von Patrick1990 » Mo 22. Apr 2013, 12:51
Oh ok, vielen Dank.
Bleibt mir nur noch das Problem, dass der Compiler nun nicht mehr selbstständig schließt, das Dokument wird jedoch korrekt ausgegeben.
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Iteration 0
WSSR : 1671.01 delta(WSSR)/WSSR : 0
delta(WSSR) : 0 limit for stopping : 1e-05
lambda : 4.73313
initial set of free parameter values
a = 1
b = 1
/
Iteration 1
WSSR : 448.793 delta(WSSR)/WSSR : -2.72334
delta(WSSR) : -1222.22 limit for stopping : 1e-05
lambda : 0.473313
resultant parameter values
a = 3.9545
b = 1.62272
/
Iteration 2
WSSR : 285.803 delta(WSSR)/WSSR : -0.57029
delta(WSSR) : -162.99 limit for stopping : 1e-05
lambda : 0.0473313
resultant parameter values
a = 2.45681
b = 16.7172
/
Iteration 3
WSSR : 0.792467 delta(WSSR)/WSSR : -359.65
delta(WSSR) : -285.01 limit for stopping : 1e-05
lambda : 0.00473313
resultant parameter values
a = -9.34396
b = 95.6146
/
Iteration 4
WSSR : 2.44568e-07 delta(WSSR)/WSSR : -3.24027e+06
delta(WSSR) : -0.792467 limit for stopping : 1e-05
lambda : 0.000473313
resultant parameter values
a = -9.99964
b = 99.9976
/
Iteration 5
WSSR : 7.55607e-18 delta(WSSR)/WSSR : -3.23671e+10
delta(WSSR) : -2.44568e-07 limit for stopping : 1e-05
lambda : 4.73313e-05
resultant parameter values
a = -10
b = 100
/
Iteration 6
WSSR : 0 delta(WSSR)/WSSR : 0
delta(WSSR) : -7.55607e-18 limit for stopping : 1e-05
lambda : 4.73313e-06
resultant parameter values
a = -10
b = 100
After 6 iterations the fit converged.
final sum of squares of residuals : 0
abs. change during last iteration : -7.55607e-18
Exactly as many data points as there are parameters.
In this degenerate case, all errors are zero by definition.
Final set of parameters
=======================
a = -10
b = 100
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[16] (./GET1.aux) )
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Output written on GET1.pdf (16 pages, 301393 bytes).
SyncTeX written on GET1.synctex.gz.
Transcript written on GET1.log.
Oh ok, vielen Dank.
Bleibt mir nur noch das Problem, dass der Compiler nun nicht mehr selbstständig schließt, das Dokument wird jedoch korrekt ausgegeben.
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Iteration 0
WSSR : 1671.01 delta(WSSR)/WSSR : 0
delta(WSSR) : 0 limit for stopping : 1e-05
lambda : 4.73313
initial set of free parameter values
a = 1
b = 1
/
Iteration 1
WSSR : 448.793 delta(WSSR)/WSSR : -2.72334
delta(WSSR) : -1222.22 limit for stopping : 1e-05
lambda : 0.473313
resultant parameter values
a = 3.9545
b = 1.62272
/
Iteration 2
WSSR : 285.803 delta(WSSR)/WSSR : -0.57029
delta(WSSR) : -162.99 limit for stopping : 1e-05
lambda : 0.0473313
resultant parameter values
a = 2.45681
b = 16.7172
/
Iteration 3
WSSR : 0.792467 delta(WSSR)/WSSR : -359.65
delta(WSSR) : -285.01 limit for stopping : 1e-05
lambda : 0.00473313
resultant parameter values
a = -9.34396
b = 95.6146
/
Iteration 4
WSSR : 2.44568e-07 delta(WSSR)/WSSR : -3.24027e+06
delta(WSSR) : -0.792467 limit for stopping : 1e-05
lambda : 0.000473313
resultant parameter values
a = -9.99964
b = 99.9976
/
Iteration 5
WSSR : 7.55607e-18 delta(WSSR)/WSSR : -3.23671e+10
delta(WSSR) : -2.44568e-07 limit for stopping : 1e-05
lambda : 4.73313e-05
resultant parameter values
a = -10
b = 100
/
Iteration 6
WSSR : 0 delta(WSSR)/WSSR : 0
delta(WSSR) : -7.55607e-18 limit for stopping : 1e-05
lambda : 4.73313e-06
resultant parameter values
a = -10
b = 100
After 6 iterations the fit converged.
final sum of squares of residuals : 0
abs. change during last iteration : -7.55607e-18
Exactly as many data points as there are parameters.
In this degenerate case, all errors are zero by definition.
Final set of parameters
=======================
a = -10
b = 100
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