Assertion: determinant's row | /r/HasProperty | identical
Facets:
Source sentences:
text: This n-linear function is an alternating form: whenever two rows of a matrix are identical, its determinant is 0.
text: If any two rows (or columns) of a determinant are identical (all corresponding elements are same), then the value of the determinant is zero.
text: Here both the rows R 1 and R 3 are identical.
text: If two rows (or columns) of a determinant are identical the value of the determinant is zero.
text: If any two rows or any two columns of a determinant be identical the value of the determinant is zero.
text: It follows that if two rows (or two columns) are identical, the determinant is zero.
text: Suppose rows "i" and "j" are identical.
text: If two rows (or two columns) of a determinant are identical, the value of the determinant is zero.
text: We can verify this property by taking an example of matrix A such that its two rows or columns are identical.