| Author |
Comment/Response |
Rick Hladik
|
 10/15/00 08:36am
This is the clarification to a previous question which was unanswered due to lack of information
Please see the following example:
A is a 3 component vector
In:=A = Table[x^i, {i, 3}]
Out:={x, x^2, x^3}
B is a 3 X 3 matrix
In:= B = Table[Integrate[(Ai)(Aj),{x,0,1}],{i,3},{j,3}]
Out:= {{{1/3},{1/4},{1/5}},{{1/4},{1/5},{1/6}},{{1/5},{1/6},{1/7}}}
In:=Inverse[B]
Out:= ''Argument {{{1/3},{1/4},{1/5}},{{1/4},{1/5},{1/6}},{{1/5},{1/6},{1/7}}} at position 1 is not a rectangular
matrix''
This is not true! The matrix is rectangular.....This can be easily proven by simply typing in the same values for a
manually input matrix and then inverting it....the answer is:
In:= Use the matrix input for a 3 X 3 matrix with the values identical to the above
In:=Inverse[B]
Out:={{300,-900,630},{-900,2880,-2100},{630,-2100,1575}}
It is important that I understand the problem with the above solution.....Please reply by E-mail if you need more
information, Thanks....Rick
URL: , |
|
