In this example, I use Siena to create data and assess how homophily and influence interact each other under misspecification (removing and including influence effect). I use parameters similar to the ones I get by analyzing data from scenario I in ISA v6.
Only influence simulation
Parameters I use:
# simulation values (I use some of the values I get from our model)
n <- 200 # actors
M <- 10 # waves
c <- 10 # number of categories behavior, uniform distribution
# network
rate <- 2 # rate network change
dens <- -2 # density
rec <- 2 # reciprocity
tt <- 0.5 # transitivity
c3 <- -0.3 # cycles
ego.b <- 0 # ego behavior covariate
alt.b <- 0 # alter behavior covariate
sim.b <- 0 # similarity behavior
# behavior
rate.b <- 1 # rate behavior change
lin.b <- 0.01 # linear trend
qu.b <- -0.20 # quadratic trend
avalt.b <- 1.5 # average alter
# run simulation
ss <- SimulateNetworksBehavior(n, M, c, rate, dens, rec, tt, c3, ego.b, alt.b, sim.b,
rate.b, lin.b, qu.b, avalt.b)
Average degrees 6.63 7.01 7.34 7.79 8.41 8.97 9.63 10.54 11.19 12.18
Average behavior 4.55 4.46 4.58 4.5 4.66 4.88 5.03 5.23 5.22 5.24
I use only the last four waves. The table below shows the estimates from different Siena specifications.
Observed autocorrelation from the simulated networks are kind of similar the ones we get from our ABM:
obs0[, moran_obs]
[1] 0.2559024 0.2453175 0.2539917
screenreg(list(m0, m1, m2), custom.model.names = c("N", "N+S", "N+S+I"))
=======================================================================
N N+S N+S+I
-----------------------------------------------------------------------
constant network rate (period 1) 2.13 *** 2.13 *** 2.13 ***
(0.11) (0.11) (0.12)
constant network rate (period 2) 1.91 *** 1.91 *** 1.91 ***
(0.10) (0.10) (0.10)
constant network rate (period 3) 1.94 *** 1.95 *** 1.95 ***
(0.11) (0.11) (0.10)
outdegree (density) -1.97 *** -1.97 *** -1.97 ***
(0.05) (0.05) (0.05)
reciprocity 1.96 *** 1.96 *** 1.96 ***
(0.09) (0.08) (0.09)
transitive triplets 0.49 *** 0.49 *** 0.49 ***
(0.02) (0.02) (0.02)
3-cycles -0.26 *** -0.26 *** -0.26 ***
(0.04) (0.04) (0.04)
rate beh (period 1) 1.10 *** 1.09 *** 0.99 ***
(0.13) (0.16) (0.13)
rate beh (period 2) 0.87 *** 0.87 *** 0.81 ***
(0.11) (0.11) (0.10)
rate beh (period 3) 1.06 *** 1.06 *** 0.97 ***
(0.13) (0.12) (0.13)
beh linear shape 0.11 * 0.11 0.17
(0.06) (0.06) (0.09)
beh quadratic shape 0.01 0.01 -0.19 **
(0.01) (0.01) (0.07)
beh alter 0.01 0.01
(0.01) (0.01)
beh ego 0.01 0.01
(0.01) (0.01)
beh similarity 0.06 0.05
(0.13) (0.13)
beh average alter 1.52 **
(0.49)
-----------------------------------------------------------------------
Iterations 2433 2548 2573
=======================================================================
*** p < 0.001, ** p < 0.01, * p < 0.05
I compute the difference between the observed and simulated autocorrelation (Moran’s I) to assess goodness-of-fit. Both specificationsn (N and N+S) are very off: there is more autocorrelation than the estimated by the Siena model.


When I add the influence effect, differences are closer to zero.

Again, there seems to be not counfounding between selection and influence.
Other GOF statistics (N+S+I)
This is good fit. Reality and our ABM are another story.
Note: some statistics are not plotted because their variance is 0.
This holds for the statistic: 10.



Note: some statistics are not plotted because their variance is 0.
This holds for the statistics: 4 5 Inf.


Network misspecification
What happens if I misspecify the network. The selection coefficient increases but it is still very noisy. This suggests that most of the problem in our ABM is related to finding good fit of the network part or the behavior change (I am not sure what more important is).
screenreg(m3)
=============================================
Model 1
---------------------------------------------
constant network rate (period 1) 2.12 ***
(0.11)
constant network rate (period 2) 1.91 ***
(0.10)
constant network rate (period 3) 1.95 ***
(0.11)
outdegree (density) -1.32 ***
(0.04)
reciprocity 2.01 ***
(0.08)
beh alter 0.01
(0.01)
beh ego 0.00
(0.01)
beh similarity 0.13
(0.13)
rate beh (period 1) 0.99 ***
(0.13)
rate beh (period 2) 0.82 ***
(0.11)
rate beh (period 3) 0.98 ***
(0.13)
beh linear shape 0.16
(0.09)
beh quadratic shape -0.19 **
(0.07)
beh average alter 1.52 **
(0.49)
---------------------------------------------
Iterations 2514
=============================================
*** p < 0.001, ** p < 0.01, * p < 0.05
---
title: "Assessing Influence Misspecification in Siena"
output: html_notebook
---

In this example, I use Siena to create data and assess how homophily and influence interact each other under misspecification (removing and including influence effect). I use parameters similar to the ones I get by analyzing data from scenario I in ISA v6. 


```{r, message=FALSE, warning=FALSE, include=FALSE}
library(RSienaTest)
library(network)
library(texreg)
library(sdazar)
library(ggplot2)
library(sna)

# functions

siena07ToConvergence <- function(alg, dat, eff, ans0 = NULL, nodes = 1, ...) {

numr <- 0
ans <- siena07(alg, data = dat, effects = eff, prevAns = ans0, batch = TRUE,
               verbose = FALSE, useCluster = TRUE, nbrNodes = nodes,
               returnDeps = TRUE, silent = TRUE) # the first run

repeat {
numr <- numr + 1
tm <- ans$tconv.max
cat(numr, tm,"\n")
if (tm < 0.25 & numr > 0) {break}
if (tm > 8) {break}
# count number of repeated runs
# convergence indicator
# report how far we are
# success
# divergence without much hope
# of returning to good parameter values
if (numr > 10) {break}  # now it has lasted too long
ans <- siena07(alg, data = dat, effects = eff, prevAns = ans, batch = TRUE,
               verbose = FALSE, useCluster = TRUE, nbrNodes = nodes, returnDeps = TRUE,
               silent = TRUE)
}
 if (tm > 0.25)
 {
    cat("Warning: convergence inadequate.\n")
 }

ans

}



MoranGeary <- function(i, data, sims, wave, groupName, varName, levls=1:2){
x <- network::as.sociomatrix(networkExtraction(i, data, sims, wave, groupName, varName[1]))
z <- behaviorExtraction(i,data,sims,wave,groupName,varName[2])
n <- length(z)
z.ave <- mean(z,na.rm=TRUE)
numerator <- n*sum(x*outer(z-z.ave,z-z.ave),na.rm=TRUE)
denominator <- sum(x,na.rm=TRUE)*sum((z-z.ave)^2,na.rm=TRUE)
res <- numerator/denominator
numerator <- (n-1)*sum(x*(outer(z,z,FUN='-')^2),na.rm=TRUE)
denominator <- 2*sum(x,na.rm=TRUE)*sum((z-z.ave)^2,na.rm=TRUE)
res[2] <- numerator/denominator
names(res) <- c("Moran","Geary")
return(res)
}

Moran <- function(x, mynetwork) {
net <- network::as.sociomatrix(mynetwork)
x.ave <- mean(x, na.rm = TRUE)
n <- length(x)
numerator <- n * sum ( net * outer(x - x.ave, x - x.ave), na.rm = TRUE )
denominator <- sum(net, na.rm = TRUE) * sum ((x - x.ave)^2, na.rm = TRUE)
res <- numerator / denominator
return(res)
}

Geary <- function(x, mynetwork) {
net <- network::as.sociomatrix(mynetwork)
x.ave <- mean(x, na.rm = TRUE)
n <- length(x)
numerator <- (n - 1) * sum(net * (outer(x, x, FUN = '-')^2 ), na.rm = TRUE)
denominator <- 2 * sum(net, na.rm=TRUE) * sum((x - x.ave)^2 ,na.rm=TRUE)
res <- numerator / denominator
return(res)
}

GeodesicDistribution <- function (i, data, sims, period, groupName,
                         varName, levls=c(1:5,Inf), cumulative=TRUE, ...) {
   x <- networkExtraction(i, data, sims, period, groupName, varName)
   a <- sna::geodist(symmetrize(x))$gdist
   if (cumulative)
   {
     gdi <- sapply(levls, function(i){ sum(a<=i) })
   }
 else
   {
     gdi <- sapply(levls, function(i){ sum(a==i) })
   }
   names(gdi) <- as.character(levls)
   gdi
}


TriadCensus <- function(i, data, sims, wave, groupName, varName, levls=1:16){
     x <- networkExtraction(i, data, sims, wave, groupName, varName)
   if (network::network.edgecount(x) <= 0){x <- symmetrize(x)}
     # because else triad.census(x) will lead to an error
     tc <- sna::triad.census(x)[1,levls]
     # names are transferred automatically
     tc
 }

# get moran and geary measures
getAutoCorr <- function(model, period, varnames, groupName = "Data1",
                      observed = FALSE, numsim = NULL) {
output <- list()
nsim <- 1:length(model$sims)
if (!is.null(numsim)) {
  if (numsim > 0) nsim <- sample(nsim, numsim)
}

for (j in seq_along(period)) {
  # print(paste0("Computing Period = ", j,"..."))
  moran <- NA; geary <- NA
    if (observed) {
      net <- networkExtraction(NULL, model$f, model$sims,
                               period = period[j], groupName= groupName,
                               varName= varnames[1])
      beh <- behaviorExtraction(NULL, model$f, model$sims,
                                period = period[j], groupName= groupName,
                                varName= varnames[2])
      moran <-  Moran(beh, net)
      geary <-  Geary(beh, net)
    }
    else if (observed == FALSE) {
      for (i in seq_along(nsim)) {
        net <- networkExtraction(nsim[i], model$f, model$sims,
                                 period = period[j], groupName= groupName,
                                 varName= varnames[1])
        beh <- behaviorExtraction(nsim[i], model$f, model$sims,
                                 period = period[j], groupName= groupName,
                                 varName= varnames[2])
         moran[i] <-  Moran(beh, net)
         geary[i] <-  Geary(beh, net)

      }
    }
  output[[j]] <- data.frame(moran, geary)
  result <- data.table::rbindlist(output, idcol = "time")
}
return(result)
}


SimulateNetworksBehavior <- function(n, M, c, rate, dens, rec, tt, c3,
                                     ego.b, alt.b, sim.b,
                                     rate.b, lin.b, qu.b, avalt.b){

  # Simulates M consecutive network and behavior waves, with n actors,
  # with c categories of the behavior variable,
  # according to a stochastic actor-oriented model
  # with parameter values rate for rate,
  # dens for outdegree, rec for reciprocity,
  # tt for transitive triplets, c3 for 3-cycles,
  # with for the behavioral dependent variable parameter values
  # rate.b for rate, lin.b for linear tendency,
  # qu.b for quadratic tendency, and avalt.b for average alter.

  # Create initial 2-wave data to get a suitable data structure.
  # arbitrarily, this initial network has an expected average degree of 3
  X0 <- matrix(rbinom(n*n,1,2/(n-1)),n,n)
  diag(X0) <- 0
  X1 <- X0
  
  # but X0 and X1 should not be identical for use in sienaDependent
  X0[1,2] <- 0
  X0[2,1] <- 1
  X1[1,2] <- 1
  X1[2,1] <- 0
  XX <- array(NA,c(n,n,2))
  XX[,,1] <- X0
  XX[,,2] <- X1
  
  # Create behavior variable; initial distribution uniform on {1, ..., c}.
  ZZ <- pmin(matrix(trunc(c*runif(n*2))+1, n, 2), c)
  # hist(ZZ, breaks  = 13)
  # table(ZZ)
  
  # With this data structure, we now can create the data.
  X   <- sienaDependent(XX, allowOnly = FALSE)
  Z   <- sienaDependent(ZZ, type="behavior", allowOnly = FALSE)
  InitData <- sienaDataCreate(X, Z)
  
  InitEff0 <- getEffects(InitData)
  
  # sink to avoid printing to the screen
  sink("eff.txt")
  
  # Specify the parameters.
  # The rate parameters are first multiplied by 10,
  # which will be used only to get from the totally random network XX[,,1] = X0
  # to the network that will be the simulated first wave.
  InitEff0 <- setEffect(InitEff0, Rate, type="rate", initialValue = 10*rate)
  InitEff0 <- setEffect(InitEff0, density, initialValue = dens)
  InitEff0 <- setEffect(InitEff0, recip, initialValue = rec)
  InitEff0 <- setEffect(InitEff0, transTrip, initialValue = tt)
  InitEff0 <- setEffect(InitEff0, cycle3, initialValue = c3)
  InitEff0 <- setEffect(InitEff0, egoX, interaction1="Z", initialValue = ego.b)
  InitEff0 <- setEffect(InitEff0, altX, interaction1="Z", initialValue = alt.b)
  InitEff0 <- setEffect(InitEff0, simX, interaction1="Z", initialValue = sim.b)

  InitEff0 <- setEffect(InitEff0, name = "Z", Rate, type="rate",
                        initialValue = 10*rate.b)
  InitEff0 <- setEffect(InitEff0, name = "Z", linear, initialValue = lin.b)
  InitEff0 <- setEffect(InitEff0, name = "Z", quad, initialValue = qu.b)
  InitEff0 <- setEffect(InitEff0, name = "Z", avAlt, interaction1 = "X",
                        initialValue = avalt.b)
  
  ## The parameter given for n3 should be larger than sum(InitEff0$include)
  nthree <- sum(InitEff0$include)	+ 5
  InitAlg <- sienaAlgorithmCreate(projname="Init", useStdInits=FALSE,
                                  cond=FALSE, nsub=0, n3=nthree, simOnly=TRUE)
  # Simulate the first wave.
  InitSim   <- siena07(InitAlg, data=InitData, eff=InitEff0,
                       returnDeps=TRUE, batch=TRUE, silent=TRUE)
  
  # Now prepare for simulating waves 2 to M.
  # Create empty result network and behavior matrices
  Xs <- array(NA, dim=c(n,n,M))
  Zs <- array(NA, dim=c(n,M))
  
  # The rate parameter values from the function call are reinstated in InitEff.
  InitEff <- InitEff0
  InitEff <- setEffect(InitEff, Rate, type = "rate", initialValue = rate)
  InitEff <- setEffect(InitEff, name = "Z", Rate, type = "rate",
                       initialValue = rate.b)
  sink()
  for (m in 1:M){
    # Note that we start this loop with a previously simulated network.
    # Transform the previously simulated network
    # from edge list into adjacency matrix
    XXsim <- matrix(0,n,n)
    nsim  <- InitAlg$n3
    XXsim[InitSim$sims[[nsim]][[1]]$X[[1]][,1:2]]  <-
      InitSim$sims[[nsim]][[1]]$X[[1]][,3]
    Zsim <- InitSim$sims[[nsim]][[1]]$Z[[1]]
    # Put simulated network and behavior into the result matrix.
    Xs[,,m] <- XXsim
    Zs[,m] <- Zsim
    # Put simulated network in desired places for the next simulation
    XX[,,2] <- XX[,,1] # used only to get the data structure
    XX[,,1] <- XXsim
    ZZ[,2] <- ZZ[,1]
    ZZ[,1] <- Zsim
    if (m < M) {
      # The following is only to prevent the error that would occur
      # in the very unlikely event XX[,,1] == XX[,,2] or ZZ[,1] == ZZ[,2].
      if (identical(XX[,,1], XX[,,2])){XX[1,2,1] <- 1 - XX[1,2,2]}
      if (identical(ZZ[,1], ZZ[,2])){
        ZZ[1,1] <- ifelse((ZZ[1,1] == 1), 2, 1)}
      # Specify the two-wave network data set starting with XX[,,1].
      X <- sienaDependent(XX, allowOnly = FALSE)
      Z <- sienaDependent(ZZ, type = 'behavior', allowOnly = FALSE)
      # Simulate wave m+1 starting at XX[,,1] which is the previous XXsim
      InitData  <- sienaDataCreate(X, Z)
      InitSim <- siena07(InitAlg, data=InitData, eff=InitEff,
                         returnDeps=TRUE, batch=TRUE, silent=TRUE)
    }
  }
  # Present the average degrees to facilitate tuning the outdegree parameter
  # to achieve a desired average value for the average degrees.
  cat("Average degrees ", round(colSums(Xs,dims=2)/n, digits=2), "\n")
  cat("Average behavior ", round(colSums(Zs)/n, digits=2), "\n")
  
  # networks is an array of dimension nxnxM;
  # behaviors is a matrix of dimension nxM
  list(networks = Xs, behaviors = Zs)
}
```

## Only influence simulation

Parameters I use: 

```{r}
# simulation values (I use some of the values I get from our model)

n <- 200 # actors
M <- 10 # waves
c <- 10 # number of categories behavior, uniform distribution

# network
rate <- 2 # rate network change
dens <- -2 # density 
rec <- 2 # reciprocity 
tt <- 0.5 # transitivity 
c3 <- -0.3 # cycles
ego.b <- 0 # ego behavior covariate
alt.b <- 0 # alter behavior covariate
sim.b <- 0 # similarity behavior

# behavior
rate.b <- 1 # rate behavior change
lin.b <- 0.01 # linear trend
qu.b <- -0.20 # quadratic trend
avalt.b <- 1.5 # average alter 
```

```{r}
# run simulation 
ss <- SimulateNetworksBehavior(n, M, c, rate, dens, rec, tt, c3, ego.b, alt.b, sim.b,
                               rate.b, lin.b, qu.b, avalt.b)
```

I use only the last four waves. The table below shows the estimates from different Siena specifications. 

```{r, message=FALSE, warning=FALSE, include=FALSE}
# get data and create Siena objects
net <- ss$networks[, , 7:10]
beh <- ss$behaviors[, 7:10]

# siena
network <- sienaDependent(net)
beh <- sienaDependent(beh, type = "behavior")
myData <- sienaDataCreate(network, beh)
myEffects <- getEffects(myData)
myalgorithm <- sienaAlgorithmCreate(nsub = 4, n3 = 1000)
```


```{r, message=FALSE, warning=FALSE, include=FALSE}

# add group network effects
myEffects <- includeEffects(myEffects, cycle3, transTrip, 
                            fix = FALSE, test = FALSE, include = TRUE)

m0 <- siena07ToConvergence(myalgorithm, dat = myData, eff = myEffects, nodes = 2)

sim0 <- getAutoCorr(m0, period = c(1:3), varnames  = c("network", "beh"), observed = FALSE)
obs0 <- getAutoCorr(m0, period = c(1:3), varnames  = c("network", "beh"), observed = TRUE)
setnames(obs0, "moran",  "moran_obs")

setkey(obs0, time)
setkey(sim0, time)
sm <- obs0[sim0][, .(time, moran, moran_obs)]
sm[, diff := moran_obs - moran]
p0 <- ggplot(sm, aes(x=as.factor(time), y=diff)) + geom_violin() + 
  geom_boxplot(width = 0.1) + 
  labs(x ="\nPeriod", y = "Difference Observed and Simulated Moran's I", title = "N") + 
  geom_hline(aes(yintercept=0), linetype = 2)
remove(sm)

# add selection
myEffects <- includeEffects(myEffects, egoX, altX, simX,  
                            interaction1 = "beh", 
                            fix = FALSE, test = FALSE, include = TRUE)

m1 <- siena07ToConvergence(myalgorithm, dat = myData, eff = myEffects, nodes = 2)

sim1 <- getAutoCorr(m1, period = c(1:3), varnames  = c("network", "beh"), observed = FALSE)
obs1 <- getAutoCorr(m1, period = c(1:3), varnames  = c("network", "beh"), observed = TRUE)
setnames(obs1, "moran",  "moran_obs")

setkey(obs1, time)
setkey(sim1, time)
sm <- obs1[sim1][, .(time, moran, moran_obs)]
sm[, diff := moran_obs - moran]
p1 <- ggplot(sm, aes(x=as.factor(time), y=diff)) + geom_violin() + 
  geom_boxplot(width=0.1) + 
  labs(x ="\nPeriod", y = "Difference Observed and Simulated Moran's I", title = "N+S") + 
  geom_hline(aes(yintercept=0), linetype = 2)
remove(sm)

# add influence
myEffects <- includeEffects(myEffects, name = "beh", avAlt, 
                            interaction1 = "network",
                            fix = FALSE, test = FALSE, include = TRUE)

m2 <- siena07ToConvergence(myalgorithm, dat = myData, eff = myEffects, nodes = 2)

sim2 <- getAutoCorr(m2, period = c(1:3), varnames  = c("network", "beh"), observed = FALSE)
obs2 <- getAutoCorr(m2, period = c(1:3), varnames  = c("network", "beh"), observed = TRUE)
setnames(obs2, "moran",  "moran_obs")

setkey(obs2, time)
setkey(sim2, time)
sm <- obs2[sim2][, .(time, moran, moran_obs)]
sm[, diff := moran_obs - moran]
p2 <- ggplot(sm, aes(x=as.factor(time), y=diff)) + geom_violin() + 
  geom_boxplot(width=0.1) + 
  labs(x ="\nPeriod", y = "Difference Observed and Simulated Moran's I", title = "N+S+I") + 
  geom_hline(aes(yintercept=0), linetype = 2)

```

Observed autocorrelation from the simulated networks are kind of similar the ones we get from our ABM:

```{r}
obs0[, moran_obs]
```

```{r}
screenreg(list(m0, m1, m2), custom.model.names =  c("N", "N+S", "N+S+I"))
```

I compute the difference between the *observed* and *simulated* autocorrelation (Moran's I) to assess goodness-of-fit. Both specificationsn (N and N+S) are very off: there is more autocorrelation than the estimated by the Siena model. 

```{r, echo=FALSE}
p0
p1
```

When I add the influence effect, differences are closer to zero. 

```{r, echo=FALSE}
p2
```

Again, there seems to be not counfounding between selection and influence. 

## Other GOF statistics (N+S+I)

This is good fit. Reality and our ABM are another story.

```{r, echo=FALSE, message=FALSE, warning=FALSE}
# gof.beh <- sienaGOF(m2, BehaviorDistribution, verbose = FALSE,  join = TRUE, varName = "beh")
# gof.indegree <- sienaGOF(m2, verbose = FALSE, varName= "network",  IndegreeDistribution, join= TRUE, cumulative = TRUE)
# gof.outdegree <-sienaGOF(m2, verbose = FALSE, varName= "network", OutdegreeDistribution, join= TRUE, cumulative = TRUE)
# gof.dis <- sienaGOF(m2, verbose = FALSE, varName = "network", GeodesicDistribution, join = TRUE, cumulative = TRUE)
# gof.triad <- sienaGOF(m2, TriadCensus, verbose = FALSE, join = TRUE, varName = "network")

plot(gof.beh)
plot(gof.indegree)
plot(gof.outdegree)
plot(gof.dis)
plot(gof.triad, scale = TRUE, center = TRUE)
```

## Network misspecification

What happens if I misspecify the network. The selection coefficient increases but it is still very noisy. This suggests that most of the problem in our ABM is related to finding good fit of the network part or the behavior change (I am not sure what more important is). 

```{r}
myEffects <- getEffects(myData)

myEffects <- includeEffects(myEffects, egoX, altX, simX,  
                            interaction1 = "beh", 
                            fix = FALSE, test = FALSE, include = TRUE)

myEffects <- includeEffects(myEffects, name = "beh", avAlt, 
                            interaction1 = "network",
                            fix = FALSE, test = FALSE, include = TRUE)

m3 <- siena07ToConvergence(myalgorithm, dat = myData, eff = myEffects, nodes = 2)
screenreg(m3)
```