• Mean first level beta estimates per bilateral ROI for univariate analyses.
  • Analyses use MNI-space unsmoothed data.

Remember - Overall Memory Quality

ROIData <- read.csv(paste(myDir,'MeanROIBetavalues-Overall-Complexity-noEmot.csv',sep=""), header = TRUE, sep = ",")
title    = 'Memory Quality'
event    = 'Remember'
contrast = 'DetailRemembered'
ROIData <- subset(ROIData,Contrast == paste(event,'x',contrast,'^1',sep=""))
#set factors in results matrices
ROIData$SubID=as.factor(ROIData$SubID)
ROIData$Contrast=as.factor(ROIData$Contrast)
ROIData$ROI=as.factor(ROIData$ROI)
ROIData$ROI = factor(ROIData$ROI,levels(ROIData$ROI)[roiOrd])
ROIData <- ROIData %>% group_by(ROI)
NSubjs = length(unique(ROIData$SubID))
rois = levels(ROIData$ROI)
### test mean of each ROI against 0:
curData <- ROIData
cur_summary <- curData %>% 
                 group_by(ROI) %>%
                  summarise(Mean = mean(MeanBeta), SE = se(MeanBeta))
# add '*' to means that are signficantly greater than 0
# one-sample t-test for each ROI, FDR-corrected
cur_summary$t   <- ''
cur_summary$df   <- ''
cur_summary$p   <- ''
cur_summary$sig <- ''
# one-sample t-test for each ROI and add significance to cur_summary
for (r in 1:length(rois)) {
  test <- t.test(curData$MeanBeta[curData$ROI == rois[r]], alternative = "greater", mu=0)
  cur_summary$t[r]  <- test$statistic
  cur_summary$df[r] <- test$parameter
  cur_summary$p[r]  <- test$p.value
}
  
# FDR-correct:
PAdjust <- p.adjust(cur_summary$p, method = "fdr", n = length(cur_summary$p))
cur_summary$p <- PAdjust #replace original p values with adjusted
# add significance asterix:
for (r in 1:nrow(cur_summary)) {
   if (as.numeric(cur_summary$p[r]) < 0.05) {  #if significant FDR corrected, add asterix
     cur_summary$sig[r] <- '*'
   } 
}  # end of loop through seeds 
  
print(kable(cur_summary))


|ROI   |      Mean|        SE|t                 |df |         p|sig |
|:-----|---------:|---------:|:-----------------|:--|---------:|:---|
|ANG   | 0.7130027| 0.4132013|1.72555787309757  |27 | 0.0718924|    |
|PREC  | 1.5295700| 0.2859255|5.34954102797945  |27 | 0.0000657|*   |
|PCC   | 0.5734229| 0.2232577|2.5684348741583   |27 | 0.0137695|*   |
|RSC   | 1.6872258| 0.3293588|5.12275878418246  |27 | 0.0000657|*   |
|PHC   | 1.0580299| 0.2177675|4.85852926333797  |27 | 0.0000891|*   |
|pHIPP | 0.5513186| 0.1655396|3.33043235535802  |27 | 0.0037783|*   |
|aHIPP | 0.4125528| 0.1447718|2.84967714474821  |27 | 0.0099334|*   |
|PRC   | 0.1579373| 0.1735454|0.910063380583017 |27 | 0.1854211|    |
|AMYG  | 0.2716893| 0.2085626|1.30267508495452  |27 | 0.1111024|    |
|FUS   | 0.2483121| 0.1708063|1.45376405957694  |27 | 0.1050252|    |
|ITC   | 0.2365327| 0.1812127|1.30527674828236  |27 | 0.1111024|    |
|OFC   | 0.6089407| 0.2360448|2.57976812644389  |27 | 0.0137695|*   |
# plots the mean ROI stats with 95% CI
myCol <- c("dodgerblue2","dodgerblue2","dodgerblue2","dodgerblue2","dodgerblue2",
           "mediumorchid","mediumorchid",
           "firebrick2","firebrick2","firebrick2","firebrick2","firebrick2")
ggplot(curData, aes(x=ROI, y=MeanBeta, fill = 'ROI')) + 
   stat_summary(fun.y = mean, geom="bar", alpha = 1, color = "gray20", fill = 'gray60') +
   geom_dotplot(binaxis='y', stackdir='center', dotsize=0.5, alpha = 0.8, fill = 'gray80') +
   stat_summary(fun.data = mean_se, geom = "errorbar", fun.args = list(mult = 1.96), width = 0.45, color = "black", size = 0.65) +
   xlab("ROI") + ylab("Mean Beta") + geom_hline(yintercept = 0) +
   ggtitle(title) +
   theme(plot.title = element_text(hjust = 0.5, size=28), axis.line = element_line(colour = "black"),
       axis.text.x = element_text(angle=45, vjust=1, hjust=1, size=22, colour=myCol), 
       axis.text.y = element_text(size=22), axis.title  = element_text(size=26),
       panel.background = element_blank(), legend.position="none", text = element_text(family="Helvetica"))

ggsave('Remember_Quality_Activity.jpg',plot=last_plot(),dpi=300,width=7.5,height=6)
write.csv(ROIData, "Univariate_MemoryQuality_data.csv", row.names=FALSE)
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