Programmer Guide/Command Reference/EVAL/qdet: Difference between revisions

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In linear algebra and statistics, the pseudo-determinant[1] is the product of all non-zero eigenvalues of a square matrix. It coincides with the regular determinant when the matrix is non-singular.
{{DISPLAYTITLE:abs}}
Compute the pseudo-derminant of the square matrix ''x''.
;Usage: '''<code>qdet(<var>x</var>)</code>'''
:;<var>x</var>: a square matrix
;Result: The pseudo-determinant (scalar) of ''x''
:Note: In linear algebra and statistics, the pseudo-determinant is the product of all non-zero eigenvalues of a square matrix. It coincides with the regular determinant when the matrix is non-singular.


;See also: [[Programmer_Guide/Command_Reference/EVAL/abs|abs]], [[Programmer_Guide/Command_Reference/EVAL/absv|absv]]


{{DISPLAYTITLE:{{SUBPAGENAME}}}}
[[Programmer_Guide/Command_Reference/EVAL#Functions|<function list>]]
=====qdet=====
 
Computes the quasi-determinant of the square matrix <var>x</var>. <var>x</var> can also be a singular matrix.
 
=====Usage:=====
 
<code>qdet(<var>x</var>)</code>
 
=====Result:=====
 
The quasi-determinant of <var>x</var>.
 
=====Return Type:=====
 
a scalar

Revision as of 10:05, 8 April 2011

Compute the pseudo-derminant of the square matrix x.

Usage
qdet(x)
x
a square matrix
Result
The pseudo-determinant (scalar) of x
Note: In linear algebra and statistics, the pseudo-determinant is the product of all non-zero eigenvalues of a square matrix. It coincides with the regular determinant when the matrix is non-singular.
See also
abs, absv

<function list>

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