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The factors that predict colchicine plasma concentrations and the impact on safety and efficacy are under-researched. We aimed to determine the probability of achieving steady-state plasma concentrations within the nominal therapeutic range of 0.5–3 ng/mL.
Methods
Colchicine plasma concentrations from 78 people with gout were analysed using non-linear mixed effects. Body size, kidney function, concomitant drugs, ethnicity, sex, age and adherence were tested as covariates in the model. Simulations were conducted to determine the probability of achieving steady-state minimum, maximum and average concentrations within the therapeutic range of 0.5–3 ng/mL under different doses and for different patient characteristics. We considered colchicine doses that produced > 80% of steady-state average concentrations < 3 ng/mL and > 0.5 ng/mL to have a reasonable probability of safety and efficacy.
Results
A two-compartment pharmacokinetic model with zero-order absorption was the best fit. Body weight, sex and statin use were significant predictors of colchicine pharmacokinetics, reducing the between-subject variance on clearance by about 40%. The model predicted that colchicine dosages of ≤ 1.5 mg daily carry a low risk of toxicity based on the criteria defined here. Efficacious concentrations were achieved for all dosages tested except 0.5 mg daily, where concentrations below the proposed therapeutic range may occur in those with a body weight > 80 kg. Higher colchicine dosages of > 1.5 mg daily may exceed the proposed upper limit of safety in many individuals, particularly those with low body weight who are taking statins.
Conclusion
A model for the pharmacokinetics of colchicine was developed and evaluated. Low-dose regimes (≤ 1.5 mg daily) are not predicted to achieve concentrations above the proposed safety threshold of 3 ng/mL in most people, although concentrations below the lower limit of the therapeutic range may occur in those taking 0.5-mg doses who are > 80 kg in body weight. Higher colchicine dosages of > 1.5 mg daily may exceed the proposed upper limit of safety in individuals with low body weight who are taking statins.
The pharmacokinetics of colchicine were found to be determined by differences in body weight, sex and statin use.
Colchicine dosages of ≤ 1.5 mg daily appear to carry a low risk of toxicity based on the criteria used here.
Dosages of 0.5 mg daily in those with body weight > 80 kg were predicted to be at risk of reduced efficacy based on the proposed lower limit of the therapeutic range (0.5 ng/mL).
Daily doses of > 1.5 mg may exceed the upper limit of safety in many patients, particularly those with low body weight who are taking statins.
The study provides the basis for further work on the safe and effective dosing of colchicine in clinical practice.
1 Introduction
Colchicine is an alkaloid found in the plants Colchicum autumnale (autumn crocus) and Gloriosa superba (glory lily). It has been used for several centuries as an anti-inflammatory, particularly in the acute treatment of gout flares. Colchicine is also recommended for the prevention of gout following the initiation of urate-lowering therapy [1]. The ability of colchicine to dampen the innate immune response has been exploited for the management of several other chronic conditions, including familial Mediterranean fever, Behcet’s disease and pericarditis. More recently, colchicine has shown promise in the secondary prevention of cardiovascular disease [2].
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Colchicine has a narrow margin of safety. Toxicities, including treatment-limiting gastrointestinal effects, were common under traditional dosing strategies for the control of inflammation during gout flares. Patients were advised to take a loading dose of 1.2 mg followed by repeated doses of 0.6 mg every 1–2 h until either the pain subsided, gastrointestinal symptoms appeared or a maximum dose of 6 mg was achieved [3]. Since gastrointestinal symptoms may precede other serious adverse effects like myopathies, nerve damage and bone marrow suppression [4], the recommended dose has been reduced to 1.2 mg followed by 0.6 mg 1 h later [3]. Fatal overdoses have been rarely reported after single ingestions as low as 7 mg [4].
The pharmacokinetics of colchicine have well been characterised in healthy volunteers [5‐10] but have not been extensively studied in target patient populations (although see [11, 12] for studies in those with kidney impairment and [13, 14] for pharmacokinetic analyses in those with familial Mediterranean fever). Available data suggest that orally administered colchicine is subject to a zero-order absorption and variable bioavailability in the order of 24–88% [6, 7, 9]. Colchicine has been found to be a substrate for the ABCB1 efflux transport (P-glycoprotein) and CYP3A4 [15, 16] expressed in the gut wall and liver. Peak plasma concentrations (steady-state maximum concentration [Cmax,ss]) can occur between 30 min and 3 h after administration of single doses [17], while secondary peaks at about 6 h in some individuals suggest evidence of entero-hepatic recycling [7]. Elimination is mainly through the bile, while an average of 10–25% has been reported to be eliminated by the kidneys [5, 12]. Systemic clearance (apparent clearance [CL/F]) values in the order of 10–40 L/h have been reported. Volume of distribution estimates of 6–15 L/kg support the accumulation of colchicine in peripheral compartments, particularly in leukocytes.
Despite a long history of clinical use, and an expanding array of therapeutic indications, the rational dosing of colchicine remains under-researched. Current dose recommendations appear to have been established largely by consensus and trial and error. Low dosages of 0.5–0.6 mg once or twice daily are commonly used to prevent gout flares when starting urate-lowering therapy and for the management of pericarditis. Dosages of 1–1.5 mg once or twice daily are recommended for familial Mediterranean fever. While ≤ 0.6 mg daily is purported to be safe in most patients [18], little is known about whether this is also the case in special populations such as those with impaired kidney or liver function or those taking interacting drugs. Dosing in obese people, where the efficacy of low-dose regimens may be compromised, has not been extensively explored. The impact of these patient factors on steady-state colchicine plasma concentrations and the implications for efficacy and safety are not clear. A therapeutic range for steady-state colchicine plasma concentrations of 0.5–3 mcg/L has been proposed [19] but this is not supported by a clear evidence base for efficacy and safety. The aims of this study were (1) to develop a population pharmacokinetic model for colchicine, (2) to determine the influence of patient factors on colchicine pharmacokinetics and (3) to predict the probability of achieving steady-state plasma concentrations within the proposed therapeutic range of 0.5–3 ng/mL for colchicine under different doses and across a range of patient characteristics.
2 Methods
2.1 Data
Data were sourced from a randomised controlled trial conducted in Auckland and Christchurch, New Zealand (NZ) {ACTRN 12618001179224} [20]. These data are termed the ‘NZ Gout Study’ herein. The study enrolled 200 participants with gout who were commencing allopurinol therapy. Participants were randomised 1:1 to receive colchicine 0.5 mg daily or placebo for 6 months. Colchicine plasma concentrations were measured in 80 participants at month 3 just prior to the daily dose and 30–60 min after the dose [20]. The study received ethical approval from the NZ Health and Disability Ethics Committee (18/STH/156). Participants provided written informed consent.
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Samples from the NZ Gout Study were excluded if the dates and/or times of the colchicine measurement were missing. Missing independent variables such as covariates were inferred from the last observation unless the participant was missing all information about the covariate, in which case the participant was excluded. Samples below the lower limit of quantitation (LLOQ) for colchicine were excluded unless > 5% of the total samples were LLOQ, in which case a likelihood-based method [21] was explored.
Additional colchicine plasma concentration data were obtained for 13 individuals (ten healthy volunteers, one person with liver disease, one with gout and one with kidney disease) from published studies [5, 7, 10]. In these studies, data arose from the administration of single intravenous doses of 0.5 mg and 2 mg colchicine and 0.5-mg, 1-mg and 2-mg single doses of oral colchicine. Data points were extracted from published plasma concentration–time curves using PlotDigitizer Pro (v3.3.9, 2024). The extracted data were deemed necessary to provide structural model stability given the scant sampling in the NZ Gout Study.
Observed colchicine plasma concentration–time plots from the NZ Gout Study and the extracted concentrations are presented in Fig. 1.
Fig. 1
Observed colchicine plasma concentration data used in the pharmacometric analysis. a The NZ Gout Study, b oral extracted data from the literature and c intravenous extracted data from the literature. Conc concentration, NZ New Zealand
A population pharmacokinetic analysis was conducted using a non-linear mixed effects methodology in NONMEM (v7.5.1 ICON) and the first-order conditional estimation with interaction (FOCEI). The computer used a Windows 11 operating system, a 13th-generation Intel ® i5-1345U processor and a GNU Fortran 95 compiler. Workflow was managed using Pirana workbench (Certara, v23.10.1), and NONMEM was executed with Pearl—speaks NONMEM (PsN, v5.4.0). Pre- and post-processing used Prism v10.4.0 (GraphPad Software, La Jolla, CA), R v4.4.1 (The R Foundation) and MATLAB v2023b (MathWorks Inc.).
A published two-compartment pharmacokinetic model for colchicine with zero-order absorption and a time lag between the dose and systemic absorption (tlag) [22] was used as the starting point for base model development. This is termed the Karatze model. Details of the Karatze model parameter estimates are provided in the Electronic Supplementary Information (see Table S1 ). The Karatze model was parameterised in terms of clearance and volume for the central compartment, but the intercompartmental pharmacokinetics were parametrised as rate constants (\({k}_{12}\) = 0.22 h−1 and \({k}_{21}\)= 0.073 h−1) [22]. These were converted to intercompartmental clearance (\(Q\)) and peripheral volume (\({V}_{2})\) prior to model development as follows:
$$Q={k}_{12}*{V}_{1}$$
$$V_{2} = Q/k_{{21}}$$
where \({k}_{12}\) is the rate constant describing mass transfer from the central volume to the peripheral compartment, \({V}_{1}\) is the central compartment volume and \({k}_{21}\) is the rate constant describing mass transfer from the peripheral compartment to the central compartment. The Karatze model reported inter-individual variability in parameter estimates as standard deviations, as per the original publication from Thomas et al. [5]. These were converted to variances for the purposes of model building by squaring each value.
Model development followed a stepwise approach. First, a model was fit to the extracted intravenous data. Then, the oral extracted data were incorporated into the analysis and the parameters re-estimated. At this stage, oral availability (F) was estimated using a 'route' (RTE) parameter as follows:
where \(F1\) is the oral availability for compartment 1 (gut), \(RTE\) is a multiplier for the route of administration and \({\theta }_{RTE}\) is the estimated oral availability. The intention was to fix the estimate of F1 in subsequent modelling.
In the final modelling step, the colchicine data collected from 80 patients from the NZ Gout Study were incorporated into the analysis and the best model fit for the combined data (gout patients and extracted) explored. A parameter to account for the different tablet formulations used across studies was tested on bioavailability (F1). Differences in analytical methods between studies were explored.
While the Karatze model was used as a starting point, one- and two-compartment models were also explored, as well as first- and zero-order absorption with and without a time lag (tlag). Covariance was tested between all clearance and volume terms. Residual error was tested using additive, proportional and combined structures, while between-subject parameter variability was modelled using a log-normal distribution:
where \({\theta }_{ip}\) is the estimate of the \({p}^{th}\) parameter \(\theta\) for the \({i}^{th}\) individual, \({\widehat{\mu }}_{p}\) is the population mean value of the \({p}^{th}\) parameter and \({\eta }_{ip}\) is the deviation from the mode of the \({p}^{th}\) parameter for the \({i}^{th}\) individual. \(\eta\) was assumed to be normally distributed with a mean of zero and a variance of \({\omega }^{2}\).
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Covariates to be tested in the model were selected based on visual inspection of exploratory data plots, biological plausibility and the availability of demographic and clinical data. Body size measures included total body weight (TBW), fat free mass (FFM) and normal fat mass (NFM). FFM was calculated using the formula developed by Janmahasatian et al. [23]. NFM followed the method outlined by Anderson and Holford [24, 25]. These metrics were standardised to 70 kg and allometrically scaled to a fixed exponent of ¾ for clearance parameters and to an exponent of 1 for volume parameters. A power model for body size with an estimated exponent was also tested on clearance. Creatinine clearance (CLcr) was estimated using the Cockcroft-Gault equation [26], standardised to 6 L/h/70 kg (approximately 100 mL/min/70 kg). CLcr was tested on CL/F using linear and power models as well as a model including both renal and non-renal clearance.
The influence of discrete covariates, including concomitant drugs, sex and ethnicity, was modelled using a fractional effect parameter. Ethnicity was self-reported in the gout study and included four categories: Māori, Pacific Peoples, NZ European and Other. Concomitant drugs included diuretics, statins, angiotensin receptor blockers (ARBs), angiotensin-converting enzyme inhibitors (ACEIs), alpha-blockers, beta-blockers and calcium channel blockers (mostly dihydropyridines). Drugs known to be strong or moderate CYP3A4 or P-glycoprotein inhibitors based on the Flockhart Table [27] and UpToDate [28] were grouped together and tested for a fractional effect on colchicine clearance. The same analysis was repeated for strong or moderate CYP3A4 or P-glycoprotein inducers, including the use of prednisone for gout in the weeks prior to the clinical visit at month 3. Age and adherence (based on measured pill counts at month 3) were tested using linear models as well as a fractional effect based on binned categories.
2.3 Model Building and Evaluation
Decisions about best model fit to the data were based on a likelihood ratio test, parameter precision, the plausibility of parameter estimates, visual inspection of goodness-of-fit plots and prediction-corrected visual predictive checks (pcVPCs). For the likelihood ratio test, a decrease in the objective function value (OFV) of 3.84 units (Chi-square [\({\chi }^{2}\)], p < 0.05) with 1 degree of freedom was considered statistically significant.
A base model was first developed to determine the best structural model and the statistical components including random residual variability and between-subject variability. Subsequent covariate modelling followed a stepwise method. Each covariate was tested in the final base model one at a time using a likelihood ratio test. Only those covariates found to produce a better statistical fit to the data were retained for the next step. In step 2, the covariate that produced the biggest univariate drop in OFV was retained in the model and each of the remaining covariates tested one at a time. In step 3, the two covariates that produced significantly better model fit in steps 1 and 2 were retained and the remaining covariates added again one at a time. This was repeated until all significant covariate relationships had been identified. The full model was subjected to backwards elimination of each covariate, and only those that resulted in an increase in the OFV of > 6.6 units (χ2, p < 0.001) with 1 degree of freedom on removal were retained in the final model.
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pcVPCs were derived by simulating 100 data sets using the final colchicine pharmacokinetic model and plotting the 5th, 50th and 95th percentiles of the model predictions against the same percentiles of the observed data. pcVPCs were stratified by study, route of administration and for any significant covariates. The median parameter values and the 95% confidence intervals (CIs) were determined from 2000 replicates using a sampling-importance-resampling method (SIRSAMPLE in NONMEM) where replicate parameter values were derived from importance sampling [29]. This method was used in lieu of a nonparametric bootstrap to handle the unbalanced study designs described here [29].
2.4 Colchicine Plasma Concentration Predictions
Steady-state colchicine plasma concentrations were predicted from the final population pharmacokinetic model in MATLAB (v2024b). A series of stochastic simulations under dosages of 0.5 mg, 1 mg and 1.5 mg once or twice daily and under different covariate conditions were conducted. For each scenario, n = 1000 stochastic profiles were generated for a 40-day colchicine treatment period. The steady-state plasma concentrations across a 24-h period on day 40 were used to generate the following steady-state exposure metrics for each simulate:
1.
Cmin,ss: the concentration just prior to the dose.
2.
Cmax,ss: the maximum concentration after the dose.
3.
Cav,ss: the steady-state average plasma concentration.
The percentage of values below and above the proposed therapeutic range of 0.5–3 ng/mL was determined. For the purposes of these analyses, we considered colchicine doses that produced > 80% of steady-state average concentrations < 3 ng/mL and > 0.5 ng/mL to have a reasonable probability of safety and efficacy. Note that the steady-state average concentration was chosen under the assumption that transient Cmin,ss or Cmax,ss concentrations below or above the limits of therapeutic range across a dosing interval may not appreciably impact safety and efficiency.
Covariates were sampled as a group from a dataset of virtual people with gout. The methodology used to create the virtual datafile is described in the Electronic Supplementary Information, including the MATLAB code. A comparison of patient characteristics in the observed and virtual datasets is presented in Table S2. Each simulate was randomly assigned a set of patient characteristics including all factors found to be significant in the covariate modelling.
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3 Results
Data from 80 people with gout from the NZ Gout Study, including 160 colchicine plasma concentrations, were available for analysis. Three samples below the LLOQ were excluded as well as four where the sample time and dose could not be reconciled. There were 78 individuals and 153 colchicine plasma concentrations from the NZ Gout Study available for analysis. An additional 211 samples from 13 people were extracted from published studies. In total, the final dataset, therefore, included 91 individuals and 364 colchicine plasma concentrations. Demographic and clinical details from the NZ Gout study are summarised in Table 1.
Table 1
Demographic and clinical details of the colchicine study cohort (NZ Gout Study)
Diuretics included bendrofluazide, hydrochlorothiazide, chlorthalidone and furosemide. Beta-blockers include metoprolol, carvedilol, bisoprolol, celiprolol, atenolol and sotalol. ACEIs included cilazapril, enalapril, quinapril, perindopril and lisinopril. ARBs included candesartan and losartan. CCBs included amlodipine, felodipine, diltiazem and verapamil. Statins included atorvastatin, simvastatin and rosuvastatin. CYP3A4 and/or P-GP inhibitors included amlodipine (n = 4), diltiazem (n = 2), verapamil (n = 1) and carvedilol (n = 1). CYP3A4 and/or P-GP inducers included n = 13 reported to have taken prednisone for a gout flare since the last clinic visit (exact timing unknown) and one individual who was receiving carbamazepine
Individual level demographic and clinical details were not available in the three studies from which colchicine plasma concentrations were extracted
ACEI angiotensin-converting enzyme inhibitor, ARB angiotensin receptor blocker, CCB calcium channel blocker, CLcr creatinine clearance, F female, M male, NZ New Zealand, P-GP P-glycoprotein
^Self-declared ethnicities grouped as ‘other’ included Jordanian (n = 1), Chinese (n = 4), Nepalese (n = 1), Indian (n = 4), Pakistani (n = 1), Burmese (n = 1) and Filipino (n = 1)
A two-compartment pharmacokinetic model with zero-order absorption and first-order elimination provided the best fit to the colchicine data. Plots showing the apparent zero-order absorption in the first 4 h after the dose using data extracted from two studies [5, 7] are presented in Figure S1 (see the electronic supplementary material). A first-order absorption model was tested but did provide a better model fit (i.e. was not inferior); therefore, the zero-order absorption model was retained to align with previous findings from pharmacokinetic studies in the literature [5, 7, 13, 17]. Bioavailability was fixed to 0.47 in the final model. The data did not support the estimation of between-subject variance for the volume parameters, and these were fixed to values used by Karatze et al. [22]. An absorption time lag for colchicine has been reported [17] but was found to create model instability during the model building. Previous work suggests that the absorption time lag may follow a bimodal distribution – a maximum concentration of about 30 min post-dose in some individuals and a maximum concentration of about 2 h in others [17]. In the NZ Gout Study, 17 individuals were noted to have Cmax,ss values less than or equal to the Cmin,ss, which was assumed to represent a delay in absorption. Therefore, a parameter to capture the delay (tlag) was fixed at 1.3 h in these individuals (the longest time post-dose recorded in the NZ Gout Study) and to zero otherwise. This resulted in a stable model. Note that a ‘mixture model’ ($MIX in NONMEM) to account for the bimodal tlag was not supported. Finally, a formulation parameter was estimated on bioavailability (F1) to account for the differences in tablet formulation between the NZ Gout Study and the data extracted from the literature.
Total body weight (TBW) and statin use were found to be significant covariates on colchicine clearance parameters, while TBW and sex were found to predict volume parameters. The final covariate models for colchicine clearance and volume were described by:
where \(\text{CL}/F\) is apparent oral clearance, \(V1/F\) is the apparent volume for the central compartment, \(V2/F\) is the apparent volume for the peripheral compartment, \(Q/F\) is the apparent intercompartmental clearance, \(WT\) is total body weight, \({\theta }_{statin}\) is the fractional effect of statin use and \({\theta }_{\text{SEX}}\) is the fractional effect of female sex. Parameter estimates for the final colchicine pharmacokinetic model are provided in Table 2. The sampling-importance-resampling runs produced parameter estimates close to the final model, suggesting a stable model. Statin use decreased colchicine clearance by ~ 30%, while female sex reduced colchicine volume by about 50%.
Table 2
Parameter estimates for the base and final colchicine pharmacokinetic model and SIR replicates
Parameter
Final model (RSE %)
SIR replicates^ [95% CI]
Pharmacokinetic parameters
\({ \theta }_{\text{CL}}\) (L h−1 70 kg−1)
19.1a (9.0)
19.5 [16.6–22.5]
\({ \theta }_{V1}\) (L 70 kg−1)
245.5b (16.2)
243.1 [185.5–300.7]
\({ \theta }_{Q}\) (L h−1 70 kg−1)
29.9a (21.9)
32.8 [20.7–45.0]
\({ \theta }_{V2}\) (L 70 kg−1)
821.8b (28.4)
893.6 [472.2–1314]
\({ D}_{1}\) (h)
0.99 (15.2)
1.0 [0.8–1.2]
\(TLAG\)1 (h)
1.3 (fixed)
1.3 (fixed)
\(TLAG2\) (h)
0 (fixed)
0 (fixed)
\({ F}_{1}\)
0.47 (fixed)
0.47 (fixed)
\({ \theta }_{statin}\)c
0.66 (12.4)
0.66 [0.50–0.82]
\({ \theta }_{SEX}\)
0.53 (25.8)
0.57 [0.29–0.86]
\({ \theta }_{FORM}\)d
0.55 (54.8)
0.65 [0.14–1.17]
Between-subject variability
\({ \omega }_{CL}\) (CV%)
33.8 (21.6)
35.5 [28.2–41.6]
\({ \omega }_{V1}\) (CV%)
35.5 (fixed)
–
\({ \omega }_{V2}\) (CV%)
53.3 (fixed)
–
Residual error
Colchicine\({\sigma }_{prop}\)(CV%)
37.7 (8.3)
38.1 [33.8–42.2]
Colchicine\({\sigma }_{add}\)(µmol L−1)
0.006 (fixed)
–
Shrinkage
\(\eta\)-shrinkage (\(\text{CL}\))
14.0%
–
\(\epsilon\)-shrinkage
12.3%
–
\({\theta }_{FORM}\) bioavailability differences between data extracted from published studies and the present dataset, \({\theta }_{SEX}\) fractional effect of female sex on volume parameters, \({\theta }_{statin}\) fractional effect of statin therapy on clearance, TLAG is the lag time between the dose administration and absorption from the gut, \({\sigma }_{add}\) additive residual error, \({\sigma }_{prop}\) proportional residual error, \(\omega\) between-subject variability, CI confidence interval, CL clearance, CV% coefficient of variation, D1 duration of zero-order input, F1 oral availability of compartment 1, Q intercompartmental clearance, RSE relative standard error, SIR sampling-importance-resampling, V1 central compartment volume, V2 peripheral volume
aClearance expressed per 70 kg total body weight allometrically scaled to an exponent of ¾, modelled as CL or Q = THETA*(weight/70)^3/4
bVolume expressed per 70 kg total body weight, modelled as V1 or V2 = THETA*(weight/70)
cIncludes atorvastatin (n = 12) and simvastatin (n = 4)
dModelled as FORM = 1 for the NZ Gout Study and FORM = 1 + THETA for the extracted data
^SIR replicates were created using the ‘SIRSAMPLE’ algorithm in NONMEM
No major model misspecifications are obvious in the diagnostic plots presented in Fig. 2. pcVPCs for the oral data and for the NZ Gout Study data are provided in Fig. 3. The 5th, 50th and 95th percentiles of the model predictions are a good reflection of the observed data, suggesting an acceptable model fit. pcVPCs stratified by body weight, statin use and sex are presented in Figure S2 (see the electronic supplementary material).
Fig. 2
Goodness-of-fit plots for the final colchicine pharmacokinetic model. The graphs a and b present the observed colchicine plasma concentrations against the population predictions (a) and individual predictions (b). CWRES is shown against the population predicted concentrations (c) and against time (d). CWRES conditional weighted residuals
Prediction-corrected visual predictive checks for the final colchicine model. Graph a shows the data extracted from the literature, and b shows the NZ Gout Study data. The x-axis is the time after the dose in hours. The median (solid black line) and the 5th and 95th percentiles (dashed black lines) for the model-predicted data are shown against the same percentiles for the observed data (red solid and dashed lines). The shaded area represents the 95% confidence interval around the percentiles. Conc concentration, NZ New Zealand
The NONMEM code for the final colchicine pharmacokinetic model is provided in the Electronic Supplementary Information.
The probability of achieving steady-state colchicine plasma concentrations within the nominal therapeutic range of 0.5–3 ng/mL as well as the median and 5th and 95th percentiles of the predicted concentrations for dosages of 0.5–3 mg daily is presented in Table 3. The same metrics under different weight quartiles, statin use and for males and females are presented in Fig. 4(a–f) and Tables S3–8 (see the electronic supplementary material). For a typical gout cohort, the model predicts that about 90% of the Cmin,ss values will fall between 0.16 ng/mL and 6.11 ng/mL, between 0.77 and 9.96 ng/mL for Cmax,ss, and between 0.31 and 6.67 ng/mL for Cav,ss (Table 3). Cav,ss values for colchicine dosages ≤ 1.5 mg a day were predicted to fall below the upper limit of the therapeutic range > 80% of the time, while 0.5 mg daily produced Cav,ss values below 0.5 ng/mL in those with a body weight of > 80 kg (Table S3). Colchicine dosages of 1 mg twice daily were predicted to produce Cav,ss values > 3 ng/mL in about 30–50% of patients with a body weight of < 97 kg and in those taking statins (Table S7). Dosages of 1.5 mg twice daily were expected to exceed 3 ng/mL in > 70% of patients with a body weight of < 97 kg and in about 80% of those taking statins (Table S8).
Table 3
Simulated colchicine plasma concentrations and the probability of achieving concentrations within the nominal therapeutic range of 0.5–3 ng/mL for a typical cohort of gout patients
Colchicine dosage
Cmin,ss (ng/mL)
Cmax,ss (ng/mL)
Cav,ss (ng/mL)
0.5 mg daily
Median [5th–95th percentiles]
0.38 [0.16–0.95]
1.30 [0.77–2.23]
0.59 [0.31–1.26]
P > 0.5 ng/mL
33
100
64
P < 3.0 ng/mL
100
100
99
1 mg daily
Median [5th–95th percentiles]
0.75 [0.29–1.95]
2.63 [1.48–5.13]
1.16 [0.59–2.39]
P > 0.5 ng/mL
76
100
98
P < 3.0 ng/mL
99
64
99
1.5 mg daily
Median [5th–95th percentiles]
1.17 [0.44–2.68]
3.80 [2.27–6.75]
1.76 [0.90–3.40]
P > 0.5 ng/mL
91
100
100
P < 3.0 ng/mL
97
25
91
0.5 mg twice daily
Median [5th–95th percentiles]
0.95 [0.37–2.06]
1.82 [1.09–3.36]
1.16 [0.59–2.19]
P > 0.5 ng/mL
86
100
98
P < 3.0 ng/mL
99
90
98
1 mg twice daily
Median [5th–95th percentiles]
1.76 [0.75–4.10]
3.60 [2.01–6.52]
2.21 [1.17–4.41]
P > 0.5 ng/mL
99
100
100
P < 3.0 ng/mL
85
30
74
1.5 mg twice daily
Median [5th–95th percentiles]
2.74 [1.07–6.11]
5.39 [3.07–9.96]
3.45 [1.69–6.67]
P > 0.5 ng/mL
100
100
100
P < 3.0 ng/mL
57
5
38
P < 0.5 ng/mL = the percentage of the simulated concentrations less than 0.5 ng/mL; p > 3 ng/mL = the percentage of the simulated concentrations above 3 ng/mL
Cav,ss steady-state average plasma concentration, Cmax,ss steady-state maximum plasma concentration (after the dose), Cmin,ss steady-state minimum plasma concentration (just prior to the dose)
Fig. 4
Median (with 95% prediction intervals) steady-state colchicine plasma concentrations for Cmin,ss (circle), Cmax,ss (square) and Cav,ss (diamond) under different weight quartiles, statin use and for males and females. The shaded area is the proposed therapeutic range for colchicine (0.5–3 ng/mL). Note the different scales on the y-axis. a 0.5 mg daily; b 0.5 mg twice daily; c 1 mg daily; d 1 mg twice daily; e 1.5 mg daily; f 1.5 mg twice daily. Cav,ss steady-state average plasma concentration, Cmax,ss steady-state maximum plasma concentration (after the dose), Cmin,ss steady-state minimum plasma concentration (just prior to the dose), Conc concentration, Q quartile
The MATLAB code used for the colchicine plasma concentration simulations is provided in the Electronic Supplementary Information.
4 Discussion
In this study, we found that total body weight, statin use and sex significantly influenced the pharmacokinetics of colchicine. Colchicine CL/F was reduced by about 30% in those taking statins, and female sex was associated with a 50% reduction in colchicine apparent volume. Simulations from the model predict that colchicine dosages of ≤ 1.5 mg daily are expected to have a reasonable probability of safety in most patients, although 0.5 mg daily carries a risk of reduced efficacy in those with a body weight of > 80 kg. This assumes that the lower limit of the therapeutic range is reasonable, which is yet to be established. At dosages of > 1.5 mg daily, the model predicts that there is an increased risk of exceeding the upper limit of the therapeutic range in patients with low body weight (< 80 kg) who are taking statins. Reassuringly, long-term clinical trials in patients taking colchicine 0.5 mg daily have not reported evidence of increased risk of myotoxicity in those taking concomitant statins [30].
There are few previously published colchicine pharmacokinetic models and none to our knowledge using an industry-standard, non-linear mixed effects methodology. A study by Berkin et al. [13] summarised a colchicine population analysis in paediatric and adult patients with familial Mediterranean fever but reported only the descriptive non-compartmental outputs. Other empirical models by Thomas et al. [5], Ferron et al. [7] and Rochdi et al. [9] were developed by individually fitting intensively sampled plasma concentrations from healthy volunteers and finding the mean parameter values using a two-stage approach. No formal model development was conducted in the model reported by Karatze et al. [22]. The authors used a previously published two-stage model [5] combined with colchicine clearance estimates from a study in volunteers with different levels from kidney function [12] to explore possible colchicine doses for the treatment of coronavirus disease 2019 (COVID-19). The same model has since been used to simulate colchicine plasma concentrations in support of a consensus statement about low-dose colchicine safety and efficacy in the management of gout and cardiovascular disease [18]. Our work adds to this literature by presenting a model developed using data from a target population for colchicine use (gout patients). The plasma concentrations simulated here used a robust Monte-Carlo methodology, sampling covariates from a simulated clinical trial database of gout patients, and provide evidence of the impact that patient factors will have on plasma colchicine exposure.
A fractional reduction in colchicine clearance of about 25% was observed in individuals taking concomitant ACEIs, but this was not included in the final model. ACEIs are not reported to be P-glycoprotein or CYP3A4 substrates, inhibitors or inducers. The ACEI cohort were older than those not taking ACEIs (73 vs 55 years, respectively, p = 0.0006) and had lower kidney function (CLcr 53 vs 86 mL/min, respectively, p < 0.0001). We explored the possibility that the observed ACEI effect was driven by a correlation with statin use, but no difference in the frequency of concomitant statin use between those taking and not taking ACEIs (35% vs 20%, p = 0.2014, Fishers Exact test) was found. It was noted that only six of the 16 participants taking an ACEI were also taking a statin, which does not support correlation. In addition, we found no evidence to support the idea that the ACEI effect in the model might be capturing the impact of reduced kidney function. The range of renal function values in the data were limited and a correlation between ACEI and kidney function as a cause of the ACEI effect on colchicine clearance could not be ruled out. On the grounds that the ACEI effect has no mechanistic basis and might be misleading, we deleted this covariate from the final model until further data are available to substantiate this finding.
The authors acknowledge that the widely reported therapeutic range for colchicine (0.5–3 ng/mL) is somewhat speculative and indeed of unknown origin. For the purposes of our research, we have made the assumption that 0.5–3 ng/mL is the acceptable range for predicting colchicine safety and efficacy. The first reference in the literature appears to be a review paper by Molad [19] in 2002. An early study by Katz et al. [31] looked at colchicine plasma concentrations and response in patients with familial Mediterranean fever. The authors reported that responders had mean colchicine steady-state plasma concentrations of 2.5 ng/mL while non-responders had a mean of 0.9 ng/mL. Most patients were taking 1 mg daily doses. The timing of the plasma concentrations relative to the dose were not standardised and ranged from 2 h post-dose to 24 h, with most samples taken between 2 and 16 h post-dose. Importantly, the authors did not propose the quoted therapeutic range of 0.5–3 ng/mL. It remains unclear whether this reference range refers to a Cmin,ss, Cmax,ss or Cav,ss, so we have reported all three metrics here.
Our work should be viewed in light of some additional limitations. The pharmacometric analyses conducted were not adequately powered to detect the impact of kidney function on colchicine pharmacokinetics, if one exists. While only 10–25% of colchicine is reported to be excreted in the urine [5.12], colchicine clearance is reported to be impacted by kidney function in several sources [12]. The NZ Gout Study excluded participants with an estimated glomerular filtration rate (eGFR) of < 30 mL/min, and as a result, there were only nine individuals with a CLcr of < 50 mL/min in the modelling dataset and only four with a CLcr of < 40 mL/min. Finally, our simulations sampled patient factors from a virtual population of people with gout. While we might expect this population to share much in common with cardiovascular patients and other chronic disease groups, it is not clear whether the virtual gout patients represent other uses of colchicine, such as patients with familial Mediterranean fever.
In this pharmacometric analysis, we found that body weight, statin use and sex were significant predictors of colchicine pharmacokinetics. Together, these factors reduced the unexplained variability in colchicine clearance by almost 40%. The model predicts that low-dose regimes of ≤ 1.5 mg daily will produce colchicine plasma concentrations below the proposed upper threshold for safety (3 ng/mL) in most patients, providing reassurance to prescribers about safety concerns. The commonly used dosage of 0.5 mg daily produced plasma concentrations below the lower limit of the therapeutic range in those > 80 kg, possibly signalling a risk of reduced efficacy. Reassuringly, the positive outcome evidence at this dosage in pericarditis, gout and cardiovascular disease suggests that the lower boundary of the therapeutic range may be different from that suggested in the literature. Higher colchicine dosages of > 1.5 mg daily may exceed the proposed upper limit of safety in many individuals, particularly those with low body weight who are taking statins. This research represents an important step towards a better understanding of colchicine exposure response and provides the basis for further work on the safe and effective dosing of colchicine in clinical practice.
Acknowledgements
We wish to thank Professor Stephen Duffull for helpful advice on the data analysis. We thank Dr Mei Zhang, Canterbury Health Laboratories for her work with the colchicine assay.
Declarations
Funding
The data used were generated from studies funded by the Health Research Council of New Zealand (18/151) and Arthritis New Zealand (R295).
Conflict of Interest
Nicola Dalbeth has received consulting fees, speaker fees or grants from Novartis, Horizon, Selecta, Arthrosi, LG Chem, JPI, PTC Therapeutics, Protalix, Unlocked Labs, Hikma, Dexcel Pharma, Shanton Pharma, Sobi, Avalo, Biomarin, Crystalys and Medcryst outside the submitted work. Lisa Stamp has received funding from the Health Research Council of New Zealand and Arthritis New Zealand related to the current work; royalties from Up-to-Date. The other authors report no competing interests.
Availability of Data and Material
Analysed data may be made available to external collaborators upon reasonable request following review by the authors and with appropriate ethical approvals and acknowledgements.
Ethical Approval
The study received ethical approval from the New Zealand Health and Disability Ethics Committee (18/STH/156). The authors confirm that the study was performed in accordance with the ethical standards laid out in the 1964 Declaration of Helsinki and its later amendments.
Consent to Participate
Participants provided written informed consent.
Consent for Publication
Not applicable.
Code Availability
The code used for modelling and simulation is provided as a supplement to this paper.
Author Contributions
The colchicine clinical trial that generated the data was designed and led by LS and ND. Data collection was conducted by AH, JH and JD. DW conceptualised and designed the modelling analysis. DW and HH conducted the data analysis. DW drafted the manuscript. LS, ND, HH, AH, JH and JD edited and approved drafts of the manuscript. All authors read and approved the final version of this manuscript.
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