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1
Deployment and use of East
within SANOFI R&D
Loïc Darchy
Biostatistics Department, SANOFI R&D
UGM CYTEL East
Paris, October 14, 2011
2
CYTEL : Get the right direction !
EAST
SOUTH
NORTH
WEST
COMPASS
3
Outline

  Needs

  Why EAST ?

  Licence & deployment model within
SANOFI R&D

  Main applications within SANOFI R&D

  General statistical framework used in
East

  A few points for discussion

  Lessons learnt
4
NEEDS

   WE NEED a reference (*), powerful and user-
friendly tool for:

   Power / sample size calculations

   Designing, simulating, monitoring and analyzing
group sequential designs

   Implementing adaptive design features such as
interim sample size revision

   Importance of having:

   a powerful simulation engine

   nice / numerous graphical interfaces

   a comprehensive & concise user’s manual
(*) with regard to Scientific Community &
Health Authorities
5
Why EAST ?

  Only a few alternatives

   Internal development

  Validation issues (vis-à-vis FDA, EMA…)

  Maintenance issues

  BUT… core programs would be relatively easy to
develop in-house considering that it is rare to
perform more than 2 interim analyses

   Other software products: AddPlan, older
products like PEST
6
Licence & deployment model within SANOFI
R&D

   Licence model

   PC installation from 1 CD-Rom installation disk with
a limited number of copies of the software (x copies
for East Standard, y<x copies for East Advanced)

   Each installation has access to the full software and
documentation

   East activated for use until one year from the
Agreement date

   Deployment model

   Copies of the software distributed across main R&D
sites according to needs

   1 key SANOFI user’s contact for CYTEL
7
Main applications within SANOFI R&D
1/4
SCHEMATICALLY:

   The most common application is (by far) the design &
simulation of group sequential designs

   E.g. oncology trials, cardiovascular or diabetes prevention
trials, …

   A well known and recognized methodology

   East may also be used once in a while to perform
sample size calculations in particular for time-to-event
endpoints

   Surprisingly:

   Monitoring module is being rarely used in practice

   Analysis (i.e. so called stage-wise adjusted analysis) module
has never been run on real case studies !
8
Main applications within SANOFI R&D
2/4

   Monitoring module

   Mainly used at design stage to illustrate scenarios which will
lead to stop the trial (for efficacy and/or futility)

   Rarely used to monitor a real trial

 Reasons:

  Licensing & training issues with independent statistical centers
and/or DMC statisticians

  Stopping boundaries are generally pre-defined in the protocol
(expressed in nominal significance levels or Z-statistics) and are
then used as such

  However there are potential issues when deviating from the initial
schedule of interim analyses (but correct stopping boundaries can
easily be re-calculated with East and forwarded to people who are
in charge of interim analyses)

  Conditional power calculations can easily be conducted outside
East
9
Main applications within SANOFI R&D
3/4

   Analysis module

   The stage-wise (*) adjusted analysis (as proposed by East) is
never used

   In practice it is replaced by a more classical analysis (and
easily feasible with SAS):

  non-adjusted p-value

  naive treatment effect estimate

  confidence interval based on the adjusted(**) nominal significance
level)
which provides rather similar results for most commonly used
designs with 1 or 2 interim analyses

   However, this naïve approach slightly overestimates the
treatment effect

   WARNING: bias might not be negligible with aggressive α-
spending functions like Pocock and/or repeated interim
analyses
(**) according to the pre-defined α-spending function
(*) stage-wise ordering of the sample space
10
Main applications within SANOFI R&D
4/4

   Analysis module (continued)

 Example: 2 equally spaced interim analyses, α=0.025 (one-sided), 1-
β=0.9, Pocock boundaries, interim effect size estimate = 2/3 of
expected effect size Δ at each look

  naïve effect size estimate = 2/3 Δ versus median-unbiased stage-
wise adjusted effect size = 0.935 x 2/3 Δ  over-bias of ~ 7% with
naïve estimate

  versus 0.990 with O’Brien & Fleming

   Note that the stage-wise adjusted analysis is NOT computed in East:

  as long as the maximum information or the rejection of null
hypothesis has NOT been achieved (there is no way to specify
that the current look is the last one)

  at final analysis when the null hypothesis is NOT rejected in
presence of futility boundaries (while it is run when the null
hypothesis is rejected)  BUG ???

  THESE ARE SERIOUS LIMITATIONS
11
General statistical framework used in East
TO MAKE IT SHORT:

   Asymptotic theory with normal distributions

   Based on score statistics taking advantage of their
(asymptotical) property of independent increments

   Pre-defined maximum (Fisher) information Imax to be achieved
to meet power requirements

   Monitoring of the trial according to information scale t (0≤t≤1)
where t=I/ Imax with I = cumulative information at current look

   Information I depends upon “nuisance” parameters such as
variance, placebo response,…

   Misjudging nuisance parameters at design stage may
affect the study power

   Monitoring of nuisance parameters strongly advisable

   Stage-wise ordering of sampling space at final analysis
resulting in median-unbiased treatment effect size estimate
12
A few points for discussion OR the
Prevert’s list (non exhaustive)…

   Overriding stopping rules for overwhelming efficacy (e.g.
in case of overrunning)

   Monitoring extra looks when the maximum information
has been exceeded

   Inference when the maximum information has been
exceeded

   Ideal next look position concept

   Handling of nuisance parameters in conditional power
calculations

   Repeated confidence intervals

   Subject Accrual Per Unit Time for time-to-event
endpoints

   New adaptive setting tools
13
Managing extra looks when the maximum
information has been exceeded

   The following dialog box appears when the
current look exceeds the maximum information
(irrespective of the rejection or acceptation of
null hypothesis):

   As a result any extra look can be handled only
by replacing the last current look by the new one

   As a consequence, the audit trail of interim
analyses is lost in East
14
Managing extra looks when the efficacy
boundary has been crossed 1/3

   Case # 1: the current information exceeds the maximum
information  the current look is forced to be the last
look

   Case # 2: the current information is < maximum
information  the following dialog box appears:

   However, the stage-wise adjusted analysis will be
unchanged at subsequent looks
15
Managing extra looks when the efficacy
boundary has been crossed 2/3

   Therefore, the first analysis rejecting H0 is implicitly
considered as the reference analysis

   Overrunning may / will lead to an extra final analysis but
implicitly East positions it as a supportive analysis

   Certainly the right approach from a pure statistical standpoint

   But can be challenged by Health Authorities especially in case
of large amount of overrunning

   Discussion should concentrate on the consistency of
treatment effect estimates across analyses rather than
isolated p-values which are poorly informative

   In case the sponsor does not want – for any reason - to
position the first analysis rejecting H0 as the reference
analysis, a (conservative) extended stage-wise inference
framework could be proposed as follows (see next slide)
16
Managing extra looks when the efficacy
boundary has been crossed 3/3

   Stage-wise adjusted p-value proposed by East
when the trial stops at look L:

   Extended stage-wise adjusted p-value when the
trial stops at look L:
)1()(
1
1
)()( 00 Θ=









 −
=
≥∪≥= HH P
L
j
LzLZjcjZPp 
)2()'(
1
1
)()),((' 00 Θ=









 −
=
≥∪≥= HH P
L
j
LzLZjcjzMaxjZPp 
17
Inference when the maximum
information has been exceeded

   When the information at the current look j exceeds the
maximum information (i.e. information fraction is f >1),
East forces the current look to be the last one, spends
the full remaining alpha to determine the stopping
boundary cf by solving the following equation:

 Fraction f is taken into account for determining cf
αα =





 ><<<<+ fcfZjcjZjlcZlPjt ,,...,1110)(
Futility boundary Efficacy boundary
18
Ideal Next Look Position (INLP)

   Concept introduced by East to ”ideally” position the last look L after
a current interim analysis j

   “ideally” means matching as closely as possible the desired
(unconditional) power 1-β

   Used for ease of calculation of conditional power

   Jointly solve the following equations for cL
* and tL
*:

   In practice:

   tL* is often (more or less) close to 1 but may be > 1

   BUT… will never be applied in real life !  would be helpful to
give the opportunity to calculate the conditional power at t=1
Treatment effect size expected according to the protocol
αα =





 ><<<<+ *,,...,1110)( * Lc
t
ZjcjZjlcZlPjt
L
βδβ =





 ≤<<<<+ *,,...,111)( * Lc
t
ZjcjZjlcZlPjt
L
19
Handling of nuisance parameters in
conditional power calculations 1/3

   Conditional power (CP) calculations require to estimate
the cumulative information one can get at final analysis
or almost equivalently at INLP
Note: East provides CP at INLP only

   East adjusts its prediction of the cumulative information
on current estimate(s) of nuisance parameter(s)

   For example, for a continuous endpoint, the estimate of
standard deviation at current look is used even if the resulting
information at final analysis is less than Imax

   Seems a sensible and realistic approach

 However, the way to predict the information is NOT
documented and is totally rigid in the information-based
module (to be used for more complex settings)
20
Handling of nuisance parameters in
conditional power calculations 2/3

   Time-to-event endpoint

   Parameter of interest = δ = -log( hazard ratio)

   Information at interim analysis j =
with Dj events

   Prediction of information for calculating conditional
power as implemented in East = Ij x Dmax/Dj

  Adjusted on the real information obtained at the current
interim analysis j

  Based on the “proportionality” rule (Fisher information
approximately proportional to number of events)

  = Ad-hoc rule – no strong statistical rationale

  This problem is NOT addressed in East user’s manual

  What to do when this proportionality rule does not hold
across multiple (at least 2) interim analyses ?
(*)
2)ˆ(
1
jse
jI
δ
=
(*) treatment effect size estimate as drawn from the
planned analysis (e.g. Cox model with covariates)
21
Handling of nuisance parameters in
conditional power calculations 3/3

  More complex settings

   Examples: MMRM Analysis, random effects
regression model,…

   The user must use the East Information-
based module

   No adjustment is applied by East to predict
the information at final analysis  East
considers that the pre-defined maximum
information will be achieved

   Manual adjustments & calculations are to be
done by the statistician
22
Repeated confidence intervals 1/3

 In absence of a (non-binding) β-spending
function for futility, repeated confidence
intervals(*) built at each look have a
simultaneous confidence level of 1-α thanks to
the following property:

   If δ≠0: and:
i.e.
(*) See Jennison and Turnbull (1989)
)1,0(NkIkZ ≈−δ
αδδ −=








=
<− 1
1
)(
K
k
kckIkZP
αδδδδδδ −=








=
+<<− 1
1
))ˆ(ˆ)ˆ(ˆ(
K
k
ksekckksekckP
)1(1
1
)(0 α−=








=
<
K
k
kckZP
WALD Statistic
23
Repeated confidence intervals 2/3

  This is a very convenient way (but
conservative) to bound the true treatment
effect size

  Inference is still valid if a stopping
boundary is crossed but the DMC
nevertheless chooses to keep the study
open for further interim looks
24
Repeated confidence intervals 3/3

 In presence of a (non-binding) β-spending
function for futility, repeated confidence intervals
built in East are of simultaneous confidence level
1-α-β (see next slide)

   This is logical in the sense that simultaneity makes
sense only if the stopping boundaries for futility have
not been crossed

   BUT still… neither usual nor easy to interpret

   Less accurate / informative

   And YET property (1) still holds at the time the trial
is stopped for futility

   Should this point be re-considered in East ?
25
East screenshot
Confidence level = 1 - α - β
26
Subject Accrual Per Unit Time

   Usually, for a time-to-event endpoint, the
required number of events depends only on
three parameters α, β and the true hazard ratio r

   BUT, in East, it also depends on a fourth
parameter which is the « Subject Accrual Per
Unit Time »:

   It is difficult to figure out how this parameter can
influence the number of events

   This point is NOT addressed in User’s manual
27
New adaptive setting tools

   Revision of maximum information based on the
observed treatment effect size

   Based on CHW methodology and concept of
“promising zone”

   Missing key information:

   Unconditional power curve (as a function of the true
hazard ratio) = The only way to properly assess the
performance of the design

   Comparison with a fixed design (in order to keep
things clear and transparent):

  Efficiency ratio (versus a fixed design) curve (as a function
of the true hazard ratio) when applying the same average
sample size
28
Lessons learnt

   Group sequential design methodology is well known – granted
BUT still offers some statistical challenges

   There is still room for clarification (and improvement ?) for
East non-adaptive features

   Interim revision of maximum information based on interim
treatment effect size estimate: current module NOT fully
satisfactory from SANOFI perspective

   East customers should try to share (and capitalize on) their
experience & needs  need for an efficient network

   East is globally a mature, robust, efficient and ergonomic
software although there are still a few “gray areas” for the user

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EUGM 2011 | DARCHY | Deployment & use of east within sanofi r & d

  • 1. 1 Deployment and use of East within SANOFI R&D Loïc Darchy Biostatistics Department, SANOFI R&D UGM CYTEL East Paris, October 14, 2011
  • 2. 2 CYTEL : Get the right direction ! EAST SOUTH NORTH WEST COMPASS
  • 3. 3 Outline  Needs  Why EAST ?  Licence & deployment model within SANOFI R&D  Main applications within SANOFI R&D  General statistical framework used in East  A few points for discussion  Lessons learnt
  • 4. 4 NEEDS   WE NEED a reference (*), powerful and user- friendly tool for:   Power / sample size calculations   Designing, simulating, monitoring and analyzing group sequential designs   Implementing adaptive design features such as interim sample size revision   Importance of having:   a powerful simulation engine   nice / numerous graphical interfaces   a comprehensive & concise user’s manual (*) with regard to Scientific Community & Health Authorities
  • 5. 5 Why EAST ?  Only a few alternatives   Internal development   Validation issues (vis-à-vis FDA, EMA…)   Maintenance issues   BUT… core programs would be relatively easy to develop in-house considering that it is rare to perform more than 2 interim analyses   Other software products: AddPlan, older products like PEST
  • 6. 6 Licence & deployment model within SANOFI R&D   Licence model   PC installation from 1 CD-Rom installation disk with a limited number of copies of the software (x copies for East Standard, y<x copies for East Advanced)   Each installation has access to the full software and documentation   East activated for use until one year from the Agreement date   Deployment model   Copies of the software distributed across main R&D sites according to needs   1 key SANOFI user’s contact for CYTEL
  • 7. 7 Main applications within SANOFI R&D 1/4 SCHEMATICALLY:   The most common application is (by far) the design & simulation of group sequential designs   E.g. oncology trials, cardiovascular or diabetes prevention trials, …   A well known and recognized methodology   East may also be used once in a while to perform sample size calculations in particular for time-to-event endpoints   Surprisingly:   Monitoring module is being rarely used in practice   Analysis (i.e. so called stage-wise adjusted analysis) module has never been run on real case studies !
  • 8. 8 Main applications within SANOFI R&D 2/4   Monitoring module   Mainly used at design stage to illustrate scenarios which will lead to stop the trial (for efficacy and/or futility)   Rarely used to monitor a real trial Reasons:   Licensing & training issues with independent statistical centers and/or DMC statisticians   Stopping boundaries are generally pre-defined in the protocol (expressed in nominal significance levels or Z-statistics) and are then used as such   However there are potential issues when deviating from the initial schedule of interim analyses (but correct stopping boundaries can easily be re-calculated with East and forwarded to people who are in charge of interim analyses)   Conditional power calculations can easily be conducted outside East
  • 9. 9 Main applications within SANOFI R&D 3/4   Analysis module   The stage-wise (*) adjusted analysis (as proposed by East) is never used   In practice it is replaced by a more classical analysis (and easily feasible with SAS):   non-adjusted p-value   naive treatment effect estimate   confidence interval based on the adjusted(**) nominal significance level) which provides rather similar results for most commonly used designs with 1 or 2 interim analyses   However, this naïve approach slightly overestimates the treatment effect   WARNING: bias might not be negligible with aggressive α- spending functions like Pocock and/or repeated interim analyses (**) according to the pre-defined α-spending function (*) stage-wise ordering of the sample space
  • 10. 10 Main applications within SANOFI R&D 4/4   Analysis module (continued) Example: 2 equally spaced interim analyses, α=0.025 (one-sided), 1- β=0.9, Pocock boundaries, interim effect size estimate = 2/3 of expected effect size Δ at each look   naïve effect size estimate = 2/3 Δ versus median-unbiased stage- wise adjusted effect size = 0.935 x 2/3 Δ  over-bias of ~ 7% with naïve estimate   versus 0.990 with O’Brien & Fleming   Note that the stage-wise adjusted analysis is NOT computed in East:   as long as the maximum information or the rejection of null hypothesis has NOT been achieved (there is no way to specify that the current look is the last one)   at final analysis when the null hypothesis is NOT rejected in presence of futility boundaries (while it is run when the null hypothesis is rejected)  BUG ???   THESE ARE SERIOUS LIMITATIONS
  • 11. 11 General statistical framework used in East TO MAKE IT SHORT:   Asymptotic theory with normal distributions   Based on score statistics taking advantage of their (asymptotical) property of independent increments   Pre-defined maximum (Fisher) information Imax to be achieved to meet power requirements   Monitoring of the trial according to information scale t (0≤t≤1) where t=I/ Imax with I = cumulative information at current look   Information I depends upon “nuisance” parameters such as variance, placebo response,…   Misjudging nuisance parameters at design stage may affect the study power   Monitoring of nuisance parameters strongly advisable   Stage-wise ordering of sampling space at final analysis resulting in median-unbiased treatment effect size estimate
  • 12. 12 A few points for discussion OR the Prevert’s list (non exhaustive)…   Overriding stopping rules for overwhelming efficacy (e.g. in case of overrunning)   Monitoring extra looks when the maximum information has been exceeded   Inference when the maximum information has been exceeded   Ideal next look position concept   Handling of nuisance parameters in conditional power calculations   Repeated confidence intervals   Subject Accrual Per Unit Time for time-to-event endpoints   New adaptive setting tools
  • 13. 13 Managing extra looks when the maximum information has been exceeded   The following dialog box appears when the current look exceeds the maximum information (irrespective of the rejection or acceptation of null hypothesis):   As a result any extra look can be handled only by replacing the last current look by the new one   As a consequence, the audit trail of interim analyses is lost in East
  • 14. 14 Managing extra looks when the efficacy boundary has been crossed 1/3   Case # 1: the current information exceeds the maximum information  the current look is forced to be the last look   Case # 2: the current information is < maximum information  the following dialog box appears:   However, the stage-wise adjusted analysis will be unchanged at subsequent looks
  • 15. 15 Managing extra looks when the efficacy boundary has been crossed 2/3   Therefore, the first analysis rejecting H0 is implicitly considered as the reference analysis   Overrunning may / will lead to an extra final analysis but implicitly East positions it as a supportive analysis   Certainly the right approach from a pure statistical standpoint   But can be challenged by Health Authorities especially in case of large amount of overrunning   Discussion should concentrate on the consistency of treatment effect estimates across analyses rather than isolated p-values which are poorly informative   In case the sponsor does not want – for any reason - to position the first analysis rejecting H0 as the reference analysis, a (conservative) extended stage-wise inference framework could be proposed as follows (see next slide)
  • 16. 16 Managing extra looks when the efficacy boundary has been crossed 3/3   Stage-wise adjusted p-value proposed by East when the trial stops at look L:   Extended stage-wise adjusted p-value when the trial stops at look L: )1()( 1 1 )()( 00 Θ=           − = ≥∪≥= HH P L j LzLZjcjZPp  )2()'( 1 1 )()),((' 00 Θ=           − = ≥∪≥= HH P L j LzLZjcjzMaxjZPp 
  • 17. 17 Inference when the maximum information has been exceeded   When the information at the current look j exceeds the maximum information (i.e. information fraction is f >1), East forces the current look to be the last one, spends the full remaining alpha to determine the stopping boundary cf by solving the following equation: Fraction f is taken into account for determining cf αα =       ><<<<+ fcfZjcjZjlcZlPjt ,,...,1110)( Futility boundary Efficacy boundary
  • 18. 18 Ideal Next Look Position (INLP)   Concept introduced by East to ”ideally” position the last look L after a current interim analysis j   “ideally” means matching as closely as possible the desired (unconditional) power 1-β   Used for ease of calculation of conditional power   Jointly solve the following equations for cL * and tL *:   In practice:   tL* is often (more or less) close to 1 but may be > 1   BUT… will never be applied in real life !  would be helpful to give the opportunity to calculate the conditional power at t=1 Treatment effect size expected according to the protocol αα =       ><<<<+ *,,...,1110)( * Lc t ZjcjZjlcZlPjt L βδβ =       ≤<<<<+ *,,...,111)( * Lc t ZjcjZjlcZlPjt L
  • 19. 19 Handling of nuisance parameters in conditional power calculations 1/3   Conditional power (CP) calculations require to estimate the cumulative information one can get at final analysis or almost equivalently at INLP Note: East provides CP at INLP only   East adjusts its prediction of the cumulative information on current estimate(s) of nuisance parameter(s)   For example, for a continuous endpoint, the estimate of standard deviation at current look is used even if the resulting information at final analysis is less than Imax   Seems a sensible and realistic approach However, the way to predict the information is NOT documented and is totally rigid in the information-based module (to be used for more complex settings)
  • 20. 20 Handling of nuisance parameters in conditional power calculations 2/3   Time-to-event endpoint   Parameter of interest = δ = -log( hazard ratio)   Information at interim analysis j = with Dj events   Prediction of information for calculating conditional power as implemented in East = Ij x Dmax/Dj   Adjusted on the real information obtained at the current interim analysis j   Based on the “proportionality” rule (Fisher information approximately proportional to number of events)   = Ad-hoc rule – no strong statistical rationale   This problem is NOT addressed in East user’s manual   What to do when this proportionality rule does not hold across multiple (at least 2) interim analyses ? (*) 2)ˆ( 1 jse jI δ = (*) treatment effect size estimate as drawn from the planned analysis (e.g. Cox model with covariates)
  • 21. 21 Handling of nuisance parameters in conditional power calculations 3/3  More complex settings   Examples: MMRM Analysis, random effects regression model,…   The user must use the East Information- based module   No adjustment is applied by East to predict the information at final analysis  East considers that the pre-defined maximum information will be achieved   Manual adjustments & calculations are to be done by the statistician
  • 22. 22 Repeated confidence intervals 1/3 In absence of a (non-binding) β-spending function for futility, repeated confidence intervals(*) built at each look have a simultaneous confidence level of 1-α thanks to the following property:   If δ≠0: and: i.e. (*) See Jennison and Turnbull (1989) )1,0(NkIkZ ≈−δ αδδ −=         = <− 1 1 )( K k kckIkZP αδδδδδδ −=         = +<<− 1 1 ))ˆ(ˆ)ˆ(ˆ( K k ksekckksekckP )1(1 1 )(0 α−=         = < K k kckZP WALD Statistic
  • 23. 23 Repeated confidence intervals 2/3  This is a very convenient way (but conservative) to bound the true treatment effect size  Inference is still valid if a stopping boundary is crossed but the DMC nevertheless chooses to keep the study open for further interim looks
  • 24. 24 Repeated confidence intervals 3/3 In presence of a (non-binding) β-spending function for futility, repeated confidence intervals built in East are of simultaneous confidence level 1-α-β (see next slide)   This is logical in the sense that simultaneity makes sense only if the stopping boundaries for futility have not been crossed   BUT still… neither usual nor easy to interpret   Less accurate / informative   And YET property (1) still holds at the time the trial is stopped for futility   Should this point be re-considered in East ?
  • 26. 26 Subject Accrual Per Unit Time   Usually, for a time-to-event endpoint, the required number of events depends only on three parameters α, β and the true hazard ratio r   BUT, in East, it also depends on a fourth parameter which is the « Subject Accrual Per Unit Time »:   It is difficult to figure out how this parameter can influence the number of events   This point is NOT addressed in User’s manual
  • 27. 27 New adaptive setting tools   Revision of maximum information based on the observed treatment effect size   Based on CHW methodology and concept of “promising zone”   Missing key information:   Unconditional power curve (as a function of the true hazard ratio) = The only way to properly assess the performance of the design   Comparison with a fixed design (in order to keep things clear and transparent):   Efficiency ratio (versus a fixed design) curve (as a function of the true hazard ratio) when applying the same average sample size
  • 28. 28 Lessons learnt   Group sequential design methodology is well known – granted BUT still offers some statistical challenges   There is still room for clarification (and improvement ?) for East non-adaptive features   Interim revision of maximum information based on interim treatment effect size estimate: current module NOT fully satisfactory from SANOFI perspective   East customers should try to share (and capitalize on) their experience & needs  need for an efficient network   East is globally a mature, robust, efficient and ergonomic software although there are still a few “gray areas” for the user