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MATRIX.PAS
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MATRIX.PAS
Wrap
Pascal/Delphi Source File
|
1991-06-12
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2KB
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103 lines
.TXT 0 0 0 0
C a230,584,77
{\rtf1\ansi \deff0
{\fonttbl
{\f0\fnil Helv;}
}
{\f0 \fs20 \b \i0 \ul0 VECTOR & }{\f0 \fs20
\b \i0 \ul0 MATRIX CALCULATIONS}
}
.TXT 2 0 0 0
C a215,584,37
{\rtf1\ansi \deff0
{\fonttbl
{\f0\fnil Helv;}
}
First define some vectors & matrices
}
.EQN 3 0 0 0
i:0;2
.EQN 4 0 0 0
(x)[(i):(i)^(2)
.EQN 0 8 0 0
x=?
.EQN 0 8 0 0
v:({3,1}÷-2÷3÷1)
.EQN 9 -16 0 0
M:({3,3}÷2÷-7÷0÷4÷-1÷3÷1÷1÷1)
.TXT 7 0 0 0
C a217,584,62
{\rtf1\ansi \deff0
{\fonttbl
{\f0\fnil Helv;}
}
[Scroll to see calculations with these\par
vectors and matrices]
}
.TXT 7 13 0 0
C a133,472,28
{\rtf1\ansi \deff0
{\fonttbl
{\f0\fnil Helv;}
}
. . . Matrix multiplication
}
.EQN 1 -12 0 0
M*v=?
.EQN 6 0 0 0
|(M)=?
.TXT 0 12 0 0
C a90,472,18
{\rtf1\ansi \deff0
{\fonttbl
{\f0\fnil Helv;}
}
. . . Determinant
}
.EQN 7 -12 0 0
(M)^(-1)=?
.TXT 0 17 0 0
C a100,440,21
{\rtf1\ansi \deff0
{\fonttbl
{\f0\fnil Helv;}
}
. . . Matrix inverse
}
.EQN 9 -17 0 0
M*(M)^(-1)=?
.TXT 7 16 0 0
C a84,448,16
{\rtf1\ansi \deff0
{\fonttbl
{\f0\fnil Helv;}
}
. . . Transpose
}
.EQN 1 -16 0 0
M{51}=?
.EQN 8 0 0 0
eigenvals(M)=?
.TXT 6 2 0 0
C a109,472,41
{\rtf1\ansi \deff0
{\fonttbl
{\f0\fnil Helv;}
}
. . . Eigenvalues &\par eigenvectors
}
.EQN 6 -2 0 0
mean(v)=?
.EQN 2 0 0 0
stdev(v)=?
.TXT 0 14 0 0
C a130,448,28
{\rtf1\ansi \deff0
{\fonttbl
{\f0\fnil Helv;}
}
. . . Statistical functions
}
.EQN 2 -14 0 0
corr(v,x)=?