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lack of foundational understanding rather than the complexity of the topic itself. Visualizing eigenvectors and eigenvalues is crucial, as it requires a solid grasp of linear transformations, determinants, linear systems, and change of basis. Understanding these concepts is essential for making sense of eigenvalues and eigenvectors, which are often perceived as unintuitive by students. It is not that the topic is inherently difficult, but rather that it builds upon a series of interconnected concepts that must be well understood for clarity.
