Manuals/calci/CENTROSYMMETRIC - Revision history

Devika: /* Examples */

2015-10-27T04:43:30Z

Examples

2015-10-27T04:42:55Z

Examples

2015-10-26T06:38:39Z

Examples

2015-05-14T19:40:47Z

References

2015-04-17T18:24:40Z

2015-04-17T18:10:34Z

2015-04-07T11:19:48Z

Created page with "<div style="font-size:30px">'''CENTROSYMMETRIC'''</div><br/>"

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<div style="font-size:30px">'''CENTROSYMMETRIC'''</div><br/>

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 {| class="wikitable"
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-|(-5) || 7 || 6 || -9
+| -5 || 7 || 6 || -9
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 |0 ||-3	|| 5 ||	0
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 |0 || 5 || -3 || 0
 |-
-|(-9) || 6 || 7|| -5
+| -9 || 6 || 7|| -5
 |}

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-|-5 || 7 || 6 || -9
+|(-5) || 7 || 6 || -9
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 |0 ||-3	|| 5 ||	0
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 |0 || 5 || -3 || 0
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-|-9 || 6 || 7`|| -5
+|(-9) || 6 || 7|| -5
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 ==Examples==
-*MATRIX("centrosymmetric")
+*MATRIX("centrosymmetric",3)
 {| class="wikitable"
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← Older revision		Revision as of 19:40, 14 May 2015
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	==References==		==References==
		+	*[http://en.wikipedia.org/wiki/Centrosymmetric_matrix Centro symmetric]

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 *An n × n matrix A = [ Ai,j ] is centrosymmetric when its entries satisfy
 <math>A_{i,j} = A_{n−i+1,n−j+1} for 1 \le i,j \le n </math>.
-*All 2x2 centrosymmetric matrices have the form.....
+*All 2x2 centrosymmetric matrices have the form: <math>\begin{bmatrix}
-*All 3×3 centrosymmetric matrices have the form....
+a & b\\
 *Symmetric Toeplitz matrices are centrosymmetric.
-*Here MATRIX("centrosymmetric",5) gives centrosymmetric matrices of order 5.
+*Here MATRIX("centrosymmetric") gives centrosymmetric matrices of order 3.

← Older revision		Revision as of 18:10, 17 April 2015
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−	<div style="font-size:30px">'''CENTROSYMMETRIC'''</div><br/>	+	<div style="font-size:30px">'''MATRIX("CENTROSYMMETRIC",order)'''</div><br/>
		+	*<math> order </math> is the order of the Centro symmetric matrix.
		+
		+	==Description==
		+	*This function gives the matrix of order 3 which is satisfying the property of centrosymmetric.
		+	*A centrosymmetric is the square matrix which is symmetric with its center.
		+	*An n × n matrix A = [ Ai,j ] is centrosymmetric when its entries satisfy
		+	<math>A_{i,j} = A_{n−i+1,n−j+1} for 1 \le i,j \le n </math>.
		+	*All 2x2 centrosymmetric matrices have the form.....
		+	*All 3×3 centrosymmetric matrices have the form....
		+	*Symmetric Toeplitz matrices are centrosymmetric.
		+	*Here MATRIX("centrosymmetric",5) gives centrosymmetric matrices of order 5.