Linear algebra MOC

Determinant

The determinant det𝑇 of a linear endomorphism 𝑇 ∈End𝕂⁡𝑉 of a finite-dimensional vector space is the matrix determinant of its representation in any basis. #m/def/linalg Equivalently, it is product of the eigenvalues with multiplicity, which shows that the quantity is independent of choice of basis.

[!check]-

#state/tidy | #lang/en | #SemBr