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Judith: Welcome to Berry's In the
Interim podcast, where we explore the

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cutting edge of innovative clinical
trial design for the pharmaceutical and

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medical industries, and so much more.

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Let's dive in.

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Well, welcome everybody
back to "In The Interim."

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I'm your host, Scott Barry.

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And for today's topic, I feel a
little bit like, uh, years ago,

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I was on faculty at Texas A&M.

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I was assistant professor of statistics
at Texas A&M, and, uh, just starting

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at A&M, I had come from graduate
school, came from Carnegie Mellon.

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And, uh, and I don't know if they
still do it, but Texas A&M had a, at

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the time, a policy that every, um,
graduate student, everybody pursuing a

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dissertation, would get a random faculty
member on their dissertation committee

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So if you were a statistics graduate
student doing a dissertation, you might

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get a faculty member from, uh, meat
sciences or, uh, from something to be

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on your dissertation committee, a voting
member of the dissertation committee.

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And so when I got there, I was assigned to
a student's committee, and it was when I

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walked in, it was sort of like, "Oh, no."

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The, the-- generally, throughout
all of the graduate programs, the

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worst thing that could happen to you
was getting a statistician randomly

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assigned to your dissertation committee.

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So I think the first one I did was
forestry and crop sciences, and

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they're actually doing experiments.

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It was, it was fascinating.

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And the second one I think was,
was wildlife and fishery science.

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It was a fascinating project where they
were following wolves, and they were

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tracking them, and they were reintroducing
wolves into the wild, and they were

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trying to figure out their behaviors.

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It was dynamic data.

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It was absolutely fascinating, but they,
they were fearful of a statistician

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walking in like, "Oh no, I now have
a statistician on my committee."

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Now what, what does that have
to do with today's topic?

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Today's topic, uh, I don't think it's
the same sort of scenario because

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statisticians are rampant in the clinical
trial, uh, uh, clinical trial world.

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But I am gonna talk about today a
look at a recent in, i-issue of JAMA.

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So a wonderful thing about clinical trial
design is you can go see the results,

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the published results of other trials and
see those trials' design, see how they

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carry out the analyses, the interpretation
of those, and of course, JAMA, New

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England Journal, Lancet, all of these
provide this really nice opportunity.

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So I make sure whenever possible to
open up these trials, to check out the

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design, see what they say, what's being
done in the world of trial design,

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what, what would I have done differently
in them, and do I agree with the

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interpretation from the medical journal?

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So I get, I get to jump in a
statistician review, and I'm gonna

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talk about them on this show.

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So I always-- I, I've
done, I've done one other.

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You can go back to the episode where I,
I sort of randomly fell upon a really,

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really interesting trial of using, um
iron supplements in heart failure where

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the, the patients are deficient in iron.

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Fascinating, fascinating trial.

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So you should go back to that episode.

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These trials, uh, I'm gonna look at two
trials from read-- The email comes in

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from JAMA and I, I click on them and, you
know, these are, these are interesting

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enough I, I, I wanna talk about these.

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Okay, so a little bit is doing this, doing
this a bit publicly, and I hope people

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don't say, "Oh no, a, a statistician is
reviewing my trials," uh, in this setting.

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By the way, an interesting thing, one
of the m- more interesting things I

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got to do when I was at Texas A&M, I
was a columnist for Chance Magazine.

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It's a publication of the ASA.

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And each quarter I got to write
an article that was a statistician

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reads the sports pages.

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So I got to go in and find
topics that were coming out,

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and I did this for 10 years.

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It was a quarterly magazine, so I wrote
40, uh, articles about reading the sports

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pages, things that come up in sports, uh,
statistician's interpretation of them.

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So this is a little bit like that.

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This is a statistician reads JAMA and, and
you know, what, what, what is, what, what

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do I look at when I read these trials?

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Okay, probably a bit of a bias in
the trials that, that I look at, but

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this is a re- recent, uh, episode
of what showed up in my mail.

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So the first trial was published
June 4th, 2026, and it's called the

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TRACK Randomized Clinical Trial.

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It is a trial of, and the title of it is
"Low-Dose Rivaroxaban in Cardiovascular

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Events in Advanced Kidney Disease."

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So a little bit about the trial, and
I, I am not a clinician, so I, I'm,

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I'm reading the article of this.

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So rivaroxaban is a anticoagulant and
apparently anticoagulations in some

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form of kidney disease with aspirin have
demonstrated good clinical outcomes.

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So this is a trial looking at low-dose
rivaroxaban in that looking at does it

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alter cardiovascular outcomes for patients
with advanced chronic kidney disease Now

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these are, uh, CKD, chronic kidney disease
stage four or five, including patients

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on dialysis, and they're randomized
to, uh, a rivaroxaban low dose, uh,

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or not in the trial, and the primary
outcome is a composite of cardiovascular

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death, non-fatal MI, stroke, uh,

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or peripheral artery disease event.

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And the primary safety outcome is
major bleeding, which is typical

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of trials of anticoagulation.

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The risk, of course, are
bleeding events, uh, in that.

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So that's the trial, the, the major part
of what the trial is trying to address.

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Now, a little bit about the trial design.

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It's an event-driven trial.

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It, it's a little bitâ¦

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I, I found it a little bit
confusing in the trial design.

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It's an event-driven trial, but it
talks about, uh, uh, the trial is

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designed to enroll nineteen hundred
participants over three years with

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an expected follow-up of five years.

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So the nineteen hundred patients would
provide statistical power to detect a

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reduction, so a hazard ratio of point
seven five, would have ninety percent

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power of, to detect a difference.

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They're gonna do a log-rank test.

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They're gonna look at the
hazard ratio in a Cox model

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for, um, the, the cardiovascular
events, time to first event.

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Now it does-- And then it says
this, the nineteen hundred is a

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bit, they're gonna enroll that, but
they're gonna wait for the events.

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It's an event-driven trial, five
hundred and fifty primary, uh, outcome

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events, assuming a log-rank test.

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Uh, ninety percent power for a
point seven five hazard ratio.

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And it also says the number of
events provides eighty percent

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pow-power for a twenty-two percent
risk reduction, point seven eight.

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It's, we'll come back to that
interesting point seven eight has

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eighty percent power, uh, in the trial.

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Now, the first thing I, I try to
diagnose from the trial was this

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adaptive i-in any way in the trial,
or is it a trial and we're gonna

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wait five years and look at the data?

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Well, it says two formal interim
analyses are planned to assess efficacy

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when approximately one-third, which is
pretty early in event-driven trials,

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and two-thirds of the primary endpoint
outcomes have been observed They

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use Hay-Bittle-Peto stopping rules.

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It says, uh, using three
standard deviations at either

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of the first two interims.

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So that's a, a, a nominal
alpha of, of 0.27,

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um, uh, within that.

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So the, uh, you know, the typical two
point five, this is, this is 0.27,

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uh, which has it, it describes
minimal impact on the nominal type one

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error rate by the end of the trial.

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So four point eight two
percent is the alpha.

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So, uh, uh, at the end of the trial,
so it pre- preserves a good bit of it.

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Now, it says nothing about
futility analyses in here.

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It says a detailed DSMB charter will
be developed before starting the study

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in consultation with DSMB members.

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That's essentially the extent of it.

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I looked through the SAP, uh,
that which was a, uh, which was an

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appendix to this, a supplement to it.

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Looked through the SAP, and this is
really the wording it gives there.

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I think in hindsight, the answer is there
were no futility analyses in the trial.

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So it's a superiority trial for
rivaroxaban on cardiovascular events.

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Now, what happened in the trial?

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So it says, and this is in the, in the
paper, in the report, on July 8th, 2025,

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during a pre-specified review of interim
data, and it's kind of interesting

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because the, the-- it says two hundred and
fifty-four primary outcome events, which

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is fifty percent of the planned events.

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Fourteen hundred and
thirty-two patients randomized.

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Remember they said nineteen hundred,
so fourteen hundred and thirty-two

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randomized, and it, it's at two
hundred and fifty-four events.

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They said that they're gonna
do a superiority at a third of

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events and two-thirds of events.

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So it says on July 8th, uh, fifty percent
of the events, two hundred and fifty-four.

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The Data and Safety Monitoring Board
recommended early termination of the trial

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to concerns regarding net harm and a low
probability of demonstrating efficacy

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Okay, so the DSMB made this
recommendation, and then it says

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the recommendation was not based
on pre-specified stopping rules.

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So from all my read, there were
no pre-specified futility, but the

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DSMB makes this recommendation.

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Net harm and low probability
of demonstrating efficacy.

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And then it says it
gives additional detail.

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It says, "Rather, the decision
was based on a post hoc analysis

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estimating a conditional power of
16% for a hazard ratio of 0.78,

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indicating a low likelihood of
demonstrating efficacy even if

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the trial had continued until the
planned 515 primary outcome events."

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Okay, so a lot to unpack here.

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So no pre-specified rules.

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They do a post-hoc.

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I think with no pre-specified
rules, everything is post-hoc.

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So I, I, I found that wording somewhat
weird, uh, within that setting

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as though that's super relevant.

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Butâ¦

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And they do conditional power,
and they say a low likelihood

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of demonstrating efficacy.

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So first of all, what
is conditional power?

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16% probability of demonstrating
s- uh, superiority at the final

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analysis, and it says 16%.

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Now, conditional power is given the
current data at the interim at 254 events.

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It's a calculation of what's the
probability of seeing superiority

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at the end of the trial.

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Now, conditional power assumes a
single value for the hazard ratio,

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and it can be done in many ways.

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Sometimes conditional power looks at the
current estimate of the hazard ratio.

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Sometimes it uses a preset
hazard ratio like it did here.

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So it assumes a hazard ratio of 0.78

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for the rest of the trial, uh, with
variability of the rest of the data.

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Suppose the truth is 0.78.

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What's the probability that at
550-- 15 events we see superiority?

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That's the calculation
that's made, and that's 16%.

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My first reaction is that's not that low.

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That's, that, that, that likelihood,
I d- I don't find that low at all.

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Uh, it was interesting.

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My, my son, Cooper, who I've talked
about on this show before, he's, um,

00:14:58.679 --> 00:15:05.559
he was in seventh grade, and we h-
would not let him play tackle football.

00:15:06.819 --> 00:15:13.369
And he came to us with an argument that he
should be allowed to play tackle football.

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And as part of his argument, he
found, uh, uh, data that said the

00:15:23.539 --> 00:15:34.425
likelihood of a neurological event
For a kid playing tackle football,

00:15:34.505 --> 00:15:38.255
a serious injury was only 13%.

00:15:39.635 --> 00:15:43.485
And he presented that in his
PowerPoint presentation to us.

00:15:43.715 --> 00:15:50.955
Yes, we have a weird family, um, in
this which, uh, that was only 13%, so he

00:15:50.955 --> 00:15:54.325
should be allowed to play tackle football.

00:15:55.545 --> 00:16:00.365
And our reaction was, "Oh
my God, 13% is enormous."

00:16:00.685 --> 00:16:08.025
You know, the 13% chance of, of serious
injury in that setting is very large.

00:16:08.145 --> 00:16:13.015
So 16% probability of demonstrating
superiority by the end of the

00:16:13.015 --> 00:16:17.385
trial doesn't strike me as that
low, actually, that unlikely.

00:16:18.805 --> 00:16:21.515
Now, there's multiple parts to this.

00:16:21.925 --> 00:16:24.935
It uses this .78

00:16:25.605 --> 00:16:27.415
to make this calculation.

00:16:29.175 --> 00:16:36.005
Now, I went back and figured out if
the, uh, you can find the, the formula

00:16:36.015 --> 00:16:38.255
for conditional power, uh, in this.

00:16:38.255 --> 00:16:43.155
There's a beautiful normal
approximation to the log hazard ratio.

00:16:43.715 --> 00:16:46.175
If you assume .78

00:16:46.475 --> 00:16:53.695
and the conditional power for 16% by
the end of the trial, at the time, it

00:16:53.705 --> 00:16:55.995
means that the hazard ratio was 1.03.

00:16:55.995 --> 00:16:56.395
So it was worse than one at the

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time, and the, the data was doing worse.

00:17:08.745 --> 00:17:15.535
The 95% credible interval for that 1.03

00:17:15.545 --> 00:17:21.695
hazard ratio at the time of 254
events goes down to about .81.

00:17:24.335 --> 00:17:30.615
So somebody's calculating this conditional
power for what's the chance this trial

00:17:30.615 --> 00:17:34.825
is successful, and they're using .78

00:17:38.021 --> 00:17:42.441
The 95% confidence
interval goes down to 0.81

00:17:42.441 --> 00:17:44.421
as the lower bound of that.

00:17:44.441 --> 00:17:45.491
So 0.78

00:17:45.491 --> 00:17:50.881
is not even in the 95% confidence interval
of when they're making this calculation.

00:17:50.881 --> 00:17:54.161
It's a very, very unlikely value.

00:17:55.281 --> 00:17:58.901
So what is the relevance
of this calculation?

00:17:58.911 --> 00:18:06.651
It's a super odd calculation, and I
think it's, it provides no information

00:18:06.661 --> 00:18:08.521
for the DSMB to make the decision.

00:18:08.681 --> 00:18:10.051
It's not a low number.

00:18:10.431 --> 00:18:15.941
You sh- probably shouldn't be
stopping trials for futility at 16%.

00:18:16.031 --> 00:18:18.221
It's not that unusual of a number.

00:18:19.361 --> 00:18:24.201
But it's calculated using-- Remember
when we talked about the way they

00:18:24.211 --> 00:18:30.931
powered the trial, they said it
has 80% power, assuming 0.78.

00:18:30.931 --> 00:18:34.501
So halfway through, through the
trial, if you still assume that 0.78,

00:18:34.501 --> 00:18:36.751
it's gone from 80% to 16%.

00:18:37.911 --> 00:18:41.781
Doesn't seem that super odd at the time.

00:18:42.031 --> 00:18:46.911
I, I-- That I feel like it's not
a very informative number at all.

00:18:47.551 --> 00:18:52.101
You won't be surprised to find out I'm
not really a fan of conditional power.

00:18:53.421 --> 00:18:57.141
Now, conditional power assumes
you know the answer and what's the

00:18:57.141 --> 00:18:59.551
probability that that, that happens.

00:19:00.501 --> 00:19:05.331
And it uses a number that's incredibly
unlikely given the data we've observed.

00:19:05.341 --> 00:19:09.921
And so it's, it's, it's
a bad analysis in that.

00:19:09.951 --> 00:19:11.111
Now, what would I do?

00:19:11.521 --> 00:19:14.241
I would do a Bayesian
predictive probability.

00:19:14.821 --> 00:19:20.871
I would use the current posterior
distribution of given 254 events

00:19:20.881 --> 00:19:22.891
with a current hazard ratio of 1.03

00:19:25.031 --> 00:19:28.721
What is the posterior
distribution of the hazard ratio?

00:19:29.661 --> 00:19:34.981
And then given that estimate of the
hazard ratio, what's the probability the

00:19:34.981 --> 00:19:38.011
trial's going to demonstrate superiority?

00:19:39.471 --> 00:19:43.861
Okay, I did that with this data,
and it comes out to be about 1.4

00:19:46.565 --> 00:19:54.485
So given the current data, the, and
the current posterior distribution

00:19:54.485 --> 00:20:00.195
of the hazard ratio at the interim,
integrating over that, the probability

00:20:00.195 --> 00:20:04.895
of seeing statistical significance
at the end of the trial is 1.4%.

00:20:06.065 --> 00:20:08.795
Now, I think that's a
really, really useful number.

00:20:08.795 --> 00:20:11.085
And by the way, it's a number we use.

00:20:11.595 --> 00:20:18.155
It's, it's a calculation we use very
frequently in s- for stopping for futility

00:20:18.165 --> 00:20:24.385
because it incorporates the uncertainty
at the interim, the variability of

00:20:24.385 --> 00:20:30.735
the data to come of demonstrating
superiority or the goal of the trial.

00:20:30.785 --> 00:20:33.425
It's, it's a beautiful number.

00:20:33.865 --> 00:20:39.335
And you can use, you can
use prior distributions for

00:20:39.335 --> 00:20:40.885
that that are informative.

00:20:41.395 --> 00:20:44.175
You could use fairly weak priors.

00:20:44.485 --> 00:20:51.395
Uh, that, that, uh, analysis prior that
goes into that, that's a word that the

00:20:51.425 --> 00:20:55.975
FDA draft guidance used, the analysis
prior that goes in to calculate that

00:20:56.375 --> 00:20:59.745
could be based on, uh, an optimist's view.

00:20:59.765 --> 00:21:04.465
And when an optimist thinks it's
unlikely, you could stop the trial.

00:21:04.525 --> 00:21:08.815
Now, if your optimist believes 0.78

00:21:08.835 --> 00:21:12.135
with no variability, that's
the conditional power.

00:21:12.585 --> 00:21:14.995
That's equivalent to what they calculated.

00:21:15.375 --> 00:21:19.405
You have a prior probability
that the hazard ratio is 0.78

00:21:19.405 --> 00:21:20.765
with zero variability.

00:21:21.495 --> 00:21:24.165
You think the chance of
winning this trial is 16%.

00:21:25.955 --> 00:21:30.975
I don't think that Optimus would stop the
trial, but I think it's, it, it's not the

00:21:30.975 --> 00:21:33.905
right calculation at that particular time.

00:21:35.135 --> 00:21:38.245
Okay, so a lot went into that.

00:21:38.815 --> 00:21:46.335
Now, the other component to it is that
at the time, they saw increased major

00:21:46.335 --> 00:21:52.185
bleeding, which was the safety endpoint,
which is what anticoagulations do.

00:21:52.255 --> 00:21:56.925
They n- you know the bleeding's gonna
be higher, but you're hoping it's offset

00:21:56.935 --> 00:22:00.405
by reduction in cardiovascular events.

00:22:00.725 --> 00:22:05.255
Now, the final data, I don't know what
the data were at the interim on bleeding.

00:22:05.525 --> 00:22:13.145
The final data on bleeding was for
the rivaroxaban arm, it was 8.8%

00:22:13.195 --> 00:22:14.185
major bleed.

00:22:15.155 --> 00:22:22.225
That was 64 events, uh, on that
arm, 44 events on placebo for a

00:22:22.225 --> 00:22:25.375
s- a 6% rate of major bleeding.

00:22:25.775 --> 00:22:28.795
So that went from six to 8.8,

00:22:29.245 --> 00:22:35.965
which surely went into the DSMB's
decision to recommend stopping the trial.

00:22:36.785 --> 00:22:42.625
The probability of showing superiority,
and I think they used an awkward number

00:22:42.625 --> 00:22:45.495
for that, but with this elevated rate.

00:22:45.495 --> 00:22:47.795
Now, we know major
bleeding's gonna be higher.

00:22:47.805 --> 00:22:49.275
That's what the drug does.

00:22:49.655 --> 00:22:52.335
But the perception of this 2.8%

00:22:52.345 --> 00:22:56.405
increase with a hazard ratio of 1.3

00:22:56.405 --> 00:23:01.345
at the time had them recommend
stopping for futility.

00:23:02.775 --> 00:23:08.735
Now, the final result of the
trial was a hazard ratio on

00:23:08.765 --> 00:23:11.165
cardiovascular events that was 1.09.

00:23:11.435 --> 00:23:13.335
There was additional follow-up.

00:23:13.675 --> 00:23:19.105
They, they, um, at this July event,
they stopped the trial a month

00:23:19.105 --> 00:23:22.425
later, so there were deliberations
on this, but they stopped it.

00:23:22.425 --> 00:23:25.425
There was additional follow-up,
probably additional events

00:23:25.435 --> 00:23:26.735
going through adjudication.

00:23:27.015 --> 00:23:31.295
With the final events, it ended
with a hazard ratio of 1.09

00:23:31.615 --> 00:23:40.235
in that, um, 13, uh, uh, events
per 100 years on rivaroxaban, 11.8

00:23:40.235 --> 00:23:41.075
on placebo.

00:23:41.635 --> 00:23:47.285
It was doing worse than placebo, uh,
at this particular time, and stopped

00:23:47.285 --> 00:23:54.445
with 1,463 patients randomized, about
five- 400 and some plus patients less

00:23:54.745 --> 00:23:57.925
than what they planned to enroll in it.

00:23:58.955 --> 00:23:59.545
Okay.

00:24:00.135 --> 00:24:04.285
So overall, what does this mean?

00:24:04.935 --> 00:24:08.315
So I think the DSMB got it right.

00:24:09.005 --> 00:24:14.855
Um, knowing what I know of the results,
uh, I would have recommended stopping.

00:24:15.595 --> 00:24:21.055
But I think the problem is, I don't think
that's the group to make this decision

00:24:22.497 --> 00:24:27.477
Uh, the thing that bothers me here
is there were no prospective futility

00:24:27.477 --> 00:24:32.433
rules So now you turn over this trial.

00:24:33.113 --> 00:24:39.413
It is an incredible amount of effort by
a ton of people, 1400 patients agreeing

00:24:39.413 --> 00:24:44.913
to enter this trial, and there's no rules
for stopping the trial for futility.

00:24:44.923 --> 00:24:48.173
You leave it up to smart
people on the DSMB.

00:24:48.963 --> 00:24:52.533
But those are really hard
decisions for a DSMB.

00:24:52.723 --> 00:24:57.123
I think this is something that the
PIs in the trial should define.

00:24:57.513 --> 00:25:01.323
They should shet- set up
what, what is futility?

00:25:01.633 --> 00:25:06.553
What is the be- should it be a
balance of, of bleeding to, to that?

00:25:06.913 --> 00:25:10.313
Are they happy that the trial was
stopped at this particular time?

00:25:10.553 --> 00:25:13.423
Took about a month before they,
they eventually stopped it.

00:25:13.443 --> 00:25:14.613
Did they review the data?

00:25:14.643 --> 00:25:15.683
Did they agree with this?

00:25:16.783 --> 00:25:19.833
Uh, I feel like it has
to be part of the design.

00:25:20.233 --> 00:25:24.363
It's frustrating as a statistician
to read trials like this that

00:25:24.363 --> 00:25:26.123
don't have futility rules set up.

00:25:26.473 --> 00:25:29.403
It's a five-year trial with
nineteen hundred patients.

00:25:30.423 --> 00:25:34.313
Cardiovascular death is part of
this endpoint, major bleeding.

00:25:35.153 --> 00:25:40.903
So I think the DSMB did right,
but they're in a really hard spot

00:25:40.913 --> 00:25:42.613
to make a decision for futility.

00:25:42.843 --> 00:25:44.453
Is sixteen percent right?

00:25:44.473 --> 00:25:47.853
Is that conditional power
number the right thing in it?

00:25:48.333 --> 00:25:54.573
Now, this is a trial looking at a readily
available treatment, so this is kind of

00:25:54.963 --> 00:25:56.983
comparative effectiveness, if you will.

00:25:56.983 --> 00:26:02.053
I don't think this is gonna result--
Maybe it results in some level of,

00:26:02.163 --> 00:26:09.353
of guideline saying, "Oh, patients
with CKD stage four or five should

00:26:09.353 --> 00:26:13.763
take low-dose rivaroxaban," if the
data were in a particular situation.

00:26:13.763 --> 00:26:15.313
But it's not regulatory approval.

00:26:15.313 --> 00:26:17.573
It's not a sponsor going after this.

00:26:17.573 --> 00:26:20.153
I don't, I don't believe,
uh, in the setting.

00:26:21.053 --> 00:26:26.783
Um, but especially in sponsor-designed
trials, the sponsor should make

00:26:26.793 --> 00:26:28.543
the decision about futility.

00:26:28.853 --> 00:26:30.663
When is enough is enough?

00:26:30.703 --> 00:26:32.573
When should we stop the trial?

00:26:32.873 --> 00:26:34.433
It's a business decision.

00:26:34.433 --> 00:26:35.793
It's a money decision.

00:26:35.823 --> 00:26:39.683
There's an ethical component to
it about asking patients to be

00:26:39.683 --> 00:26:46.113
randomized into a trial with a very
low likelihood of demonstrating a,

00:26:46.113 --> 00:26:48.373
a, a result that changes practice.

00:26:48.373 --> 00:26:52.573
And, uh, so are they contributing to
science if the probability of success

00:26:52.573 --> 00:26:54.123
is one point four four percent?

00:26:54.723 --> 00:26:59.423
All these questions should go
into the design of the trial, not

00:26:59.803 --> 00:27:04.853
humans that have to sit around and
make this decision post-hoc in it.

00:27:05.593 --> 00:27:08.603
The last part about it is
I, I think conditional power

00:27:08.613 --> 00:27:10.313
is just a bad tool for that.

00:27:10.823 --> 00:27:12.193
It's a bad tool.

00:27:12.593 --> 00:27:16.703
Integrate over the uncertainty of what you
know at the time, reflective that point

00:27:16.703 --> 00:27:21.623
seven eight was very, very unlikely, so
sixteen percent is just the wrong measure.

00:27:21.823 --> 00:27:25.893
Whether it's big or small, it- it's
the wrong measure So I'd love to

00:27:25.903 --> 00:27:33.243
see them use a much more realistic,
relevant calculation in that.

00:27:34.883 --> 00:27:41.573
Okay, so that was article number
one that shows up in my email box.

00:27:42.393 --> 00:27:47.393
Uh, article number two is the
VICTORY randomized clinical trial.

00:27:47.443 --> 00:27:48.483
Love the names.

00:27:49.233 --> 00:27:51.943
And this one caught my
attention right off the bat.

00:27:51.943 --> 00:27:53.413
This is the first one I looked at.

00:27:53.413 --> 00:28:01.153
It was-- This came out June 10th,
published online in JAMA, June 10th, 2026.

00:28:01.153 --> 00:28:08.403
And this is the VICTORY trial, and
it is high-dose intravenous vitamin

00:28:08.403 --> 00:28:17.513
C, uh, studying mortality and organ
dysfunction in severe burn injury.

00:28:18.323 --> 00:28:19.773
I don't, I don't know much.

00:28:19.773 --> 00:28:23.303
We've done a little bit in burn, but
I don't, I don't know much about it.

00:28:23.683 --> 00:28:30.113
Um, uh, the d- the, the syndrome,
uh, within it, you can imagine

00:28:30.123 --> 00:28:31.703
the clinical syndrome of this.

00:28:32.103 --> 00:28:35.023
Uh, but I don't know much about
treatment in this or endpoints.

00:28:35.093 --> 00:28:39.963
So, but it struck me was
the vitamin C part of it.

00:28:40.563 --> 00:28:43.243
Why did vitamin C strike me?

00:28:43.243 --> 00:28:53.273
Well, um, in, in our REMAP-CAP trial, we
investigated, um, REMAP-CAP and LOVIT.

00:28:54.423 --> 00:28:59.883
LOVIT was a trial investigating
vitamin C in sepsis at the time,

00:29:00.353 --> 00:29:03.903
and COVID, the pandemic broke out.

00:29:04.203 --> 00:29:08.923
The two trials combined their
data together to investigate and

00:29:08.923 --> 00:29:17.243
randomize patients with COVID and
investigating does high-dose vitamin

00:29:17.243 --> 00:29:23.993
C improve outcomes in severe COVID

00:29:26.029 --> 00:29:30.549
And our trial came out with--
and the endpoint was organ

00:29:30.549 --> 00:29:33.859
support-free days, in the back of
my mind, I remember this result.

00:29:34.119 --> 00:29:40.999
It came out, it estimated essentially
harm on the ordinal endpoint of mortality

00:29:41.029 --> 00:29:47.589
and then organ support-free days, it came
out with a adjusted odds ratio of .88,

00:29:47.849 --> 00:29:54.679
less than one is harm, with a ninety-one
point four percent probability of harm.

00:29:55.279 --> 00:30:04.359
It was doing worse on mortality, uh, so
on survival was fifty-seven percent in

00:30:04.369 --> 00:30:09.229
the vitamin C group and sixty percent
on the non-vitamin C, the control.

00:30:09.709 --> 00:30:10.899
So it did worse.

00:30:10.909 --> 00:30:16.699
The trial was stopped for futility,
uh, uh, in, uh, in that case.

00:30:16.709 --> 00:30:20.199
So I knew this vitamin C
did not do well in COVID.

00:30:21.059 --> 00:30:25.279
And then I saw that
LOVEIT read out in sepsis.

00:30:25.859 --> 00:30:31.579
And so this, the paper came
out, um, uh, came out in two

00:30:31.579 --> 00:30:38.009
thousand twenty-two reporting the
results of vitamin C compared to

00:30:38.009 --> 00:30:41.829
placebo in patients with sepsis.

00:30:42.889 --> 00:30:50.819
And the, um, the primary endpoint
in that trial was persistent organ

00:30:50.819 --> 00:30:53.799
dysfunction, uh, or mortality.

00:30:54.599 --> 00:31:00.639
So they died or I believe at
day twenty-eight they still had

00:31:01.259 --> 00:31:03.039
persistent organ dysfunction.

00:31:03.039 --> 00:31:06.339
They couldn't get off organ
support, a bad outcome.

00:31:06.409 --> 00:31:09.929
It was a dichotomous outcome of that.

00:31:10.449 --> 00:31:14.959
And in the vitamin C group, the
proportion of patients that met that

00:31:14.959 --> 00:31:19.329
condition, died or organ dysfunction
was forty-four point five percent.

00:31:19.919 --> 00:31:23.359
In placebo, it was thirty-eight
point five percent.

00:31:23.409 --> 00:31:30.819
So a six percent increase in that primary
outcome in sepsis, uh, statistically

00:31:30.819 --> 00:31:35.169
significant, uh, harm in that trial.

00:31:35.179 --> 00:31:39.689
So it sort of-- I, I remembered
vitamin C was not doing well,

00:31:40.059 --> 00:31:42.769
uh, in, in those two trials.

00:31:42.799 --> 00:31:48.129
So here vitamin C is being given
to patients with severe burn injury

00:31:50.309 --> 00:31:52.849
So I said, "Oh, I've, I've
got to look at, see this.

00:31:52.849 --> 00:31:54.629
Does vitamin C work here?"

00:31:55.099 --> 00:31:59.889
So the trial design, one-to-one
randomized high-dose vitamin

00:31:59.889 --> 00:32:02.679
C given by IV versus placebo.

00:32:03.269 --> 00:32:09.539
The primary outcome was a composite
of 28-day mortality, so clearly severe

00:32:09.549 --> 00:32:17.249
burn, and persistent organ dysfunction,
uh, defined as dependence on mechanical

00:32:17.249 --> 00:32:22.829
ventilation, kidney replacement,
or needing vasopressors inotrope.

00:32:22.839 --> 00:32:27.079
So, uh, still, uh, needing, you know,
low blood pressure vasopressors.

00:32:28.349 --> 00:32:31.009
Uh, you'd have that support at 28 days.

00:32:31.219 --> 00:32:37.079
So this, uh, this composite outcome
of bad things at day 28 is the

00:32:37.079 --> 00:32:42.609
primary endpoint, similar to the LOVIT
trial actually, for the Burn trial.

00:32:43.479 --> 00:32:50.219
So the total sample size was planned
three-333 patients per group.

00:32:50.649 --> 00:32:59.139
So 666-patient trial, which
would provide 78% power, uh, for

00:32:59.139 --> 00:33:07.809
demonstrating a decrease in that
outcome at 27% for placebo to 18%.

00:33:08.949 --> 00:33:13.839
So that, that reduction,
it would be 78% powered.

00:33:14.089 --> 00:33:19.029
So still relatively rare,
27% on placebo was thought to

00:33:19.029 --> 00:33:20.289
be the rate of this outcome.

00:33:21.119 --> 00:33:24.609
My first thought as a statistician,
I'm just jumping in, is when I

00:33:24.609 --> 00:33:27.959
read this is, boy, there's got
to be a better endpoint here.

00:33:28.359 --> 00:33:32.359
A dichotomous outcome of these bad
events, but there's got to be more

00:33:32.399 --> 00:33:37.449
to this to, to look at this outcome
where you learn something from the

00:33:37.459 --> 00:33:43.189
73% of patients that aren't dead
or aren't in this really bad state.

00:33:43.489 --> 00:33:49.349
Now, death is worse than being on
vasopressors on day 28 and, and likewise.

00:33:49.359 --> 00:33:51.419
So I don't like the endpoint.

00:33:51.419 --> 00:33:52.879
I'd like to see something better.

00:33:53.619 --> 00:33:59.079
Now, that isn't so much the point of
this, but as a statistician reads through

00:33:59.079 --> 00:34:01.749
this, I cringe a little bit at that.

00:34:02.319 --> 00:34:08.789
Now, it says, while allowing for two
interim analyses for futility/safety

00:34:11.757 --> 00:34:16.317
The, and it says, "The operating
characteristics of the trial under

00:34:16.317 --> 00:34:18.787
the pre-specified futility rule."

00:34:19.127 --> 00:34:24.517
So they have a pre-specified futility
rule here in this vitamin C may

00:34:24.517 --> 00:34:29.557
be triggered by the poor results
of these other trials, the harm,

00:34:30.247 --> 00:34:32.657
the reasonable likelihood of harm.

00:34:33.037 --> 00:34:37.707
In one case, 92%, the other one was
statistically significantly harmful.

00:34:38.517 --> 00:34:46.717
So the pre-specified futility rule is an
adjusted risk ratio of greater than 1.1.

00:34:46.727 --> 00:34:50.807
So less than one is
good, favors vitamin C.

00:34:51.667 --> 00:35:01.087
So at these two pre-specified interims,
if they saw a relative risk above 1.1

00:35:01.087 --> 00:35:05.857
favoring control, it-- they would
s- they would recommend futility.

00:35:05.867 --> 00:35:10.667
That was the pre-specified rule, and
these w- these interims were to take

00:35:10.787 --> 00:35:16.587
place at one-third and two-third of
the events that if it was above 1.1,

00:35:16.587 --> 00:35:18.457
they would stop for futility.

00:35:19.097 --> 00:35:22.447
And it says it was determined
through simulation.

00:35:23.117 --> 00:35:27.777
So in the SAP, they actually go
through and they look at the operating

00:35:27.777 --> 00:35:33.507
characteristics of this futility
rule, and they talk about, uh,

00:35:33.547 --> 00:35:37.327
it reduces power from 79 to 78%.

00:35:37.327 --> 00:35:42.167
Futility rules reduce power because
every once in a while, the trial

00:35:42.327 --> 00:35:46.097
w- hits those futility rules,
depending on what it is, and that

00:35:46.097 --> 00:35:47.957
would've gone on to be successful.

00:35:48.157 --> 00:35:52.147
Depending on that rule, you
can see reduction in power.

00:35:52.147 --> 00:35:56.107
So they, they report what it is,
and it says minimal effect on bias,

00:35:56.107 --> 00:36:01.567
which, um, uh, futility rules,
uh, any stopping rule has bias.

00:36:01.567 --> 00:36:05.297
Bias is not bad, and in this
case, this bias is not bad.

00:36:05.297 --> 00:36:07.287
So they say it's minimal, so that's good.

00:36:07.317 --> 00:36:12.647
But they investigated, they created
a pre-specified futility rule in this

00:36:12.657 --> 00:36:18.167
trial as opposed to the track trial
where there were no, uh, futility rules.

00:36:18.697 --> 00:36:24.397
Now, it doesn't mention anything about
efficacy, so it looks like they did two

00:36:24.397 --> 00:36:27.277
futility rules and, and not for efficacy.

00:36:27.617 --> 00:36:30.047
Fantastic, uh, in the trial.

00:36:30.667 --> 00:36:35.047
Now, I might throw out a little bit
of, you know, superiority at the

00:36:35.047 --> 00:36:39.247
time, but, uh, maybe they wanted
enough data to demonstrate and, and,

00:36:39.247 --> 00:36:42.951
and change practice in that Okay.

00:36:44.001 --> 00:36:52.011
So two interim analyses were pre-planned
at 222 patients, 444 patients of the

00:36:52.761 --> 00:36:56.551
666 total sample size, uh, in it.

00:36:57.001 --> 00:37:01.161
Uh, by the way, I wonder, again,
statistician reading this, they

00:37:01.161 --> 00:37:08.131
report the sample size in the
trial as 333 per group, and then

00:37:08.141 --> 00:37:14.031
later they talk about the interims
happening at 222 total and 444 total.

00:37:14.531 --> 00:37:18.911
Did they not wanna write
the sample size of 666?

00:37:20.021 --> 00:37:21.851
I throw that out there as a possibility.

00:37:21.861 --> 00:37:24.471
So they re- said it was 333 per group.

00:37:25.501 --> 00:37:28.241
Um, is 1.1,

00:37:28.241 --> 00:37:30.551
and so what happened in the trial?

00:37:30.991 --> 00:37:32.791
This is where they report that.

00:37:33.121 --> 00:37:40.431
This threshold was crossed at the first
interim analysis, prompting the DSMB

00:37:40.431 --> 00:37:42.971
to recommend termination of the trial.

00:37:43.261 --> 00:37:46.321
By the way, I think that's a, a very
reasonable thing to do, that you have

00:37:46.351 --> 00:37:52.091
pre-specified rules, but you have a human
group that's looking at the data and they

00:37:52.091 --> 00:37:53.951
say, "Yes, we think it's appropriate."

00:37:54.051 --> 00:38:01.249
But you've predefine what that is
in the setting So predetermined

00:38:01.249 --> 00:38:03.189
rules hit the trigger.

00:38:03.429 --> 00:38:07.829
DSMB said, "Yes, you should
stop the trial," and the trial

00:38:07.839 --> 00:38:10.839
was stopped in this setting.

00:38:11.599 --> 00:38:14.489
Okay, what were the data?

00:38:15.339 --> 00:38:21.899
The data were on this endpoint
were, it was at 120 patients

00:38:21.899 --> 00:38:23.719
randomized on vitamin C,

00:38:26.749 --> 00:38:26.759
41%.

00:38:26.759 --> 00:38:30.919
Remember they talked about
making 27% on control go to 18.

00:38:32.229 --> 00:38:32.789
There wereâ¦

00:38:32.989 --> 00:38:34.969
I, I, I'll do placebo first.

00:38:35.279 --> 00:38:41.209
30% of placebo patients met this
endpoint, very close to the 27 that

00:38:41.209 --> 00:38:44.409
they said, which was a, a pretty
good design estimate of that.

00:38:44.769 --> 00:38:51.359
It was 41% on vitamin C,
an increase from 30 to 41%.

00:38:52.439 --> 00:38:56.899
The Fisher exact test
p-value at the time was .08,

00:38:57.129 --> 00:39:01.839
of course, on the way to
harm, um, uh, in that setting.

00:39:02.159 --> 00:39:08.759
Uh, I don't know why you give two-sided
p-values in a superiority trial, but

00:39:09.449 --> 00:39:15.029
we, we, we, we can interpret that, uh,
Fisher, Fisher exact p-value, of course,

00:39:15.059 --> 00:39:17.469
going the wrong way in the setting.

00:39:17.809 --> 00:39:24.079
The mortality rate on
placebo was 8%, so 9 of 118.

00:39:24.449 --> 00:39:29.479
It was 15%, 18 out of 120 onâ¦

00:39:29.549 --> 00:39:31.719
I'm sorry, I, I may have said that wrong.

00:39:31.729 --> 00:39:35.959
On placebo it was 8%, nine of 118.

00:39:36.929 --> 00:39:43.749
On vitamin C it was 15%, so it went
from 8 to 15%, almost a doubling of the

00:39:43.749 --> 00:39:45.929
mortality rate, uh, within the setting.

00:39:46.519 --> 00:39:52.789
And it hit the, the relative risk,
the final relative risk was 1.38,

00:39:53.749 --> 00:39:56.109
which hit the 1.1

00:39:56.109 --> 00:40:00.689
and the recommendation, recommendation
to stop, uh, for futility

00:40:02.733 --> 00:40:03.293
Okay.

00:40:03.383 --> 00:40:09.213
So overall within this, uh, and
by the way, the, the result, I,

00:40:09.263 --> 00:40:11.263
I, I love reading the conclusion.

00:40:11.263 --> 00:40:19.083
So I imagine, uh, clinicians don't have
time to read all these, these results,

00:40:19.083 --> 00:40:21.193
but they wanna get the highlights of this.

00:40:21.213 --> 00:40:24.623
And that's why I think this little
cartoon they do in JAMA, and I think

00:40:24.623 --> 00:40:28.203
New England and other journals do that,
is a summary of the trial results.

00:40:28.893 --> 00:40:32.683
And many times I disagree
with the conclusion.

00:40:32.683 --> 00:40:34.353
I strikingly disagree with it.

00:40:34.353 --> 00:40:35.953
I think it's, it's bad.

00:40:37.013 --> 00:40:44.073
But here it says the conclusion is
high-dose intravenous vitamin C did not

00:40:44.073 --> 00:40:47.763
reduce mortality or organ dysfunction.

00:40:49.283 --> 00:40:53.983
So again, that's, it, you know,
didn't reach statistical significance

00:40:54.973 --> 00:41:00.603
and may be associated with harm in
patients with severe burn injury.

00:41:01.143 --> 00:41:04.493
I think that's pretty
reasonable in this setting.

00:41:04.493 --> 00:41:07.313
It wasn't statistically
significantly harmful.

00:41:07.623 --> 00:41:11.263
You know, this P value, if we, if
we do a Bayesian interpretation

00:41:11.263 --> 00:41:15.023
of the P value, there's a
ninety-six percent chance of harm.

00:41:15.543 --> 00:41:19.993
So I, I would've been upset had they
just said, "Did not reduce mortality

00:41:19.993 --> 00:41:21.943
of an or- or organ dysfunction."

00:41:22.243 --> 00:41:25.843
I think there's reasonable
evidence that it is harmful.

00:41:26.253 --> 00:41:31.343
And of course, I just in my results
with vitamin C, vitamin C seems to be

00:41:31.493 --> 00:41:33.753
harmful for people with severe disease.

00:41:34.063 --> 00:41:39.163
This is a third result now where it
does worse and seems to be harmful.

00:41:39.563 --> 00:41:41.943
Uh, so it says may be
associated with harm.

00:41:41.943 --> 00:41:43.863
I thought very reasonable conclusion.

00:41:44.973 --> 00:41:45.373
Okay.

00:41:45.693 --> 00:41:47.373
So I liked this.

00:41:47.683 --> 00:41:50.893
I liked this, that they put
this futility rule in there.

00:41:51.153 --> 00:41:56.653
By the way, I think it could have stopped
earlier than that, um, uh, in the trial.

00:41:56.663 --> 00:42:00.123
I think had they seen it even
earlier, they might have stopped for

00:42:00.123 --> 00:42:01.803
futility, but they had it set up.

00:42:02.423 --> 00:42:07.313
Now, I don't li-- a- and by the
way, it stopped at thirty-three

00:42:07.313 --> 00:42:08.953
percent of the sample size.

00:42:09.463 --> 00:42:15.153
So it stopped at roughly two hundred
and forty-ish patients rather than six

00:42:15.153 --> 00:42:20.283
hundred and sixty-six patients and likely
doing harm to those patients, certainly

00:42:20.283 --> 00:42:27.413
not contributing to, uh, uh, scientific
results that are gonna change care, uh,

00:42:27.413 --> 00:42:33.013
in this setting of that vitamin C is a
good thing to add to the, the, the, the

00:42:33.023 --> 00:42:35.293
way to care for patients with severe burn.

00:42:35.683 --> 00:42:40.863
I don't love the rule of relative
risk greater than one point one.

00:42:41.513 --> 00:42:46.663
At a third of the way through the
trial, one point one is a very

00:42:46.663 --> 00:42:51.103
different predictive probability than
two-thirds of the way of trial, a one

00:42:51.103 --> 00:42:58.459
point one And now this isn't where
the, you know the number of events.

00:42:59.509 --> 00:43:03.549
Uh, this could have been an event-driven
trial, but it's rarely done in sort

00:43:03.549 --> 00:43:09.249
of a binary yes, no at day 28 kind of
thing, so they do number of patients.

00:43:09.739 --> 00:43:14.999
So had the events gone up and down, one
point one is a very different statistical

00:43:14.999 --> 00:43:19.959
conclusion as to the likelihood of
success of the trial if the event on

00:43:19.959 --> 00:43:22.909
control would have been 15% or 40%.

00:43:23.309 --> 00:43:26.379
It means very, very different
things a third of the way through.

00:43:26.879 --> 00:43:30.809
Now, they simulated the rule
and presumably under a number of

00:43:30.809 --> 00:43:35.919
different scenarios, different
control rates, but I'd much prefer

00:43:36.989 --> 00:43:38.339
predictive probability in that.

00:43:38.369 --> 00:43:44.129
I think I'd even prefer conditional
power, but using the MLE, I don't

00:43:44.129 --> 00:43:48.529
love it, and there's better ways to do
it, but then just an absolute value.

00:43:48.699 --> 00:43:55.659
But when you do sufficient, um,
simulations of that and you, you time

00:43:55.659 --> 00:44:00.689
it and carry out the analyses at the
appropriate time, you know that, that's a,

00:44:00.749 --> 00:44:03.199
that's a reasonable summary of the data.

00:44:03.239 --> 00:44:06.449
Now here, you know, there could
have been less events, and

00:44:06.449 --> 00:44:07.689
it's a different kind of thing.

00:44:07.689 --> 00:44:10.589
So I don't love the rule, but
I love the fact that they did

00:44:10.589 --> 00:44:15.679
futility, was pre-specified, they
carried out the futility analyses.

00:44:16.069 --> 00:44:20.339
Kind of a no-brainer that this
trial, very low likelihood of

00:44:20.339 --> 00:44:22.209
success and high likelihood of harm.

00:44:22.599 --> 00:44:25.099
Uh, and by, by the way, should
have calculated the Bayesian

00:44:25.099 --> 00:44:27.389
predictive probability at the time.

00:44:27.779 --> 00:44:30.399
Uh, much less than 1%.

00:44:30.829 --> 00:44:34.339
No chance of success in
this trial, uh, on it.

00:44:34.369 --> 00:44:37.109
So I, I commend the designers on it.

00:44:37.149 --> 00:44:38.719
I would have done it differently.

00:44:39.439 --> 00:44:40.929
Lots of flavors to that.

00:44:42.169 --> 00:44:44.019
So two papers in JAMA.

00:44:44.069 --> 00:44:48.249
Interestingly, you know, a lot of people
talk about these medical journals as,

00:44:48.519 --> 00:44:53.469
you know, they only publish positive
results, publication bias in the setting.

00:44:53.739 --> 00:44:59.209
Here are two papers published where
futility was the result of both, both

00:44:59.219 --> 00:45:01.429
trials, and they got published in JAMA.

00:45:01.429 --> 00:45:04.119
I think really important
results I, I suspect.

00:45:04.589 --> 00:45:10.029
I don't know whether vitamin C is
commonly done in burns, um, uh, in that,

00:45:10.039 --> 00:45:16.359
but I imagine anticoagulation is, is
used and not that uncommon in patients

00:45:16.359 --> 00:45:19.469
with chronic kidney disease in that.

00:45:19.469 --> 00:45:23.841
So very, very important
results in it All right.

00:45:24.341 --> 00:45:31.671
Uh, I, I leave you with when you're
designing trials, design futility.

00:45:32.281 --> 00:45:36.391
It, it-- really, it's a really
important part of the, the trial design.

00:45:36.911 --> 00:45:41.881
Uh, don't leave it to the DSMB to
make hard decisions, uh, in this.

00:45:42.701 --> 00:45:44.611
Help make those decisions ahead of time.

00:45:45.381 --> 00:45:47.841
I appreciate you joining me here.

00:45:47.841 --> 00:45:49.651
I'll look at several papers.

00:45:49.991 --> 00:45:53.601
Again, we can go back to the design
and think about them from the results.

00:45:54.021 --> 00:45:57.511
But I appreciate you joining
me here and, and joining again.

00:45:57.511 --> 00:46:01.541
And until next time, we
will be here in the interim