(Circulation. 1997;96:2197-2205.)
© 1997 American Heart Association, Inc.
Articles |
From the Service de pharmacologie and Institut Fédératif de Recherche en Physiopathologie et Génétique Cardiovasculaire, Hôpital Pitié Salpétrière (P.L.), Paris, France; Unité INSERM U 436, Service d'informatique médicale, CHU Pitié Salpétrière (S.E., J.L.G., A.M.), Paris, France; Service de cardiologie, Hôpital de Corbeil (H.L.), Corbeil Essonne, France; Service de cardiologie, Hôpital Kremlin Bicètre (S.W.), Le Kremlin Bicètre, France; Medisch Centrum Alkmaar (J.A.H.), Almaar, Holland; Department Internal Medicine Cardiology, Philips University (B.M.), Marburg, Germany; Zentrum für Innere Medizin (M.H.), Universitätsklinikum, Obere Eselberg, Ulm, Germany; Unité de pharmacologie clinique, Hôpital Saint Antoine (P.J.), Paris, France; and Unité de pharmacologie clinique, Hôpitaux de Lyon (J.-P.B.), Lyon, France.
Correspondence to Philippe Lechat, Service de pharmacologie, Hôpital Pitié Salpétrière, 47 Boulevard de l'Hôpital, 75013 Paris, France. E-mail philippe.lechat{at}psl.ap-hop-paris.fr
| Abstract |
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Methods and Results In 557 patients studied, bisoprolol significantly reduced heart rate (-16.3±15.3 versus -1.6±13.4 bpm, respectively; P<.001) compared with placebo at 2 months after inclusion in the study. Heart rate change over time had the highest predictive value for survival (P<.01). Left ventricular fractional shortening (LVFS) significantly increased in the bisoprolol group compared with the placebo group 5 months after inclusion (+0.04±0.06 versus -0.001±0.05, respectively; P<.001; n=160). LVFS change over time was also significantly correlated with further survival (P<.02 by Cox analysis). Using a nonparametric approach, we demonstrated a significant interaction between study treatment group and LVFS over time. Patients who demonstrated improvement of LVFS over time (82% and 51% of patients in the bisoprolol and the placebo groups, respectively; P<.02) were at lower risk, but the hazard did not further decrease with a further increase of fractional shortening, and there was no significant difference between study treatment groups. Finally, it could be demonstrated that each of the three factors (heart rate change over time, LVFS change over time, and bisoprolol treatment) made a specific contribution to mortality rate.
Conclusions Preservation of left ventricular function appears to play a key role in the bisoprolol-induced beneficial effects on prognosis in heart failure. Short-term ß-blockerinduced cardiac effects could provide a means to identify those patients who will experience improved survival over the long term.
Key Words: heart failure survival bisoprolol
| Introduction |
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Encouraging results concerning improved survival have been recorded with bisoprolol during CIBIS7 and more recently with carvedilol,10 11 but convincing data from large-scale trials with survival as a primary end point are still needed to confirm a benefit.
Survival improvement might be related to the amplitude of hemodynamic effects initially induced by ß-blockers, especially heart rate reduction and left ventricular ejection fraction increase. To better understand the mechanism of this benefit and to characterize patients who could benefit most from such a treatment, we evaluated the relationships between these treatment-induced hemodynamic effects and survival in CIBIS using a standard Cox multivariate model12 and a new, nonparametric approach.13
| Methods |
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Baseline Hemodynamics
The following parameters were recorded at
baseline and at rest before randomization for all patients included in
CIBIS: blood pressure (systolic and diastolic),
heart rate, left ventricular ejection fraction, and
isotopic or contrast angiography results (within 4 weeks before
randomization). Left ventricular
echocardiographic evaluation was also performed and the
following measurements obtained: EDD, ESD, and fractional shortening
[(EDD-ESD)/EDD]. Measurements of left ventricular
dimensions were obtained by M-mode echocardiography
recording guided by two-dimensional imaging in the short-axis,
parasternal view at the level of the mitral chordae at the edge of the
mitral valve leaflets. Measurements were performed according to the
leading edgetoleading edge technique.
Evaluations of Change Over Time
Blood pressure and heart rate were recorded at rest at
each follow-up visit for all patients. Differences between baseline
measurements and measurements made after a 2-month period of treatment
after randomization were studied in all included patients still alive
and receiving study treatment at that time (per protocol patients), ie,
1 month after the last dose increment.
Echocardiographic left ventricular function
evaluation was repeated 5 months after randomization in a subgroup of
160 patients still alive and receiving treatment at that time.
Statistical Analysis and Relationships With
Survival
All descriptive statistics are presented as
mean±SD.
Baseline values and changes over time of studied variables
were compared between groups with the use of a
2
test or Fisher's exact test for categorical variables and
Student's t test for continuous variables.
Relationships between change over time and baseline values were studied
in each treatment group, taking into account the phenomenon of
regression to the mean.14
Relationships With Survival
Standard approach. Relationships between
baseline variables, recorded change over time, and survival
during follow-up were studied on an intention-to-treat basis. Survival
curves were established by use of the Kaplan-Meier estimation
method.15 Comparison of survival rates between the two
treatment groups were performed by use of the log-rank test. The Cox
proportional hazards model was used to assess the risk ratio between
the two treatment groups and the associations of variables with
survival.12 A specific Cox model based on the findings
obtained from the nonparametric approach was also specified
(see below).
Nonparametric estimation of covariate effects.
Data were analyzed further with an original,
nonparametric approach to the hazard function
estimation.13 Its technical aspects are presented
in Appendix A
. For the Cox model, the hazard function at time
t for an individual with a covariate z is
(t; z)=
0(t)
exp(ßz). This formulation assumes a linear relationship
between the covariate and the logarithm of the hazard (instantaneous
mortality rate), summarized by the parameter ß. The
log-risk ratio expresses the prognostic value of the covariate. Because
the effect of z may not be a linear one, we propose a hazard
model in which the linear predictor ßz is replaced by a
predictor function f(z). The function
f expresses a general effect of the covariate on the
logarithm of the hazard; it is unspecified and not restricted to any
parametric specification.
If the problem is multidimensional, that is, if z is a p-dimensional covariate vector, then f(z) is f(z1,..., zp). In the Cox model, ßz becomes ß1z1 +...+ ßpzp, which assumes additive effects of covariate components on log hazard. Conversely, in the proposed model, function f is some f(z1,..., zp) without any constraints; in particular, no additive assumption is done, nor are any interaction terms specified in advance.
On the basis of the nonparametric estimation, different kinds of graphs may be drawn. First, one can plot values of the log hazard for different values of a given quantitative covariate and obtain a function displaying the effect of this covariate. Second, one can plot the same function but make it conditional on either value of a binary covariate (such as placebo versus active drug); this may reveal interaction between effects of the two covariates. Third, one can plot a three-dimensional representation displaying the relationships between log hazard and two quantitative covariates.
Because the accuracy of the nonparametric estimation relies on the number of events, its use was questionable for extreme values of covariates. Therefore, the graphic representation excluded the lowest and highest 2.5% values of the covariates.
Moreover, the estimation method also provides an estimator for the variance of the hazard, both marginal and conditional on one or several covariates. On the basis of these calculations, one can then compute how the variance is reduced, that is, how hazard fluctuations are explained, by the inclusion of successive covariates; if the reduction is important, it means that the covariate plays a great explanatory role given the other covariates already included.
Because the general nonparametric method does not allow computation of confidence intervals, a Cox regression model was specified to analyze the relationships between fractional shortening changes and hazard rates, as suggested by the nonparametric approach. This model specifies that the fractional shortening changes could be a prognostic factor, the strength of which could depend on whether or not fractional shortening increased within the first 5 months after inclusion and whether the patient belonged to the bisoprolol or placebo group.
Study Organization
All CIBIS investigators and participants have been listed in a
previous publication.7 All investigators who participated
in the CIBIS echocardiographic substudy are listed in
the "Acknowledgments."
| Results |
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Of the 641 patients initially included in CIBIS, 36 died before 60 days of follow-up, 26 withdrew from the study prematurely, and 22 were not seen on schedule 2 months after randomization. Therefore, differences versus baseline with regard to heart rate and blood pressure were available for only 557 patients.
Baseline characteristics of these per protocol patients for whom
hemodynamic effects were studied 2 months after
randomization (n=557) and baseline characteristics of patients for whom
echocardiographic examination was repeated after a
5-month period of treatment (n=160) were both similar to the entire
CIBIS population, as shown in Table 1
. In
this echocardiographic study population, however, the
proportion of ischemic patients was slightly lower than in the
remaining CIBIS patients who were not included in the
echocardiography substudy (
2
test, P<.02).
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Study Treatment Effects on Heart Rate and Blood Pressure
After the first 2 months of treatment, bisoprolol slightly but
nonsignificantly reduced systolic blood pressure (-2.7±17.9
versus -0.0±17.6 mm Hg for placebo; P=.08). It
significantly (P<.0001) reduced diastolic blood
pressure (-2.7±10.7 versus +1.3±11.4 mm Hg for placebo) and
heart rate (-16.3±15.3 versus -1.6±13.4 bpm for placebo). These
effects were obtained with just 2.5 mg of bisoprolol. The last dose
increment from 2.5 to 5 mg 4 weeks after inclusion had no relevant
effects on heart rate or diastolic blood pressure (Fig 1
). Bisoprolol-induced
hemodynamic effects on diastolic blood
pressure and heart rate were maintained during follow-up. The heart
rate change over time recorded 2 months after randomization was
significantly linked with baseline heart rate in both study treatment
groups. The unadjusted regression parameters were
-0.651±0.053 in the bisoprolol group and -0.302±0.056 in the
placebo group. After adjustment according to Blomqvist,14
the parameters became -0.600±0.061 and -0.196±0.065,
respectively (we have supposed for this calculation that the
intraindividual variance of the initial heart rate measurement was
equal to 25). Therefore, the level of regression was attenuated to a
greater extent by this adjustment in the placebo group than in the
bisoprolol group.
|
Left Ventricular Function
In the 160 per protocol patients in whom
echocardiographic measurements could be obtained after
a 5-month period of treatment, left ventricular EDD did not
significantly change with bisoprolol or placebo administration, but
left ventricular ESD significantly decreased and left
ventricular fractional shortening significantly increased
in the bisoprolol group compared with the placebo group (Table 2
). Left ventricular
fractional shortening increased (positive change) in a significantly
higher proportion of patients in the bisoprolol group (68 [82%] of
74 patients) than in the placebo group (39 [51%] of 77 patients)
(P<.02).
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Among patients in the bisoprolol group, fractional shortening change over time was not significantly correlated to bisoprolol-induced heart rate change over time at 5 months (r=-.11, P=NS).
For both groups considered together (n=160), the fractional shortening change over time was not correlated to baseline heart rate but appeared significantly correlated to heart rate change over time (r=-0.3, P=.02).
Relationships With Survival
Results of analysis of relationships between baseline
variables and survival based on the Cox model have been reported
previously for the entire CIBIS population.7 Bisoprolol
was not found to significantly reduce mortality either with
univariate or multivariate
analysis.
With univariate analysis (Cox model), the heart rate change over time but not blood pressure changes (between baseline and 2 months of treatment) was significantly related to longer survival (P<.002; n=557 patients; RR=1.022 per bpm).
With a multivariate Cox regression including the study treatment group, baseline characteristics, and hemodynamic changes over time, the heart rate reduction appeared to be the most powerful predictor of survival with the following increasing order of probability values for the different covariates: heart rate change over time (P<.001), NYHA class (P<.02), age (P<.05), presence of ventricular arrhythmias on standard 12-lead ECG (P<.05), and baseline systolic blood pressure (P=.055). The probability value associated with the study treatment group was 80.
The graphic representation of the nonparametric
analysis (displayed in Fig 2
for
the 160 patients of the echocardiographic study) shows
that the relationship between heart rate change over time and log
hazard is almost linear between -40 and 10 bpm, the range of values
that included 90% of patients. The overall slope is in agreement with
the estimated RR obtained with the Cox model (RR=1.022 bpm) (Fig 2
).
Patients receiving bisoprolol were at lower risk than those receiving
placebo, whatever their heart rate change over time. In the placebo
group, the risk of death decreased only when heart rate decreased (Fig 3
).
|
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In the 160 patients for whom echocardiographic
parameters could be obtained after a 5-month period of
treatment, fractional shortening change over time, whatever the study
treatment group, was significantly related to survival when we used a
Cox regression model with separation of population into two groups
around the median value of fractional shortening change over time
(P=.013; Fig 4
). Patients with
the best improvement in fractional shortening had a better survival
rate. The median value was 0.014 with a minimal value of -0.17 and a
maximal value of +0.22. Within this subgroup of 160 patients (echo
study), 8% (n=7) of the bisoprolol group died and 13% (n=10) of the
placebo group died.
|
However, when fractional shortening change over time was included as a
continuous covariate, it was no longer significantly related to
survival when a Cox regression model was used. This discrepancy means
that the relationship between fractional shortening change over time
and log hazard is not linear but rather could be threshold shaped.
Indeed, when the nonparametric model is fitted, the log
hazard versus fractional shortening change over time does not appear
linear, as shown in Fig 5
, nor does it
have a clear threshold shape; the slope of the curve is steep in the
range of negative values of fractional shortening variation and almost
null for positive values. This complex relationship is confirmed with
the use of a Cox model that includes the fractional shortening change
over time not directly as an explanatory variable but after a
transformation aimed at taking into account such a broken-line shape: a
negative slope for negative values of fractional shortening changes
over time, a horizontal slope for positive values. The test assessing
the effect of this transformed covariate on survival using the Cox
model is significant (P<.05).
|
In addition, the relationship between left ventricular
fractional shortening change over time and hazard
(nonparametric approach) displays an interaction with
treatment group with crossing of the curves at a point close to the
zero value for such a change (Fig 6
). The
statistical computation (using a Cox model implementing these effects
with the equation formulated in Appendix B
) indicates that the hazard
rate is significantly increased (P<.04) in the bisoprolol
group compared with the placebo group for the patients exhibiting a
negative value (worsening) of fractional shortening change over time
but is not significantly different between treatment groups for
positive values. However, fractional shortening decreased for only a
small proportion (18%) of patients in the bisoprolol group, who were
therefore at high risk, compared with 49% in the placebo group
(P<.02; see previous section). This is consistent
with results provided by the standard Cox analysis and
illustrated by Fig 4
.
|
Combined Effects of Study Treatment Group, Heart Rate Change Over
Time, and Left Ventricular Fractional Shortening Change
Over Time on Survival
Calculation of the hazard variance, based on the estimated joint
distribution of fractional shortening change over time, heart rate
change over time, treatment, and hazard, is given in Table 3
. Hazard variance was calculated after
step-by-step inclusion of the different studied covariates.
|
Results of such an analysis show that the most informative covariate (in terms of hazard variance reduction) is the fractional shortening change over time. Given this covariate, hazard variance can be reduced if either heart rate change over time or treatment is known. Finally, given any two of these covariates, hazard variance is still reduced by the third one.
These results are illustrated by the graphic representation of
the relationship of the joint effects of covariates on survival (Figs 7
and 8
).
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| Discussion |
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Bisoprolol significantly reduced heart rate, suggesting that the demonstrated cardiac ß-adrenergic receptor downregulation in the failing heart16 17 is unable to completely offset the presence of increased sympathetic activity. Amplitude of heart rate reduction was significantly related to the baseline value of heart rate in the bisoprolol group, even after adjustment for regression to the mean. Therefore, the baseline value of heart rate could represent one element of identification of heart failure patients who could benefit most from ß-blocker treatment because our results strongly suggest a relationship between heart rate reduction and prognosis.
Bisoprolol significantly reduced diastolic but not systolic blood pressure. This effect may result from reduction of sympathetic tone secondary to hemodynamic improvement and could be somewhat similar to that observed in hypertensive patients.
Left ventricular function significantly improved in the bisoprolol group compared with the placebo group, as previously demonstrated with other ß-blockers in heart failure.5 6 8 9 In contrast to heart rate reduction, which is rapidly obtained after initial administrations of ß-blocker treatment, left ventricular function improvement takes several months to fully develop and counteracts the negative inotropic effect that should be derived from blockade of myocardial ß-adrenergic receptors and therefore can be considered as a net effect.
The mechanism of such improvement, however, remains unclear. The CIBIS echocardiography substudy showed that left ventricular fractional shortening improvement was mainly related to left ventricular ESD reduction and was not correlated either to baseline heart rate or to bisoprolol-induced bradycardia. However, when both placebo and bisoprolol groups were pooled together, left ventricular fractional shortening change over time was significantly correlated to heart rate reduction. Such results indicate that heart rate reduction per se might play an important role in the development of left ventricular function improvement. The anti-ischemic effect of such heart rate reduction on these dilated hearts working with depleted energetic stores18 could play an important role.
Heart rate reduction could also improve left ventricular function by means of a favorable effect on excitation-contraction coupling. Indeed, the normal positive staircase phenomenon (increase in developed force with rate, or the Bowditch effect) is reversed in the myocardium of patients with primary dilated cardiomyopathy.19 In this case, reduction of heart rate should increase contractility and contribute to left ventricular function improvement on ß-blockade. The capacity of the calcium-dependent ATPase of the sarcoplasmic reticulum, which ensures prompt calcium refilling of the sarcoplasmic reticulum and subsequently regulates the level of contractile force, has been shown to be altered in experimental hypertrophy and cardiac failure.20 21 22 Thus, ß-blockerinduced bradycardia could increase contractile force by allowing a longer period of time for calcium refilling of the sarcoplasmic reticulum during the diastolic period. In addition, it has been shown using a cardiomyopathy model that ß-blocker therapy (with carteolol) can increase sarcoplasmic reticulum Ca2+ ATPase activity.23 ß-blockerinduced upregulation of ß1-adrenergic receptors could represent an additional mechanism of left ventricular function recovery with ß-blocker therapy24 25 but remains greatly limited by ß-blocker occupancy of ß-receptors themselves. In addition, carvedilol, which does not induce upregulation of ß-adrenergic adrenoceptors, also provides left ventricular function improvement.9 26
Several other mechanisms have been proposed to explain the ß-blockerinduced improvement in left ventricular function, but it is not yet possible to draw definite conclusions on their potential respective roles. Several reviews have already addressed this question.27 28
Given the potential beneficial effects of heart rate change over time on left ventricular function during ß-blockade in heart failure, the question of the link and interrelationships between these hemodynamic parameters and survival arises. Using a nonparametric estimation of relationships between survival and covariates, our results show that left ventricular function change over time induces the largest hazard variance reduction. Each of the three factors (heart rate change over time, left ventricular function change over time, and bisoprolol treatment) plays a specific additional role in hazard explanation. In addition, their combination has a synergic impact on survival. The complexity of this question is still evidenced by analysis of the relationship between these covariates and survival. Our analysis disclosed that relationships between log hazard (instantaneous mortality rate) and covariates may not be linear, as hypothesized by the usual Cox model. If the relationship of heart rate change over time with log hazard could be considered somehow linear in the range of 90% of values, the relationship between left ventricular fractional shortening change over time and log hazard is obviously nonlinear, with a steeper slope in the range of the negative changes of fractional shortening. Such nonlinearity explains the discrepancy between Cox analysis of the relationship between survival and left ventricular change over time when this last covariate is entered as a continuous covariate (nonsignificant result) or a discrete variable with separation of the studied population into two groups around the median value (significant result).
In addition, our analysis disclosed an interaction between left ventricular function improvement and treatment group. In patients whose left ventricular function improved, the hazard was significantly lower than in those patients whose left ventricular function did not improve, but the difference between the two treatment groups was not significant, and there was no further significant decrease of hazard with a further increase of left ventricular fractional shortening. In contrast, for those patients without such left ventricular function improvement, the hazard rate appeared higher in the bisoprolol group than in the placebo group, even with heart rate reduction. However, the proportion of patients whose left ventricular function improved was significantly higher (82%) in the bisoprolol group than in the placebo group (51%). These results imply that the most important objective of therapy when prognosis is concerned in heart failure would be the preservation of left ventricular function and the prevention of further deterioration rather than achievement of the greatest improvement in left ventricular function.
The fact that prognosis may worsen under ß-blockade when left ventricular function does not improve, as suggested by our findings, can be interpreted as a failure of ß-blocker treatment to improve left ventricular function in some patients with heart failure and might imply progressive treatment withdrawal. In these patients, the negative inotropic effect of ß-blockade is therefore not counterbalanced by the expected left ventricular function improvement secondary to blockade of the deleterious effects of sympathetic stimulation. The proportion of such patients without ß-blockerinduced left ventricular function improvement is, however, relatively low (18%) and lower than in the placebo group (49%).
Such results will have to be confirmed because the accuracy of the nonparametric approach that we used is based on the total number of events, which was relatively low in the 160 patients included in the echocardiographic substudy. In addition, the survival study was performed on patients still alive after a 5-month period of treatment, which excluded the most severely ill patients who died very early during the follow-up period in the CIBIS trial.
Our results show, however, that relationships between ß-blockade, heart rate reduction, and left ventricular function improvement are complex, interact, and cannot be reduced to a simple succession of causal events. It appears from our findings that the most important goal of therapy in heart failure where prognosis is concerned is more the preservation of left ventricular function and prevention of deterioration than the achievement of the greatest left ventricular function improvement. However, preventive effects of ß-blocker treatment on sudden death related to severe arrhythmias may also interfere with the overall effect on prognosis. In the CIBIS study, no particular reduction of sudden death was found with bisoprolol. In the recently published US carvedilol trials,10 carvedilol showed a significant trend in reducing sudden death, although the reduction was inferior to that obtained for deaths related to progressive heart failure. However, such results concerning mortality cannot be considered demonstrative because mortality was not the primary end point of these trials. Still, some ß-blockers may improve survival independently of their effect on left ventricular function, that is, by reducing sudden death. This remains to be studied further.
Future highly powered trials with ß-blockers in chronic heart failure should provide the opportunity to more precisely define potential differences between compounds according to their pharmacological profile and to confirm the relationships between ß-blockerinduced short-term cardiac effects, especially on heart rate and left ventricular function, that have been found in CIBIS with bisoprolol and that could enable the identification of patients who will experience long-term survival improvement in response to ß-blocker treatment in heart failure.
| Selected Abbreviations and Acronyms |
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| Appendix A |
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0 and a predictor function
f(z) expressing the effect of covariate
z. The entire hazard
is the product of
0(t) and exp[f(z)]. Estimation
of
0 is done on similar bases as Breslow's estimation
for the Cox model.29 The remainder of the appendix concerns
estimation of f. The model belongs to the class of random effect models. This means that it involves random parameters whose distribution is to be estimated. In our model, two random parameters are considered: H (the log hazard) and Q (the covariate vector).
We assume that each patient i has an individual realization
(h,q) of the two random variables
(H,Q); h and q cannot be
measured directly (they are unobservable) but are related to
observation of the censored survival time
(ti,
i), where
i is the censoring indicator
(
i=1 if i died,
i=0 if not), and of the measured covariate
zi.
(ti,
i) is related to
h through the conditional density of the survival time,
which expresses the probability (or probability density) for a patient
with hazard h to die or be censored at time
ti, that is
![]() |
![]() |
![]() |
![]() |
zi is related to q through the
conditional density of the measurement error made on the covariate
Q, which expresses the probability density for a patient
with covariate q to be measured at the level
zi. If the error of each covariate component
zj is supposed to be independent and gaussian,
with zero mean and
j2 variance,
then
![]() |
i) and
zi are independent, conditional on h
and q, then the unconditional density of the triplet
(ti,
i,zi),
if µ is the joint probability distribution of
(H,Q), is
![]() |
has been proved to be a
discrete distribution.30 In our case,
is a
n*uplet of atoms denoted as (
i,
ri,
qi)i=1...n*,
with n*<n.
Thanks to this estimated joint distribution, we can easily calculate
conditional distributions, then conditional expectations. In
particular, for a given level of covariate z, for instance,
z0, the conditional distribution of H
is characterized by the n*uplet
[
'i(z0),ri]i=1...n*
where
![]() |
![]() |
![]() |
| Appendix B |
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![]() |
Numerical results, expressed per unit of change in fractional
shortening (±SE), were as follows:
![]() |
![]() |
| Acknowledgments |
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Received February 13, 1997; revision received May 2, 1997; accepted May 12, 1997.
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