IPA: /daɪˌæɡənaɪˈzeɪʃən/
KK: /daɪˌæɡəˈnælɪzeɪʃən/
The process of transforming a matrix into a diagonal form, where all non-diagonal elements are zero, often used in linear algebra.
The diagonalization of the matrix made it easier to solve the equations.
Diagonalization → It is formed from "diagonal" (from Greek "diagonalis", meaning slanting across) and the suffix "-ization" (meaning the process of making or becoming). The word "diagonalization" refers to the process of transforming a matrix into a diagonal form.
Think of the word 'diagonal' which means slanting across, and remember that 'diagonalization' is the process of making something into a diagonal form.