rm(list=ls())

1 My movez tutorial

#install.packages("sna")
#install.packages("ape")
library(RSiena)
library(sna)
library(ape)
library(network)
fMoran.I <- function(x, weight, scaled = FALSE, na.rm = FALSE, alternative = "two.sided", rowstandardize = TRUE) {
    if (rowstandardize) {
        if (dim(weight)[1] != dim(weight)[2]) 
            stop("'weight' must be a square matrix")
        n <- length(x)
        if (dim(weight)[1] != n) 
            stop("'weight' must have as many rows as observations in 'x'")
        ei <- -1/(n - 1)
        nas <- is.na(x)
        if (any(nas)) {
            if (na.rm) {
                x <- x[!nas]
                n <- length(x)
                weight <- weight[!nas, !nas]
            } else {
                warning("'x' has missing values: maybe you wanted to set na.rm = TRUE?")
                return(list(observed = NA, expected = ei, sd = NA, p.value = NA))
            }
        }
        ROWSUM <- rowSums(weight)
        ROWSUM[ROWSUM == 0] <- 1
        weight <- weight/ROWSUM
        s <- sum(weight)
        m <- mean(x)
        y <- x - m
        cv <- sum(weight * y %o% y)
        v <- sum(y^2)
        obs <- (n/s) * (cv/v)
        if (scaled) {
            i.max <- (n/s) * (sd(rowSums(weight) * y)/sqrt(v/(n - 1)))
            obs <- obs/i.max
        }
        S1 <- 0.5 * sum((weight + t(weight))^2)
        S2 <- sum((apply(weight, 1, sum) + apply(weight, 2, sum))^2)
        s.sq <- s^2
        k <- (sum(y^4)/n)/(v/n)^2
        sdi <- sqrt((n * ((n^2 - 3 * n + 3) * S1 - n * S2 + 3 * s.sq) - k * (n * (n - 1) * S1 - 2 * n * 
            S2 + 6 * s.sq))/((n - 1) * (n - 2) * (n - 3) * s.sq) - 1/((n - 1)^2))
        alternative <- match.arg(alternative, c("two.sided", "less", "greater"))
        pv <- pnorm(obs, mean = ei, sd = sdi)
        if (alternative == "two.sided") 
            pv <- if (obs <= ei) 
                2 * pv else 2 * (1 - pv)
        if (alternative == "greater") 
            pv <- 1 - pv
        list(observed = obs, expected = ei, sd = sdi, p.value = pv)
    } else {
        if (dim(weight)[1] != dim(weight)[2]) 
            stop("'weight' must be a square matrix")
        n <- length(x)
        if (dim(weight)[1] != n) 
            stop("'weight' must have as many rows as observations in 'x'")
        ei <- -1/(n - 1)
        nas <- is.na(x)
        if (any(nas)) {
            if (na.rm) {
                x <- x[!nas]
                n <- length(x)
                weight <- weight[!nas, !nas]
            } else {
                warning("'x' has missing values: maybe you wanted to set na.rm = TRUE?")
                return(list(observed = NA, expected = ei, sd = NA, p.value = NA))
            }
        }
        # ROWSUM <- rowSums(weight) ROWSUM[ROWSUM == 0] <- 1 weight <- weight/ROWSUM
        s <- sum(weight)
        m <- mean(x)
        y <- x - m
        cv <- sum(weight * y %o% y)
        v <- sum(y^2)
        obs <- (n/s) * (cv/v)
        if (scaled) {
            i.max <- (n/s) * (sd(rowSums(weight) * y)/sqrt(v/(n - 1)))
            obs <- obs/i.max
        }
        S1 <- 0.5 * sum((weight + t(weight))^2)
        S2 <- sum((apply(weight, 1, sum) + apply(weight, 2, sum))^2)
        s.sq <- s^2
        k <- (sum(y^4)/n)/(v/n)^2
        sdi <- sqrt((n * ((n^2 - 3 * n + 3) * S1 - n * S2 + 3 * s.sq) - k * (n * (n - 1) * S1 - 2 * n * 
            S2 + 6 * s.sq))/((n - 1) * (n - 2) * (n - 3) * s.sq) - 1/((n - 1)^2))
        alternative <- match.arg(alternative, c("two.sided", "less", "greater"))
        pv <- pnorm(obs, mean = ei, sd = sdi)
        if (alternative == "two.sided") 
            pv <- if (obs <= ei) 
                2 * pv else 2 * (1 - pv)
        if (alternative == "greater") 
            pv <- 1 - pv
        list(observed = obs, expected = ei, sd = sdi, p.value = pv)
    }
    
    
}
fanscsv <- function(ans = ans, filename = "ans.csv", write = TRUE) {
    ans1_mat <- matrix(NA, nrow = length(ans$effects[, 2]), ncol = 3)
    row.names(ans1_mat) <- ans$effects[, 2]
    ans1_mat[, 1] <- (ans$theta)
    ans1_mat[, 2] <- (ans$se)
    ans1_mat[, 3] <- (ans$tconv)
    ans1_mat <- rbind(ans1_mat, c(ans$tconv.max))
    row.names(ans1_mat)[length(row.names(ans1_mat))] <- "Overall maximum convergence ratio:"
    colnames(ans1_mat) <- c("Estimate", "Standard Error", "Convergence t-ratio")
    print(ans1_mat)
    if (write) {
        write.csv(ans1_mat, filename)
    }
}
load("/Users/anuschka/Documents/labjournal/data/beh_data.RData")  #change to your working directory
str(ExData, 1)
str(ExData$depvars, 1)
library(network)
friend.data.w1 <- s501
friend.data.w2 <- s502
friend.data.w3 <- s503
drink <- s50a
smoke <- s50s

net1 <- network::as.network(friend.data.w1)
net2 <- network::as.network(friend.data.w2)
net3 <- network::as.network(friend.data.w3)

# nacf does not row standardize!
snam1 <- nacf(net1, drink[, 1], type = "moran", neighborhood.type = "out", demean = TRUE)
snam1[2]  #the first order matrix is stored in second list-element
geodistances <- geodist(net1, count.paths = TRUE)
geodistances <- geodistances$gdist

# first define a nb based on distance 1.
weights1 <- geodistances == 1

# this function rowstandardizes by default
ape::Moran.I(drink[, 1], scaled = FALSE, weight = weights1, na.rm = TRUE)
fMoran.I(drink[, 1], scaled = FALSE, weight = weights1, na.rm = TRUE, rowstandardize = FALSE)
# step 1: calculate distances
geodistances <- geodist(net1, count.paths = TRUE)
geodistances <- geodistances$gdist
# set the distance to yourself as Inf
diag(geodistances) <- Inf


# step 2: define a distance decay function. This one is pretty standard in the spatial
# autocorrelation literature but actually pretty arbitrary.
weights2 <- exp(-geodistances)

# step 3: I dont want to rowstandardize.
fMoran.I(drink[, 1], scaled = FALSE, weight = weights2, na.rm = TRUE, rowstandardize = FALSE)
# step 1: calculate distances
fnet <- ExData$depvars$friendship[, , 1]
fnet[fnet == 10] <- 0

geodistances <- geodist(fnet, count.paths = TRUE)
geodistances <- geodistances$gdist
# set the distance to yourself as Inf
diag(geodistances) <- Inf
# head(geodistances) #have a look for yourself.

# step 2: define a distance decay function. This one is pretty standard in the spatial
# autocorrelation literature but actually pretty arbitrary.
weights2 <- exp(-geodistances)

# step 3: In this case I do want to rowstandardize because I think the influence is by the total
# class but class sizes vary.
fMoran.I(ExData$depvars$mvpa_y[, , 1], scaled = FALSE, weight = weights2, na.rm = TRUE, rowstandardize = TRUE)
# some background info:
nclass <- c(28, 18, 18, 18, 18, 25, 24)
classid <- rep(1:7, times = nclass)

print("Moran's I: class 1")
fMoran.I(ExData$depvars$mvpa_y[, , 1][1:28], scaled = FALSE, weight = weights2[1:28, 1:28], na.rm = TRUE, 
    rowstandardize = TRUE)
print("Moran's I: class 2")
fMoran.I(ExData$depvars$mvpa_y[, , 1][29:46], scaled = FALSE, weight = weights2[29:46, 29:46], na.rm = TRUE, 
    rowstandardize = TRUE)

From the site: “Correlations within classes are somewhat lower and/or not significant. Probably there is thus also similarity beween pupils because they are in the same class (might be due to selection and influence processes, or class/context effects of course).” –> why is this the conclusion when there is a lower similarity?

# Step 1: DATA
friend.data.w1 <- s501
friend.data.w2 <- s502
friend.data.w3 <- s503
drink <- s50a
smoke <- s50s

friendship <- sienaDependent(array(c(friend.data.w1, friend.data.w2, friend.data.w3), dim = c(50, 50, 
    3)))  # create tie-dependent variable

drinkingbeh <- sienaDependent(drink, type = "behavior")  # create behavior-dependent variable

smoke1 <- coCovar(smoke[, 1])  #covariate

# Define the data set and obtain the basic effects object
myCoEvolutionData <- sienaDataCreate(friendship, smoke1, drinkingbeh)

# STEP 2: have a look at data.
print01Report(myCoEvolutionData, modelname = "s50_3_CoEvinit")
# look at the created file!!

# STEP 3: Define effects
myCoEvolutionEff <- getEffects(myCoEvolutionData)
# effectsDocumentation(myCoEvolutionEff)

# structural effects
myCoEvolutionEff <- includeEffects(myCoEvolutionEff, transTrip, cycle3)

# homophily effect for the constant covariate smoking
myCoEvolutionEff <- includeEffects(myCoEvolutionEff, simX, interaction1 = "smoke1")

# selection effect related to drinking behavior?
myCoEvolutionEff <- includeEffects(myCoEvolutionEff, egoX, altX, simX, interaction1 = "drinkingbeh")

# INFLUENCE PART!! inline with the above I use totAlt
myCoEvolutionEff <- includeEffects(myCoEvolutionEff, name = "drinkingbeh", totAlt, interaction1 = "friendship")

# Check what effects you have decided to include:

myCoEvolutionEff

# STEP 4: define algorithm
myCoEvAlgorithm <- sienaAlgorithmCreate(projname = "s50CoEv_3")

# STEP 5: estimate the model
(ans <- siena07(myCoEvAlgorithm, data = myCoEvolutionData, effects = myCoEvolutionEff))

# use this function if you want to save as excel fanscsv(ans, write=FALSE) #uncomment if you want.
# these are the respective class sizes.
nclass <- c(28, 18, 18, 18, 18, 25, 24)
classid <- rep(1:7, times = nclass)

test <- ExData[classid == 1]  #change classid to select a different class. 
# because everything needs to be mean centered again also make sure to run the next command
class1 <- sienaDataCreate(test$depvars$friendship, test$depvars$advice, test$depvars$mvpa_y, test$cCovars$ethnicNLNA, 
    test$cCovars$sex, test$cCovars$lft, test$cCovars$primary, test$vCovars$mvpa_x)
require(RSiena)
require(xtable)  # for some html output

# Step 1: DATA
#load("beh_data.RData")
mydata <- ExData

# Stept 2: some first summary
print01Report(mydata, modelname = "segtest1")
# look at the printed doc!!

# Step 3: set algorithm
myalgorithm <- sienaAlgorithmCreate(projname = "segtest1")
# Step 4: set effects
NBeff <- getEffects(mydata)
# have a look at all possible effects effectsDocumentation(NBeff) #uncomment if you want to have a
# look

# possible order?  a: uncontrolled for network structure effects b: controlled for network structure
# effects M1a/b: selection: homophily tendencies demographics: simsex, simethnic, M2a/b: selection:
# homophily tendencies health: MVPA_y M3a/b: influence: on health M4: total

# I am just estimating the total model in this example.

# Structural effects only focus on friendship network in this example, thus specifying 'name'
# argument is not necessary.
NBeff <- includeEffects(NBeff, inPop, transTrip, transRecTrip)
# selection effects
NBeff <- includeEffects(NBeff, egoX, altX, egoXaltX, interaction1 = "ethnicNLNA")
NBeff <- includeEffects(NBeff, egoX, altX, sameX, interaction1 = "sex")
NBeff <- includeEffects(NBeff, egoX, altX, absDiffX, interaction1 = "mvpa_y")
# behavioral model: node effects
NBeff <- includeEffects(NBeff, effFrom, name = "mvpa_y", interaction1 = "sex")
NBeff <- includeEffects(NBeff, effFrom, name = "mvpa_y", interaction1 = "lft")
NBeff <- includeEffects(NBeff, effFrom, name = "mvpa_y", interaction1 = "ethnicNLNA")
# influence effects
NBeff <- includeEffects(NBeff, totSimRecip, name = "mvpa_y", interaction1 = "friendship")
# look at all effects
NBeff
# Please uncomment this section. I just don't want to reestimate the model. It does take a while.
(ans <- siena07(myalgorithm, data = ExData, effects = NBeff)) 
save(ans, file="/Users/anuschka/Documents/labjournal/data/ans.RData")
siena.table(ans, type='html', tstat=T, d=2, sig=T)
load("/Users/anuschka/Documents/labjournal/data/ans.RData")
ans
---
title: "Tutorial R Siena"
author: "Anuschka Peelen"
date: "`r Sys.Date()`"
output: html_document
---

```{r warning=FALSE, globalsettings, echo=FALSE, results='hide'}
library(knitr)

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("test2"))
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')
```

```{r, eval=FALSE}
rm(list=ls())
```


# My movez tutorial 

```{r, eval=FALSE}
#install.packages("sna")
#install.packages("ape")
```


```{r, eval=FALSE}
library(RSiena)
library(sna)
library(ape)
library(network)
```


```{r, eval=FALSE}
fMoran.I <- function(x, weight, scaled = FALSE, na.rm = FALSE, alternative = "two.sided", rowstandardize = TRUE) {
    if (rowstandardize) {
        if (dim(weight)[1] != dim(weight)[2]) 
            stop("'weight' must be a square matrix")
        n <- length(x)
        if (dim(weight)[1] != n) 
            stop("'weight' must have as many rows as observations in 'x'")
        ei <- -1/(n - 1)
        nas <- is.na(x)
        if (any(nas)) {
            if (na.rm) {
                x <- x[!nas]
                n <- length(x)
                weight <- weight[!nas, !nas]
            } else {
                warning("'x' has missing values: maybe you wanted to set na.rm = TRUE?")
                return(list(observed = NA, expected = ei, sd = NA, p.value = NA))
            }
        }
        ROWSUM <- rowSums(weight)
        ROWSUM[ROWSUM == 0] <- 1
        weight <- weight/ROWSUM
        s <- sum(weight)
        m <- mean(x)
        y <- x - m
        cv <- sum(weight * y %o% y)
        v <- sum(y^2)
        obs <- (n/s) * (cv/v)
        if (scaled) {
            i.max <- (n/s) * (sd(rowSums(weight) * y)/sqrt(v/(n - 1)))
            obs <- obs/i.max
        }
        S1 <- 0.5 * sum((weight + t(weight))^2)
        S2 <- sum((apply(weight, 1, sum) + apply(weight, 2, sum))^2)
        s.sq <- s^2
        k <- (sum(y^4)/n)/(v/n)^2
        sdi <- sqrt((n * ((n^2 - 3 * n + 3) * S1 - n * S2 + 3 * s.sq) - k * (n * (n - 1) * S1 - 2 * n * 
            S2 + 6 * s.sq))/((n - 1) * (n - 2) * (n - 3) * s.sq) - 1/((n - 1)^2))
        alternative <- match.arg(alternative, c("two.sided", "less", "greater"))
        pv <- pnorm(obs, mean = ei, sd = sdi)
        if (alternative == "two.sided") 
            pv <- if (obs <= ei) 
                2 * pv else 2 * (1 - pv)
        if (alternative == "greater") 
            pv <- 1 - pv
        list(observed = obs, expected = ei, sd = sdi, p.value = pv)
    } else {
        if (dim(weight)[1] != dim(weight)[2]) 
            stop("'weight' must be a square matrix")
        n <- length(x)
        if (dim(weight)[1] != n) 
            stop("'weight' must have as many rows as observations in 'x'")
        ei <- -1/(n - 1)
        nas <- is.na(x)
        if (any(nas)) {
            if (na.rm) {
                x <- x[!nas]
                n <- length(x)
                weight <- weight[!nas, !nas]
            } else {
                warning("'x' has missing values: maybe you wanted to set na.rm = TRUE?")
                return(list(observed = NA, expected = ei, sd = NA, p.value = NA))
            }
        }
        # ROWSUM <- rowSums(weight) ROWSUM[ROWSUM == 0] <- 1 weight <- weight/ROWSUM
        s <- sum(weight)
        m <- mean(x)
        y <- x - m
        cv <- sum(weight * y %o% y)
        v <- sum(y^2)
        obs <- (n/s) * (cv/v)
        if (scaled) {
            i.max <- (n/s) * (sd(rowSums(weight) * y)/sqrt(v/(n - 1)))
            obs <- obs/i.max
        }
        S1 <- 0.5 * sum((weight + t(weight))^2)
        S2 <- sum((apply(weight, 1, sum) + apply(weight, 2, sum))^2)
        s.sq <- s^2
        k <- (sum(y^4)/n)/(v/n)^2
        sdi <- sqrt((n * ((n^2 - 3 * n + 3) * S1 - n * S2 + 3 * s.sq) - k * (n * (n - 1) * S1 - 2 * n * 
            S2 + 6 * s.sq))/((n - 1) * (n - 2) * (n - 3) * s.sq) - 1/((n - 1)^2))
        alternative <- match.arg(alternative, c("two.sided", "less", "greater"))
        pv <- pnorm(obs, mean = ei, sd = sdi)
        if (alternative == "two.sided") 
            pv <- if (obs <= ei) 
                2 * pv else 2 * (1 - pv)
        if (alternative == "greater") 
            pv <- 1 - pv
        list(observed = obs, expected = ei, sd = sdi, p.value = pv)
    }
    
    
}
```


```{r, eval=FALSE}
fanscsv <- function(ans = ans, filename = "ans.csv", write = TRUE) {
    ans1_mat <- matrix(NA, nrow = length(ans$effects[, 2]), ncol = 3)
    row.names(ans1_mat) <- ans$effects[, 2]
    ans1_mat[, 1] <- (ans$theta)
    ans1_mat[, 2] <- (ans$se)
    ans1_mat[, 3] <- (ans$tconv)
    ans1_mat <- rbind(ans1_mat, c(ans$tconv.max))
    row.names(ans1_mat)[length(row.names(ans1_mat))] <- "Overall maximum convergence ratio:"
    colnames(ans1_mat) <- c("Estimate", "Standard Error", "Convergence t-ratio")
    print(ans1_mat)
    if (write) {
        write.csv(ans1_mat, filename)
    }
}
```


```{r, eval=FALSE}
load("/Users/anuschka/Documents/labjournal/data/beh_data.RData")  #change to your working directory
str(ExData, 1)
str(ExData$depvars, 1)
```

```{r, eval=FALSE}
library(network)
friend.data.w1 <- s501
friend.data.w2 <- s502
friend.data.w3 <- s503
drink <- s50a
smoke <- s50s

net1 <- network::as.network(friend.data.w1)
net2 <- network::as.network(friend.data.w2)
net3 <- network::as.network(friend.data.w3)

# nacf does not row standardize!
snam1 <- nacf(net1, drink[, 1], type = "moran", neighborhood.type = "out", demean = TRUE)
snam1[2]  #the first order matrix is stored in second list-element


```


```{r, eval=FALSE}
geodistances <- geodist(net1, count.paths = TRUE)
geodistances <- geodistances$gdist

# first define a nb based on distance 1.
weights1 <- geodistances == 1

# this function rowstandardizes by default
ape::Moran.I(drink[, 1], scaled = FALSE, weight = weights1, na.rm = TRUE)
```

```{r, eval=FALSE}
fMoran.I(drink[, 1], scaled = FALSE, weight = weights1, na.rm = TRUE, rowstandardize = FALSE)
```

```{r, eval=FALSE}
# step 1: calculate distances
geodistances <- geodist(net1, count.paths = TRUE)
geodistances <- geodistances$gdist
# set the distance to yourself as Inf
diag(geodistances) <- Inf


# step 2: define a distance decay function. This one is pretty standard in the spatial
# autocorrelation literature but actually pretty arbitrary.
weights2 <- exp(-geodistances)

# step 3: I dont want to rowstandardize.
fMoran.I(drink[, 1], scaled = FALSE, weight = weights2, na.rm = TRUE, rowstandardize = FALSE)
```

```{r, eval=FALSE}
# step 1: calculate distances
fnet <- ExData$depvars$friendship[, , 1]
fnet[fnet == 10] <- 0

geodistances <- geodist(fnet, count.paths = TRUE)
geodistances <- geodistances$gdist
# set the distance to yourself as Inf
diag(geodistances) <- Inf
# head(geodistances) #have a look for yourself.

# step 2: define a distance decay function. This one is pretty standard in the spatial
# autocorrelation literature but actually pretty arbitrary.
weights2 <- exp(-geodistances)

# step 3: In this case I do want to rowstandardize because I think the influence is by the total
# class but class sizes vary.
fMoran.I(ExData$depvars$mvpa_y[, , 1], scaled = FALSE, weight = weights2, na.rm = TRUE, rowstandardize = TRUE)
```

```{r, eval=FALSE}
# some background info:
nclass <- c(28, 18, 18, 18, 18, 25, 24)
classid <- rep(1:7, times = nclass)

print("Moran's I: class 1")
```

```{r, eval=FALSE}
fMoran.I(ExData$depvars$mvpa_y[, , 1][1:28], scaled = FALSE, weight = weights2[1:28, 1:28], na.rm = TRUE, 
    rowstandardize = TRUE)
```

```{r, eval=FALSE}
print("Moran's I: class 2")
```
```{r, eval=FALSE}
fMoran.I(ExData$depvars$mvpa_y[, , 1][29:46], scaled = FALSE, weight = weights2[29:46, 29:46], na.rm = TRUE, 
    rowstandardize = TRUE)
```

From the site: "Correlations within classes are somewhat lower and/or not significant. Probably there is thus also similarity beween pupils because they are in the same class (might be due to selection and influence processes, or class/context effects of course)."
--> why is this the conclusion when there is a lower similarity?

```{r, eval=FALSE}
# Step 1: DATA
friend.data.w1 <- s501
friend.data.w2 <- s502
friend.data.w3 <- s503
drink <- s50a
smoke <- s50s

friendship <- sienaDependent(array(c(friend.data.w1, friend.data.w2, friend.data.w3), dim = c(50, 50, 
    3)))  # create tie-dependent variable

drinkingbeh <- sienaDependent(drink, type = "behavior")  # create behavior-dependent variable

smoke1 <- coCovar(smoke[, 1])  #covariate

# Define the data set and obtain the basic effects object
myCoEvolutionData <- sienaDataCreate(friendship, smoke1, drinkingbeh)

# STEP 2: have a look at data.
print01Report(myCoEvolutionData, modelname = "s50_3_CoEvinit")
# look at the created file!!

# STEP 3: Define effects
myCoEvolutionEff <- getEffects(myCoEvolutionData)
# effectsDocumentation(myCoEvolutionEff)

# structural effects
myCoEvolutionEff <- includeEffects(myCoEvolutionEff, transTrip, cycle3)

# homophily effect for the constant covariate smoking
myCoEvolutionEff <- includeEffects(myCoEvolutionEff, simX, interaction1 = "smoke1")

# selection effect related to drinking behavior?
myCoEvolutionEff <- includeEffects(myCoEvolutionEff, egoX, altX, simX, interaction1 = "drinkingbeh")

# INFLUENCE PART!! inline with the above I use totAlt
myCoEvolutionEff <- includeEffects(myCoEvolutionEff, name = "drinkingbeh", totAlt, interaction1 = "friendship")

# Check what effects you have decided to include:

myCoEvolutionEff

# STEP 4: define algorithm
myCoEvAlgorithm <- sienaAlgorithmCreate(projname = "s50CoEv_3")

# STEP 5: estimate the model
(ans <- siena07(myCoEvAlgorithm, data = myCoEvolutionData, effects = myCoEvolutionEff))

# use this function if you want to save as excel fanscsv(ans, write=FALSE) #uncomment if you want.
```


```{r, eval=FALSE}
# these are the respective class sizes.
nclass <- c(28, 18, 18, 18, 18, 25, 24)
classid <- rep(1:7, times = nclass)

test <- ExData[classid == 1]  #change classid to select a different class. 
# because everything needs to be mean centered again also make sure to run the next command
class1 <- sienaDataCreate(test$depvars$friendship, test$depvars$advice, test$depvars$mvpa_y, test$cCovars$ethnicNLNA, 
    test$cCovars$sex, test$cCovars$lft, test$cCovars$primary, test$vCovars$mvpa_x)
```

```{r, eval=FALSE}
require(RSiena)
require(xtable)  # for some html output

# Step 1: DATA
#load("beh_data.RData")
mydata <- ExData

# Stept 2: some first summary
print01Report(mydata, modelname = "segtest1")
# look at the printed doc!!

# Step 3: set algorithm
myalgorithm <- sienaAlgorithmCreate(projname = "segtest1")
```


```{r, eval=FALSE}
# Step 4: set effects
NBeff <- getEffects(mydata)
# have a look at all possible effects effectsDocumentation(NBeff) #uncomment if you want to have a
# look

# possible order?  a: uncontrolled for network structure effects b: controlled for network structure
# effects M1a/b: selection: homophily tendencies demographics: simsex, simethnic, M2a/b: selection:
# homophily tendencies health: MVPA_y M3a/b: influence: on health M4: total

# I am just estimating the total model in this example.

# Structural effects only focus on friendship network in this example, thus specifying 'name'
# argument is not necessary.
NBeff <- includeEffects(NBeff, inPop, transTrip, transRecTrip)
```

```{r, eval=FALSE}
# selection effects
NBeff <- includeEffects(NBeff, egoX, altX, egoXaltX, interaction1 = "ethnicNLNA")
```

```{r, eval=FALSE}
NBeff <- includeEffects(NBeff, egoX, altX, sameX, interaction1 = "sex")
```

```{r, eval=FALSE}
NBeff <- includeEffects(NBeff, egoX, altX, absDiffX, interaction1 = "mvpa_y")
```

```{r, eval=FALSE}
# behavioral model: node effects
NBeff <- includeEffects(NBeff, effFrom, name = "mvpa_y", interaction1 = "sex")
```

```{r, eval=FALSE}
NBeff <- includeEffects(NBeff, effFrom, name = "mvpa_y", interaction1 = "lft")
```

```{r, eval=FALSE}
NBeff <- includeEffects(NBeff, effFrom, name = "mvpa_y", interaction1 = "ethnicNLNA")
```

```{r, eval=FALSE}
# influence effects
NBeff <- includeEffects(NBeff, totSimRecip, name = "mvpa_y", interaction1 = "friendship")
```

```{r, eval=FALSE}
# look at all effects
NBeff
```

```{r, eval=FALSE}
# Please uncomment this section. I just don't want to reestimate the model. It does take a while.
(ans <- siena07(myalgorithm, data = ExData, effects = NBeff)) 
save(ans, file="/Users/anuschka/Documents/labjournal/data/ans.RData")
siena.table(ans, type='html', tstat=T, d=2, sig=T)
load("/Users/anuschka/Documents/labjournal/data/ans.RData")
ans
```

