Intro

This website is a replication package for the paper “Twitter and divides in the Dutch Parliament: Social and Political Segregation in the following, @-mentions and retweets networks” by Tolsma and Spierings ((submitted)).

It contains R code to replicate all Tables/Figures/Appendix in the manuscript.

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

Use the top menu to navigate to the section of interest.

The source code of this website can be found on Github

Questions can be addressed to Jochem Tolsma.


Packages

# install if necessary
if (!require("tidyverse", character.only = TRUE)) {
    install.packages("tidyverse", dependencies = TRUE)
}
if (!require("dplyr", character.only = TRUE)) {
    install.packages("dplyr", dependencies = TRUE)
}
if (!require("foreign", character.only = TRUE)) {
    install.packages("foreign", dependencies = TRUE)
}
if (!require("igraph", character.only = TRUE)) {
    install.packages("igraph", dependencies = TRUE)
}
if (!require("knitr", character.only = TRUE)) {
    install.packages("knitr", dependencies = TRUE)
}
if (!require("kableExtra", character.only = TRUE)) {
    install.packages("kableExtra", dependencies = TRUE)
}
if (!require("RSiena", character.only = TRUE)) {
    install.packages("RSiena", dependencies = TRUE)
}

# load packages.
library(tidyverse)
library(dplyr)
library(foreign)
library(igraph)
library(knitr)
library(kableExtra)
library(RSiena)

Load data objects

Data objects:

  • key: information on all politicians on election list
  • twitter
    • keyf: information on all 147 MPs with twitter handle
    • mydata: RSiena object with all kind of goodies inside
    • seats: seating coordinates of HoP (used for plotting)
# STAP 1: read in data
key <- read.spss("data-processed\\key moederbestand 20171114.sav", use.value.labels = T, to.data.frame = T)


load("data-processed\\twitter_20190919.RData")
# str(twitter_20190919,1)
keyf <- twitter_20190919[[1]]
mydata <- twitter_20190919[[2]]
seats <- twitter_20190919[[3]]

fnet <- mydata$depvars$fnet  #following network
atmnet <- mydata$depvars$atmnet  #atmention network
rtnet <- mydata$depvars$rtnet  #retweet network

fnet1 <- fnet[, , 1]  #first wave
atmnet1 <- atmnet[, , 1]  #first wave
rtnet1 <- rtnet[, , 1]  #first wave

fnet1[fnet1 == 10] <- 0  #replace missings with 0 for plotting
atmnet1[atmnet1 == 10] <- 0  #replace missings with 0 for plotting
rtnet1[rtnet1 == 10] <- 0  #replace missings with 0 for plotting

# define undirected networks of reciprocated ties
fnet1_un <- fnet1 == 1 & t(fnet1) == 1
atmnet1_un <- atmnet1 == 1 & t(atmnet1) == 1
rtnet1_un <- rtnet1 == 1 & t(rtnet1) == 1

vrouw <- mydata$cCovars$vrouw
partij <- mydata$cCovars$partij
ethminz <- mydata$cCovars$ethminz
lft <- mydata$cCovars$lft

ethminz <- ethminz + attributes(ethminz)$mean
partij <- partij + attributes(partij)$mean
vrouw <- vrouw + attributes(vrouw)$mean
lft <- lft + attributes(lft)$mean

Build plots

The first step is to make a ‘graph object’.

# define directed network
G1d <- graph_from_adjacency_matrix(fnet1, mode = "directed", weighted = NULL, diag = TRUE, add.colnames = NA,
    add.rownames = NA)
G2d <- graph_from_adjacency_matrix(atmnet1, mode = "directed", weighted = NULL, diag = TRUE, add.colnames = NA,
    add.rownames = NA)
G3d <- graph_from_adjacency_matrix(rtnet1, mode = "directed", weighted = NULL, diag = TRUE, add.colnames = NA,
    add.rownames = NA)

# define undirected network
G1u <- graph_from_adjacency_matrix(fnet1_un, mode = "undirected", weighted = NULL, diag = TRUE, add.colnames = NA,
    add.rownames = NA)
G2u <- graph_from_adjacency_matrix(atmnet1_un, mode = "undirected", weighted = NULL, diag = TRUE, add.colnames = NA,
    add.rownames = NA)
G3u <- graph_from_adjacency_matrix(rtnet1_un, mode = "undirected", weighted = NULL, diag = TRUE, add.colnames = NA,
    add.rownames = NA)

Plots

Followers (directed)

FIXED LOCATIONS AS IN HoP

G1 <- G1d

E(G1)$curved = 0.1
E(G1)$arrow.size = 0.1
V(G1)$color <- keyf$Partij_col
V(G1)$size = degree(G1, mode = "out") * 0.1 + 6
V(G1)$label = ""

owncoords <- cbind(keyf$X, keyf$Y)
owncoords <- owncoords/8
owncoords[, 1] <- (owncoords[, 1] - mean(owncoords[, 1]))
owncoords[, 2] <- (owncoords[, 2] - mean(owncoords[, 2]))

# change color of edges based on intra or interparty ties for transparant black: #0000007D
edges <- get.adjacency(G1)
edges_mat <- matrix(as.numeric(edges), nrow = nrow(edges))
# edges_mat[lower.tri(edges_mat)] <- 0
teller <- 1
coloredges <- NA
for (i in 1:nrow(edges)) {
    for (j in 1:ncol(edges)) {
        if (edges_mat[i, j] == 1) {
            if (keyf$Partij_col[i] == keyf$Partij_col[j]) {
                coloredges[teller] <- keyf$Partij_col[i]
            }
            if (keyf$Partij_col[i] != keyf$Partij_col[j]) {
                coloredges[teller] <- "#0000001B"
            }
            teller <- teller + 1
        }
    }
}
E(G1)$color = coloredges

# prepare a legend
Party_names <- unique(keyf$Partij)
Party_cols <- unique(keyf$Partij_col)

# reorder
Party_names <- Party_names[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]
Party_cols <- Party_cols[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]


# png('MPplotG1dv2.png',width = 900, height= 900)
{
    plot.igraph(G1, mode = "directed", layout = owncoords, rescale = F, margin = c(0, 0, 0, 0), xlim = c(min(owncoords[,
        1]), max(owncoords[, 1])), ylim = c(min(owncoords[, 2]), max(owncoords[, 2])), main = "Follower relations between Dutch MPs (2017)")

    legend("topleft", legend = Party_names, pch = 21, col = "#777777", pt.bg = Party_cols, pt.cex = 2,
        cex = 0.8, bty = "n", ncol = 3)

    text(-2.2, -1.2, "Note 1: Node size based on degree", adj = 0, cex = 0.8)
    text(-2.2, -1.3, "Note 2: Edge color based on Party of MPs, black if MPs from different party", adj = 0,
        cex = 0.8)
}
# dev.off()

Fruchterman-Reingold layout algorithm

# change colors a bit
df_col <- col2rgb(V(G1)$color)
V(G1)$color2 <- rgb(t(df_col), alpha = 100, maxColorValue = 255)

df_col <- col2rgb(E(G1)$color)
E(G1)$color2 <- rgb(t(df_col), alpha = 100, maxColorValue = 255)
E(G1)$color2[which(E(G1)$color == "#0000001B")] <- "#00000010"

# remove isolates
Isolated = which(degree(G1) == 0)
G1_sel = delete.vertices(G1, Isolated)
# G2_sel = delete.vertices(G2_sel, c(72,27)) #only connected to each other

V(G1_sel)$color <- V(G1_sel)$color2
E(G1_sel)$color <- E(G1_sel)$color2

# smaller arrows
E(G1)$arrow.size = 0.01

# bit smaller
V(G1_sel)$size = 0.5 * V(G1_sel)$size

# layout
set.seed(2435675)
c4 = layout_with_fr(G1_sel)
# c4[72,1] <- 5 c4[27,1] <- 5.5


# plot

# png('RR_followers_directed.png',width = 900, height= 900)
{
    plot(G1_sel, layout = c4, margin = c(0, 0, 0, 0), main = "Followers relations between Dutch MPs (2017)")

    legend("topleft", legend = Party_names, pch = 21, col = "#777777", pt.bg = Party_cols, pt.cex = 2,
        cex = 0.8, bty = "n", ncol = 3)

    text(-1.2, -1.2, "Note 1: Node size based on degree", adj = 0, cex = 0.8)
    text(-1.2, -1.25, "Note 2: Edge colar based on Party of MPs, black if MPs from different party",
        adj = 0, cex = 0.8)
    text(-1.2, -1.3, "Note 3: Isolates removed", adj = 0, cex = 0.8)

}
# dev.off()

png("RR_followers_directedv2.png", width = 900, height = 900)
{
    plot(G1_sel, layout = c4, margin = c(0, 0, 0, 0))
}
dev.off()


Followers (undirected)

FIXED LOCATIONS AS IN HoP

G1 <- G1u

E(G1)$curved = 0.1

V(G1)$color <- keyf$Partij_col
V(G1)$size = degree(G1) * 0.3 + 6
V(G1)$label = ""

owncoords <- cbind(keyf$X, keyf$Y)
owncoords <- owncoords/8
owncoords[, 1] <- (owncoords[, 1] - mean(owncoords[, 1]))
owncoords[, 2] <- (owncoords[, 2] - mean(owncoords[, 2]))

# change color of edges based on intra or interparty ties for transparant black: #0000007D
edges <- get.adjacency(G1)
edges_mat <- matrix(as.numeric(edges), nrow = nrow(edges))
edges_mat[lower.tri(edges_mat)] <- 0
teller <- 1
coloredges <- NA
for (i in 1:nrow(edges)) {
    for (j in 1:ncol(edges)) {
        if (edges_mat[i, j] == 1) {
            if (keyf$Partij_col[i] == keyf$Partij_col[j]) {
                coloredges[teller] <- keyf$Partij_col[i]
            }
            if (keyf$Partij_col[i] != keyf$Partij_col[j]) {
                coloredges[teller] <- "#0000004B"
            }
            teller <- teller + 1
        }
    }
}
E(G1)$color = coloredges

# prepare a legend
Party_names <- unique(keyf$Partij)
Party_cols <- unique(keyf$Partij_col)

# reorder
Party_names <- Party_names[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]
Party_cols <- Party_cols[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]

# png('MPplotG1uv2.png',width = 900, height= 900)
{
    plot.igraph(G1, mode = "undirected", layout = owncoords, rescale = F, margin = c(0, 0, 0, 0), xlim = c(min(owncoords[,
        1]), max(owncoords[, 1])), ylim = c(min(owncoords[, 2]), max(owncoords[, 2])), main = "Reciprocated follower relations between Dutch MPs (2017)")

    legend("topleft", legend = Party_names, pch = 21, col = "#777777", pt.bg = Party_cols, pt.cex = 2,
        cex = 0.8, bty = "n", ncol = 3)

    text(-2.2, -1.2, "Note 1: Node size based on degree", adj = 0, cex = 0.8)
    text(-2.2, -1.3, "Note 2: Edge color based on Party of MPs, black if MPs from different party", adj = 0,
        cex = 0.8)
}
# dev.off()

Fruchterman-Reingold layout algorithm

# change colors a bit
df_col <- col2rgb(V(G1)$color)
V(G1)$color2 <- rgb(t(df_col), alpha = 100, maxColorValue = 255)

df_col <- col2rgb(E(G1)$color)
E(G1)$color2 <- rgb(t(df_col), alpha = 100, maxColorValue = 255)
E(G1)$color2[which(E(G1)$color == "#0000004B")] <- "#00000010"

# remove isolates
Isolated = which(degree(G1) == 0)
G1_sel = delete.vertices(G1, Isolated)
# G2_sel = delete.vertices(G2_sel, c(72,27)) #only connected to each other

V(G1_sel)$color <- V(G1_sel)$color2
E(G1_sel)$color <- E(G1_sel)$color2

# smaller arrows
E(G1)$arrow.size = 0.01

# bit smaller
V(G1_sel)$size = 0.5 * V(G1_sel)$size

# layout
set.seed(2435675)
c4 = layout_with_fr(G1_sel)
# c4[72,1] <- 5 c4[27,1] <- 5.5

# plot

# png('RR_followers_undirected.png',width = 900, height= 900)
{
    plot(G1_sel, layout = c4, margin = c(0, 0, 0, 0), main = "Reciprocated followers relations between Dutch MPs (2017)")

    legend("topleft", legend = Party_names, pch = 21, col = "#777777", pt.bg = Party_cols, pt.cex = 2,
        cex = 0.8, bty = "n", ncol = 3)

    text(-1.2, -1.2, "Note 1: Node size based on degree", adj = 0, cex = 0.8)
    text(-1.2, -1.25, "Note 2: Edge colar based on Party of MPs, black if MPs from different party",
        adj = 0, cex = 0.8)
    text(-1.2, -1.3, "Note 3: Isolates removed", adj = 0, cex = 0.8)

}
# dev.off()

png("RR_followers_undirectedv2.png", width = 900, height = 900)
{
    plot(G1_sel, layout = c4, margin = c(0, 0, 0, 0))
}
dev.off()


at-mention (directed)

FIXED LOCATIONS AS IN HoP

Fruchterman-Reingold layout algorithm


atmentions (undirected)

FIXED LOCATIONS AS IN HoP

G2 <- G2u

E(G2)$curved = 0.1

V(G2)$color <- keyf$Partij_col
V(G2)$size = degree(G2) * 1.05 + 6
V(G2)$label = ""

owncoords <- cbind(keyf$X, keyf$Y)
owncoords <- owncoords/8
owncoords[, 1] <- (owncoords[, 1] - mean(owncoords[, 1]))
owncoords[, 2] <- (owncoords[, 2] - mean(owncoords[, 2]))

# change color of edges based on intra or interparty ties
edges <- get.adjacency(G2)
edges_mat <- matrix(as.numeric(edges), nrow = nrow(edges))
edges_mat[lower.tri(edges_mat)] <- 0
teller <- 1
coloredges <- NA
for (i in 1:nrow(edges)) {
    for (j in 1:ncol(edges)) {
        if (edges_mat[i, j] == 1) {
            if (keyf$Partij_col[i] == keyf$Partij_col[j]) {
                coloredges[teller] <- keyf$Partij_col[i]
            }
            if (keyf$Partij_col[i] != keyf$Partij_col[j]) {
                coloredges[teller] <- "#0000004B"
            }
            teller <- teller + 1
        }
    }
}
E(G2)$color = coloredges

# prepare a legend
Party_names <- unique(keyf$Partij)
Party_cols <- unique(keyf$Partij_col)

# reorder
Party_names <- Party_names[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]
Party_cols <- Party_cols[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]

# png('MPplotG2uv2.png',width = 900, height= 900)
{
    plot.igraph(G2, mode = "undirected", layout = owncoords, rescale = F, margin = c(0, 0, 0, 0), xlim = c(min(owncoords[,
        1]), max(owncoords[, 1])), ylim = c(min(owncoords[, 2]), max(owncoords[, 2])), main = "Reciprocated @mention relations between Dutch MPs (2017)")

    legend("topleft", legend = Party_names, pch = 21, col = "#777777", pt.bg = Party_cols, pt.cex = 2,
        cex = 0.8, bty = "n", ncol = 3)

    text(-2.2, -1.2, "Note 1: Node size based on degree", adj = 0, cex = 0.8)
    text(-2.2, -1.3, "Note 2: Edge colar based on Party of MPs, black if MPs from different party", adj = 0,
        cex = 0.8)
}
# dev.off()

Fruchterman-Reingold layout algorithm


retweet (directed)

FIXED LOCATIONS AS IN HoP

G3 <- G3d

E(G3)$curved = 0.1
E(G3)$arrow.size = 0.1

V(G3)$color <- keyf$Partij_col
V(G3)$size = degree(G3, mode = "out") * 0.5 + 6
V(G3)$label = ""

owncoords <- cbind(keyf$X, keyf$Y)
owncoords <- owncoords/8
owncoords[, 1] <- (owncoords[, 1] - mean(owncoords[, 1]))
owncoords[, 2] <- (owncoords[, 2] - mean(owncoords[, 2]))

# change color of edges based on intra or interparty ties
edges <- get.adjacency(G3)
edges_mat <- matrix(as.numeric(edges), nrow = nrow(edges))
# edges_mat[lower.tri(edges_mat)] <- 0
teller <- 1
coloredges <- NA
for (i in 1:nrow(edges)) {
    for (j in 1:ncol(edges)) {
        if (edges_mat[i, j] == 1) {
            if (keyf$Partij_col[i] == keyf$Partij_col[j]) {
                coloredges[teller] <- keyf$Partij_col[i]
            }
            if (keyf$Partij_col[i] != keyf$Partij_col[j]) {
                coloredges[teller] <- "#0000004B"
            }
            teller <- teller + 1
        }
    }
}
E(G3)$color = coloredges

# prepare a legend
Party_names <- unique(keyf$Partij)
Party_cols <- unique(keyf$Partij_col)

# reorder
Party_names <- Party_names[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]
Party_cols <- Party_cols[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]

# png('MPplotG3dv2.png',width = 900, height= 900)
{
    plot.igraph(G3, mode = "undirected", layout = owncoords, rescale = F, margin = c(0, 0, 0, 0), xlim = c(min(owncoords[,
        1]) - 0.2, max(owncoords[, 1])) + 0.2, ylim = c(min(owncoords[, 2]), max(owncoords[, 2])), main = "Retweet relations between Dutch MPs (2017)")

    legend("topleft", legend = Party_names, pch = 21, col = "#777777", pt.bg = Party_cols, pt.cex = 2,
        cex = 0.8, bty = "n", ncol = 3)

    text(-2.2, -1.2, "Note 1: Node size based on degree", adj = 0, cex = 0.8)
    text(-2.2, -1.3, "Note 2: Edge colar based on Party of MPs, black if MPs from different party", adj = 0,
        cex = 0.8)
}
# dev.off()

Fruchterman-Reingold layout algorithm


retweet (undirected)

FIXED LOCATIONS AS IN HoP

G3 <- G3u

E(G3)$curved = 0.1

V(G3)$color <- keyf$Partij_col
V(G3)$size = degree(G3) * 1.05 + 6
V(G3)$label = ""

owncoords <- cbind(keyf$X, keyf$Y)
owncoords <- owncoords/8
owncoords[, 1] <- (owncoords[, 1] - mean(owncoords[, 1]))
owncoords[, 2] <- (owncoords[, 2] - mean(owncoords[, 2]))

# change color of edges based on intra or interparty ties
edges <- get.adjacency(G3)
edges_mat <- matrix(as.numeric(edges), nrow = nrow(edges))
edges_mat[lower.tri(edges_mat)] <- 0
teller <- 1
coloredges <- NA
for (i in 1:nrow(edges)) {
    for (j in 1:ncol(edges)) {
        if (edges_mat[i, j] == 1) {
            if (keyf$Partij_col[i] == keyf$Partij_col[j]) {
                coloredges[teller] <- keyf$Partij_col[i]
            }
            if (keyf$Partij_col[i] != keyf$Partij_col[j]) {
                coloredges[teller] <- "#0000004B"
            }
            teller <- teller + 1
        }
    }
}
E(G3)$color = coloredges

# prepare a legend
Party_names <- unique(keyf$Partij)
Party_cols <- unique(keyf$Partij_col)

# reorder
Party_names <- Party_names[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]
Party_cols <- Party_cols[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]

# png('MPplotG3uv2.png',width = 900, height= 900)
{
    plot.igraph(G3, mode = "undirected", layout = owncoords, rescale = F, margin = c(0, 0, 0, 0), xlim = c(min(owncoords[,
        1]) - 0.2, max(owncoords[, 1])) + 0.2, ylim = c(min(owncoords[, 2]), max(owncoords[, 2])), main = "Reciprocated retweet relations between Dutch MPs (2017)")

    legend("topleft", legend = Party_names, pch = 21, col = "#777777", pt.bg = Party_cols, pt.cex = 2,
        cex = 0.8, bty = "n", ncol = 3)

    text(-2.2, -1.2, "Note 1: Node size based on degree", adj = 0, cex = 0.8)
    text(-2.2, -1.3, "Note 2: Edge colar based on Party of MPs, black if MPs from different party", adj = 0,
        cex = 0.8)
}
# dev.off()

Fruchterman-Reingold layout algorithm


Rank orders and description

Most follower outdegrees:

G1 <- G1d
foutdegree <- degree(G1, mode = "out")
keyf$Partij[which(foutdegree == max(foutdegree))]
keyf$Naam[which(foutdegree == max(foutdegree))]
#> [1] CDA
#> 19 Levels: Artikel1 CDA CU DENK D66 FvD GeenPeil GroenLinks Piraten PvdA PvdDieren PVV SGP ... uit fractie getreden, zonder partij als eenmansfractie
#> [1] Heerma, Pieter                          
#> 969 Levels:  Stephan van Baarle                      ... Zohair el Yassini

Most atmention outdegrees:

G2 <- G2d
atmdegree <- degree(G2, mode = "out")
keyf$Partij[which(atmdegree == max(atmdegree))]
keyf$Naam[which(atmdegree == max(atmdegree))]
#> [1] SP
#> 19 Levels: Artikel1 CDA CU DENK D66 FvD GeenPeil GroenLinks Piraten PvdA PvdDieren PVV SGP ... uit fractie getreden, zonder partij als eenmansfractie
#> [1] PETER KWINT                             
#> 969 Levels:  Stephan van Baarle                      ... Zohair el Yassini

Most retweet outdegrees:

G3 <- G3d
rtdegree <- degree(G3, mode = "out")
keyf$Partij[which(rtdegree == max(rtdegree))]
keyf$Naam[which(rtdegree == max(rtdegree))]
#> [1] VVD
#> 19 Levels: Artikel1 CDA CU DENK D66 FvD GeenPeil GroenLinks Piraten PvdA PvdDieren PVV SGP ... uit fractie getreden, zonder partij als eenmansfractie
#> [1] Dilan Yesilgöz-Zegerius                 
#> 969 Levels:  Stephan van Baarle                      ... Zohair el Yassini

Spearman’s rank correlation rho

follower outdegree and atmention outdegree

cor.test(foutdegree, atmdegree, method = "spearman")
#> 
#>  Spearman's rank correlation rho
#> 
#> data:  foutdegree and atmdegree
#> S = 322905, p-value = 1.042e-06
#> alternative hypothesis: true rho is not equal to 0
#> sample estimates:
#>       rho 
#> 0.3900495

follower outdegree and retweet outdegree

cor.test(foutdegree, rtdegree, method = "spearman")
#> 
#>  Spearman's rank correlation rho
#> 
#> data:  foutdegree and rtdegree
#> S = 336405, p-value = 5.641e-06
#> alternative hypothesis: true rho is not equal to 0
#> sample estimates:
#>       rho 
#> 0.3645494

retweet outdegree and atmention outdegree

cor.test(rtdegree, atmdegree, method = "spearman")
#> 
#>  Spearman's rank correlation rho
#> 
#> data:  rtdegree and atmdegree
#> S = 249178, p-value = 5.475e-12
#> alternative hypothesis: true rho is not equal to 0
#> sample estimates:
#>      rho 
#> 0.529317

Tolsma, Jochem, and Niels Spierings. (submitted). “Twitter and Divides in the Dutch Parliament: Social and Political Segregation in the Following, @-Mentions and Retweets Networks.” - - (-): –. -.
---
title: "Replication package-Figures"
author: '[Jochem Tolsma](https://www.jochemtolsma.nl) - Radboud University / University of Groningen, the Netherlands'
bibliography: references.bib
date: "Last compiled on `r format(Sys.time(), '%B, %Y')`"
output: 
  html_document:
    toc:  true
    toc_float: true
    number_sections: false
    code_folding: hide
    code_download: yes
---

```{r globalsettings, echo=FALSE, warning=FALSE}
library(knitr)
opts_chunk$set(tidy.opts=list(width.cutoff=100),tidy=TRUE, warning = FALSE, message = FALSE,comment = "#>", cache=TRUE, echo=FALSE, class.source=c("test"), class.output=c("test2"), eval=FALSE)
options(width = 100)
rgl::setupKnitr()
```

```{r colorize, echo=FALSE}
colorize <- function(x, color) {
  if (knitr::is_latex_output()) {
    sprintf("\\textcolor{%s}{%s}", color, x)
  } else if (knitr::is_html_output()) {
    sprintf("<span style='color: %s;'>%s</span>", color, 
            x)
  } else x
}

```

```{r klippy, echo=FALSE, include=TRUE, eval=TRUE}
klippy::klippy(position = c('top', 'right'))
#klippy::klippy(color = 'darkred')
#klippy::klippy(tooltip_message = 'Click to copy', tooltip_success = 'Done')
```

```{css, echo=FALSE}
pre.test {
  max-height: 300px;
  overflow-y: auto;
  overflow-x: auto;
  margin: 0px;
}

pre.test2 {
  max-height: 300px;
  overflow-y: auto;
  overflow-x: auto;
  margin: 0px;
  background-color: white;
  color: rgb(201, 76, 76);
}


h1, .h1, h2, .h2, h3, .h3 {
  margin-top: 24px;
}


```



------------------------------------------------------------------------


# Intro  


This [website](https://jochemtolsma.github.io/Twitter/) is a replication package for the paper "**Twitter and divides in the Dutch Parliament: Social and Political Segregation in the following, @-mentions and retweets networks**" by @Tolsma2021.

It contains R code to replicate all Tables/Figures/Appendix in the manuscript.

To copy the code click the button in the upper right corner of the code-chunks.

Use the top menu to navigate to the section of interest. 

The source code of this website can be found on [Github](https://github.com/JochemTolsma/Twitter)

Questions can be addressed to [Jochem Tolsma](mailto:jochem.tolsma@ru.nl).

---  

## Packages  

```{r packages, echo=TRUE, message=FALSE, warning=FALSE, eval=TRUE}
#install if necessary 
if (!require("tidyverse", character.only = TRUE)) {install.packages("tidyverse", dependencies=TRUE)}
if (!require("dplyr", character.only = TRUE)) {install.packages("dplyr", dependencies=TRUE)}
if (!require("foreign", character.only = TRUE)) {install.packages("foreign", dependencies=TRUE)}
if (!require("igraph", character.only = TRUE)) {install.packages("igraph", dependencies=TRUE)}
if (!require("knitr", character.only = TRUE)) {install.packages("knitr", dependencies=TRUE)}
if (!require("kableExtra", character.only = TRUE)) {install.packages("kableExtra", dependencies=TRUE)}
if (!require("RSiena", character.only = TRUE)) {install.packages("RSiena", dependencies=TRUE)}

#load packages.
library(tidyverse)
library(dplyr)
library(foreign)
library(igraph)
library(knitr)
library(kableExtra)
library(RSiena)

```


---   


## Load data objects {.tabset .tabset-fade}  

 

Data objects:  

- [key](./data-processed/key moederbestand 20171114.sav): information on all politicians on election list  
- [twitter](./data-processed/twitter_20190919.RData)  
    - keyf: information on all 147 MPs with twitter handle  
    - mydata: RSiena object with all kind of goodies inside  
    - seats: seating coordinates of HoP (used for plotting)

```{r data, echo=TRUE, message=FALSE, warning=FALSE, eval=TRUE}
#STAP 1: read in data
key <- read.spss('data-processed\\key moederbestand 20171114.sav', use.value.labels=T, to.data.frame=T)


load("data-processed\\twitter_20190919.RData")
#str(twitter_20190919,1)
keyf <- twitter_20190919[[1]]
mydata <- twitter_20190919[[2]]
seats <- twitter_20190919[[3]]

fnet <- mydata$depvars$fnet #following network
atmnet <- mydata$depvars$atmnet #atmention network
rtnet <- mydata$depvars$rtnet #retweet network

fnet1 <- fnet[,,1] #first wave
atmnet1 <- atmnet[,,1] #first wave
rtnet1 <- rtnet[,,1] #first wave

fnet1[fnet1==10] <- 0 #replace missings with 0 for plotting
atmnet1[atmnet1==10] <- 0 #replace missings with 0 for plotting
rtnet1[rtnet1==10] <- 0 #replace missings with 0 for plotting

#define undirected networks of reciprocated ties 
fnet1_un <- fnet1 ==1 & t(fnet1)==1
atmnet1_un <- atmnet1 ==1 & t(atmnet1)==1
rtnet1_un <- rtnet1 ==1 & t(rtnet1)==1

vrouw <- mydata$cCovars$vrouw
partij <- mydata$cCovars$partij
ethminz <- mydata$cCovars$ethminz
lft <- mydata$cCovars$lft

ethminz <- ethminz + attributes(ethminz)$mean
partij <- partij + attributes(partij)$mean
vrouw <- vrouw + attributes(vrouw)$mean
lft <- lft + attributes(lft)$mean


```

---  



## Build plots {.tabset .tabset-fade}

The first step is to make a 'graph object'. 

```{r, echo=TRUE, eval=TRUE}
#define directed network 
G1d <- graph_from_adjacency_matrix(fnet1, mode = "directed", weighted = NULL, diag = TRUE,  add.colnames = NA, add.rownames = NA)
G2d <- graph_from_adjacency_matrix(atmnet1, mode = "directed", weighted = NULL, diag = TRUE,  add.colnames = NA, add.rownames = NA)
G3d <- graph_from_adjacency_matrix(rtnet1, mode = "directed", weighted = NULL, diag = TRUE,  add.colnames = NA, add.rownames = NA)

#define undirected network 
G1u <- graph_from_adjacency_matrix(fnet1_un, mode = "undirected", weighted = NULL, diag = TRUE,  add.colnames = NA, add.rownames = NA)
G2u <- graph_from_adjacency_matrix(atmnet1_un, mode = "undirected", weighted = NULL, diag = TRUE,  add.colnames = NA, add.rownames = NA)
G3u <- graph_from_adjacency_matrix(rtnet1_un, mode = "undirected", weighted = NULL, diag = TRUE,  add.colnames = NA, add.rownames = NA)

```


## Plots {.tabset .tabset-fade} 

### Followers (directed)

**FIXED LOCATIONS AS IN HoP**

```{r G1d, echo=TRUE, eval=FALSE}
G1 <- G1d

E(G1)$curved=.1
E(G1)$arrow.size=.1
V(G1)$color <- keyf$Partij_col
V(G1)$size= degree(G1, mode="out")*.1 + 6
V(G1)$label=""

owncoords <- cbind(keyf$X, keyf$Y)
owncoords <- owncoords/8
owncoords[,1] <- (owncoords[,1] - mean(owncoords[,1]))
owncoords[,2] <- (owncoords[,2] - mean(owncoords[,2]))

#change color of edges based on intra or interparty ties
#for transparant black: #0000007D
edges <- get.adjacency(G1)
edges_mat <- matrix(as.numeric(edges), nrow=nrow(edges))
#edges_mat[lower.tri(edges_mat)] <- 0
teller <- 1
coloredges <- NA
for (i in 1:nrow(edges)) {
  for (j in 1:ncol(edges)) {
    if (edges_mat[i,j]==1) {
      if (keyf$Partij_col[i] == keyf$Partij_col[j]) {coloredges[teller] <- keyf$Partij_col[i]}
      if (keyf$Partij_col[i] != keyf$Partij_col[j]) {coloredges[teller] <- "#0000001B"}
      teller <- teller + 1
    }
  }
}
E(G1)$color=coloredges

#prepare a legend
Party_names <- unique(keyf$Partij)
Party_cols <- unique(keyf$Partij_col)

# reorder
Party_names <- Party_names[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]
Party_cols <- Party_cols[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]


#png("MPplotG1dv2.png",width = 900, height= 900)
{ 
  plot.igraph(G1, mode="directed", layout=owncoords, rescale=F, margin=c(0,0,0,0), xlim=c(min(owncoords[,1]),max(owncoords[,1])),  ylim=c(min(owncoords[,2]),max(owncoords[,2])), main="Follower relations between Dutch MPs (2017)")

legend("topleft", legend=Party_names, pch=21, col="#777777", pt.bg=Party_cols, pt.cex=2, cex=.8, bty="n", ncol=3)

text(-2.2,-1.2, "Note 1: Node size based on degree", adj=0, cex=0.8)
text(-2.2,-1.3, "Note 2: Edge color based on Party of MPs, black if MPs from different party", adj=0, cex=0.8)
}  
#dev.off()
 

```

```{r echo=FALSE, eval=TRUE, out.width='100%'}
knitr::include_graphics('MPplotG1dv2.png')
```

**Fruchterman-Reingold layout algorithm**

```{r, echo=TRUE, eval=FALSE}
#change colors a bit
df_col <- col2rgb(V(G1)$color)
V(G1)$color2 <- rgb(t(df_col), alpha=100, maxColorValue = 255)

df_col <- col2rgb(E(G1)$color)
E(G1)$color2 <- rgb(t(df_col), alpha=100, maxColorValue = 255)
E(G1)$color2[which(E(G1)$color=="#0000001B")] <- "#00000010"

#remove isolates
Isolated = which(degree(G1)==0)
G1_sel = delete.vertices(G1, Isolated)
#G2_sel = delete.vertices(G2_sel, c(72,27)) #only connected to each other

V(G1_sel)$color <- V(G1_sel)$color2
E(G1_sel)$color <- E(G1_sel)$color2

#smaller arrows
E(G1)$arrow.size=.01

#bit smaller
V(G1_sel)$size= 0.5*V(G1_sel)$size

#layout
set.seed(2435675)
c4 = layout_with_fr(G1_sel)
#c4[72,1] <- 5
#c4[27,1] <- 5.5


#plot

#png("RR_followers_directed.png",width = 900, height= 900)
{
plot(G1_sel, layout=c4, margin=c(0,0,0,0),  main="Followers relations between Dutch MPs (2017)")

legend("topleft", legend=Party_names, pch=21, col="#777777", pt.bg=Party_cols, pt.cex=2, cex=.8, bty="n", ncol=3)

text(-1.2,-1.2, "Note 1: Node size based on degree", adj=0, cex=0.8)
text(-1.2,-1.25, "Note 2: Edge colar based on Party of MPs, black if MPs from different party", adj=0, cex=0.8)
text(-1.2,-1.3, "Note 3: Isolates removed", adj=0, cex=0.8)

}  
#dev.off()

png("RR_followers_directedv2.png",width = 900, height= 900)
{
plot(G1_sel, layout=c4, margin=c(0,0,0,0))
}  
dev.off()



```

```{r echo=FALSE, eval=TRUE, out.width='100%'}
knitr::include_graphics('RRfollowersdirected.png')
```

---  

### Followers (undirected)

**FIXED LOCATIONS AS IN HoP**

```{r G1, echo=TRUE, eval=FALSE}
G1 <- G1u

E(G1)$curved=.1

V(G1)$color <- keyf$Partij_col
V(G1)$size= degree(G1)*.3 + 6
V(G1)$label=""

owncoords <- cbind(keyf$X, keyf$Y)
owncoords <- owncoords/8
owncoords[,1] <- (owncoords[,1] - mean(owncoords[,1]))
owncoords[,2] <- (owncoords[,2] - mean(owncoords[,2]))

#change color of edges based on intra or interparty ties
#for transparant black: #0000007D
edges <- get.adjacency(G1)
edges_mat <- matrix(as.numeric(edges), nrow=nrow(edges))
edges_mat[lower.tri(edges_mat)] <- 0
teller <- 1
coloredges <- NA
for (i in 1:nrow(edges)) {
  for (j in 1:ncol(edges)) {
    if (edges_mat[i,j]==1) {
      if (keyf$Partij_col[i] == keyf$Partij_col[j]) {coloredges[teller] <- keyf$Partij_col[i]}
      if (keyf$Partij_col[i] != keyf$Partij_col[j]) {coloredges[teller] <- "#0000004B"}
      teller <- teller + 1
    }
  }
}
E(G1)$color=coloredges

#prepare a legend
Party_names <- unique(keyf$Partij)
Party_cols <- unique(keyf$Partij_col)

# reorder
Party_names <- Party_names[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]
Party_cols <- Party_cols[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]

#png("MPplotG1uv2.png",width = 900, height= 900)
{ 
  plot.igraph(G1, mode="undirected", layout=owncoords, rescale=F, margin=c(0,0,0,0), xlim=c(min(owncoords[,1]),max(owncoords[,1])),  ylim=c(min(owncoords[,2]),max(owncoords[,2])), main="Reciprocated follower relations between Dutch MPs (2017)")

legend("topleft", legend=Party_names, pch=21, col="#777777", pt.bg=Party_cols, pt.cex=2, cex=.8, bty="n", ncol=3)

text(-2.2,-1.2, "Note 1: Node size based on degree", adj=0, cex=0.8)
text(-2.2,-1.3, "Note 2: Edge color based on Party of MPs, black if MPs from different party", adj=0, cex=0.8)
}  
#dev.off()
 

```

```{r echo=FALSE, eval=TRUE, out.width='100%'}
knitr::include_graphics('MPplotG1uv2.png')
```

**Fruchterman-Reingold layout algorithm**

```{r, echo=TRUE, eval=FALSE}
#change colors a bit
df_col <- col2rgb(V(G1)$color)
V(G1)$color2 <- rgb(t(df_col), alpha=100, maxColorValue = 255)

df_col <- col2rgb(E(G1)$color)
E(G1)$color2 <- rgb(t(df_col), alpha=100, maxColorValue = 255)
E(G1)$color2[which(E(G1)$color=="#0000004B")] <- "#00000010"

#remove isolates
Isolated = which(degree(G1)==0)
G1_sel = delete.vertices(G1, Isolated)
#G2_sel = delete.vertices(G2_sel, c(72,27)) #only connected to each other

V(G1_sel)$color <- V(G1_sel)$color2
E(G1_sel)$color <- E(G1_sel)$color2

#smaller arrows
E(G1)$arrow.size=.01

#bit smaller
V(G1_sel)$size= 0.5*V(G1_sel)$size

#layout
set.seed(2435675)
c4 = layout_with_fr(G1_sel)
#c4[72,1] <- 5
#c4[27,1] <- 5.5

#plot

#png("RR_followers_undirected.png",width = 900, height= 900)
{
plot(G1_sel, layout=c4, margin=c(0,0,0,0),  main="Reciprocated followers relations between Dutch MPs (2017)")

legend("topleft", legend=Party_names, pch=21, col="#777777", pt.bg=Party_cols, pt.cex=2, cex=.8, bty="n", ncol=3)

text(-1.2,-1.2, "Note 1: Node size based on degree", adj=0, cex=0.8)
text(-1.2,-1.25, "Note 2: Edge colar based on Party of MPs, black if MPs from different party", adj=0, cex=0.8)
text(-1.2,-1.3, "Note 3: Isolates removed", adj=0, cex=0.8)

}  
#dev.off()

png("RR_followers_undirectedv2.png",width = 900, height= 900)
{
plot(G1_sel, layout=c4, margin=c(0,0,0,0))
}  
dev.off()




```

```{r echo=FALSE, eval=TRUE, out.width='100%'}
knitr::include_graphics('RRfollowersundirected.png')
```

---  

### at-mention (directed) 

**FIXED LOCATIONS AS IN HoP**

```{r, eval=FALSE}

G2 <- G2d

E(G2)$curved=.1
E(G2)$arrow.size=.1
V(G2)$color <- keyf$Partij_col
V(G2)$size= degree(G2, mode="out")*.5 + 6
V(G2)$label=""

owncoords <- cbind(keyf$X, keyf$Y)
owncoords <- owncoords/8
owncoords[,1] <- (owncoords[,1] - mean(owncoords[,1]))
owncoords[,2] <- (owncoords[,2] - mean(owncoords[,2]))

#change color of edges based on intra or interparty ties
edges <- get.adjacency(G2)
edges_mat <- matrix(as.numeric(edges), nrow=nrow(edges))
#edges_mat[lower.tri(edges_mat)] <- 0
teller <- 1
coloredges <- NA
for (i in 1:nrow(edges)) {
  for (j in 1:ncol(edges)) {
    if (edges_mat[i,j]==1) {
      if (keyf$Partij_col[i] == keyf$Partij_col[j]) {coloredges[teller] <- keyf$Partij_col[i]}
      if (keyf$Partij_col[i] != keyf$Partij_col[j]) {coloredges[teller] <- "#0000004B"}
      teller <- teller + 1
    }
  }
}
E(G2)$color=coloredges

#prepare a legend
Party_names <- unique(keyf$Partij)
Party_cols <- unique(keyf$Partij_col)

# reorder
Party_names <- Party_names[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]
Party_cols <- Party_cols[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]

#png("MPplotG2dv2.png",width = 900, height= 900)
{ 
  plot.igraph(G2, mode="directed", layout=owncoords, rescale=F, margin=c(0,0,0,0), xlim=c(min(owncoords[,1]),max(owncoords[,1])),  ylim=c(min(owncoords[,2]),max(owncoords[,2])), main="@mention relations between Dutch MPs (2017)")

legend("topleft", legend=Party_names, pch=21, col="#777777", pt.bg=Party_cols, pt.cex=2, cex=.8, bty="n", ncol=3)

text(-2.2,-1.2, "Note 1: Node size based on degree", adj=0, cex=0.8)
text(-2.2,-1.3, "Note 2: Edge colar based on Party of MPs, black if MPs from different party", adj=0, cex=0.8)
}  
#dev.off()
 
```

```{r echo=FALSE, eval=TRUE, out.width='100%'}
knitr::include_graphics('MPplotG2d.png')
```

**Fruchterman-Reingold layout algorithm**

```{r, eval=FALSE}
#change colors a bit
df_col <- col2rgb(V(G2)$color)
V(G2)$color2 <- rgb(t(df_col), alpha=175, maxColorValue = 255)

df_col <- col2rgb(E(G2)$color)
E(G2)$color2 <- rgb(t(df_col), alpha=175, maxColorValue = 255)
E(G2)$color2[which(E(G2)$color=="#0000004B")] <- "#0000004B"

#remove isolates
Isolated = which(degree(G2)==0)
G2_sel = delete.vertices(G2, Isolated)
#G2_sel = delete.vertices(G2_sel, c(72,27)) #only connected to each other

V(G2_sel)$color <- V(G2_sel)$color2
E(G2_sel)$color <- E(G2_sel)$color2

#smaller arrows
E(G2)$arrow.size=.1

#bit smaller
V(G2_sel)$size= 0.7*V(G2_sel)$size

#layout
set.seed(2435676)
c4 = layout_with_fr(G2_sel)
c4[72,1] <- 5
c4[27,1] <- 5.5

plot(G2_sel, layout=c4, margin=c(0,0,0,0), rescale=FALSE, xlim=c(min(c4[,1]),max(c4[,1])),  ylim=c(min(c4[,2]),max(c4[,2])), main="@mention relations between Dutch MPs (2017)")
#plot

png("RR_atmention_directed.png",width = 900, height= 900)
{
plot(G2_sel, layout=c4, margin=c(0,0,0,0),  main="@mention relations between Dutch MPs (2017)")

legend("topleft", legend=Party_names, pch=21, col="#777777", pt.bg=Party_cols, pt.cex=2, cex=.8, bty="n", ncol=3)

text(-1.2,-1.2, "Note 1: Node size based on degree", adj=0, cex=0.8)
text(-1.2,-1.25, "Note 2: Edge colar based on Party of MPs, black if MPs from different party", adj=0, cex=0.8)
text(-1.2,-1.3, "Note 3: Isolates removed", adj=0, cex=0.8)

}  
dev.off()

png("RR_atmention_directedv2.png",width = 900, height= 900)
{
plot(G2_sel, layout=c4, margin=c(0,0,0,0))
}  
dev.off()

```

```{r echo=FALSE, eval=TRUE, out.width='100%'}
knitr::include_graphics('RRatmentiondirected.png')
```

---   

### atmentions (undirected)

**FIXED LOCATIONS AS IN HoP**

```{r G2, echo=TRUE, eval=FALSE}
G2 <- G2u

E(G2)$curved=.1

V(G2)$color <- keyf$Partij_col
V(G2)$size= degree(G2)*1.05 + 6
V(G2)$label=""

owncoords <- cbind(keyf$X, keyf$Y)
owncoords <- owncoords/8
owncoords[,1] <- (owncoords[,1] - mean(owncoords[,1]))
owncoords[,2] <- (owncoords[,2] - mean(owncoords[,2]))

#change color of edges based on intra or interparty ties
edges <- get.adjacency(G2)
edges_mat <- matrix(as.numeric(edges), nrow=nrow(edges))
edges_mat[lower.tri(edges_mat)] <- 0
teller <- 1
coloredges <- NA
for (i in 1:nrow(edges)) {
  for (j in 1:ncol(edges)) {
    if (edges_mat[i,j]==1) {
      if (keyf$Partij_col[i] == keyf$Partij_col[j]) {coloredges[teller] <- keyf$Partij_col[i]}
      if (keyf$Partij_col[i] != keyf$Partij_col[j]) {coloredges[teller] <- "#0000004B"}
      teller <- teller + 1
    }
  }
}
E(G2)$color=coloredges

#prepare a legend
Party_names <- unique(keyf$Partij)
Party_cols <- unique(keyf$Partij_col)

# reorder
Party_names <- Party_names[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]
Party_cols <- Party_cols[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]

#png("MPplotG2uv2.png",width = 900, height= 900)
{ 
  plot.igraph(G2, mode="undirected", layout=owncoords, rescale=F, margin=c(0,0,0,0), xlim=c(min(owncoords[,1]),max(owncoords[,1])),  ylim=c(min(owncoords[,2]),max(owncoords[,2])), main="Reciprocated @mention relations between Dutch MPs (2017)")

legend("topleft", legend=Party_names, pch=21, col="#777777", pt.bg=Party_cols, pt.cex=2, cex=.8, bty="n", ncol=3)

text(-2.2,-1.2, "Note 1: Node size based on degree", adj=0, cex=0.8)
text(-2.2,-1.3, "Note 2: Edge colar based on Party of MPs, black if MPs from different party", adj=0, cex=0.8)
}  
#dev.off()

```


```{r echo=FALSE, eval=TRUE, out.width='100%'}
knitr::include_graphics('MPplotG2u.png')
```

**Fruchterman-Reingold layout algorithm**

```{r, eval=FALSE}
#change colors a bit
df_col <- col2rgb(V(G2)$color)
V(G2)$color2 <- rgb(t(df_col), alpha=175, maxColorValue = 255)

df_col <- col2rgb(E(G2)$color)
E(G2)$color2 <- rgb(t(df_col), alpha=175, maxColorValue = 255)
E(G2)$color2[which(E(G2)$color=="#0000004B")] <- "#0000004B"

#remove isolates
Isolated = which(degree(G2)==0)
G2_sel = delete.vertices(G2, Isolated)
#G2_sel = delete.vertices(G2_sel, c(72,27)) #only connected to each other

V(G2_sel)$color <- V(G2_sel)$color2
E(G2_sel)$color <- E(G2_sel)$color2

#smaller arrows
E(G2)$arrow.size=.1

#bit smaller
V(G2_sel)$size= 0.7*V(G2_sel)$size

#layout
set.seed(2435676)
c4 = layout_with_fr(G2_sel)

plot(G2_sel, layout=c4, margin=c(0,0,0,0), rescale=FALSE, xlim=c(min(c4[,1]),max(c4[,1])),  ylim=c(min(c4[,2]),max(c4[,2])), main="@mention relations between Dutch MPs (2017)")
#plot

#png("RR_atmention_undirected.png",width = 900, height= 900)
{
plot(G2_sel, layout=c4, margin=c(0,0,0,.15),  main="Reciprocated @mention relations between Dutch MPs (2017)")

legend("topleft", legend=Party_names, pch=21, col="#777777", pt.bg=Party_cols, pt.cex=2, cex=.8, bty="n", ncol=3)

text(-1.2,-1.2, "Note 1: Node size based on degree", adj=0, cex=0.8)
text(-1.2,-1.25, "Note 2: Edge colar based on Party of MPs, black if MPs from different party", adj=0, cex=0.8)
text(-1.2,-1.3, "Note 3: Isolates removed", adj=0, cex=0.8)

}  
#dev.off()

png("RR_atmention_undirectedv2.png",width = 900, height= 900)
{
plot(G2_sel, layout=c4, margin=c(0,0,0,.15))
}  
dev.off()


```

```{r echo=FALSE, eval=TRUE, out.width='100%'}
knitr::include_graphics('RRatmentionundirected.png')
```


---  

### retweet (directed)

**FIXED LOCATIONS AS IN HoP**

```{r G3d, echo=TRUE, eval=FALSE}
G3 <- G3d

E(G3)$curved=.1
E(G3)$arrow.size=.1

V(G3)$color <- keyf$Partij_col
V(G3)$size= degree(G3, mode="out")*.5 + 6
V(G3)$label=""

owncoords <- cbind(keyf$X, keyf$Y)
owncoords <- owncoords/8
owncoords[,1] <- (owncoords[,1] - mean(owncoords[,1]))
owncoords[,2] <- (owncoords[,2] - mean(owncoords[,2]))

#change color of edges based on intra or interparty ties
edges <- get.adjacency(G3)
edges_mat <- matrix(as.numeric(edges), nrow=nrow(edges))
#edges_mat[lower.tri(edges_mat)] <- 0
teller <- 1
coloredges <- NA
for (i in 1:nrow(edges)) {
  for (j in 1:ncol(edges)) {
    if (edges_mat[i,j]==1) {
      if (keyf$Partij_col[i] == keyf$Partij_col[j]) {coloredges[teller] <- keyf$Partij_col[i]}
      if (keyf$Partij_col[i] != keyf$Partij_col[j]) {coloredges[teller] <- "#0000004B"}
      teller <- teller + 1
    }
  }
}
E(G3)$color=coloredges

#prepare a legend
Party_names <- unique(keyf$Partij)
Party_cols <- unique(keyf$Partij_col)

# reorder
Party_names <- Party_names[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]
Party_cols <- Party_cols[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]

#png("MPplotG3dv2.png",width = 900, height= 900)
{ 
  plot.igraph(G3, mode="undirected", layout=owncoords, rescale=F, margin=c(0,0,0,0), xlim=c(min(owncoords[,1])-0.2,max(owncoords[,1])) +.2 ,  ylim=c(min(owncoords[,2]),max(owncoords[,2])), main="Retweet relations between Dutch MPs (2017)")

legend("topleft", legend=Party_names, pch=21, col="#777777", pt.bg=Party_cols, pt.cex=2, cex=.8, bty="n", ncol=3)

text(-2.2,-1.2, "Note 1: Node size based on degree", adj=0, cex=0.8)
text(-2.2,-1.3, "Note 2: Edge colar based on Party of MPs, black if MPs from different party", adj=0, cex=0.8)
}  
#dev.off()
 

```


```{r echo=FALSE, eval=TRUE, out.width='100%'}
knitr::include_graphics('MPplotG3d.png')
```

**Fruchterman-Reingold layout algorithm**

```{r, eval=FALSE}
#change colors a bit
df_col <- col2rgb(V(G3)$color)
V(G3)$color2 <- rgb(t(df_col), alpha=175, maxColorValue = 255)

df_col <- col2rgb(E(G3)$color)
E(G3)$color2 <- rgb(t(df_col), alpha=175, maxColorValue = 255)
E(G3)$color2[which(E(G3)$color=="#0000004B")] <- "#0000004B"

#remove isolates
Isolated = which(degree(G3)==0)
G3_sel = delete.vertices(G3, Isolated)
#G3_sel = delete.vertices(G3_sel, c(72,27)) #only connected to each other

V(G3_sel)$color <- V(G3_sel)$color2
E(G3_sel)$color <- E(G3_sel)$color2

#smaller arrows
E(G3)$arrow.size=.1

#bit smaller
V(G3_sel)$size= 0.7*V(G3_sel)$size

#layout
set.seed(2435677)
c4 = layout_with_fr(G3_sel)

#png("RR_retweet_directed.png",width = 900, height= 900)
{
plot(G3_sel, layout=c4, margin=c(0,0,0,.15),  main="Retweet relations between Dutch MPs (2017)")

legend("topleft", legend=Party_names, pch=21, col="#777777", pt.bg=Party_cols, pt.cex=2, cex=.8, bty="n", ncol=3)

text(-1.2,-1.2, "Note 1: Node size based on degree", adj=0, cex=0.8)
text(-1.2,-1.25, "Note 2: Edge colar based on Party of MPs, black if MPs from different party", adj=0, cex=0.8)
text(-1.2,-1.3, "Note 3: Isolates removed", adj=0, cex=0.8)

}  
#dev.off()

png("RR_retweet_directedv2.png",width = 900, height= 900)
{
plot(G3_sel, layout=c4, margin=c(0,0,0,.15))
}  
dev.off()



```

```{r echo=FALSE, eval=TRUE, out.width='100%'}
knitr::include_graphics('RRretweetdirected.png')
```

---  

### retweet (undirected)

**FIXED LOCATIONS AS IN HoP**

```{r G3u, echo=TRUE, eval=FALSE}
G3 <- G3u

E(G3)$curved=.1

V(G3)$color <- keyf$Partij_col
V(G3)$size= degree(G3)*1.05 + 6
V(G3)$label=""

owncoords <- cbind(keyf$X, keyf$Y)
owncoords <- owncoords/8
owncoords[,1] <- (owncoords[,1] - mean(owncoords[,1]))
owncoords[,2] <- (owncoords[,2] - mean(owncoords[,2]))

#change color of edges based on intra or interparty ties
edges <- get.adjacency(G3)
edges_mat <- matrix(as.numeric(edges), nrow=nrow(edges))
edges_mat[lower.tri(edges_mat)] <- 0
teller <- 1
coloredges <- NA
for (i in 1:nrow(edges)) {
  for (j in 1:ncol(edges)) {
    if (edges_mat[i,j]==1) {
      if (keyf$Partij_col[i] == keyf$Partij_col[j]) {coloredges[teller] <- keyf$Partij_col[i]}
      if (keyf$Partij_col[i] != keyf$Partij_col[j]) {coloredges[teller] <- "#0000004B"}
      teller <- teller + 1
    }
  }
}
E(G3)$color=coloredges

#prepare a legend
Party_names <- unique(keyf$Partij)
Party_cols <- unique(keyf$Partij_col)

# reorder
Party_names <- Party_names[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]
Party_cols <- Party_cols[c(7, 3, 9, 10, 12, 11, 5, 4, 6, 2, 8, 1, 13)]

#png("MPplotG3uv2.png",width = 900, height= 900)
{ 
  plot.igraph(G3, mode="undirected", layout=owncoords, rescale=F, margin=c(0,0,0,0), xlim=c(min(owncoords[,1]) - 0.2 ,max(owncoords[,1])) +0.2,  ylim=c(min(owncoords[,2]),max(owncoords[,2])), main="Reciprocated retweet relations between Dutch MPs (2017)")

legend("topleft", legend=Party_names, pch=21, col="#777777", pt.bg=Party_cols, pt.cex=2, cex=.8, bty="n", ncol=3)

text(-2.2,-1.2, "Note 1: Node size based on degree", adj=0, cex=0.8)
text(-2.2,-1.3, "Note 2: Edge colar based on Party of MPs, black if MPs from different party", adj=0, cex=0.8)
}  
#dev.off()
 

```


```{r echo=FALSE, eval=TRUE, out.width='100%'}
knitr::include_graphics('MPplotG3uv2.png')
```

**Fruchterman-Reingold layout algorithm**

```{r, eval=FALSE}
#change colors a bit
df_col <- col2rgb(V(G3)$color)
V(G3)$color2 <- rgb(t(df_col), alpha=175, maxColorValue = 255)

df_col <- col2rgb(E(G3)$color)
E(G3)$color2 <- rgb(t(df_col), alpha=175, maxColorValue = 255)
E(G3)$color2[which(E(G3)$color=="#0000004B")] <- "#0000004B"

#remove isolates
Isolated = which(degree(G3)==0)
G3_sel = delete.vertices(G3, Isolated)
#G3_sel = delete.vertices(G3_sel, c(72,27)) #only connected to each other

V(G3_sel)$color <- V(G3_sel)$color2
E(G3_sel)$color <- E(G3_sel)$color2

#smaller arrows
E(G3)$arrow.size=.1

#bit smaller
V(G3_sel)$size= 0.7*V(G3_sel)$size

#layout
set.seed(2435677)
c4 = layout_with_fr(G3_sel)

#png("RR_retweet_undirected.png",width = 900, height= 900)
{
plot(G3_sel, layout=c4, margin=c(0,0,0,.15),  main="Reciprocated retweet relations between Dutch MPs (2017)")

legend("topleft", legend=Party_names, pch=21, col="#777777", pt.bg=Party_cols, pt.cex=2, cex=.8, bty="n", ncol=3)

text(-1.2,-1.2, "Note 1: Node size based on degree", adj=0, cex=0.8)
text(-1.2,-1.25, "Note 2: Edge colar based on Party of MPs, black if MPs from different party", adj=0, cex=0.8)
text(-1.2,-1.3, "Note 3: Isolates removed", adj=0, cex=0.8)

}  
#dev.off()

png("RR_retweet_undirectedv2.png",width = 900, height= 900)
{
plot(G3_sel, layout=c4, margin=c(.1,.1,.1,.2))
}  
dev.off()


```

```{r echo=FALSE, eval=TRUE, out.width='100%'}
knitr::include_graphics('RRretweetundirected.png')
```

---  

## Rank orders and description  

Most follower outdegrees:
```{r, echo=TRUE, eval=TRUE, results='hold'}


G1 <- G1d
foutdegree <- degree(G1, mode="out")
keyf$Partij[which(foutdegree==max(foutdegree))]
keyf$Naam[which(foutdegree==max(foutdegree))]
```


Most atmention outdegrees: 
```{r, echo=TRUE, eval=TRUE, results='hold'}

G2 <- G2d
atmdegree <- degree(G2, mode="out")
keyf$Partij[which(atmdegree==max(atmdegree))]
keyf$Naam[which(atmdegree==max(atmdegree))]
```

Most retweet outdegrees: 

```{r, echo=TRUE, eval=TRUE, results='hold'}
G3 <- G3d
rtdegree <- degree(G3, mode="out")
keyf$Partij[which(rtdegree==max(rtdegree))]
keyf$Naam[which(rtdegree==max(rtdegree))]
```

Spearman's rank correlation rho  

**follower outdegree and atmention outdegree**

```{r, echo=TRUE, eval=TRUE}
cor.test(foutdegree, atmdegree, method="spearman")
```

**follower outdegree and retweet outdegree**
```{r, echo=TRUE, eval=TRUE}
cor.test(foutdegree, rtdegree, method="spearman")
```

**retweet outdegree and atmention outdegree**
```{r, echo=TRUE, eval=TRUE}
cor.test(rtdegree, atmdegree, method="spearman")
```


<!---
Plotjes voor outdegree distribution

try to combine the three deps in one graph and then combine also outdegree and indegree. 

https://www.r-graph-gallery.com/135-stacked-density-graph.html
https://www.r-graph-gallery.com/density_mirror_ggplot2.html
--->  

---  







Copyright © 2021 Jochem Tolsma