Assertion: matrix's entry | /r/HasProperty | unique
Facets:
Source sentences:
text: This expansion can be used for a recursive definition of determinants (taking as starting case the determinant of a 1-by-1 matrix, which is its unique entry, or even the determinant of a 0-by-0 matrix, which is 1), that can be seen to be equivalent to the Leibniz formula.
text: This expansion can be used for a recursive definition of determinants (taking as starting case the determinant of a 1-by-1 matrix, which is its unique entry, or even the determinant of a 0-by-0 matrix, which is 1), that can be seen to be equivalent to the Leibniz formula.
text: x} ^{\mathsf {T}}} is the row vector obtained by transposing x {\displaystyle \mathbf {x} } and the resulting 1×1 matrix is identified with its unique entry.