Difference between revisions of "Manuals/calci/SKEWSYMMETRIC"

Revision as of 15:44, 20 December 2016

SKEWSYMMETRIC(Order)

This function shows the Skew Symmetric matrix with the given order.
Skew Symmetric is also called Anti Symmetric or Antimetric.
A Skew Symmetric is a square matrix which satisfies the following identity $A=A^{T}$ ,where $A^{(}T)$ is the matrix transpose.
If the entry in the $i^{th}$ row and $j^{th}$ column is $a_{ij}$ .
i.e. <math>A = (a_{ij}) then the skew symmetric condition is <math>a_{ij} = −a_{ji}.
So its diagonal values are "0".

@@ Line 1: / Line 1: @@
-skew
+<div style="font-size:30px">'''SKEWSYMMETRIC(Order)'''</div><br/>
+*<math>Order</math> is the order of the skew symmetric matrix.
+==Description==
+*This function shows the Skew Symmetric matrix with the given order.
+*Skew Symmetric is also called Anti Symmetric or Antimetric.
+*A Skew Symmetric is a square matrix which satisfies the following identity <math>A=A^T</math>,where <math>A^(T)</math> is the matrix transpose.
+*If the entry in the <math>i^{th}</math> row and <math>j^{th}</math> column is <math>a_{ij}</math>.
+*i.e. <math>A = (a_{ij}) then the skew symmetric condition is <math>a_{ij} = −a_{ji}.
+*So its diagonal values are "0".