What is another word for diagonalizable?
Pronunciation: [da͡ɪˈaɡənəlˌa͡ɪzəbə͡l] (IPA) 
The word 'diagonalizable' is often used in mathematical contexts to describe a matrix or linear transformation that can be transformed into a diagonal matrix or a matrix with all zeroes except on the main diagonal. Synonyms for the term include 'diagonalizable over a field', 'diagonalizable matrix', 'diagonalizable operator', and 'diagonalizable linear map'. These terms all describe the same concept, where a matrix or linear transformation with certain properties can be simplified to a diagonal form. Other related terms include 'diagonalization', 'eigenvalue decomposition', and 'spectral decomposition', which all refer to different methods of simplifying and analyzing matrices and linear transformations.
