![]() This paper asked whether sitting versus standing would influence a measure of selective attention, the ability to ignore distracting information. 11.6.2 Conduct a Mixed-Factorial Analysis of Variance (ANOVA)ĭo you pay more attention when you are sitting or standing? We analyse the data from “Stand by your Stroop: Standing up enhances selective attention and cognitive control” (Rosenbaum, Mama, Algom, 2017).11.4.4 Get the data into the format you want.11.1 Do you remember things better when you take pictures of them?.10.6.4 Conduct a Repeated Measures Two-Factor Analysis of Variance (ANOVA).10.6.2 Conduct a Between-Subjects Two-Factor Analysis of Variance (ANOVA).10.4.4 Get the data into the format you want.10.1 Does standing up make you focus more?.9.6.4 Conduct planned comparisons using a paired-samples t-test.9.6.3 Conduct and graph One-Factor Repeated Measures ANOVA.9.6.2 Produce a frequency histogram and remove outliers.9.4.6 Conduct the repeated Measures ANOVA.9.1 Betcha can’t type JHDBZKCO very fast on your first try.8.6.4 Unplanned Comparisons: Post-hoc tests.8.6.2 Performing a One-Factor Analysis of Variance (ANOVA) & Graphing the data.8.1 How to not think about bad memories by playing Tetris.7.6.2 Performing an independent-samples t-test.7.4.7 Reconstructing the graph from the paper.7.4.5 Conduct Independent samples t-test.7.1 Do you come across as smarter when people read what you say or hear what you say?.6.6.5 The relationship between the one-sample and the paired-samples t-test.6.6.3 Performing a paired-samples t-test.6.4.4 Baseline phase: Conduct a one sample t-test.6.1 Does Music Convey Social Information to Infants?.6 Lab 6: t-Test (one-sample, paired sample).5.3.4 Entering data for sign test problems.5.3.2 Calculate difference scores between pairs of measures.5 Lab 5: Fundamentals of Hypothesis Testing.4.4.1 Saving data as standardized values.4.2.3 Sampling distributions for any statistic.4.2.2 sampling distribution of the mean.4 Lab 4: Normal Distribution & Central Limit Theorem.3.4.1 Correlation Coefficient for Bivariate Data: Two Variables. ![]() 2.4.2 Descriptive Statistics and Histograms. ![]()
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