Manuals/calci/EYE - Revision history

Devika: /* See Also */

2019-04-09T18:45:23Z

2017-06-06T19:36:30Z

Examples

2017-06-06T19:36:12Z

Description

2017-06-06T19:29:29Z

2017-06-06T19:12:58Z

Created page with "EYE"

New page

EYE

@@ Line 49: / Line 49: @@
 | 0 || 0 || 0 || 0 ||1
 |}
 ==See Also==

@@ Line 36: / Line 36: @@
 | 0 || 1
 |}
-#EYE(5)
+. EYE(5)
 {| class="wikitable"
 |-

← Older revision		Revision as of 19:36, 6 June 2017
Line 25:		Line 25:
	0 & 0 &0 & \cdots & 1		0 & 0 &0 & \cdots & 1
	\end{bmatrix}</math>		\end{bmatrix}</math>
		+
		+
		+	==Examples==
		+	# EYE(1) =1
		+	#EYE(2)
		+	{\| class="wikitable"
		+	\|-
		+	\| 1 \|\| 0
		+	\|-
		+	\| 0 \|\| 1
		+	\|}
		+	#EYE(5)
		+	{\| class="wikitable"
		+	\|-
		+	\| 1 \|\| 0 \|\| 0 \|\| 0 \|\| 0
		+	\|-
		+	\| 0 \|\| 1 \|\| 0 \|\| 0 \|\|0
		+	\|-
		+	\| 0 \|\| 0 \|\| 1\|\| 0 \|\| 0
		+	\|-
		+	\| 0 \|\| 0 \|\| 0 \|\| 1 \|\| 0
		+	\|-
		+	\| 0 \|\| 0 \|\| 0 \|\| 0 \|\|1
		+	\|}
		+
		+	==See Also==
		+	*[[Manuals/calci/MATRIXIDENTITY\| MATRIXIDENTITY]]
		+	*[[Manuals/calci/MATRIXOPERATORS\| MATRIXOPERATORS]]
		+
		+	==References==
		+	*[https://en.wikipedia.org/wiki/Identity_matrix Identity]
		+
		+
		+	*[[Z_API_Functions \| List of Main Z Functions]]
		+	*[[ Z3 \| Z3 home ]]

← Older revision		Revision as of 19:29, 6 June 2017
Line 1:		Line 1:
−	EYE	+	<div style="font-size:30px">'''EYE (Number)'''</div><br/>
		+	*<math>Number</math> is the order of the matrix.
		+
		+	==Description==
		+	*This function shows the identity matrix of a given order.
		+	*In <math>EYE(Number)</math>,<math>Number</math> is the order of a identity matrix.
		+	*Identity matrix is also called Unit matrix.
		+	*Identity matrix of size n is the nxn square matrix with ones on the main diagonal and zeros on the other entries.
		+	*Identity matrix is denoted by:
		+	<math>I_1=[1]</math>,
		+	<math>I_2 =\begin{bmatrix}
		+	1 & 0 \\
		+	0 & 1
		+	\end{bmatrix}</math>,
		+	<math>I_3= \begin{bmatrix}
		+	1 & 0 & 0 \\
		+	0 & 1 & 0 \\
		+	0 & 0 & 1
		+	\end{bmatrix}</math>......
		+	<math>I_n =\begin{bmatrix}
		+	1 & 0 &0 \cdots & 0 \\
		+	0 & 1 & 0 &\cdots &0 \\
		+	0 & 0 & 1 &\cdots &0 \\
		+	\vdots & \ddots & \vdots \\
		+	0 & 0 &0 & \cdots & 1
		+	\end{bmatrix}</math>