Difference between revisions of "Manuals/calci/MATRIX"

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(Created page with "<div style="font-size:30px">'''MATRIX (TypeOfMatrix,DimensionsOfMatrix,SeedValuesToUse,IJFunction,PreParameter,IsItInternalCall)'''</div><br/> *<math>TypeOfMatrix</math> is th...")
 
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*So we can get a desired matrix with the given order.  
 
*So we can get a desired matrix with the given order.  
 
*Some different types of Matrices are listed below:
 
*Some different types of Matrices are listed below:
1.ANTIDIAGONAL
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# ANTIDIAGONAL
2.HADAMARD
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# HADAMARD
3.HANKEL
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# HANKEL
4.POSITIVE
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# POSITIVE
5.NEGATIVE
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# NEGATIVE
6.ZERO
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# ZERO
7.POSITIVE INTEGER
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# POSITIVE INTEGER
8.NEGATIVE INTEGER
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# NEGATIVE INTEGER
9.INTEGER
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# INTEGER
10.LOGICAL
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# LOGICAL
11.BINARY
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# BINARY
12.BOOLEAN
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# BOOLEAN
13.RELATION
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# RELATION
14.(0,1)
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# (0,1)
15.ARROWHEAD
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# ARROWHEAD
16.ANTI SYMMETRIC
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# ANTI SYMMETRIC
17.SKEW SYMMETRIC
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# SKEW SYMMETRIC
18.BLOCK DIAGONAL
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# BLOCK DIAGONAL
19.CENTRO SYMMETRIC
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# CENTRO SYMMETRIC
20.CONFERENCE
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# CONFERENCE
22. CIRCULANT
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# CIRCULANT
23.DIAGONAL
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# DIAGONAL
24. FROBENIUS
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# FROBENIUS
25. HERMITIAN
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# HERMITIAN
26. HESSENBERG
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# HESSENBERG
27.HILBERT
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# HILBERT
28.HOLLOW INTEGER
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# HOLLOW INTEGER
29.HOLLOW NEGZEROPOS
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# HOLLOW NEGZEROPOS
30.HOLLOW NEGATIVE
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# HOLLOW NEGATIVE
31.IDENTITY
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# IDENTITY
32.EXCHANGE
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# EXCHANGE
33. LEHMER
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# LEHMER
34. MONOMIAL
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# MONOMIAL
35.GENERALIZED PERMUTATION
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# GENERALIZED PERMUTATION
36.METZLER
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# METZLER
37.METZLER NEGZEROPOS
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# METZLER NEGZEROPOS
38.MOORE
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# MOORE
39.ALTERNANT
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# ALTERNANT
40.ONES
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# ONES
41.REDHEFFER
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# REDHEFFER
42.PASCAL
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# PASCAL
43.PERMUTATION
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# PERMUTATION
44.PERSYMMETRIC
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# PERSYMMETRIC
45.PERSYMMETRIC INTEGER
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# PERSYMMETRIC INTEGER
46.PERSYMMETRIC BOOLEAN
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# PERSYMMETRIC BOOLEAN
47.SHIFT
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# SHIFT
48.SIGNATURE
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# SIGNATURE
49.SYMMETRIC  
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# SYMMETRIC  
50.SYMMETRIC BOOLEAN
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# SYMMETRIC BOOLEAN
51.SYMMETRIC INTEGER
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# SYMMETRIC INTEGER
52.TOEPLITZ
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# TOEPLITZ
53.TRIANGULAR
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# TRIANGULAR
54.UPPER TRIANGULAR
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# UPPER TRIANGULAR
55.LOWER TRIANGULAR
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# LOWER TRIANGULAR
56.CAUCHY
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# CAUCHY
57.CIRCULANT INTEGER
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# CIRCULANT INTEGER
58. SIGN
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# SIGN
59.UPPER BIDIAGONAL
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# UPPER BIDIAGONAL
60.LOWER BIDIAGONAL
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# LOWER BIDIAGONAL
61. BIDIAGONAL
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# BIDIAGONAL
62. PENTA DIAGONAL
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# PENTA DIAGONAL
63. PENTA DIAGONAL NEGATIVE
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# PENTA DIAGONAL NEGATIVE
64. TRIDIAGONAL
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# TRIDIAGONAL
65. IDEMPOTENT
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# IDEMPOTENT
66. VANDERMONDE
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# VANDERMONDE
  
 
==Examples==
 
==Examples==

Revision as of 13:48, 7 June 2017

MATRIX (TypeOfMatrix,DimensionsOfMatrix,SeedValuesToUse,IJFunction,PreParameter,IsItInternalCall)


  • is the type of the matrix.
  • is the order of the matrix.
  • is the range of the values to display in matrix.

Description

  • This function used to give different types matrix of given order.
  • Matrix is an Array of numbers which arranged in rows and columns.
  • There are many types of matrices.
  • So we can get a desired matrix with the given order.
  • Some different types of Matrices are listed below:
  1. ANTIDIAGONAL
  2. HADAMARD
  3. HANKEL
  4. POSITIVE
  5. NEGATIVE
  6. ZERO
  7. POSITIVE INTEGER
  8. NEGATIVE INTEGER
  9. INTEGER
  10. LOGICAL
  11. BINARY
  12. BOOLEAN
  13. RELATION
  14. (0,1)
  15. ARROWHEAD
  16. ANTI SYMMETRIC
  17. SKEW SYMMETRIC
  18. BLOCK DIAGONAL
  19. CENTRO SYMMETRIC
  20. CONFERENCE
  21. CIRCULANT
  22. DIAGONAL
  23. FROBENIUS
  24. HERMITIAN
  25. HESSENBERG
  26. HILBERT
  27. HOLLOW INTEGER
  28. HOLLOW NEGZEROPOS
  29. HOLLOW NEGATIVE
  30. IDENTITY
  31. EXCHANGE
  32. LEHMER
  33. MONOMIAL
  34. GENERALIZED PERMUTATION
  35. METZLER
  36. METZLER NEGZEROPOS
  37. MOORE
  38. ALTERNANT
  39. ONES
  40. REDHEFFER
  41. PASCAL
  42. PERMUTATION
  43. PERSYMMETRIC
  44. PERSYMMETRIC INTEGER
  45. PERSYMMETRIC BOOLEAN
  46. SHIFT
  47. SIGNATURE
  48. SYMMETRIC
  49. SYMMETRIC BOOLEAN
  50. SYMMETRIC INTEGER
  51. TOEPLITZ
  52. TRIANGULAR
  53. UPPER TRIANGULAR
  54. LOWER TRIANGULAR
  55. CAUCHY
  56. CIRCULANT INTEGER
  57. SIGN
  58. UPPER BIDIAGONAL
  59. LOWER BIDIAGONAL
  60. BIDIAGONAL
  61. PENTA DIAGONAL
  62. PENTA DIAGONAL NEGATIVE
  63. TRIDIAGONAL
  64. IDEMPOTENT
  65. VANDERMONDE

Examples

1. MATRIX("UPPERTRIANGULAR",3)

-37 82 -52
0 -31 2
0 0 13