Urban legend? [Regulatives / Guidelines]
Dear Helmut!
Self-doubts are the essence of real scientific work!
Try to change not F in the model, but rather the absorption constant ka. Or both.
Using a one-compartment model and the rate constants
ke=0.06
ka(test)=2
ka(ref)=4
I obtained (F, dose and Vc identical for both formulations)
- single dose Cmax ratio=0.9565
- steady state Cmax ratio=0.9711 (tau=8 h)
(Hope I have implemented the formulas in M$-Excel in a hurry right).
To quote your link to Wikipedia:
"Like all folklore, urban legends are not necessarily false but they are often distorted, exaggerated, or sensationalized over time.."
.
This one and a half percent increase is not so impressive to me. Me be two-compartment models do it better. Or both changes in F and ka.
❝ ❝ But you can do it on your own: Fire up some PK software (even M$-Excel would do the job) - define parameters of two hypothetical formulations in such a way that Cmax is let's say 10% apart - go into steady state - the difference should be smaller.
❝
❝ Really? Or just an Urban legend of the pharmacokinetolophystic (© ElMaestro) type?
Self-doubts are the essence of real scientific work!

❝ ... ratio stays the same. Am I missing something?
Try to change not F in the model, but rather the absorption constant ka. Or both.
Using a one-compartment model and the rate constants
ke=0.06
ka(test)=2
ka(ref)=4
I obtained (F, dose and Vc identical for both formulations)
- single dose Cmax ratio=0.9565
- steady state Cmax ratio=0.9711 (tau=8 h)
(Hope I have implemented the formulas in M$-Excel in a hurry right).
To quote your link to Wikipedia:
"Like all folklore, urban legends are not necessarily false but they are often distorted, exaggerated, or sensationalized over time.."

This one and a half percent increase is not so impressive to me. Me be two-compartment models do it better. Or both changes in F and ka.
—
Regards,
Detlew
Regards,
Detlew
Complete thread:
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