master_dir <- '~/Insync/Drive/00EEG/Proyectos/Huepe/fdcyt_2017/resting_huepe'
data_dir <- paste(master_dir, 'FAA_results', sep = '/')
alpha_power_data_name <- paste(data_dir, 'average_alpha_power_9_to_11_resting_3_times.txt', sep='/')
alpha_power_data <- read.table(alpha_power_data_name, header = TRUE, strip.white = TRUE, sep = "\t")
names(alpha_power_data)[names(alpha_power_data) == 'chlabel'] <- 'Electrode'
names(alpha_power_data)[names(alpha_power_data) == 'ERPset'] <- 'Dataset'
names(alpha_power_data)[names(alpha_power_data) == 'binlabel'] <- 'Period'
alpha_power_data$Subject <- as.numeric(gsub(".*?([0-9]+).*", "\\1", alpha_power_data$Dataset))
alpha_power_data$log10_uvolts <- log10(alpha_power_data$value)
alpha_power_data$Dataset <- factor(alpha_power_data$Dataset)
alpha_power_data$Electrode <- factor(alpha_power_data$Electrode)
alpha_power_data$Subject <- factor(alpha_power_data$Subject)
alpha_power_data$Period <- factor(alpha_power_data$Period, levels = c("beginning", "middle", "end"))
alpha_power_data$hemisphere[alpha_power_data$Electrode %in% c('E093-Fp1', 'E092-AF3a', 'E094-AF7', 'E089-F1a', 'E100-F3a', 'E101-F5a', 'E103-F7', 'E088-FC1a')] <- 'Left'
alpha_power_data$hemisphere[alpha_power_data$Electrode %in% c('E080-Fp2', 'E079-AF4a', 'E072-AF8', 'E076-F2a', 'E068-F4a', 'E069-F6a', 'E071-F8', 'E075-FC2a')] <- 'Right'
alpha_power_data$hemisphere <- factor(alpha_power_data$hemisphere)
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E093-Fp1' , 'E080-Fp2')] <- 'Fp1-Fp2'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E092-AF3a', 'E079-AF4a')] <- 'AF3-AF4'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E094-AF7' , 'E072-AF8')] <- 'AF7-AF8'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E089-F1a' , 'E076-F2a')] <- 'F1-F2'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E100-F3a' , 'E068-F4a')] <- 'F3-F4'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E101-F5a' , 'E069-F6a')] <- 'F5-F6'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E103-F7' , 'E071-F8')] <- 'F7-F8'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E088-FC1a', 'E075-FC2a')] <- 'FC1-FC2'
alpha_power_data$electrode_pair <- factor(alpha_power_data$electrode_pair, levels = c('Fp1-Fp2', 'AF3-AF4', 'AF7-AF8', 'F1-F2', 'F3-F4','F5-F6', 'F7-F8', 'FC1-FC2'))
group_id <- read.table("/home/alvaro/Insync/Drive/00EEG/Proyectos/Huepe/fdcyt_2017/Registro-Evaluaciones-FDCYT-DH-2017 - General ANONIMO.csv",
sep = ",", header = TRUE, col.names = c("full.id", "Subject", "Sex", "Group", "Stress"))
group_id$Sex <- factor(group_id$Sex)
group_id$Group <- factor(group_id$Group)
levels(group_id$Sex) <- list(female = "F", male = "M")
levels(group_id$Group) <- list(invulnerable = "CN", vulnerable = "EX")
group_id <- group_id[c('Subject', 'Group', 'Sex')]
alpha_power_data <- merge(alpha_power_data, group_id, by = 'Subject')
write.csv(alpha_power_data, paste(data_dir, '/alpha_power_data_clean_old(bad)_style.csv', sep = ''), row.names = FALSE)
asymmetry_Fp2_Fp1 <- c()
asymmetry_AF4_AF3 <- c()
asymmetry_AF8_AF7 <- c()
asymmetry_F2_F1 <- c()
asymmetry_F4_F3 <- c()
asymmetry_F6_F5 <- c()
asymmetry_F8_F7 <- c()
asymmetry_FC2_FC1 <- c()
Subject <- c()
Period <- c()
subjectos <- levels(alpha_power_data$Subject)
periodos <- levels(alpha_power_data$Period)
for (subj in subjectos) {
for (part in periodos) {
subject_data <- subset(alpha_power_data, Subject == subj & Period == part)
Subject <- c(Subject, as.character(subject_data$Subject[1]))
Period <- c(Period, as.character(subject_data$Period[1]))
asymmetry_Fp2_Fp1 <- c(asymmetry_Fp2_Fp1, subject_data[which(subject_data$Electrode == 'E080-Fp2') , 10] - subject_data[which(subject_data$Electrode=='E093-Fp1') , 10])
asymmetry_AF4_AF3 <- c(asymmetry_AF4_AF3, subject_data[which(subject_data$Electrode == 'E079-AF4a'), 10] - subject_data[which(subject_data$Electrode=='E092-AF3a'), 10])
asymmetry_AF8_AF7 <- c(asymmetry_AF8_AF7, subject_data[which(subject_data$Electrode == 'E072-AF8') , 10] - subject_data[which(subject_data$Electrode=='E094-AF7') , 10])
asymmetry_F2_F1 <- c(asymmetry_F2_F1 , subject_data[which(subject_data$Electrode == 'E076-F2a') , 10] - subject_data[which(subject_data$Electrode=='E089-F1a') , 10])
asymmetry_F4_F3 <- c(asymmetry_F4_F3 , subject_data[which(subject_data$Electrode == 'E068-F4a') , 10] - subject_data[which(subject_data$Electrode=='E100-F3a') , 10])
asymmetry_F6_F5 <- c(asymmetry_F6_F5 , subject_data[which(subject_data$Electrode == 'E069-F6a') , 10] - subject_data[which(subject_data$Electrode=='E101-F5a') , 10])
asymmetry_F8_F7 <- c(asymmetry_F8_F7 , subject_data[which(subject_data$Electrode == 'E071-F8') , 10] - subject_data[which(subject_data$Electrode=='E103-F7') , 10])
asymmetry_FC2_FC1 <- c(asymmetry_FC2_FC1, subject_data[which(subject_data$Electrode == 'E075-FC2a'), 10] - subject_data[which(subject_data$Electrode=='E088-FC1a'), 10])
}
}
alpha_asymmetry_data <- data.frame(Subject, Period, asymmetry_Fp2_Fp1, asymmetry_AF4_AF3, asymmetry_AF8_AF7, asymmetry_F2_F1, asymmetry_F4_F3, asymmetry_F6_F5, asymmetry_F8_F7, asymmetry_FC2_FC1)
alpha_asymmetry_data$Subject <- factor(alpha_asymmetry_data$Subject)
alpha_asymmetry_data$Period <- factor(alpha_asymmetry_data$Period, levels = c("beginning", "middle", "end"))
alpha_asymmetry_data <- merge(alpha_asymmetry_data, group_id, by = 'Subject')
write.csv(alpha_asymmetry_data, paste(data_dir, '/alpha_asymmetry_data_clean_old(bad)_style.csv', sep = ''), row.names = FALSE)
Alpha Asymmetry, [9.0
11.0] Hz
Fp2-Fp1 pair
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_Fp2_Fp1", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
Contrasts set to contr.sum for the following variables: Group, Sex
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
Sex female male Sum
Group
invulnerable 19 20 39
vulnerable 24 14 38
Sum 43 34 77
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_Fp2_Fp1, x = Group, color = Sex, fill = Sex)) +
# ggtitle("alpha_asymmetry") +
ylab("power") +
stat_halfeye(
trim = FALSE,
adjust = 1,
.width = 0,
justification = -.15,
alpha = .5,
point_colour = NA) +
# theme(legend.position='none')
# geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0))
suppressWarnings(print(alpha_asymmetry_rain))

alpha_asymmetry_afex_plot <-
afex_plot(
alpha_asymmetry_rep_anova,
x = "Period",
trace = "Sex",
panel = "Group",
error = "between",
error_arg = list(width = .1),
dodge = -.5,
mapping = c("color"),
point_arg = list(size = 4)
)
Warning: Panel(s) show a mixed within-between-design.
Error bars do not allow comparisons across all means.
Suppress error bars with: error = "none"
suppressWarnings(print(alpha_asymmetry_afex_plot))

nice(alpha_asymmetry_rep_anova)
Anova Table (Type 3 tests)
Response: asymmetry_Fp2_Fp1
Effect df MSE F ges p.value
1 Group 1, 73 0.04 0.12 .001 .731
2 Sex 1, 73 0.04 0.60 .006 .443
3 Group:Sex 1, 73 0.04 2.06 .021 .156
4 Period 1.98, 144.52 0.01 0.27 <.001 .765
5 Group:Period 1.98, 144.52 0.01 1.52 .005 .222
6 Sex:Period 1.98, 144.52 0.01 1.93 .006 .149
7 Group:Sex:Period 1.98, 144.52 0.01 0.11 <.001 .891
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘+’ 0.1 ‘ ’ 1
Sphericity correction method: GG
a_posteriori(alpha_asymmetry_rep_anova)
AF4-AF3 pair
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_AF4_AF3", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
Contrasts set to contr.sum for the following variables: Group, Sex
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
Sex female male Sum
Group
invulnerable 19 20 39
vulnerable 24 14 38
Sum 43 34 77
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_AF4_AF3, x = Group, color = Sex, fill = Sex)) +
# ggtitle("alpha_asymmetry") +
ylab("power") +
stat_halfeye(
trim = FALSE,
adjust = 1,
.width = 0,
justification = -.15,
alpha = .5,
point_colour = NA) +
# theme(legend.position='none')
# geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0))
suppressWarnings(print(alpha_asymmetry_rain))

alpha_asymmetry_afex_plot <-
afex_plot(
alpha_asymmetry_rep_anova,
x = "Period",
trace = "Sex",
panel = "Group",
error = "between",
error_arg = list(width = .1),
dodge = -.5,
mapping = c("color"),
point_arg = list(size = 4)
)
Warning: Panel(s) show a mixed within-between-design.
Error bars do not allow comparisons across all means.
Suppress error bars with: error = "none"
suppressWarnings(print(alpha_asymmetry_afex_plot))

nice(alpha_asymmetry_rep_anova)
Anova Table (Type 3 tests)
Response: asymmetry_AF4_AF3
Effect df MSE F ges p.value
1 Group 1, 73 0.03 2.88 + .035 .094
2 Sex 1, 73 0.03 1.54 .019 .218
3 Group:Sex 1, 73 0.03 1.23 .015 .271
4 Period 1.91, 139.76 0.00 0.54 <.001 .578
5 Group:Period 1.91, 139.76 0.00 1.06 .001 .348
6 Sex:Period 1.91, 139.76 0.00 0.77 <.001 .458
7 Group:Sex:Period 1.91, 139.76 0.00 0.10 <.001 .893
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘+’ 0.1 ‘ ’ 1
Sphericity correction method: GG
a_posteriori(alpha_asymmetry_rep_anova)
AF8-AF7 pair
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_AF8_AF7", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
Contrasts set to contr.sum for the following variables: Group, Sex
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
Sex female male Sum
Group
invulnerable 19 20 39
vulnerable 24 14 38
Sum 43 34 77
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_AF8_AF7, x = Group, color = Sex, fill = Sex)) +
# ggtitle("alpha_asymmetry") +
ylab("power") +
stat_halfeye(
trim = FALSE,
adjust = 1,
.width = 0,
justification = -.15,
alpha = .5,
point_colour = NA) +
# theme(legend.position='none')
# geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0))
suppressWarnings(print(alpha_asymmetry_rain))

alpha_asymmetry_afex_plot <-
afex_plot(
alpha_asymmetry_rep_anova,
x = "Period",
trace = "Sex",
panel = "Group",
error = "between",
error_arg = list(width = .1),
dodge = -.5,
mapping = c("color"),
point_arg = list(size = 4)
)
Warning: Panel(s) show a mixed within-between-design.
Error bars do not allow comparisons across all means.
Suppress error bars with: error = "none"
suppressWarnings(print(alpha_asymmetry_afex_plot))

nice(alpha_asymmetry_rep_anova)
Anova Table (Type 3 tests)
Response: asymmetry_AF8_AF7
Effect df MSE F ges p.value
1 Group 1, 73 0.12 2.08 .026 .154
2 Sex 1, 73 0.12 2.80 + .034 .099
3 Group:Sex 1, 73 0.12 0.02 <.001 .878
4 Period 1.52, 111.05 0.01 1.35 .001 .260
5 Group:Period 1.52, 111.05 0.01 1.57 .002 .216
6 Sex:Period 1.52, 111.05 0.01 1.38 .001 .254
7 Group:Sex:Period 1.52, 111.05 0.01 0.17 <.001 .786
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘+’ 0.1 ‘ ’ 1
Sphericity correction method: GG
a_posteriori(alpha_asymmetry_rep_anova)
F2-F1 pair
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_F2_F1", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
Contrasts set to contr.sum for the following variables: Group, Sex
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
Sex female male Sum
Group
invulnerable 19 20 39
vulnerable 24 14 38
Sum 43 34 77
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_F2_F1, x = Group, color = Sex, fill = Sex)) +
# ggtitle("alpha_asymmetry") +
ylab("power") +
stat_halfeye(
trim = FALSE,
adjust = 1,
.width = 0,
justification = -.15,
alpha = .5,
point_colour = NA) +
# theme(legend.position='none')
# geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0))
suppressWarnings(print(alpha_asymmetry_rain))

alpha_asymmetry_afex_plot <-
afex_plot(
alpha_asymmetry_rep_anova,
x = "Period",
trace = "Sex",
panel = "Group",
error = "between",
error_arg = list(width = .1),
dodge = -.5,
mapping = c("color"),
point_arg = list(size = 4)
)
Warning: Panel(s) show a mixed within-between-design.
Error bars do not allow comparisons across all means.
Suppress error bars with: error = "none"
suppressWarnings(print(alpha_asymmetry_afex_plot))

nice(alpha_asymmetry_rep_anova)
Anova Table (Type 3 tests)
Response: asymmetry_F2_F1
Effect df MSE F ges p.value
1 Group 1, 73 0.01 2.44 .030 .122
2 Sex 1, 73 0.01 0.85 .011 .360
3 Group:Sex 1, 73 0.01 0.73 .009 .396
4 Period 1.70, 123.80 0.00 1.83 .002 .171
5 Group:Period 1.70, 123.80 0.00 0.29 <.001 .714
6 Sex:Period 1.70, 123.80 0.00 0.26 <.001 .738
7 Group:Sex:Period 1.70, 123.80 0.00 1.98 .002 .149
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘+’ 0.1 ‘ ’ 1
Sphericity correction method: GG
a_posteriori(alpha_asymmetry_rep_anova)
F4-F3 pair
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_F4_F3", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
Contrasts set to contr.sum for the following variables: Group, Sex
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
Sex female male Sum
Group
invulnerable 19 20 39
vulnerable 24 14 38
Sum 43 34 77
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_F4_F3, x = Group, color = Sex, fill = Sex)) +
# ggtitle("alpha_asymmetry") +
ylab("power") +
stat_halfeye(
trim = FALSE,
adjust = 1,
.width = 0,
justification = -.15,
alpha = .5,
point_colour = NA) +
# theme(legend.position='none')
# geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0))
suppressWarnings(print(alpha_asymmetry_rain))

alpha_asymmetry_afex_plot <-
afex_plot(
alpha_asymmetry_rep_anova,
x = "Period",
trace = "Sex",
panel = "Group",
error = "between",
error_arg = list(width = .1),
dodge = -.5,
mapping = c("color"),
point_arg = list(size = 4)
)
Warning: Panel(s) show a mixed within-between-design.
Error bars do not allow comparisons across all means.
Suppress error bars with: error = "none"
suppressWarnings(print(alpha_asymmetry_afex_plot))

nice(alpha_asymmetry_rep_anova)
Anova Table (Type 3 tests)
Response: asymmetry_F4_F3
Effect df MSE F ges p.value
1 Group 1, 73 0.03 2.48 .031 .119
2 Sex 1, 73 0.03 1.07 .014 .303
3 Group:Sex 1, 73 0.03 0.22 .003 .642
4 Period 1.96, 142.80 0.00 0.97 <.001 .381
5 Group:Period 1.96, 142.80 0.00 0.62 <.001 .535
6 Sex:Period 1.96, 142.80 0.00 0.42 <.001 .656
7 Group:Sex:Period 1.96, 142.80 0.00 2.21 .002 .114
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘+’ 0.1 ‘ ’ 1
Sphericity correction method: GG
a_posteriori(alpha_asymmetry_rep_anova)
F6-F5 pair
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_F6_F5", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
Contrasts set to contr.sum for the following variables: Group, Sex
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
Sex female male Sum
Group
invulnerable 19 20 39
vulnerable 24 14 38
Sum 43 34 77
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_F6_F5, x = Group, color = Sex, fill = Sex)) +
# ggtitle("alpha_asymmetry") +
ylab("power") +
stat_halfeye(
trim = FALSE,
adjust = 1,
.width = 0,
justification = -.15,
alpha = .5,
point_colour = NA) +
# theme(legend.position='none')
# geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0))
suppressWarnings(print(alpha_asymmetry_rain))

alpha_asymmetry_afex_plot <-
afex_plot(
alpha_asymmetry_rep_anova,
x = "Period",
trace = "Sex",
panel = "Group",
error = "between",
error_arg = list(width = .1),
dodge = -.5,
mapping = c("color"),
point_arg = list(size = 4)
)
Warning: Panel(s) show a mixed within-between-design.
Error bars do not allow comparisons across all means.
Suppress error bars with: error = "none"
suppressWarnings(print(alpha_asymmetry_afex_plot))

nice(alpha_asymmetry_rep_anova)
Anova Table (Type 3 tests)
Response: asymmetry_F6_F5
Effect df MSE F ges p.value
1 Group 1, 73 0.04 1.54 .019 .219
2 Sex 1, 73 0.04 6.03 * .071 .016
3 Group:Sex 1, 73 0.04 0.10 .001 .756
4 Period 1.88, 137.60 0.00 2.19 .002 .119
5 Group:Period 1.88, 137.60 0.00 0.00 <.001 .995
6 Sex:Period 1.88, 137.60 0.00 0.06 <.001 .933
7 Group:Sex:Period 1.88, 137.60 0.00 1.98 .002 .144
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘+’ 0.1 ‘ ’ 1
Sphericity correction method: GG
a_posteriori(alpha_asymmetry_rep_anova)
NOTE: Results may be misleading due to involvement in interactions
$emmeans
Sex emmean SE df lower.CL upper.CL
female -0.0392 0.0181 73 -0.0753 -0.00309
male 0.0281 0.0205 73 -0.0129 0.06902
Results are averaged over the levels of: Group, Period
Confidence level used: 0.95
$contrasts
contrast estimate SE df t.ratio p.value
female - male -0.0672 0.0274 73 -2.456 0.0164
Results are averaged over the levels of: Group, Period
F8-F7 pair
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_F8_F7", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
Contrasts set to contr.sum for the following variables: Group, Sex
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
Sex female male Sum
Group
invulnerable 19 20 39
vulnerable 24 14 38
Sum 43 34 77
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_F8_F7, x = Group, color = Sex, fill = Sex)) +
# ggtitle("alpha_asymmetry") +
ylab("power") +
stat_halfeye(
trim = FALSE,
adjust = 1,
.width = 0,
justification = -.15,
alpha = .5,
point_colour = NA) +
# theme(legend.position='none')
# geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0))
suppressWarnings(print(alpha_asymmetry_rain))

alpha_asymmetry_afex_plot <-
afex_plot(
alpha_asymmetry_rep_anova,
x = "Period",
trace = "Sex",
panel = "Group",
error = "between",
error_arg = list(width = .1),
dodge = -.5,
mapping = c("color"),
point_arg = list(size = 4)
)
Warning: Panel(s) show a mixed within-between-design.
Error bars do not allow comparisons across all means.
Suppress error bars with: error = "none"
suppressWarnings(print(alpha_asymmetry_afex_plot))

nice(alpha_asymmetry_rep_anova)
Anova Table (Type 3 tests)
Response: asymmetry_F8_F7
Effect df MSE F ges p.value
1 Group 1, 73 0.09 0.17 .002 .684
2 Sex 1, 73 0.09 7.89 ** .091 .006
3 Group:Sex 1, 73 0.09 1.55 .019 .217
4 Period 1.84, 134.49 0.00 1.51 .002 .225
5 Group:Period 1.84, 134.49 0.00 1.04 .001 .352
6 Sex:Period 1.84, 134.49 0.00 0.92 <.001 .395
7 Group:Sex:Period 1.84, 134.49 0.00 0.89 <.001 .406
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘+’ 0.1 ‘ ’ 1
Sphericity correction method: GG
a_posteriori(alpha_asymmetry_rep_anova)
NOTE: Results may be misleading due to involvement in interactions
$emmeans
Sex emmean SE df lower.CL upper.CL
female -0.0620 0.0260 73 -0.1138 -0.0102
male 0.0484 0.0295 73 -0.0104 0.1072
Results are averaged over the levels of: Group, Period
Confidence level used: 0.95
$contrasts
contrast estimate SE df t.ratio p.value
female - male -0.11 0.0393 73 -2.808 0.0064
Results are averaged over the levels of: Group, Period
FC2-FC1 pair
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_FC2_FC1", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
Contrasts set to contr.sum for the following variables: Group, Sex
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
Sex female male Sum
Group
invulnerable 19 20 39
vulnerable 24 14 38
Sum 43 34 77
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_FC2_FC1, x = Group, color = Sex, fill = Sex)) +
# ggtitle("alpha_asymmetry") +
ylab("power") +
stat_halfeye(
trim = FALSE,
adjust = 1,
.width = 0,
justification = -.15,
alpha = .5,
point_colour = NA) +
# theme(legend.position='none')
# geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0))
suppressWarnings(print(alpha_asymmetry_rain))

alpha_asymmetry_afex_plot <-
afex_plot(
alpha_asymmetry_rep_anova,
x = "Period",
trace = "Sex",
panel = "Group",
error = "between",
error_arg = list(width = .1),
dodge = -.5,
mapping = c("color"),
point_arg = list(size = 4)
)
Warning: Panel(s) show a mixed within-between-design.
Error bars do not allow comparisons across all means.
Suppress error bars with: error = "none"
suppressWarnings(print(alpha_asymmetry_afex_plot))

nice(alpha_asymmetry_rep_anova)
Anova Table (Type 3 tests)
Response: asymmetry_FC2_FC1
Effect df MSE F ges p.value
1 Group 1, 73 0.02 0.00 <.001 .947
2 Sex 1, 73 0.02 0.63 .008 .430
3 Group:Sex 1, 73 0.02 0.13 .002 .721
4 Period 1.87, 136.61 0.00 0.07 <.001 .926
5 Group:Period 1.87, 136.61 0.00 1.31 <.001 .272
6 Sex:Period 1.87, 136.61 0.00 0.91 <.001 .398
7 Group:Sex:Period 1.87, 136.61 0.00 0.16 <.001 .837
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘+’ 0.1 ‘ ’ 1
Sphericity correction method: GG
a_posteriori(alpha_asymmetry_rep_anova)
---
title: "Alpha power estimated by averaging between 2 frequencies (the shitty way)"
author: "Alvaro Rivera-Rei"
date: "`r format(Sys.time(), '%d %B, %Y')`"
output:
  html_notebook:
    code_folding: hide
    highlight: tango
    number_sections: yes
    theme: cerulean
    toc: yes
    toc_float:
      collapsed: no
      smooth_scroll: no
  pdf_document:
    toc: yes
subtitle: Anaie ena enemiegensgshjs...
---

```{r Clean and Load Libraries}
cat("\014")     # clean terminal
rm(list = ls()) # clean workspace
try(dev.off(), silent = TRUE) # close all plots
library(afex)
library(emmeans)
library(ggplot2)
library(ggridges)
library(ggdist)
library(dplyr)
library(reshape2)
library(GGally)
library(forcats)
```

```{r Set Defaults}
theme_set(
  theme_minimal()
)
a_posteriori <- function(afex_aov, sig_level = .05) {
  factors  <- as.list(rownames(afex_aov$anova_table))
  for (j in 1:length(factors)) {
    if (grepl(":", factors[[j]])) {
      factors[[j]] <- unlist(strsplit(factors[[j]], ":"))
    }
  }
  p_values <- afex_aov$anova_table$`Pr(>F)`
  for (i in 1:length(p_values)) {
    if (p_values[i] <= sig_level) {
      print(emmeans(afex_aov, factors[[i]], contr = "pairwise"))
    }
  }
}
```

```{r Load Data}
master_dir                 <- '~/Insync/Drive/00EEG/Proyectos/Huepe/fdcyt_2017/resting_huepe'
data_dir                   <- paste(master_dir, 'FAA_results',  sep = '/')
alpha_power_data_name      <- paste(data_dir, 'average_alpha_power_9_to_11_resting_3_times.txt', sep='/')
alpha_power_data           <- read.table(alpha_power_data_name, header = TRUE, strip.white = TRUE, sep = "\t")
names(alpha_power_data)[names(alpha_power_data) == 'chlabel'] <- 'Electrode'
names(alpha_power_data)[names(alpha_power_data) == 'ERPset']  <- 'Dataset'
names(alpha_power_data)[names(alpha_power_data) == 'binlabel']  <- 'Period'
alpha_power_data$Subject   <- as.numeric(gsub(".*?([0-9]+).*", "\\1", alpha_power_data$Dataset))
alpha_power_data$log10_uvolts <- log10(alpha_power_data$value)
alpha_power_data$Dataset   <- factor(alpha_power_data$Dataset)
alpha_power_data$Electrode <- factor(alpha_power_data$Electrode)
alpha_power_data$Subject   <- factor(alpha_power_data$Subject)
alpha_power_data$Period    <- factor(alpha_power_data$Period, levels = c("beginning", "middle", "end"))
alpha_power_data$hemisphere[alpha_power_data$Electrode %in% c('E093-Fp1',  'E092-AF3a',  'E094-AF7',  'E089-F1a',  'E100-F3a',  'E101-F5a',  'E103-F7',  'E088-FC1a')] <- 'Left'
alpha_power_data$hemisphere[alpha_power_data$Electrode %in% c('E080-Fp2',  'E079-AF4a',  'E072-AF8',  'E076-F2a',  'E068-F4a',  'E069-F6a',  'E071-F8',  'E075-FC2a')] <- 'Right'
alpha_power_data$hemisphere <- factor(alpha_power_data$hemisphere)
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E093-Fp1' , 'E080-Fp2')]  <- 'Fp1-Fp2'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E092-AF3a', 'E079-AF4a')] <- 'AF3-AF4'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E094-AF7' , 'E072-AF8')]  <- 'AF7-AF8'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E089-F1a' , 'E076-F2a')]  <- 'F1-F2'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E100-F3a' , 'E068-F4a')]  <- 'F3-F4'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E101-F5a' , 'E069-F6a')]  <- 'F5-F6'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E103-F7'  , 'E071-F8')]   <- 'F7-F8'
alpha_power_data$electrode_pair[alpha_power_data$Electrode %in% c('E088-FC1a', 'E075-FC2a')] <- 'FC1-FC2'
alpha_power_data$electrode_pair <- factor(alpha_power_data$electrode_pair, levels = c('Fp1-Fp2', 'AF3-AF4', 'AF7-AF8', 'F1-F2', 'F3-F4','F5-F6', 'F7-F8', 'FC1-FC2'))
group_id   <- read.table("/home/alvaro/Insync/Drive/00EEG/Proyectos/Huepe/fdcyt_2017/Registro-Evaluaciones-FDCYT-DH-2017 - General ANONIMO.csv",
                         sep = ",", header = TRUE, col.names = c("full.id", "Subject", "Sex", "Group", "Stress"))
group_id$Sex           <- factor(group_id$Sex)
group_id$Group         <- factor(group_id$Group)
levels(group_id$Sex)   <- list(female  = "F", male  = "M")
levels(group_id$Group) <- list(invulnerable  = "CN", vulnerable  = "EX")
group_id               <- group_id[c('Subject', 'Group', 'Sex')]
alpha_power_data       <- merge(alpha_power_data, group_id, by = 'Subject')
write.csv(alpha_power_data,  paste(data_dir, '/alpha_power_data_clean_old(bad)_style.csv', sep = ''),  row.names = FALSE)
asymmetry_Fp2_Fp1 <- c()
asymmetry_AF4_AF3 <- c()
asymmetry_AF8_AF7 <- c()
asymmetry_F2_F1   <- c()
asymmetry_F4_F3   <- c()
asymmetry_F6_F5   <- c()
asymmetry_F8_F7   <- c()
asymmetry_FC2_FC1 <- c()
Subject           <- c()
Period            <- c()
subjectos <- levels(alpha_power_data$Subject)
periodos  <- levels(alpha_power_data$Period)
for (subj in subjectos) {
  for (part in periodos) {
    subject_data <- subset(alpha_power_data, Subject == subj & Period == part)
    Subject           <- c(Subject, as.character(subject_data$Subject[1]))
    Period            <- c(Period, as.character(subject_data$Period[1]))
    asymmetry_Fp2_Fp1 <- c(asymmetry_Fp2_Fp1, subject_data[which(subject_data$Electrode == 'E080-Fp2') , 10] - subject_data[which(subject_data$Electrode=='E093-Fp1') , 10])
    asymmetry_AF4_AF3 <- c(asymmetry_AF4_AF3, subject_data[which(subject_data$Electrode == 'E079-AF4a'), 10] - subject_data[which(subject_data$Electrode=='E092-AF3a'), 10])
    asymmetry_AF8_AF7 <- c(asymmetry_AF8_AF7, subject_data[which(subject_data$Electrode == 'E072-AF8') , 10] - subject_data[which(subject_data$Electrode=='E094-AF7') , 10])
    asymmetry_F2_F1   <- c(asymmetry_F2_F1  , subject_data[which(subject_data$Electrode == 'E076-F2a') , 10] - subject_data[which(subject_data$Electrode=='E089-F1a') , 10])
    asymmetry_F4_F3   <- c(asymmetry_F4_F3  , subject_data[which(subject_data$Electrode == 'E068-F4a') , 10] - subject_data[which(subject_data$Electrode=='E100-F3a') , 10])
    asymmetry_F6_F5   <- c(asymmetry_F6_F5  , subject_data[which(subject_data$Electrode == 'E069-F6a') , 10] - subject_data[which(subject_data$Electrode=='E101-F5a') , 10])
    asymmetry_F8_F7   <- c(asymmetry_F8_F7  , subject_data[which(subject_data$Electrode == 'E071-F8')  , 10] - subject_data[which(subject_data$Electrode=='E103-F7')  , 10])
    asymmetry_FC2_FC1 <- c(asymmetry_FC2_FC1, subject_data[which(subject_data$Electrode == 'E075-FC2a'), 10] - subject_data[which(subject_data$Electrode=='E088-FC1a'), 10])
  }
}
alpha_asymmetry_data <- data.frame(Subject, Period, asymmetry_Fp2_Fp1, asymmetry_AF4_AF3, asymmetry_AF8_AF7, asymmetry_F2_F1, asymmetry_F4_F3, asymmetry_F6_F5, asymmetry_F8_F7, asymmetry_FC2_FC1)
alpha_asymmetry_data$Subject <- factor(alpha_asymmetry_data$Subject)
alpha_asymmetry_data$Period <- factor(alpha_asymmetry_data$Period, levels = c("beginning", "middle", "end"))
alpha_asymmetry_data <- merge(alpha_asymmetry_data, group_id, by = 'Subject')
write.csv(alpha_asymmetry_data,  paste(data_dir, '/alpha_asymmetry_data_clean_old(bad)_style.csv', sep = ''),  row.names = FALSE)
```
# Spectral decomposition
- Infinity Reference or Reference Electrode Standardization Technique (REST).\
- 120 consecutive segments, 5 seconds each.\
- **3 Periods, 40 segments each**.\
- PSD computed with Welch's method.

## Scalp Map, mean power `r alpha_power_data$worklat[1]` Hz
![](REST_PSD_scalp_3_times.png)

## PSD topography, 1 to 55 Hz, grand average
![](REST_PSD_topography.png)

## PSD topography, 4 to 30 Hz, grand average
![](REST_PSD_topography_4_to_30_Hz.png)

## Frontal Electrodes, 4 to 30 Hz, grand average
- 2 standard error bands
![Frontal electrodes](REST_PSD_4_to_30_Hz_3_times.png)

# General Description
```{r general, fig.width = 12}
options(width = 100)
summary(alpha_asymmetry_data)
asymmetry_pairs <- c('asymmetry_Fp2_Fp1', 'asymmetry_AF4_AF3', 'asymmetry_AF8_AF7', 'asymmetry_F2_F1', 'asymmetry_F4_F3', 'asymmetry_F6_F5', 'asymmetry_F8_F7', 'asymmetry_FC2_FC1')
asymmetry_pairs_pairs <- ggpairs(alpha_asymmetry_data,
                       columns = asymmetry_pairs,
                       aes(colour = Period, alpha = .25),
                       progress = FALSE,
                       lower = list(continuous = wrap("points")))
suppressWarnings(print(asymmetry_pairs_pairs))
```

# Alpha Asymmetry, `r alpha_power_data$worklat[1]` Hz
## Fp2-Fp1 pair

```{r asymmetry_Fp2_Fp1, fig.width = 12}
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_Fp2_Fp1", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_Fp2_Fp1, x = Group, color = Sex, fill = Sex)) +
  # ggtitle("alpha_asymmetry") +
  ylab("power") +
  stat_halfeye(
    trim   = FALSE, 
    adjust = 1, 
    .width = 0, 
    justification = -.15, 
    alpha  = .5,
    point_colour = NA) + 
  # theme(legend.position='none')
  # geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
  geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0)) 
suppressWarnings(print(alpha_asymmetry_rain))
alpha_asymmetry_afex_plot <-
  afex_plot(
    alpha_asymmetry_rep_anova,
    x = "Period",
    trace = "Sex",
    panel = "Group",
    error = "between",
    error_arg = list(width = .1),
    dodge = -.5,
    mapping = c("color"),
    point_arg = list(size = 4)
  )
suppressWarnings(print(alpha_asymmetry_afex_plot))
nice(alpha_asymmetry_rep_anova)
a_posteriori(alpha_asymmetry_rep_anova)
```

## AF4-AF3 pair

```{r asymmetry_AF4_AF3, fig.width = 12}
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_AF4_AF3", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_AF4_AF3, x = Group, color = Sex, fill = Sex)) +
  # ggtitle("alpha_asymmetry") +
  ylab("power") +
  stat_halfeye(
    trim   = FALSE, 
    adjust = 1, 
    .width = 0, 
    justification = -.15, 
    alpha  = .5,
    point_colour = NA) + 
  # theme(legend.position='none')
  # geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
  geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0)) 
suppressWarnings(print(alpha_asymmetry_rain))
alpha_asymmetry_afex_plot <-
  afex_plot(
    alpha_asymmetry_rep_anova,
    x = "Period",
    trace = "Sex",
    panel = "Group",
    error = "between",
    error_arg = list(width = .1),
    dodge = -.5,
    mapping = c("color"),
    point_arg = list(size = 4)
  )
suppressWarnings(print(alpha_asymmetry_afex_plot))
nice(alpha_asymmetry_rep_anova)
a_posteriori(alpha_asymmetry_rep_anova)
```

## AF8-AF7 pair

```{r asymmetry_AF8_AF7, fig.width = 12}
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_AF8_AF7", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_AF8_AF7, x = Group, color = Sex, fill = Sex)) +
  # ggtitle("alpha_asymmetry") +
  ylab("power") +
  stat_halfeye(
    trim   = FALSE, 
    adjust = 1, 
    .width = 0, 
    justification = -.15, 
    alpha  = .5,
    point_colour = NA) + 
  # theme(legend.position='none')
  # geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
  geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0)) 
suppressWarnings(print(alpha_asymmetry_rain))
alpha_asymmetry_afex_plot <-
  afex_plot(
    alpha_asymmetry_rep_anova,
    x = "Period",
    trace = "Sex",
    panel = "Group",
    error = "between",
    error_arg = list(width = .1),
    dodge = -.5,
    mapping = c("color"),
    point_arg = list(size = 4)
  )
suppressWarnings(print(alpha_asymmetry_afex_plot))
nice(alpha_asymmetry_rep_anova)
a_posteriori(alpha_asymmetry_rep_anova)
```
## F2-F1 pair

```{r asymmetry_F2_F1, fig.width = 12}
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_F2_F1", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_F2_F1, x = Group, color = Sex, fill = Sex)) +
  # ggtitle("alpha_asymmetry") +
  ylab("power") +
  stat_halfeye(
    trim   = FALSE, 
    adjust = 1, 
    .width = 0, 
    justification = -.15, 
    alpha  = .5,
    point_colour = NA) + 
  # theme(legend.position='none')
  # geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
  geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0)) 
suppressWarnings(print(alpha_asymmetry_rain))
alpha_asymmetry_afex_plot <-
  afex_plot(
    alpha_asymmetry_rep_anova,
    x = "Period",
    trace = "Sex",
    panel = "Group",
    error = "between",
    error_arg = list(width = .1),
    dodge = -.5,
    mapping = c("color"),
    point_arg = list(size = 4)
  )
suppressWarnings(print(alpha_asymmetry_afex_plot))
nice(alpha_asymmetry_rep_anova)
a_posteriori(alpha_asymmetry_rep_anova)
```

## F4-F3 pair

```{r asymmetry_F4_F3, fig.width = 12}
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_F4_F3", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_F4_F3, x = Group, color = Sex, fill = Sex)) +
  # ggtitle("alpha_asymmetry") +
  ylab("power") +
  stat_halfeye(
    trim   = FALSE, 
    adjust = 1, 
    .width = 0, 
    justification = -.15, 
    alpha  = .5,
    point_colour = NA) + 
  # theme(legend.position='none')
  # geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
  geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0)) 
suppressWarnings(print(alpha_asymmetry_rain))
alpha_asymmetry_afex_plot <-
  afex_plot(
    alpha_asymmetry_rep_anova,
    x = "Period",
    trace = "Sex",
    panel = "Group",
    error = "between",
    error_arg = list(width = .1),
    dodge = -.5,
    mapping = c("color"),
    point_arg = list(size = 4)
  )
suppressWarnings(print(alpha_asymmetry_afex_plot))
nice(alpha_asymmetry_rep_anova)
a_posteriori(alpha_asymmetry_rep_anova)
```

## F6-F5 pair

```{r asymmetry_F6_F5, fig.width = 12}
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_F6_F5", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_F6_F5, x = Group, color = Sex, fill = Sex)) +
  # ggtitle("alpha_asymmetry") +
  ylab("power") +
  stat_halfeye(
    trim   = FALSE, 
    adjust = 1, 
    .width = 0, 
    justification = -.15, 
    alpha  = .5,
    point_colour = NA) + 
  # theme(legend.position='none')
  # geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
  geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0)) 
suppressWarnings(print(alpha_asymmetry_rain))
alpha_asymmetry_afex_plot <-
  afex_plot(
    alpha_asymmetry_rep_anova,
    x = "Period",
    trace = "Sex",
    panel = "Group",
    error = "between",
    error_arg = list(width = .1),
    dodge = -.5,
    mapping = c("color"),
    point_arg = list(size = 4)
  )
suppressWarnings(print(alpha_asymmetry_afex_plot))
nice(alpha_asymmetry_rep_anova)
a_posteriori(alpha_asymmetry_rep_anova)
```

## F8-F7 pair

```{r aasymmetry_F8_F7, fig.width = 12}
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_F8_F7", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_F8_F7, x = Group, color = Sex, fill = Sex)) +
  # ggtitle("alpha_asymmetry") +
  ylab("power") +
  stat_halfeye(
    trim   = FALSE, 
    adjust = 1, 
    .width = 0, 
    justification = -.15, 
    alpha  = .5,
    point_colour = NA) + 
  # theme(legend.position='none')
  # geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
  geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0)) 
suppressWarnings(print(alpha_asymmetry_rain))
alpha_asymmetry_afex_plot <-
  afex_plot(
    alpha_asymmetry_rep_anova,
    x = "Period",
    trace = "Sex",
    panel = "Group",
    error = "between",
    error_arg = list(width = .1),
    dodge = -.5,
    mapping = c("color"),
    point_arg = list(size = 4)
  )
suppressWarnings(print(alpha_asymmetry_afex_plot))
nice(alpha_asymmetry_rep_anova)
a_posteriori(alpha_asymmetry_rep_anova)
```

## FC2-FC1 pair

```{r asymmetry_FC2_FC1, fig.width = 12}
options(width = 100)
alpha_asymmetry_rep_anova = aov_ez("Subject", "asymmetry_FC2_FC1", alpha_asymmetry_data, between = c("Group", "Sex"), within = "Period")
mytable <- xtabs(~ Group + Sex, data = alpha_asymmetry_rep_anova$data$long) / length(unique(alpha_asymmetry_data$Period))
ftable(addmargins(mytable))
alpha_asymmetry_rain <- ggplot(alpha_asymmetry_rep_anova$data$long, aes(y = asymmetry_FC2_FC1, x = Group, color = Sex, fill = Sex)) +
  # ggtitle("alpha_asymmetry") +
  ylab("power") +
  stat_halfeye(
    trim   = FALSE, 
    adjust = 1, 
    .width = 0, 
    justification = -.15, 
    alpha  = .5,
    point_colour = NA) + 
  # theme(legend.position='none')
  # geom_boxplot(width = .15, alpha = .2, outlier.shape = NA) +
  geom_point(size = 2, alpha = .4, position = position_jitter(width = .05, height = 0)) 
suppressWarnings(print(alpha_asymmetry_rain))
alpha_asymmetry_afex_plot <-
  afex_plot(
    alpha_asymmetry_rep_anova,
    x = "Period",
    trace = "Sex",
    panel = "Group",
    error = "between",
    error_arg = list(width = .1),
    dodge = -.5,
    mapping = c("color"),
    point_arg = list(size = 4)
  )
suppressWarnings(print(alpha_asymmetry_afex_plot))
nice(alpha_asymmetry_rep_anova)
a_posteriori(alpha_asymmetry_rep_anova)
```
