Flip Flop tutorial with low initial estimates of KA, V and CL
[Generated automatically as a Fitting summary]
Model Description
- Name:
flip_flop_good_pop
- Title:
Flip Flop tutorial with low initial estimates of KA, V and CL
- Author:
PoPy for PK/PD
- Abstract:
- Keywords:
one compartment model; flip flop; dep_one_cmp_k; good start values
- Input Script:
- Diagram:
Comparison
Compare Main f[X]
Variable Name |
Starting Value |
Fitted Value |
Abs Change |
Prop Change |
|---|---|---|---|---|
f[KE] |
0.0200 |
0.0494 |
0.0294 |
1.4692 |
f[V] |
30.0000 |
39.4926 |
9.4926 |
0.3164 |
f[KA] |
0.3000 |
0.5716 |
0.2716 |
0.9055 |
Compare Noise f[X]
Variable Name |
Starting Value |
Fitted Value |
Abs Change |
Prop Change |
|---|---|---|---|---|
f[PNOISE] |
0.0500 |
0.0069 |
0.0431 |
0.8614 |
f[ANOISE] |
0.1000 |
0.0536 |
0.0464 |
0.4644 |
Compare Variance f[X]
Variable Name |
Starting Value |
Fitted Value |
Abs Change |
Prop Change |
|---|---|---|---|---|
f[KE_isv] |
0.0200 |
0.0439 |
0.0239 |
1.1967 |
f[KE_isv;V_isv] |
0.0000 |
-0.0084 |
0.0084 |
INF |
f[KE_isv;KA_isv] |
0.0000 |
0.0091 |
0.0091 |
INF |
f[V_isv;KE_isv] |
0.0000 |
-0.0084 |
0.0084 |
INF |
f[V_isv] |
0.0200 |
0.0374 |
0.0174 |
0.8705 |
f[V_isv;KA_isv] |
0.0000 |
0.0168 |
0.0168 |
INF |
f[KA_isv;KE_isv] |
0.0000 |
0.0091 |
0.0091 |
INF |
f[KA_isv;V_isv] |
0.0000 |
0.0168 |
0.0168 |
INF |
f[KA_isv] |
0.0200 |
0.0439 |
0.0239 |
1.1944 |
Individual simulated (sim) plots
Alternatively see All simulated_sim graph plots
Population simulated (sim) plots
(No population graphs were requested.)
Outputs
Final objective value
-282.2522
which required 1.28 iterations and took 153.32 seconds
Fitted f[X] values (after fitting)
f[KE] = 0.0494
f[V] = 39.4926
f[KA] = 0.5716
f[PNOISE] = 0.0069
f[ANOISE] = 0.0536
f[KE_isv,V_isv,KA_isv] = [
[ 0.0439, -0.0084, 0.0091 ],
[ -0.0084, 0.0374, 0.0168 ],
[ 0.0091, 0.0168, 0.0439 ],
]
Fitted parameter .csv files
- Fixed Effects:
- Random Effects:
- Model params:
- State values:
- Predictions:
- Likelihoods:
Inputs
- Input Data:
Starting f[X] values (before fitting)
f[KE] = 0.0200
f[V] = 30.0000
f[KA] = 0.3000
f[PNOISE] = 0.0500
f[ANOISE] = 0.1000
f[KE_isv,V_isv,KA_isv] = [
[ 0.0200, 0.0000, 0.0000 ],
[ 0.0000, 0.0200, 0.0000 ],
[ 0.0000, 0.0000, 0.0200 ],
]