfwomen1) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfwomen0)
  ame_women <- mean(me_women)
  
  me_mixed <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfmixed1) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfmixed0)
  ame_mixed <- mean(me_mixed)
  
  me_duration <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfdurationplus) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfdurationmin))/(2 * s)
  ame_duration <- mean(me_duration)
  
  me_frequency <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dffrequencyplus) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dffrequencymin))/(2 * s)
  ame_frequency <- mean(me_frequency)
  
  me_period2 <-  lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfperiod21) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfperiod20)
  ame_period2 <- mean(me_period2)
  
#  me_quit <-  lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfquit1) - lme4:::predict.merMod(x, #type = "response", re.form = NULL, newdata = dfquit0)
#  ame_quit <- mean(me_quit)
  
#  me_HH <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfHH1) - lme4:::predict.merMod(x, type = #"response", re.form = NULL, newdata = dfHH0)
#  ame_HH <- mean(me_HH)
#  me_HM <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfHM1) - lme4:::predict.merMod(x, type = #"response", re.form = NULL, newdata = dfHM0)
#  ame_HM <- mean(me_HM)
#  me_HL <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfHL1) - lme4:::predict.merMod(x, type = #"response", re.form = NULL, newdata = dfHL0)
#  ame_HL <- mean(me_HL)
#  me_ML <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfML1) - lme4:::predict.merMod(x, type = #"response", re.form = NULL, newdata = dfML0)
#  ame_ML <- mean(me_ML)
#  me_LL <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfLL1) - lme4:::predict.merMod(x, type = #"response", re.form = NULL, newdata = dfLL0)
#  ame_LL <- mean(me_LL)
 
  me_egoskill <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfegoskillplus) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfegoskillmin))/(2 * s)
  ame_egoskill <- mean(me_egoskill)
  
  me_skilldif <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfskilldifplus) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfskilldifmin))/(2 * s)
  ame_skilldif <- mean(me_skilldif)
  
   
  me_informal <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfinformal1) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfinformal0)
  ame_informal <- mean(me_informal)
  
  me_gym <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfgym1) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfgym0)
  ame_gym <- mean(me_gym)
  
  me_alone <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfalone1) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfalone0)
  ame_alone <- mean(me_alone)
  
  me_missing <- lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfmissing1) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfmissing0)
  ame_missing <- mean(me_missing)
  
  me_replace <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfreplaceplus) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfreplacemin))/(2 * s)
  ame_replace <- mean(me_replace)

  me_meanfreq <- (lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfmeanfreqplus) - lme4:::predict.merMod(x, type = "response", re.form = NULL, newdata = dfmeanfreqmin))/(2 * s)
  ame_meanfreq <- mean(me_meanfreq)

  c(ame_close, ame_roommate, ame_closeness, ame_friend, ame_study, ame_cdn, ame_women, ame_mixed, ame_duration, ame_frequency, ame_period2, ame_egoskill, ame_skilldif, ame_informal, ame_gym, ame_alone, ame_missing, ame_replace, ame_meanfreq)
}

#fpred(ans[[5]])
```

<br>

#### bootstrapping

```{r, eval=FALSE}
seed <- 242523
nIter <- 500
nCore <- detectCores() - 1
mycl <- makeCluster(rep("localhost", nCore))
clusterEvalQ(mycl, library(lme4))
clusterExport(mycl, varlist=c("ans","s","df", "dfclose1", "dfclose0", "dfroommate1", "dfroommate0", "dfclosenessplus", "dfclosenessmin", "dffriend1", "dffriend0", "dfstudy1", "dfstudy0", "dfcdn1", "dfcdn0", "dfwomen1", "dfwomen0", "dfmixed1", "dfmixed0", "dfdurationplus", "dfdurationmin", "dffrequencyplus", "dffrequencymin", "dfperiod21", "dfperiod20", "dfmeanfreqplus", "dfmeanfreqmin", "dfegoskillmin", "dfegoskillplus", "dfskilldifmin", "dfskilldifplus",  "dfinformal1", "dfinformal0", "dfgym1", "dfgym0", "dfalone1", "dfalone0", "dfmissing1", "dfmissing0", "dfreplaceplus", "dfreplacemin") )
        
system.time (boo_m <- bootMer(ans[[5]], fpred, nsim = nIter, parallel = "snow", ncpus = nCore, cl = mycl, seed = seed) )

stopCluster(mycl)

save(boo_m, file = "./results/bootm.Rda")
```

<br>

#### plot

```{r, fig.height=7}
load("./results/bootm.Rda")

#tie formation
#plotdata1 <- data.frame(
#  pred = c("Outside municipality", "Same municipality", "Same house", "*Emotional closeness*", "Friendship", "Study partnership", "Confidant", "Male dyad", "Female dyad", "Mixed dyad", #"*Years known*", "*Communication frequency*", "Ego residential change", "Ego study transition", "Period 1", "Period 2"),
#  Outcome = "Tie formation",
#  ame = c(0, booL[[1]]$t0[1:6], 0, booL[[1]]$t0[7:12], 0, booL[[1]]$t0[13]),
#  ame_se = c(0, apply(booL[[1]]$t, 2, sd)[1:6], 0, apply(booL[[1]]$t, 2, sd)[7:12], 0, apply(booL[[1]]$t, 2, sd)[13]),
#  ref = c(1,0,0,0,0,0,0,1,0,0,0,0,0,0,1,0))

#tie maintenance

plotdata <- data.frame(
  pred = c("Outside municipality", "Same municipality", "Same house", 
           "*Emotional closeness*", "Friendship", "Study partnership", "Confidant", "Male dyad", "Female dyad", "Mixed dyad", "*Years known*", "*Communication frequency*", "Period 1", "Period 2", "*Ego skill*", "*Ego-alter skill difference*", "Sports club", "Informal group", "Commercial gym", "Unorganized", "Missing", "*No. of replacement candidates*", "*Sports frequency dyad*" ),
  #Outcome = "Tie maintenance",
  ame = c(0, boo_m$t0[1:6], 0, boo_m$t0[7:10], 0, boo_m$t0[11:13], 0,  boo_m$t0[14:19] ),
  
  ame_se = c(0, apply(boo_m$t, 2, sd)[1:6], 0, apply(boo_m$t, 2, sd)[7:10], 0, apply(boo_m$t, 2, sd)[11:13], 0, apply(boo_m$t, 2, sd)[14:19]),
  
  ref = c(1,0,0,0,0,0,0,1,0,0,0,0,1,0,0,0,1,0,0,0,0,0,0))

plotdata$pred <- factor(plotdata$pred, levels = rev(c(
  "*Ego-alter skill difference*",  "*Emotional closeness*", "Sports club", "Informal group", "Commercial gym", "Unorganized", "Missing", "Outside municipality", "Same municipality", "Same house", "*Communication frequency*","*Years known*", "Male dyad", "Female dyad", "Mixed dyad", "Friendship", "Confidant", "Study partnership", "*Ego skill*", "*Sports frequency dyad*", "*No. of replacement candidates*", "Period 1", "Period 2")))
  
plotdata <- plotdata[order(plotdata$pred),]
row.names(plotdata) <- 1:nrow(plotdata)
plotdata$ref <- as.factor(plotdata$ref)

#also include coefficients as labels, but leave out the labels for the reference level
plotdata$label <- ifelse(plotdata$ref == 1, 0, 1)

#in main text, only main predictors..
plotdata2 <- plotdata[plotdata$pred %in% c( "*Ego-alter skill difference*",  "*Emotional closeness*","Sports club", "Informal group", "Commercial gym", "Unorganized", "Missing"),]

p <- ggplot(plotdata2, aes(x = ame, y = pred, #color = Outcome, 
                           shape = ref)) +
  geom_vline(xintercept = 0, color = "grey") +
  geom_point() +
  geom_errorbar(data = subset(plotdata2, label == 1), aes(xmin = ame - 1.96*ame_se, xmax = ame + 1.96*ame_se), width = 0, linewidth = 0.3) +
  geom_text(data = subset(plotdata2, label == 1), aes(label = sprintf("%0.2f (%0.2f)", ame, ame_se )), size = 3, color = "black", position = position_nudge(y = 0.4)) +
  #facet_grid(Outcome ~., switch = "y", scales = "free_y", space = "free_y") +
  labs(x = "AME", y = NULL) +
  scale_x_continuous(labels = scales::percent) +
  scale_shape_manual("", values = c("1" = 1, "0" = 16)) +
  theme(axis.line = element_line(), 
        legend.position = "none", 
        strip.background = element_blank(),
        strip.text.x = element_text(face = "bold"),
        strip.text.y = element_blank(),
        axis.text.y = element_markdown()) + guides(shape = "none")

ggsave("./figures/ames.png", height = 2.5)

plotdata %>% 
  arrange(desc(row_number())) %>%
  select(-label) %>%
  fshowdf(digits = 3, caption = "Average marginal effects on sports partnership maintenance")

#now with all controls:
p2 <- ggplot(plotdata, aes(x = ame, y = pred, #color = Outcome, 
                           shape = ref)) +
  geom_vline(xintercept = 0, color = "grey") +
  geom_point() +
  geom_errorbar(data = subset(plotdata, label == 1), aes(xmin = ame - 1.96*ame_se, xmax = ame + 1.96*ame_se), width = 0, linewidth = 0.3) +
  geom_text(data = subset(plotdata, label == 1), aes(label = sprintf("%0.2f (%0.2f)", ame, ame_se )), size = 2, color = "black", position = position_nudge(y = 0.4)) +
  #facet_grid(Outcome ~., switch = "y", scales = "free_y", space = "free_y") +
  labs(x = "AME", y = NULL) +
  scale_x_continuous(labels = scales::percent) +
  scale_shape_manual("", values = c("1" = 1, "0" = 16)) +
  #ftheme() +
  theme(axis.line = element_line(), 
        legend.position = "none", 
        strip.background = element_blank(),
        strip.text.x = element_text(face = "bold"),
        strip.text.y = element_blank(),
        axis.text.y = element_markdown()) + guides(shape = "none")

ggsave("./figures/ames_incl_control.png", height = 5)
#knitr::include_graphics("./figures/ames_incl_control.png")

print(p2) 
``` 


Copyright © 2025 Rob Franken