Assertion: determinant's value | /r/HasProperty | equal
Facets:
value: to the determinant of $a$
type: OTHER
value: to −
type: OTHER
Source sentences:
text: As pointed out above, the absolute value of the determinant of real vectors is equal to the volume of the parallelepiped spanned by those vectors.
text: In the case of input polynomials with coefficients in a field, the exact value of the resultant is rarely important, only its equality (or not) to zero matters.
text: _{n=0}^{\infty }\log(n+a)} which it just can be considered as the logarithm of the determinant for a Harmonic oscillator this last value is just equal to −
text: As shown by Silvester, this value must be equal to the determinant of $A$.
text: The values of the respective variables are equal to the determinant of the new matrix (when you replaced the respective column) divided by the determinant of the coefficient matrix.