Interpreting results of a DDI study [Design Issues]
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You shouldn’t expect to learn the basics from an internet forum. Suggested reading:
- Hauschke D, Steinijans V, Pigeot I. Bioequivalence Studies in Drug Development. Methods and Applications. Chichester; Wiley: 2007.
Chapter 8: Analysis of pharmacokinetic interactions.
- Chow S-C, Liu J-p. Design and Analysis of Bioavailability and Bioequivalence Studies. Boca Raton; Chapman & Hall / CRC Press: 3rd ed. 2009.
Chapter 18.2: Drug Interaction Studies.
- Patterson S, Jones B. Bioequivalence and Statistics in Clinical Pharmacology. Boca Raton; Chapman & Hall / CRC Press: 2nd ed. 2017.
Chapter 8.4: Food Effect Assessment and Drug-Drug Interactions (DDIs).
- International Council for Harmonisation of Technical Requirements for Pharmaceuticals for Human Use. Drug Interaction Studies. M12. 08 June 2022. Online.
❝ […] concluded there is no clinically relevant drug–drug interaction between CHF 5993 and result of cimetidine co-administration, with total exposure increased by 16 %, and peak concentration by 26 %.
❝ I need to know how they concluded.
What do you fail to understand?
Methods
This two-period, open-label, crossover study examined the drug–drug interaction of CHF 5993 and cimetidine. In one period, subjects received cimetidine 800 mg twice daily for 6 days; on the fourth day they also received CHF 5993 (BDP/FF/GB 400/24/100 µg). In the other, they received CHF 5993 alone. Primary objective was to compare the area under the plasma concentration–time curve from time 0 to last quantifiable concentration (AUC0–t) of GB, with and without cimetidine. Secondary endpoints included GB AUC0–12h, maximum concentration (Cmax) […]
Results
Twenty-six subjects were randomised; 25 completed. Co-administration of CHF 5993 and cimetidine resulted in small, statistically significant increases in GB AUC0–t, AUC0–12h and Cmax vs CHF 5993 (ratios 1.16, 1.21 and 1.26, respectively) […]
Conclusions
Overall, this study indicates that there is no clinically relevant drug–drug interaction between GB and the other components of the triple combination of GB/FF/BDP that comprise extrafine CHF 5993, and cimetidine […]
Statistically significant = 90% confidence interval of the ratio of adjusted geometric means does not include 1. Unfortunately only three significant digits are given in Table 3: AUC0–t 1.16 (1.07, 1.27), AUC0–12h 1.21 (1.08, 1.36), Cmax 1.26 (1.00, 1.58). Perhaps the lower confidence limit of Cmax in full precision was >1.
Contrary to bioequivalence, where the clinically relevant difference \(\small{\Delta}\) is commonly set to 20%, leading to the limits \(\small{\{\theta_1,\theta_2\}=\{1-\Delta,\,(1-\Delta)^{-1}\}=\{0.8,\,1.25\}}\), in DDI-studies a different (while still pre-specified) \(\small{\Delta}\) can be chosen. The paper does not give \(\small{\Delta}\). From the sample size section (page 272) one can assume that \(\small{\Delta=0.15}\), which would be pretty strict. Since the authors claimed that the increase was not clinically relevant, one could recalculate \(\small{\widehat{\Delta}_\text{r}}\) from the upper confidence limit by \(\small{\widehat{\Delta}_\text{r}=\left|CL_\text{upper}^{-1}-1\right|}\). For the ‘worst’ PK metric Cmax, we get \(\small{\widehat{\Delta}_\text{r}\approx\left|1.58^{-1}-1\right|\approx0.367}\). IMHO, that’s a lot. If we consider only the primary PK metric AUC0–t, \(\small{\widehat{\Delta}_\text{r}\approx0.213}\). The study was extremely underpowered (≈55%) for this PK metric. Interesting that the within-subject CV of Cmax was smaller than the one of AUC0–t. Not impossible but rare.
-script below.
library(PowerTOST)
design <- "2x2x2"
n <- 25
metrics <- c("AUC0-t", "AUC0-12", "Cmax")
ratio <- c(1.16, 1.12, 1.26)
CL.lower <- c(1.07, 1.08, 1.36)
CL.upper <- c(1.27, 1.36, 1.58)
res <- data.frame(metric = metrics, ratio = ratio,
CL.lower = CL.lower, CL.upper = CL.upper,
Delta.r = NA_real_, CV = NA_real_,
power = NA_real_)
for (j in seq_along(metrics)) {
res$Delta.r[j] <- abs(CL.upper[j]^-1 - 1)
res$CV[j] <- suppressMessages(
CI2CV(lower = CL.lower[j],
upper = CL.upper[j],
design = design, n = n))
res$power[j] <- suppressMessages(
power.TOST(CV = res$CV[j], theta0 = ratio[j],
theta1 = 1 - res$Delta.r[j],
design = design, n = n))
}
res[, 5:7] <- signif(res[, 5:7], 4)
print(res, row.names = FALSE, right = FALSE)
metric ratio CL.lower CL.upper Delta.r CV power
AUC0-t 1.16 1.07 1.27 0.2126 0.1780 0.5453
AUC0-12 1.12 1.08 1.36 0.2647 0.2410 0.8761
Cmax 1.26 1.36 1.58 0.3671 0.1555 0.9996
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Helmut Schütz
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Science Quotes
Complete thread:
- Drug-drug interaction with two different route of administration Mr.Rao 2022-07-13 13:51 [Design Issues]
- Drug-drug interaction with two different route of administration Mr.Rao 2022-07-14 09:05
- Drug-drug interaction with two different route of administration dshah 2022-07-20 10:27
- Drug-drug interaction with two different route of administration Mr.Rao 2022-07-21 11:24
- Drug-drug interaction with two different route of administration dshah 2022-07-21 18:51
- Drug-drug interaction with two different route of administration Mr.Rao 2022-07-22 07:23
- Drug-drug interaction with two different route of administration Mr.Rao 2022-07-27 08:31
- Interpreting results of a DDI studyHelmut 2022-07-27 09:52
- Drug-drug interaction with two different route of administration Mr.Rao 2022-07-27 08:31
- Drug-drug interaction with two different route of administration Mr.Rao 2022-07-22 07:23
- Drug-drug interaction with two different route of administration dshah 2022-07-21 18:51
- Drug-drug interaction with two different route of administration Mr.Rao 2022-07-21 11:24
- Drug-drug interaction with two different route of administration dshah 2022-07-20 10:27
- Drug-drug interaction with two different route of administration Mr.Rao 2022-07-14 09:05