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Antimicrobial Agents and Chemotherapy, January 2001, p. 13-22, Vol. 45, No. 1
0066-4804/01/$04.00+0 DOI: 10.1128/AAC.45.1.13-22.2001
Copyright © 2001, American Society for Microbiology. All rights reserved.
Use of Preclinical Data for Selection of a Phase II/III Dose
for Evernimicin and Identification of a Preclinical MIC
Breakpoint
G. L.
Drusano,1,*
S. L.
Preston,1
C.
Hardalo,2
R.
Hare,2
C.
Banfield,2
D.
Andes,3
O.
Vesga,3 and
W. A.
Craig3
Division of Clinical Pharmacology, Albany
Medical College, Albany, New York1;
Schering Plough Research Institute, Kenilworth, New
Jersey2; and Division of Clinical
Pharmacology, University of Wisconsin, Madison,
Wisconsin3
Received 22 November 1999/Returned for modification 26 April
2000/Accepted 1 September 2000
 |
ABSTRACT |
One of the most challenging issues in the design of phase II/III
clinical trials of antimicrobial agents is dose selection. The choice
is often based on preclinical data from pharmacokinetic (PK) studies
with animals and healthy volunteers but is rarely linked directly to
the target organisms except by the MIC, an in vitro measure of
antimicrobial activity with many limitations. It is the thesis of this
paper that rational dose-selection decisions can be made on the basis
of the pharmacodynamics (PDs) of the test agent predicted by a
mathematical model which uses four data sets: (i) the distribution
of MICs for clinical isolates, (ii) the distribution of the values of
the PK parameters for the test drug in the population, (iii) the PD
target(s) developed from animal models of infection, and (iv)
the protein binding characteristics of the test drug. In performing
this study with the new anti-infective agent evernimicin, we collected
a large number (n = 4,543) of recent clinical isolates
of gram-positive pathogens (Streptococcus pneumoniae,
Enterococcus faecalis and Enterococcus faecium,
and Staphylococcus aureus) and determined the MICs
using E-test methods (AB Biodisk, Stockholm, Sweden) for
susceptibility to evernimicin. Population PK data were collected from
healthy volunteers (n = 40) and patients with
hypoalbuminemia (n = 12), and the data were analyzed
by using NPEM III. PD targets were developed with a neutropenic murine
thigh infection model with three target pathogens: S. pneumoniae (n = 5), E. faecalis
(n = 2), and S. aureus (n = 4). Drug exposure or the ratio of the area under the
concentration-time curve/MIC (AUC/MIC) was found to be the best
predictor of microbiological efficacy. There were three possible
microbiological results: stasis of the initial inoculum at 24 h
(107 CFU), log killing (pathogen dependent, ranging from 1 to 3 log10), or 90% maximal killing effect (90%
Emax). The levels of protein binding in humans
and mice were similar. The PK and PD of 6 and 9 mg of evernimicin per
kg of body weight were compared; the population values for the model
parameters and population covariance matrix were used to generate five
Monte Carlo simulations with 200 subjects each. The fractional
probability of attaining the three PD targets was calculated for each
dose and for each of the three pathogens. All differences in the
fractional probability of attaining the target AUC/MIC in this PD model
were significant. For S. pneumoniae, the probability of
attaining all three PD targets was high for both doses. For S. aureus and enterococci, there were increasing differences between
the 6- and 9-mg/kg evernimicin doses for reaching the 2 log killing
(S. aureus), 1 log killing (enterococci), or 90%
Emax AUC/MIC targets. This same approach may
also be used to set preliminary in vitro MIC breakpoints.
 |
INTRODUCTION |
The drug development process
traditionally follows the initial "first-in-human" pharmacokinetic
(PK) studies with phase II dose-finding studies. Such studies are often
relatively small and provide little power to discriminate among doses
for adequacy of effect in the clinical setting. There is growing
pressure to develop new antimicrobial agents more quickly to meet the
need presented by emerging resistance and new infectious diseases with high morbidity and mortality rates (e.g., vancomycin-resistant enterococcal and staphylococcal infections). To meet these emerging infectious disease challenges, it is not always practical to amass clinical databases which have the size necessary to gain optimal statistical precision, and often, there is a need to push forward and
conduct much smaller phase II/III studies supported by the results of
preclinical and phase I studies. Consequently, doses for large phase
II/III clinical treatment trials are often chosen almost empirically.
It would be of interest to use preclinical data to identify a dose and
schedule which would produce a high likelihood of a successful clinical
and/or microbiological outcome.
Over the last decade there has been an explosion in the understanding
of the pharmacodynamics (PDs) related to anti-infective drug
administration. Prospective (13) and retrospective
(8) studies of fluoroquinolone PDs have been published.
Other studies have examined the human PDs of aminoglycosides,
beta-lactams, and antiviral agents (4, 5, 11, 14). Perhaps
even more importantly, in vitro and animal model systems have been
developed for the delineation of the PD properties of drugs and have
been shown to be quite robust in their predictions of the endpoint most
closely linked to outcome (1, 2, 6). Certainly, the
hollow-fiber in vitro system as well as mouse and rat models of
infection has provided lessons about PDs which have been well validated
in clinical trials.
The result of such investigations is that one can identify a small
number of factors which influence the clinical and/or microbiological outcome. Some measure of drug exposure (peak concentration, area under
the concentration-time curve [AUC], etc.) relative to a measure of
potency of the drug for the organism being treated (MIC, minimal
bactericidal concentration, etc.), corrected for the amount of protein
binding of the drug, can be linked to outcome. One way of examining the
possible adequacy of a drug dose and/or schedule is to calculate a
target value based on in vitro or animal PD model data (corrected for
protein binding) and examine whether the free plasma drug
concentrations achieved in phase I/II trials might achieve this target
when related to appropriate pathogens by MICs.
However, in the real world there is true between-patient variability in
the PK parameters of a drug and there certainly exists a spectrum
of sensitivity to any test drug among organisms of clinical
interest. Consequently, any method for examination of the adequacy of a
fixed-dose regimen needs to explicitly account for both sources of
variability (PK and microbiological variabilities). It was the aim of
the investigation described here to examine different doses of
evernimicin, the first member of a unique class of oligosaccharide
antibiotics highly active against gram-positive organisms (including
methicillin-resistant Staphylococcus aureus [MRSA] and
vancomycin-resistant enterococci) and, by using population simulation
by Monte Carlo methods, examine how frequently specific doses of evernimicin would achieve target endpoints derived from animal
PD data.
 |
MATERIALS AND METHODS |
PD endpoints.
Thigh infections with different pathogens
(Streptococcus pneumoniae [n = 5), S.
aureus [n = 4], and Enterococcus faecalis and Enterococcus faecium [n = 2]) were
established in Swiss-Webster mice. The animals were rendered
neutropenic with cyclophosphamide as described previously
(9). After a 2-h delay, the infections were treated with
different doses and schedules of evernimicin. One strain was evaluated
per animal. At hour 24, the animals were humanely killed and the colony
counts of pathogens were enumerated as described by Gerber et al.
(9).
Different independent variables were evaluated by fitting an inhibitory
sigmoid Emax effect model (where
Emax is the maximum killing effect) to the
colony count data, with each of the dynamic variables serving as the
independent variable in the regression. AUC was determined to be the PD
variable that had the closest correlation with significant decreases in
the colony counts (number of CFU) from the initial inoculum to those
observed in specimens after 24 h (O. Vesga and W. A. Craig,
Abstr. 37th Intersci. Conf. Antimicrob. Agents Chemother., abstr. A-32, 1997).
Three different endpoints were calculated from each experiment: (i) a
stasis endpoint (that value of the PD variable which
resulted in no net
change in the number of bacteria beyond the
colony count
(10
7 CFU) at the time of inoculation), (ii) a log killing
(log drop)
endpoint, calculated from the modeled maximal colony count
(for
the untreated group) at 24 h, and (iii) a 90%
Emax value, calculated
as the log drop
representing 90% of the maximal log drop achievable
(
Emax). For the second endpoint, the log drop
values at 24 h were
3 log
10 for
S. pneumoniae, 2 log
10 for
S. aureus, and 1 log
10 for the
Enterococcus spp., representing a
log drop which was achievable
within species for all of the experiments
whose data were examined.
The endpoints were then averaged across
strains within
species.
Antimicrobial susceptibility: MIC distribution data.
Organisms were collected from recent clinical specimens as part of a
large, multicenter susceptibility survey involving 33 different sites
in 24 countries. By the E-test method (AB Biodisk, Stockholm, Sweden),
the activity of evernimicin was determined against 1,489 S. pneumoniae isolates (including penicillin- and multiple-drug-resistant strains), 1,449 S. aureus isolates
(including MRSA and methicillin-susceptible S. aureus
strains), and 1,605 enterococcal isolates (including
vancomycin-resistant strains of E. faecalis and E. faecium) (R. Hare, personal communication). The E-test was read at
the zone of 80% inhibition, which correlates best with standard
methods of the National Committee for Clinical Laboratory Standards
(10, 12).
Protein binding.
The protein binding of evernimicin was
determined by an ultrafiltration (Centrifree) method with human and
murine specimens. This methodology was selected as optimal on the basis
of the chemical characteristics of evernimicin in vitro.
PKs and Monte Carlo simulation.
Plasma drug concentrations
were determined in two studies of evernimicin conducted with 52 volunteers. Data from the first study were from an intravenous infusion
rising-multiple-dose study with healthy volunteers (n = 36) receiving multiple doses of evernimicin at a range of doses
from 1.0 to 9.0 mg/kg of body weight/day. The plasma sampling schedule
for this study was predosing and 0.25, 0.5, 1.0, 1.5, 2.0, 2.5, 3.0, 4.0, 5.0, 6.0, 8.0, 10.0, 12.0, 16.0, and 24.0 h after dosing,
with sampling repeated at steady state. Additional samples were
obtained at 36.0, 48.0, 60.0, and 72.0 h as washout samples after
administration of the last dose. Data from the second study were
obtained from 12 patients with different degrees of hepatic impairment
(Childs-Pugh classes A to C), as well as from four healthy subjects.
Infusion times for all studies ranged from 0.5 to 1.0 h and were
included in the model.
Evernimicin levels in plasma were measured by a validated high-pressure
liquid chromatography (HPLC) assay (data on file,
Schering-Plough
Research Institute). An HPLC method for the determination
of SCH27899
levels was validated with human plasma ultrafiltrate
over a
concentration range of 25 to 2,500 ng/ml with a 100-µl
sample volume.
The method involved the mixing of human plasma
ultrafiltrate with
acetonitrile and injection of the mixture onto
an HPLC system (Waters
Corp., Milford, Mass.). Reversed-phase
separation of SCH27899 was
achieved on a PRP-1 column (Hamilton
Co., Reno, Nev.) with UV detection
at 302 nm via a computerized
data acquisition system (Waters Corp.).
The limit of quantitation
was 25 ng/ml. An acceptable 24-h in-process
stability of SCH27899
was established. On three separate occasions
calibration curves
(external standard) were analyzed along with
requisite quality
control standards. Mean interassay accuracy and
precision for
all standard curve and quality control samples remained
well within
established acceptance criteria. Assay performance with
human
PK samples demonstrated within-day coefficients of variation
(CVs)
of 6.1% at 0.05 µg/ml and 1.6% at 20.0 µg/ml. Between-day
CVs
were 7.3 and 1.1%,
respectively.
Population PK modeling was performed with the NPEM III package of
programs of Schumitzky (
15). One-, two-, and
three-compartment
models with zero-order infusion (0.5 or 1 h,
depending on the
dose) and first-order elimination and transfer were
evaluated
(the three-compartment model was run on BigNPEM at the
Supercomputer
Center, University of California at San Diego). Model
discrimination
was accomplished with the Akaike information criterion
(
16).
Parameter ranges were established by first running
the iterative
Bayesian front end of NPEM III. Weighting was as the
inverse of
the observation variance, with the variance being determined
from
the data, with the high-level search option of NPEM III estimating
the parameters of third-order polynomial. Maximum a posteriori
probability (MAP) Bayesian estimation was performed with the
population-of-one
utility within NPEM
III.
The Monte Carlo simulations were run with the ADAPT II package of
programs of D'Argenio and Schumitzky (
3). The population
mean parameter vector and population covariance matrix were embedded
in
the Subroutine Prior portion of ADAPT II. A population simulation
without noise was performed with the simulation module of ADAPT
II. In
each instance, simulations for 200 subjects were performed.
These
simulations were repeated a total of five times, for a total
of 1,000 simulated subjects per
dose.
Statistical analysis.
The fraction of simulated subjects at
each dose at each MIC whose AUC/MIC ratio met each of the three PD
goals was determined. For each MIC, the fraction of subjects who met
the goal was multiplied by the fraction of the distribution of
organisms for which the MIC was at that MIC. This was summed over all
MICs, which provided an estimate of the overall response of that
pathogen to evernimicin at the specified dose. The statistical program
Systat for Windows (version 7.0; SPSS, Inc., Chicago, Ill.) was used
for all data transformation and statistical testing. Proportions were
tested for differences by the Fisher exact test, and differences
between means were tested for significance by the t test for
independent means. Alpha was set at 0.05.
 |
RESULTS |
PD endpoints.
The three endpoints (stasis, log drop, and 90%
Emax) for each of the organisms are listed in
Table 1. The log drop endpoints differed
by species, as not all strains of each species attained the 3-log drop
seen for all S. pneumoniae isolates. The log drop for
S. aureus was 2 log units (all strains achieved at least a 2-log drop), and the log drop for enterococcal species was 1 log unit
(again, all strains achieved at least a 1-log drop). A hierarchy of PD
endpoints exists, with the AUC/MIC ratio required to achieve stasis
being less than that required for log drop (within species) which, in
turn, is less than that required for 90% Emax.
A typical exposure-response curve is presented in Fig.
1 for S. pneumoniae. In Fig.
1, the AUC/MIC ratio explains more of the variance than the other
independent variables.

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FIG. 1.
Change in number of CFU recovered from mouse thigh at
24 h after initiation of therapy with SCH27899 as a function of
the 24-hour AUC/MIC ratio, peak concentration/MIC ratio, and time above
the MIC.
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MIC distributions.
The MICs at which 90% of isolates are
inhibited for the pneumococci, staphylococci, and enterococci examined
ranged from 0.064 µg/ml for S. pneumoniae to 1.0 µg/ml
for MRSA. The MIC distributions are displayed in Fig.
2A to C as cumulative and interval
susceptibility plots. For the animal model, MICs were <0.03 µg/ml
for the pneumococcal strains. For S. aureus, these were 0.25 or 0.5 µg/ml, and for enterococcal strains, these were also 0.25 or
0.5 µg/ml.

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FIG. 2.
Cumulative percentage ( ) and interval percentage
( ) of 1,489 strains of S. pneumoniae (A), 1,449 strains
of S. aureus (B), and 1,605 strains of enterococcal species
(C) sensitive to SCH27899 at the indicated MIC as determined by the
E-test.
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Protein binding.
The protein binding of evernimicin in humans
was determined to be approximately 96.5% at 130 µg/ml. In mouse
serum, this value was 96.0%. However, given the reproducibility of the
assay and the extensive degree of protein binding, the PD targets were
not corrected for protein binding. That is, the targets were for total drug, as determined with mice. As the binding in humans was not significantly different, the targets were not changed.
PK parameters.
A two-compartment model for evernimicin was
chosen by Akaike's information criterion. The population mean
parameter values and the population covariance matrix are presented in
Table 2. The clearance is quite low, but
the variability is also reasonably low, given that we have included
patients with hepatic dysfunction. Hepatic clearance represents the
major clearance pathway for evernimicin, with an increase in clearance
being observed for patients with hepatic dysfunction and for patients
with low serum albumin concentrations. Renal failure does not alter the
clearance for this drug (C. Banfield, S. Pai, S. K. Swan, L. Lambrecht, M. Laughlin, and M. Affrime, Abstr. 38th Intersci. Conf.
Antimicrob. Agents Chemother., abstr. A-50, 1998).
The population PK analysis was quite robust. The MAP Bayesian step
allowed construction of an observed concentration versus
predicted
concentration plot. This is displayed in Fig.
3. The
overall
r2
was in excess of 0.98, indicating that the fit of the model to
the data
was excellent. A separate analysis (data not shown) was
performed only
with data for the healthy subjects. The parameter
values and overall
r2 were not significantly different
(
r2 = 0.985), indicating that the
data for the patients with hepatic
dysfunction were also well fit by
the model.

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FIG. 3.
Plot of predicted versus observed concentrations for 52 patients contributing 1,689 plasma samples for which evernimicin
concentrations were determined. The r2 value was
0.966; P was 0.0001. The values on the x axis
indicate the predicted concentrations based on the parameter medians
for the distribution of individual subjects. The figure shows the
individual datum points, l.s. line, and the y equal to
x line for the entire population.
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Attaining the PD target.
The Monte Carlo simulations allowed
calculation of the AUC achieved for each of the simulated subjects for
evernimicin doses of 6 and 9 mg/kg/day. The fraction of patients
(±standard deviation [SD]) who attained the target for each of the
endpoints by MIC is displayed in Fig. 4
to 6.

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FIG. 4.
Fractional attainment of the 90%
Emax target for S. pneumoniae for the
6-mg/kg dose ( ) and the 9-mg/kg dose ( ). The interval MIC
distribution information is included ( ).
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FIG. 5.
(A) Fractional attainment of the stasis target for
S. aureus for the 6-mg/kg dose ( ) and the 9-mg/kg dose
( ). The interval MIC distribution information is included ( ). (B)
Fractional attainment of the 2-log10 CFU drop target for
S. aureus for the 6-mg/kg dose ( ) and the 9-mg/kg dose
( ). The interval MIC distribution information is included ( ). (C)
Fractional attainment of the 90% Emax target
for S. aureus for the 6-mg/kg dose ( ) and the 9-mg/kg
dose ( ). The interval MIC distribution information is included
( ).
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FIG. 6.
(A) The fractional attainment of the stasis target for
enterococcal species for the 6-mg/kg dose ( ) and the 9-mg/kg dose
( ). The interval MIC distribution information is included ( ). (B)
Fractional attainment of the 1-log10 CFU drop target for
enterococcal species for the 6-mg/kg dose ( ) and the 9-mg/kg dose
( ). The interval MIC distribution information is included ( ). (C)
Fractional attainment of the 90% Emax target
for enterococcal species for the 6-mg/kg dose ( ) and the 9-mg/kg
dose ( ). The interval MIC distribution information is included
( ).
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These results were then integrated with the MIC distribution data for
each organism. In order to properly interpret the likelihood
of
response by dose, it is necessary examine the full distribution
of
MICs, as they may be maldistributed and located primarily at
one end or
the other of the range of MICs. When performing the
calculations
displayed in Fig.
4 to
6, all observed MICs were
used. The data in Fig.
4 to
6 give the expected frequency (±SD)
of attaining the therapeutic
target at a specific
MIC.
The overall estimate of attainment of the therapeutic goal (±SD) for
each of the endpoints for each pathogen is displayed
in Table
3. Each of the contrasts between the 6- and 9-mg/kg/day
doses for each endpoint for each pathogen is
statistically significant
(
P <0.05), although some may not
be biologically significant.
 |
DISCUSSION |
The aim of a phase II/III clinical trial of an investigational
anti-infective agent is demonstration of the safety and efficacy for a
particular indication and/or pathogen(s) directly compared to a
standard of care for which a satisfactory safety profile and efficacy
in that same setting have been established. The selection of a dose for
such a trial is made difficult by the limited nature of the data sets
provided by phase I and II studies. This is an especially difficult
decision when the test agent is examined for efficacy against new
pathogens with a higher prevalence of in vitro resistance to standard
comparator drugs than the prevalence observed in the phase II studies
or against pathogens for which there is no approved standard of
treatment. It is imperative, therefore, that we maximize the
information generated from preclinical studies for use in
decision support for dose selection and preliminary MIC breakpoints.
Evernimicin is an agent which is highly active in vitro against all
clinically relevant gram-positive pathogens. It is very potent, with
the MIC for more than 99% of pneumococci being
0.25 µg/ml. When
the MICs of evernimicin for gram-positive pathogens that are resistant
to beta-lactams and macrolides are compared, the MICs for resistant
strains are no different from those observed for susceptible strains.
The unimodal distribution of the MICs of evernimicin also indicates
that no subpopulation of heteroresistant strains has been observed in
large, multicenter studies (9a; data on file, Schering-Plough Research Institute).
Evernimicin is highly protein bound. The MICs should be examined
relative to the AUC for the free drug or to the AUCs for a target set
of drugs, with protein binding built into the calculation, as we have
done here.
The PKs of evernimicin are interesting. The volume of the central
compartment is small (6.36 ± 1.95 liter), consistent with the
highly protein-bound nature of this drug. It should be realized, however, that sufficient concentrations of free drug are reached at
extravascular sites in the mouse model and in human clinical subjects
that antimicrobial efficacy can be demonstrated. The clearance of
evernimicin is low (2.46 liters), with a relatively low coefficient of
variation (30.3%; SD, 0.74 liters/h). Particularly when one considers
that patients with all levels of hepatic dysfunction were included in
the analysis, the PK parameters are relatively consistent with those
observed for healthy volunteers. A more detailed discussion of
evernimicin PKs is the subject of another publication.
The construction of multiple Monte Carlo simulations is critical, in
that it explicitly brings PK variability into the evaluation. Currently, many evaluations of new drugs by use of PKs examine only the
mean or median value for the PK parameter values. When one evaluates
the median value of clearance (or another PK parameter value[s]),
however, 50% of the population has a higher value of clearance, with
consequent lower levels of drug exposure and a lower probability of
achievement of a stated therapeutic target. Therefore, such evaluations
may not accurately predict the microbiological performance of a regimen
in large controlled clinical trials.
Monte Carlo simulation also allows calculation of multiple point
estimates of the ability of a dose to achieve a therapeutic target
based on an animal model of established predictive value. As can be
seen by examining the data in Table 3, the increase in dose by 50% (6 to 9 mg/kg/day) allows some improvement in the achievement of the
therapeutic goal for the stasis target (0% for pneumococcus, 5.2% for
S. aureus, and 0.2% for Enterococcus spp.).
However, the incremental improvement is greater for the log drop target
(0.014% for pneumococcus with a 3-log drop, 13.3% for S. aureus with a 2-log drop, and 0.36% for Enterococcus
spp. with a 1-log drop) and for the 90% Emax
target (1.8% for pneumococcus, 16.5% for S. aureus,
and 16.7% for Enterococcus spp.). Because an SD is
associated with the average goal achievement, it is possible to test
the differences between regimens statistically.
Furthermore, one can use the data in Fig. 4 to 6 to highlight other
points. First, it is clear that the basis of establishing preliminary
MIC breakpoints should, of necessity, also involve the proposed range
of drug doses, the site of infection, as well as the distribution of
MICs for the pathogens of interest. Second, this approach allows
rational consideration of a preclinical breakpoint on the basis of
achievement of therapeutic goals derived from nonclinical sources.
However, it should be made clear that such breakpoints would be
preliminary only until clinical data can be gathered from
well-controlled studies and analyzed by the U.S. Food and Drug
Administration and the National Committee for Clinical Laboratory
Standards. However, once these data are gathered, much the same
approach will allow further, clinically based decision supports to be
generated and breakpoints arrived at in a rational manner.
While this approach allows rational consideration of breakpoints, it
still requires an explicit judgment to be made. At what probability of
success (probability of microbiologically adequate therapy) do we
consider an MIC to represent susceptibility. This is not a question
that can be definitively solved by any mathematical technique. Rather,
it is a judgment to be reached by consensus among clinicians and
microbiologists. These types of simulations represent decision support
rather than decisions themselves.
In the analyses described above, the key issue revolves about the
believability of the targets set through the use of the animal system.
It is important, therefore, that there be concordance between the
results obtained with animal model systems and the results of clinical
trials. Perhaps the best example of this concordance can be seen with
the fluoroquinolone class of antimicrobials.
In a retrospective analysis of patients receiving ciprofloxacin for
hospital-acquired pneumonia, Forrest et al. (8) reported that the AUC/MIC ratio was the pharmacodynamically linked variable. In
a prospective, multicenter controlled trial, Preston and colleagues (13) demonstrated that for patients with a variety of
community-acquired infections the peak concentration/MIC ratio was the
best pharmacodynamically-linked variable. The outcome differences in
the trials are explained to a large degree by the findings from the
results of a study with an animal model of Drusano et al.
(6), which demonstrated that either the peak
concentration/MIC ratio or AUC/MIC ratio could be linked to outcome,
depending upon whether the peak concentration/MIC ratio significantly
exceeded 10/1. The study of Forrest et al. (8) had a
median peak concentration/MIC ratio of 12/1, while the study of Preston
et al. (13) had a median peak concentration/MIC ratio in
excess of 20/1 and more than 80% of patients developed a peak
concentration/MIC ratio in excess of 10/1, identified as significant by
the data of Blaser et al. (1). Consequently, the clinical
results are in perfect concordance with the in vitro and animal model data.
Perhaps more importantly, the actual goals of therapy which were
derived from the clinical studies are in concordance with those derived
from animal model data. The clearest example is given in the data of
both Fantin et al. (7) and Drusano et al.
(6). By examining the data published by Fantin et al.
(7), one can see that the pefloxacin effect is near
maximal at an AUC/MIC ratio of approximately 140/1. Likewise, from the
data of Drusano et al. (6), the 90%
Emax of the AUC/MIC ratio is approximately 100/1. One can also see this in the data published by Craig
(2) for multiple animal models, in which the
near-Emax value of the AUC/MIC ratio is
approximately 100/1. In the clinical data sets, the study of Forrest et
al. (8) identified a breakpoint value of AUC/MIC of 125/1.
In the study of Preston et al. (13), the dynamically
linked variable for both clinical and microbiological outcome was a
peak concentration/MIC ratio with a breakpoint of 12/1. However, if one
takes the data from the study of Preston et al. (13) and
examines the microbiological outcomes, by use of the AUC/MIC ratio
as the independent variable, a breakpoint of 100/1 is obtained. The
microbiological outcomes are most appropriate in that the breakpoint
described by Forrest et al. (8) was for a microbiological
endpoint. Consequently, we can say that there is excellent
predictability in this case between different animal model studies and
the breakpoints that arise from them and the PD targets derived from
data from clinical trials. It should be noted, however, that these
clinical trials examined patients who had, in the main, respiratory
tract infections with an admixture of skin and skin structure
infections. It is likely that different animal models would need to be
examined for infections in specialized spaces, such as the central
nervous system, prostate, or eye, where absolute drug concentrations
and their time profiles differ significantly from those seen in plasma.
Given the information presented above, it is reasonable to set our
targets on the basis of the results obtained with animal models. When
one examines the data in Table 3, it is apparent that there is not a
great deal of difference between doses in achieving the stasis endpoint
for S. pneumoniae or Enterococcus spp. However,
the difference between doses in achieving the stasis endpoint for
S. aureus is more than 5%. When one examines the log drop
endpoints, there is little appreciable difference for the first two
pathogens, but again, for S. aureus there is an appreciable
difference, at an average of 13.3%. For the 90%
Emax endpoint, there is a small difference in
the fraction of the evaluations which achieve the target for the
pneumococcus (1.8%), which markedly increases for both S. aureus and Enterococcus spp. (16.5 and 16.7% differences between doses, respectively).
It may be that different targets derived from in vitro or animal model
systems may have different correlates in the clinical arena. As
described above, we examined a 90% Emax target
and correlated this with the microbiological targets derived from the
data from clinical trials. A successful clinical outcome may correlate
with stasis or log drop targets derived from in vitro or animal systems.
The curves generated for the fractional probability that evernimicin
will attain the AUC/MIC targets required for stasis or log decrease (3 log units and 1 log unit, respectively) in the infectious inoculum of
pneumococci and enterococci indicate a high and consistent likelihood
of microbiological efficacy for doses of 6 and 9 mg/kg/day. The
differences between doses in the probability of success in reaching the
PD target AUC for 90% Emax versus stasis or a
1-log drop for enterococci and a 2-log drop for staphylococci may
indicate that the activity of the drug is more slowly bactericidal
against enterococci and staphylococci. The time-killing kinetics are
similar to those observed with vancomycin against susceptible strains
of these pathogens.
From this model, it was predicted that higher doses of evernimicin may
have acceptably high probabilities of achieving microbiological success. However, how each of these PD targets predicts microbiological efficacy and, subsequently, clinical efficacy is the subject of human
clinical studies. It is also necessary to use clinical studies to
validate which PD target is most valid for prediction of
microbiological and, subsequently, clinical success, as well as for
study of the safety and tolerance of all trial doses in patients with
active disease. Clinical development of evernimicin was stopped after the completion of phase II/III trials on the basis of data which failed
to show sufficient advantage of evernimicin for the treatment of
infections caused by vancomycin-susceptible and -resistant gram-positive pathogens compared with the clinical safety and efficacy
profiles of approved products. The results of these trials are
consistent with the predictions made by these simulations.
In summary, we have delineated a method for using preclinical
microbiological and animal model data along with PK data from early
phase I studies to set reasonable targets for the drug in terms of
exposure in plasma relative to the MIC for the organism and to
explicitly factor in both PK and microbiological (MIC) variabilities to
evaluate how often such a target is likely to be hit at different doses
of drug. This method is also flexible enough to evaluate the impact of
altering the schedule of administration. It can also be used to
properly compare drugs of different classes (e.g., fluoroquinolones
with macrolides or beta-lactams with aminoglycosides), as different
targets will be set for each drug class. For evernimicin, it was clear
that the 6-mg/kg/day dose provided exposures near the top of the
response curve for all the organisms in the distribution and for all
targets for the pneumococcus. In addition, the 6-mg/kg/day dose will
provide a high likelihood of achieving stasis for all target pathogens.
For the enterococci, the 9-mg/kg/day dose will likely be advantageous
only when a true maximal effect is required (e.g., for bacteremic
patients, the 90% Emax target). For S. aureus, the 9-mg/kg/day dose appears advantageous at the
2-log10-drop and 90% Emax targets.
Results from controlled clinical trials appeared to validate these
predictions (data on file, Schering-Plough Research Institute).
 |
APPENDIX |
The values displayed in Table 3 provide an estimate of the
overall attainment of the microbiological target by the drug at the
indicated dose. This estimate takes into account the variability of the
drug exposure in the population, as embodied in the Monte Carlo
simulation. It also takes into account the variability in the MIC of
the drug for clinically appropriate pathogens, as embodied in the
measured distribution of MICs for the pathogens (Fig. 2A to C).
The estimates are obtained in a straightforward manner. The example
presented in Table A1 is for S. aureus for
the 90% Emax endpoint for the 6-mg/kg/day dose.
The values for target attainment are from Fig. 5C. One can then sum the
data in the final column, giving a point estimate of the expected
response rate (hence, the phrase "taking an expectation over the MIC
distribution"). In this case, the estimate is 0.342. That is, 34.2%
of subjects would be expected to attain the exposure target for
evernimicin necessary to achieve 90% of the maximal bacterial killing
effect (i.e., an AUC/MIC ratio of 830.8). This assumes that the
distribution of the MICs for the organisms encountered in clinical
trials are the same as those for the original collection and that the
Monte Carlo simulation accurately reflects the drug's PK parameter
distribution in patients. Readers should note that the value in Table 3
is 34.25%. The discrepancy comes from rounding errors in this example when only the mean value for target attainment is considered; for
calculation of the data presented in Table 3, however, this analysis
was performed five times, with the displayed value being the average of
the values of these analyses.
Other methods can be used. One could fit a distributional model to the
MIC distribution for the organism and perform a double Monte Carlo
simulation. While not incorrect, this process involves another fitting
procedure. The simplest way of displaying the data in this case is with
a cumulated frequency plot, with the target cutoff indicated.
 |
FOOTNOTES |
*
Corresponding author. Mailing address: Division of
Clinical Pharmacology, Departments of Medicine and Pharmacology, Albany Medical College, 47 New Scotland Ave., Albany, NY 12208. Phone: (518)
262-6330. Fax: (518) 262-6333. E-mail: GLDRUSANO{at}AOL.COM.
 |
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Antimicrobial Agents and Chemotherapy, January 2001, p. 13-22, Vol. 45, No. 1
0066-4804/01/$04.00+0 DOI: 10.1128/AAC.45.1.13-22.2001
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