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regardez vous sil vou plait this result of multiplying a7by7 matrix by its
MINVERSE "inverse": 1.0E+00 3.7E-08 2.3E-06 1.4E-04 8.2E-03 4.9E-01 2.9E+01 1.0E-10 1.0E+00 2.3E-07 1.1E-05 5.9E-04 3.5E-02 1.6E+00 2.4E-11 1.3E-09 1.0E+00 3.7E-06 2.1E-04 1.1E-02 6.6E-01 -8.4E-13 -4.3E-11 -2.4E-09 1.0E+00 -7.5E-06 -3.8E-04 -2.2E-02 1.2E-14 5.4E-13 3.3E-11 1.5E-09 1.0E+00 4.4E-06 2.7E-04 -9.7E-17 -4.7E-15 -2.8E-13 -1.3E-11 -7.0E-10 1.0E+00 -1.8E-06 4.2E-19 2.0E-17 1.3E-15 6.0E-14 3.2E-12 1.3E-10 1.0E+00 see the top right hand term 29!!! the curve fitted from this does not fit! in the help at http://office.microsoft.com/en-us/ex...CH062528291033 it says of MINVERSE The size of the array must not exceed 52 columns by 52 rows. If it does, the function returns a #VALUE! error. MDETERM gives -3.25223E+110 for this 10 by 10 matrix, the first 7by7 of which was referred to above: 9.0E+00 2.8E+02 1.2E+04 5.5E+05 2.7E+07 1.4E+09 7.5E+10 4.1E+12 2.2E+14 1.3E+16 2.8E+02 1.2E+04 5.5E+05 2.7E+07 1.4E+09 7.5E+10 4.1E+12 2.2E+14 1.3E+16 7.0E+17 1.2E+04 5.5E+05 2.7E+07 1.4E+09 7.5E+10 4.1E+12 2.2E+14 1.3E+16 7.0E+17 4.0E+19 5.5E+05 2.7E+07 1.4E+09 7.5E+10 4.1E+12 2.2E+14 1.3E+16 7.0E+17 4.0E+19 2.3E+21 2.7E+07 1.4E+09 7.5E+10 4.1E+12 2.2E+14 1.3E+16 7.0E+17 4.0E+19 2.3E+21 1.3E+23 1.4E+09 7.5E+10 4.1E+12 2.2E+14 1.3E+16 7.0E+17 4.0E+19 2.3E+21 1.3E+23 7.5E+24 7.5E+10 4.1E+12 2.2E+14 1.3E+16 7.0E+17 4.0E+19 2.3E+21 1.3E+23 7.5E+24 4.3E+26 4.1E+12 2.2E+14 1.3E+16 7.0E+17 4.0E+19 2.3E+21 1.3E+23 7.5E+24 4.3E+26 2.5E+28 2.2E+14 1.3E+16 7.0E+17 4.0E+19 2.3E+21 1.3E+23 7.5E+24 4.3E+26 2.5E+28 1.4E+30 1.3E+16 7.0E+17 4.0E+19 2.3E+21 1.3E+23 7.5E+24 4.3E+26 2.5E+28 1.4E+30 8.4E+31 is MINVERSE working as intended, not with 52 by 52 but 7 by 7? is this why the polynomial fitted to xy plots is 6th order no bigger? can anyone advise how to invert nonsingular matrices, up to 52 by 52, eg 10 by 10 would be good, so the product of the matrix and its inverse looks just like this? 1000000 0100000 0010000 0001000 0000100 0000010 0000001 and no 29s or such anywhere off diagonal please? thanks jim in sydney |
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