Related Experiment Video
Updated: May 31, 2026

Using the Race Model Inequality to Quantify Behavioral Multisensory Integration Effects
Published on: May 10, 2019
CDF-XL: computing cumulative distribution functions of reaction time data in Excel
George Houghton1, James A Grange
1School of Psychology, University of Wales, Bangor, Gwynedd, Wales, UK. g.houghton@bangor.ac.uk
Researchers can now easily analyze reaction time (RT) distributions using CDF-XL, a free Excel program. This tool enhances psychological research by providing accessible cumulative distribution frequency (CDF) analysis beyond simple central tendencies.
Area of Science:
- Experimental Psychology
- Cognitive Psychology
- Psychometrics
Background:
- Traditional analysis of reaction time (RT) distributions in experimental psychology focuses on central tendencies, overlooking valuable information within the distribution's shape.
- Cumulative distribution frequency (CDF) plots offer a more comprehensive analysis of RT distributions, but their complex implementation in standard software limits their widespread use.
- A need exists for accessible tools that enable researchers, including students, to utilize advanced RT distribution analysis techniques.
Purpose of the Study:
- To introduce CDF-XL, a user-friendly, Excel-based program designed for constructing and analyzing cumulative distribution frequency (CDF) plots of reaction time data.
- To make advanced RT distribution analysis techniques, specifically CDF analysis, more accessible to a broader research community.
- To provide a practical tool for researchers to gain deeper insights from RT distributions beyond simple central tendency measures.
Main Methods:
- CDF-XL is an Excel workbook that accepts raw experimental data organized into Subject, Condition, and Reaction Time (RT) columns.
- The program requires no further data preprocessing or sorting, featuring a utility for data formatting.
- Upon a single click, CDF-XL generates two types of cumulative analyses: standard CDFs based on participant RT percentiles and an analysis using participant means of rank-ordered RT bins.
Main Results:
- CDF-XL produces results in three formats: participant-level data for further statistical analysis, grand means by condition, and complete CDF plots within Excel charts.
- The program facilitates the comparison of experimental conditions by providing detailed insights into the entire RT distribution, not just its central tendency.
- Both standard CDFs and the RT bin analysis offer complementary perspectives on RT distribution patterns.
Conclusions:
- CDF-XL significantly lowers the barrier to entry for utilizing cumulative distribution frequency analysis in reaction time research.
- The accessibility of CDF-XL empowers researchers and students to conduct more sophisticated analyses of RT data, leading to potentially richer scientific findings.
- This tool promotes a more thorough understanding of cognitive processes by leveraging the full information contained within reaction time distributions.
Related Concept Videos
Cumulative Frequency Distribution
Performing a Simple Data Analysis using MS-Excel Function
SUM: This function calculates the total sum of a range of values. It's the foundation for aggregating data, essential for determining overall trends and totals in datasets.
AVERAGE: It computes the mean value of a given set of numbers, providing a quick insight into the central...
Finding Critical Values for Chi-Square
Microsoft Excel: Regression Analysis
To perform regression...
Microsoft Excel: Median, Quartile range, and Box Plots
Median and Quartile Range: The median is calculated using the formula `=MEDIAN(range)', which provides the middle value of your data set. Quartiles divide your data into four equal parts. To find the first and third quartiles, use ‘=QUARTILE(range, 1)' and ‘=QUARTILE(range, 3)', respectively. The interquartile range (IQR), which measures data spread, is...
Microsoft Excel: Finding Central Tendency, Skew, and Kurtosis
Mean: The arithmetic average of all data points. It is calculated by adding all the values together and dividing by the number of values. The mean is sensitive to extreme values (outliers).
Median: The middle value when the data points are arranged in ascending or descending...

