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Testing curvatures of learning functions on individual trial and block average data
Denis Cousineau1, Sébastien Hélie, Christine Lefebvre
1Département de psychologie, Université de Montréal, Montréal, Québec, Canada. denis.cousineau@umontreal.ca
Summary
Block averaging distorts learning curves but can improve parameter recovery. This method, when accounting for distortion, offers a powerful way to test learning rate equality using statistical hypothesis tests on averaged data.
Area of Science:
- Cognitive Science
- Computational Neuroscience
- Machine Learning
Background:
- Learning models often predict equal learning rates across conditions.
- Assessing learning rate equality typically involves evaluating curvature parameters and statistical tests.
- Current methods are susceptible to fitting procedure biases and noise in trial data.
Purpose of the Study:
- To demonstrate the distortion introduced by block averaging learning data.
- To present a method for parameter extraction from block-averaged learning data.
- To enhance the statistical power of testing learning rate equality.
Main Methods:
- Demonstration of distortion caused by block averaging.
- Development of a method to extract learning curve parameters from block-averaged data.
- Application of linear hypothesis testing to assess equality of curvatures.
Main Results:
- Block averaging significantly distorts learning curves.
- The block average learning function can be known and used for parameter extraction.
- Averaging reduces noise and allows for good recovery of learning curve parameters.
- Linear hypothesis testing on block-averaged data is more powerful for assessing curvature equality.
Conclusions:
- Block averaging, despite introducing distortion, can be leveraged to accurately recover learning curve parameters.
- The proposed method enhances the reliability and power of statistical tests for comparing learning rates.
- This approach offers a robust way to analyze learning processes and compare conditions.