How Reliable and Stable are Explanations of XAI Methods?
- URL: http://arxiv.org/abs/2407.03108v1
- Date: Wed, 3 Jul 2024 13:47:41 GMT
- Title: How Reliable and Stable are Explanations of XAI Methods?
- Authors: José Ribeiro, Lucas Cardoso, Vitor Santos, Eduardo Carvalho, Níkolas Carneiro, Ronnie Alves,
- Abstract summary: Black box models are increasingly being used in the daily lives of human beings living in society.
There has been the emergence of Explainable Artificial Intelligence (XAI) methods aimed at generating additional explanations regarding how the model makes certain predictions.
It was found that current XAI methods are sensitive to perturbations, with the exception of one specific method.
- Score: 0.4749981032986242
- License: http://creativecommons.org/licenses/by/4.0/
- Abstract: Black box models are increasingly being used in the daily lives of human beings living in society. Along with this increase, there has been the emergence of Explainable Artificial Intelligence (XAI) methods aimed at generating additional explanations regarding how the model makes certain predictions. In this sense, methods such as Dalex, Eli5, eXirt, Lofo and Shap emerged as different proposals and methodologies for generating explanations of black box models in an agnostic way. Along with the emergence of these methods, questions arise such as "How Reliable and Stable are XAI Methods?". With the aim of shedding light on this main question, this research creates a pipeline that performs experiments using the diabetes dataset and four different machine learning models (LGBM, MLP, DT and KNN), creating different levels of perturbations of the test data and finally generates explanations from the eXirt method regarding the confidence of the models and also feature relevances ranks from all XAI methods mentioned, in order to measure their stability in the face of perturbations. As a result, it was found that eXirt was able to identify the most reliable models among all those used. It was also found that current XAI methods are sensitive to perturbations, with the exception of one specific method.
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