Document OzVx6v454eeagdZ5prwnbE1KK
PLAINTIFF'S EXHIBIT
CAP-1373
ROYAL COMMISSION ON MATTERS OF HEALTH AND SAFETY ARISING FROM THE USE OF ASBESTOS IN ONTARIO
5
CHAIRMAN:
J. STEFAN DUPRE, Ph.D.
10 COMMISSIONERS:
J. FRASER MUSTARD, M.D. ROBERT UFFEN, Ph.D., P.Eng., F.R.S.C.
COUNSEL: 15
JOHN I. LASKIN, LL.B.
20 APPEARANCES:
25
T. Hardy, Asbestos Information Association of North America
L. Jolley, Ontario Federation of Labour
P. Casgrain, Quebec Asbestos Mining Assocation
J. McNamee, Government of Ontario
180 Dundas Street Toronto, Ontario Thursday, August 13, 1981
Volume XXVI
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ROYAL COMMISSION ON MATTERS OF HEALTH AND SAFETY ARISING FROM THE USE OF ASBESTOS IN ONTARIO VOLUME XXVI
INDEX OF WITNESSES: DR. KENNY CRUMP
Examination-in-chief (Hardy) Page 5 Cross-examination (Laskin) Page 76 Cross-examination (McNamee) Page 107
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180 Dundas Street Toronto, Ontario Thursday, August 13, 1981
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-5DR. DUPRE: That is my understanding. MR. LASKIN: Yes. Everything is still a hold in the last week. The Monday and Wednesday, the 24th and 26th, are holds in the afternoon only. DR. DUPRE: All right. DR. UFFEN: What about Tuesday, the 25th, as a hold? MR. LASKIN: All day. DR. DUPRE: Is a hold, and so is the 27th. 10 MR. LASKIN: Dr. McDonald is still coning on the 27th, Alison McDonald that is. DR. DUPRE: Does that establish our holding pattern then, counsel? . MR. LASKIN: It does, indeed. DR. DUPRE: Do the parties have any further comments 15 or questions? Very well, I understand that today we greet Dr. Kenneth Crump, is that correct? MR. HARDY: Dr. Kenny Crump, officially, on the birth certificate, I believe. 20 DR. DUPRE: Dr. Kenny Crump. THE WITNESS: Right. DR. DUPRE: I understand that you will be leading the examination, Mr. Hardy? MR. HARDY: That's right, Mr. Chairman. DR. DUPRE: Well, may I on behalf of all of us, 25 welcome you. Dr. Crump, most warmly for agreeing to come and give sworn testimony as an expert witness. Miss Kahn, would you swear in the witness, please?
DR. KENNY SHARMAN CRUMP, SWORN EXAMINATION-IN-CHIEF BY MR. HARDY 30 Q. Dr. Crump, I think it might be helpful for the
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Q. (cont'd.) Commission if we first have you describe
some of your background and how you got involved in the field of
risk assessment and biostatistics. Why don't we start with your
educational background?
A. Okay. I have a bachelor's degree in electrical
engineering from Louisanna Tech University, and a master's degree
in mathematics from the University of Denver, a Ph.D. in mathematics
with an emphasis in statistics from Montana State University, and
10 the last year of graduate school I spent at the State University of New York at Buffalo in their statistics department.
Q. I gather after you got your Ph.D. you went into
academia?
A. I spent thirteen years as a professor of
mathematics at Louisanna Tech, that's right.
15 Q. In the last year you haven't been a professor.
I gather?
A. While I was a professor, I was on leave on a
number of occasions working in fields related to human health and
eventually in risk assessment. I spent a summer at Oak Ridge, I
spent part of the summer at the National Heart and Lung Institute, 20
part of a simmer at the National Institute of Environmental Health
Sciences, and then later I spent almost a year at the National
Institute of Environment Health Sciences. That was in 1974 and 1975,
and at that time I became particularly interested in assessing of
risk from environmental contaminants and took up research in that
25 field, working in the field since that time. A little over a year ago I resigned from the
university to devote my time totally to research and consulting in
the field, and I formed my own consulting company.
Q. Starting with the year when you were a fellow
at the National Institute of Environmental Health Sciences, did 30 you begin working on publishing some papers dealing with theories
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Q. (cont'd.) of risk assessment?
A. I've published about, I guess half a dozen,
six to ten papers in the field of risk assessment, in the
literature. One of the early papers dealt with some theoretical
study of what the shape of carcinogenesis dose-response curves
might be at low dose. Later work dealt with procedures, statistical
procedures for estimating low-dose risk from high-dose data. I
had a contract from the National Institute of Environmental Health
10 Sciences, while at the university, to work on that particular problem.
As an ou'tgrowth of that project, some of the
techniques which we developed have been adopted for use by the
EPA in the United States, for setting model criteria for
carcinogens. 15
Q. You've discussed a number of projects you've
done consulting for U.S. government health-related agencies.
Have you also done some consulting for nongovernmental bodies?
A. I've consulted with Kirknell and Ellis on
asbestos for the last year and a half. I've consulted with
Battelle Laboratories, Electric Power Research Institute, 20
American Petroleum Institute, some other law firms and some other
government agencies as well.
Q. What I would like to do today, Dr. Crump, is
to talk to you first about some general concepts of your view of
how best to do risk assessment, some relationship as we go through
25 them to the asbestos data, and then perhaps go through some
preliminary calculations you have done from some of the existing
data - risks predicted by those studies.
Perhaps to start we should talk a little about
different means of expressing health risks, and maybe you could
tell us something about how they are traditionally expressed and 30
your personal preferences on how to express health risks.
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A. A traditional measure of risk in an epidemiological
study is standard mortality ratio, SMR, or equivalently a relative
risk, which is basically a weighted average of relative risks in
the various age categories in the cohort, and relative risks which
are bigger than one indicate there is some relationship between
exposure and a health effect.
That particular measure, although useful for
determining whether or not there is an effect, is not particularly 10
useful, in my judgement, for determining the health consequences
of an effect.
For one thing, we are talking about a relative risk,
and if you have a large relative risk - in other words, you have a
much higher incidence of disease in an exposed cohort - if the
15 overall base level of risk, of disease incidence, in the unexposed cohort is low, the amount of..the total amount of disease that you
are talking about may still be fairly small.
So, for example, a risk ratio of one point five
with respect to something like simple heart disease might be
more important as far as human health than a risk ratio of ten 20 for a relatively rare disease.
There are some other measures which can be used
for estimating health effects. One of these is the additional
risk, additional lifetime risk of a particular disease. For example,
if you know the lifetime risk, say of lung cancer, in a standard
population, and using some data on exposure to asbestos you could 2S
estimate the lifetime risk at a certain exposure pattern of lung
cancer in a population exposed to asbestos and just taking the
difference of those two estimates, you could estimate the extra
risk of lung cancer.
This measure has some advantages over relative
30 risk. I think it also has some drawbacks. For one thing, it
doesn't incorporate the amount by which a life is shortened by
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A. (cont'd.) death from disease, and I think that's an important issue. Most people, I would guess, are more concerned~J
about when they die more than the specific cause of death, and most
people would prefer death to a number of causes at age seventy
as opposed to death from any cause at adolescence. I think the time at which a person dies is an
important concept which needs to be taken into account in a risk
assessment. One way to do that is to use a measure that incorporates 10 length of life, such as loss-of-life expectancy. This measure
incorporates both the risk of acquiring the disease, plus the loss
of life resulting from the disease. I think another advantage it has is that you can
apply this one single measure to diseases, to exposures which might
cause increases in a number of different diseases. You can compute 15
loss of-life expectancy from all diseases combined, and as an
overall measure, a single measure, of human risk from a particular
exposure^
I think I would...given that you have the data
available for making an estimate of loss of life expectancy, I
20 would prefer, I think, using that measure over the other measures I talked about.
I have heard some objections to the use of loss of
life expectancy on the grounds that if you estimate a loss of life
expectancy of say one month, what that really means is that there
are a lot of people that didn't get the disease, but there may be 25 a few that lost twenty years of life, so it doesn't really
reflect those twenty years.
However, I feel that any reasonable measure of
risk has to reflect both the chance of getting the disease and the
resulting loss of life expectancy, and this measure does that.
30 It's not reasonable just to look at the loss of life in affected persons. If that were the case, we would be concerned
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A. (cont'd.) by any risk to children, such as
riding in cars, because the ones that do lose their lives lose a
great, a major portion of them. 5 There are some other objections to the use of
loss of life expectancy vhich would also apply to these others in
the same way. One objection might be that it doesn't reflect the
quality of life. A person may become sick with some disease and live
a very low-quality of life for a number of years, but survive. There are modifications that can take that into account.
10 For example, you might want to look at the loss of life expectancy
of a particular quality, and look at the time not until death,
but to the time until the diagnosis of a particular debilitating or
life-threatening disease, so if one wanted to, you could make
that modification to overcome those kinds of objections.
15 Q. Just to backtrack a little from that means of expressing risk, one other issue I think it would be useful to
have you discuss would be the question of whether relative risks
stay constant throughout a person's life. I think there has been
some discussion of that here previously, and the use of some of
the asbestos data, and maybe you could walk us through that issue. 20 It would be helpful.
A. Okay. I've got a slide here, I think, that
we can use as the basis for a discussion.
This is a graph of a relative risk of lung cancer
in insulation workers, Selikoff's study, plotted against years since onst of work. [~You see that the relative risk began to rise around
a little less, well, at least ten years past exposure on up to a
maximum of thirty years past exposure, and from that point on they began to decrease. This pattern is typical. I think it
has an important implication for risk assessment.J _ _______ _
First of all, obviously if you...if the data is
predominantly drawn from this area and you haven't had enough
followup and you use that to estimate your relative risk, you
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DR. UFFEN: (cont'd.) attention to it.
THE WITNESS: Well, in answer to that..I'll not
answer the first question. I think the answer to that is no,
you don't really need to get into it.
DR. UFFEN: All right.
THE WITNESS: Is that good enough?
DR. UFFEN: Yes.
MR. HARDY: I've always wanted to ask that question, 10 too, but we'll do that some other time.
MR. HARDY: Q. We've been talking a lot about
principles of risk assessment, and your judgements on how to best
do them, and I think you've done some preliminary calculations
based on the McDonald data which take us through the steps you
vould use in making a risk extrapolation from that data. Maybe IS
if you could take us through what you've done, then give them
the charts to do it with, we would see how these principles are
used in action.
I think these charts are all going to be in order
as we go through, so they should be pretty easy to follow.
20 THE WITNESS: A. They may not be exactly in
order, but they are all...
Q. But they are all numbered.
A. I made some calculations based upon the
McDonald data. Quite frankly, a lot of the issues that I've
discussed here one cannot apply or take account of the way that 25 I would like to, because this had to be based upon the published
data. Some of the data that one needs just was not published.
Q. Would this be data that's unavailable, or
just not published?
A. It's just...the raw data is not presented in
30 a way that would be appropriate for what I would like to do with the data.
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A. (cont'd.) Because I think it's important to
consider the effects of smoking, the interactive effects of
smoking and asbestos exposure upon lung cancer, I decided to base
the analysis and tell you about this table here, which comes from
McDonald et al, 1980, paper, in which he has broken the cohort down
by degrees of dust exposure accumulated at age forty-five, and
by degrees of smoking. Those are the categories he has the
observed numbers of lung cancer deaths and the expected number
10 based upon a reference population. Dust exposure accumulated at age forty-five may
not be the most appropriate measure of dust, but this is the only
one in which he breaks out the effects of smoking, at least in
a prospective type of study.
So the first thing I did was fit some mathematical 15 models -to these data to see how veil they fit. I can fit a number
of things to these data. I'll just mention two things.
One is what I call a multiplicative model...the RR
stands for relative risk...the alpha, beta and gamma?...delta. The
alpha, beta delta are parameters if you estimate the data. D
20 is asbestos dose, X is cigarette dose. In the multiplicative model...we'11 call it
multiplicative because the effect of smoking multiplies the effect
of asbestos exposure, and vice versa. There have been some
investigations into the interaction of smoking and asbestos to
suggest that the effect is indeed multiplicative.
25 But each of...the effect of each exposure taken by
itself is linear. In a fixed level of smoking, the relative risk
varies linearly with respect to asbestos exposure.
The additive model is similar, except the effect of
smoking adds to the effect of asbestos exposure rather than
multiplying it. 30
So, I took these two models and actually a number
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A. (cont'd.) of other models, and fit them to the
data to see what happened.
Here are the results of this exercise.*
Q. This is table four, for the record.
A. What I have here are the actual numbers
predicted by these two models compared to actual, observed values,
the numbers of lung cancers, I have the parameter estimates, and
I have the results of a chi square electron spin test.
10 The P value for the multiplicative model is point seven six, which indicates that this model provides a very adequate
fit to these data. The P value for the additive model is point
zero one, which indicates that the fit of the additive model
can be rejected by this point zero one level.
The smoking levels were not given by McDonald at 15 all, so I had to just'assume the values for the smoking levels.
I just gave then nonsmoking, moderate and heavy smoking.
I did change these numbers up in ways that I thought
might be reasonable and didn't materially affect the fits of these
models to the data.
20 So the multiplicative model fits quite well. The additive model didn't fit very well at all.
I actually used some other models in which the
relative risk varied as a square of smoking or as a square of
asbestos exposure. None of those models materially improved the
fit of the multiplicative model in which the variation was linear
25 with smoking and with asbestos exposure.
So I decided to use the results of fitting on the
multiplicative model to estimate risks of lung cancer. .
Essentially all I get out of this fitting is the
value of this potency parameter for asbestos. This alpha is the
asbestos potency parameter point zero zero one five nine, so .
that means essentially that the relative risks from exposure to
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A. (cont'd.) asbestos will be one plus alpha is
point zero zero one five nine, times the dose. That's the model
that I'm using.
It's age independent. It might still happen that
these relative risks vary with age as are observed in the Selikoff
cohort, but there are no data available in this published data to
take that possibility into account, so I am assuming a simple
constant relative risk over all ages.
10 Now, since I want to estimate risks separately in
smokers and nonsmokers..let's see, this is table six. I'll show
you table five first...I wanted some age-specific mortality rates
which could be applied to smokers and nonsmokers separately, and
I used two sources for such data. One is the smoking study of U.S.
veterans, made a number of years ago, and what I get from the study 15 are the mortality rates in nonsmokers and smokers for all causes
and for lung cancer.
Since future populations may have different
mortality rates than these U.S. veterans, it's worthwhile to look
at other populations in addition to just this one, so I also looked
at the smoking data from the British doctors. 20
Now, the same type of data are available for both
sources, the age-specific mortality rates for smokers and
nonsmokers taken separately for lung cancer ana for all causes.
The estimates that I'm going to come up with are a
function of these mortality rates in that potency parameter of alpha
25 which I estimated on the previous slide, and I think I can sort
of just generally tell you what I did.
First of all, risk of lung cancer, risk of dying of
lung cancer, can be calculated from these lung cancer rates and
the total mortality rates. Likewise, a life expectancy can be
calculated from total mortality rates. And this gives the mortality 30
rates in nonasbestos-exposed persons, which I'm going to use, and
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A. (cont'd.) the only thing that remains to be done
is to estimate those rates in asbestos-exposed populations and plug
them into the appropriate formulae.
The way I did estimated dose for asbestos exposure
is quite simple. Take the one hundred and twenty-six value for
lung cancer in the fifty-five to fifty-nine age group - the mortality
rate is a hundred and twenty-six with that exposure to asbestos.
I estimated the effect of exposure to asbestos by multiplying that
10 value by one plus the alpha, which was estimated in the previous slide, times dose where dose is emulative exposure to age
forty-five.
Once you get those things estimated, you just plug
in the appropriate formulae to get extra risk of lung cancer death
and loss of life expectancy. 15 Now, I guess the only remaining question is what
dose to plug in there, and I started to ask the question of what
risk would result from exposure under a two fiber per milliliter
standard. So I had two fibers per milliliter, I wanted to.,
account for the fact that the true exposure might be less than
20 two fibers per milliliter, I decided to divide by two and assume that on average a two fiber per milliliter standard would result
in an average exposure of one fiber per milliliter. The data
from factory inspectorate of Great Britain indicates this might
be a conservative assumption, that true exposures might be less
than that.
25 The measurements which were made, the measurements
of fiber counts which were made in the McDonald data, are made by
static samplers and the standard might be enforced by personal
samplers. There's some indications that there's a difference in
the measurements you get from static samplers and personal samplers,
and I'm sure the data indicate that effect is quiet variable 30
depending on where you have the static sampler in relation to the
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A. (cont'd.) individual.
There is some data in the Simpson Report that
indicates that personal samplers give higher readings on. average
that are greater by a factor of two, so I decided to use that value,
so I put another factor of two in there to account for difference
in personal versus static sampling.
The most recent paper, McDonald et al, indicates
that on average one million particles per cubic foot is equivalent
10 to three point one four fibers per milliliter, so that would be three point one four fibers per milliliter per particles per
cubic foot.
So this converts fibers per milliliter to particles,
million particles per cubic foot. Now, what we need to plug into
the equation is the total exposure through age forty-five. If we IS assume the exposures we get at age twenty and up to age forty-five,
multiply by that, and you get, I think, four point- zero million
particles per cubic foot years. Q. So that would be the cumulative .dose for a
worker working for twenty-five years at a two fiber standard?
A. Yes, that's what that represents. 20
Q. Put in terms of particle counts?
A. Yes.
Q. In order for you to use the McDonald data to
estimate risk?
A. Yes. Cumulative exposure to age forty-five
25 is the appropriate thing to calculate here because that was exposure
which was used to estimate the potency.
Okay, so basically what I did was use this for
the dose, plug in that linear relative risk model 'that I showed
you, and this next slide shows you the results of that.
MR. HARDY: Table seven. 30
THE WITNESS: Table seven.
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THE WITNESS: (cont'd.) I estimated risks
separately in smokers and nonsmokers. You take the best estimate
of the potency parameter, the extra risk of lung cancer - no
matter whether you use the British doctors or the veterans - is
around the order of one in twenty thousand.
MR. HARDY: Q. That's for nonsmokers?
THE WITNESS: A. For nonsmokers.
If you look at the...if you take the upper and
lower confidence limits of that potency parameter it varies 10
from about one in fourteen thousand to one in fifty thousand.
There seems to be relatively good agreement between
using the British doctor data and the U.S. veteran data.
That is an area of uncertainty because what,you
would really like to be using are the mortality rates of some
15 future population, which you don't have available. For smokers, the risks are on average about
twelve times higher, it looks like, on average. The extra risk
of lung cancer from the asbestos exposure, the best estimate
is like one in two thousand. Confidence limits range from one
in thirteen hundred to one in forty-nine hundred. 20 The next slide shows estimated loss of life
expectancy - the same situation as I had in the last slide.
For nonsmokers, the best estimate is point one six days for...
using the British doctor data...and point two using the U.S.
veterans data. That's roughly about three hours.
25 Q. So what you are saying there is that your calculation says that the average loss of life expectancy for
twenty-five years of work at the two fiber standard is about
three hours for nonsmokers, for lung cancer?
A. That'.s what this estimate shows.
Q. And for smokers, about two days?
30 A. Yes. I really think the estimates might be
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52 Crump, in-ch A. (cont'd.) applied to not just twenty-five years of exposure, but to longer exposure because the actual McDonald cohort was exposed for longer than twenty-five years. It's just that they only accumulated dose up to twenty-five years. DR. MUSTARD: This is also based on the kind of fiber and kind of exposure that occurred in the Quebec mines? THE WITNESS: Your estimating..? 10 DR. MUSTARD: I mean this estimate applies to that? THE WITNESS: Yes. I would be reluctant to apply this outside that context. MR. HARDY: Q. It's a little hard to know what it means to have an average loss of life expectancy of three hours or two days. Do you have some means of putting that in context? IS THE WITNESS: A. I have a slide here that _ estimates loss of life expectancy from other types of endeavors. It might help to put that in context. Q. This is table fifteen. A. I have here loss of life expectancy from 20 occupational accidents (few words inaudible) change from the paper by (inaudible)...I'11 give you the exact reference, if I have it... the Journal of Health Business, I believe, in which he says... MR. HARDY: Dr. Crump, I think the reporter is having a little bit of trouble. THE WITNESS: Oh, excuse me. I don't mind him 25 interrupting if he's having trouble. Okay/"for occupational accidents, these estimates,
as you can see, range from thirty days to three hundred.and twenty-eight days. It's interesting that the highest risk comes from mining and quarrying. I'm not sure if these can be applied to the Quebec miners or not, but if they can, it's obvious that 30 they are comparing this estimate of loss of life expectancy to that on the previous slide. It's obvious that their risk from
"\s-. \
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A. (cont'd.) asbestos exposure, given that these estimates are correct, would be a very minor portion of their total occupational risk. A , ,,
Q. I guess what we arfe%comparing is, when you make that statement, is the average loss\of life expectancy among
miners is three hundred and twenty-eight days because of accidents, versus the risk we have been talking about of three hours for nonsmokers t
A. ...two days. 10 Q. ...and two days for smokers.
A. Right. Another risk which might be related to occupation
would be commuting to work by automobile', so I estimated a loss
of life expectancy using the U.S. 1976 traffic accident statistics
and mortality statistics, and using their estimate that roughly 15 thirty, percent of all travel in the United States is to and from
work.
* If you use that estimate,/ you get a loss of life
expectancy for commuting to work by automobile of seventy-eight
days 20 I alsshave three estimates of loss of life
expectancy from smoking. There is a problem here because mortality rates from a lot of different diseases are increased among smokers, but some of these may be due to confounding with other
types of exposures. For example, smokers have a higher incidence of
25 cirrhosis of the liver than nonsmokers, but this is probably due to confounding with drinking habits rather than due to smoking. So because of the uncertainty there, I provided three estimates. The first category are mortality from diseases which were fairly certain. This dichotomy is actually based upon what Doll and Peto
have in their 1976 paper - that's Richard Peto, Julianas brother, 30
by the way.
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A. (cont'd.) So you get six hundred and ninety
days for those diseases which you are fairly confident are caused
by smoking. You add that to category two A, which is likely to
be caused by smoking, it doubles it, and there are various other
causes which I haven't listed here which are probably, in -the
words of Doll and Peto, attributable to smoking. If you include
those you get sixteen hundred and eighteen days. What's that?
Roughly four years?
10 for?
Q. What sort of smokers do they calculate that
A. I think we are talking about the average amount
smoked by the smokers in the Doll and Peto study of the British
doctors, and their average smoking rates, I believe, is about
eighteen cigarettes a day. Not heavy...I wouldn't call that 15 heavy smoking. Average smoking? I don't know. I think heavy
smokers smoke more than that.
I think it's instructive to apply, compare this
with the risk to smokers that were estimated in the previous
slide, which is around two to three days, and if those estimates
are valid then/we see that the smokers' risk of lung cancer is 20
affected only very slightly by their asbestos exposure in this
situation^
Q. I think you talked about the lung cancer risk
calculated from the McDonald study, but I believe you've looked at
some other possible health effects and accumulated - not only
25 lung cancer effects, but some of the other risks that appear to
come out of that data?
Table twelve might be the best.
A. I applied similar procedures to estimate risks
of cancer of stomach or esophagus, using some data that was in the
McDonald study, and there is no evidence that I know of that 30
relates those diseases to smoking habits. Nevertheless, I made
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A. (cont'd.) the risk estimates separately for
smokers and nonsmokers because they do have different mortality
patterns# and you see that even though.in fact the extra risk of
death from stomach cancer is greater in nonsmokers# simply due
to the fact that they live longer and have longer to contract the
disease, it turns out in nonsmokers this procedure estimates the
risk of stomach cancer to be greater than that of lung cancer.
But for smokers, the lung cancer risks still
dominate. 10
The pneumoconiosis risk estimates, 1 feel are
even more questionable than the ones I have already presented.
1 didn't feel like the method I was using was appropriate for
disease such as pneumoconiosis# which is not diagnosed unless you
have exposure to some type of dust, and what we really would like
15 to have is the extra risk, given exposure versus no exposure to asbestos, and the procedure I have been using was not appropriate
because those cases that you see in the general population are
not background cases, but they are caused by exposure to some
material, whether asbestos or something else. So I use a
different approach for pneumoconiosis just in order to be able to 20 generate some numbers.
I looked at the total excess number of cases of
pneumoconiosis in the McDonald study, then I looked at the total
excess number of cases of stomach cancer, and got that ratio, and
I assumed that ratio would hold more widely and actually use that
ratio in this situation. 25
At any rate# down on the bottom line there I have
the totals, and everything is linear here so you can get the
total risk of all these diseases by adding things up in' the columns,
and in nonsmokers from all the disease I have considered here, the
loss of life expectancy in nonsmokers is estimated at nine-tenths
30 of a day, to four days in smokers.
\
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CAP CO JEN 0013238
56 -
Crump, in-ch
A. (cont'd.) McDonald, et al, did not give their
data on mesothelioma, so that risk is not included. But they had
eleven mesotheliomas and about fifty excess lung cancers, so you
can..that will give you some idea of how including those would
affect these estimates.
Q. Does that mean it might be another half day?
A. I think something on that order of magnitude.
Q. So that if you were to add the data to include
10 mesothelioma risks, you might be talking about something less than a day and a half for nonsmokers, and something slightly less than
three days for smokers?
A. I think it would probably be the same for smokers
and nonsmokers because I wouldn't assume a smoking effect, but it
would be...I don't think it would materially affect these results. IS I'm sure they would be less than four days...still less than four
days for smokers, and less than two days, certainly, or a day
and a half for nonsmokers.
But I can't say for sure.
MR. HARDY: Mr. Chairman, there are two other areas
that I think Dr. Crump is going to want to address. One is 20
some review we have done of some of the animal inhalation data
with respect to risk assessment, and also he wants to talk a little
about some of the mesothelioma prediction issues that Mr. Peto
mentioned last week. I think the grand total would probably take
about a half hour. I wondered whether you would want to take a
2S break now and we'll come back and do that half hour?
DR. DUPRE: I think it might be appropriate to
take a break.
Could I ask the counsel this, during the break
period, see if you can get some idea on the amount of time that
you will need for your questions, as I have to bear in mind our 30 options, if Dr. Crump is willing to let us have these options.
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- 57 -
Crump, in-ch
DR. DUPRE: (cont'd.) would be to perhaps either
try to sit until about seven o'clock and wrap this up for the day,
or alternatively, perhaps break about five-thirty to return at
some*
MR. HARDY: We'll pool our ideas and hope we come
up with a good compromise.
DR. DUPRE ; Let us rise until quarter to five.
THE INQUIRY RECESSED
10
THE INQUIRY RESUMED
DR. DUPRE: Will you proceed, counsel, please? MR. HARDY: Fine. (few words missing due to technical problems) 15 MR. HARDY: Q. ...asbestos textile factories, and maybe you can just briefly tell us what you were able to learn from those studies?THE WITNESS: A. I did apply the same general procedures to the Rochdale data and the Dement data, which are 20 both textile operations. Q. We are looking at table fourteen now, which is in the middle of the addenda. It was, unfortunately, out of order. A. I didn't go into as much detail with these estimates as I did with the McDonald estimates. I essentially accepted everything the authors said at face value, and just 25 expressed their estimates in different forms. For example, Peto very crudely estimated relative risk for lung cancer, I think between two and three, from certain crude average exposures, and I just simply took the midrange of those numbers he gave and translated those into additional risk 30 and loss of life expectancy. There was no data on smokers. I just...I didn't fit any smoking data, or anything like that.
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CAPCO JEN O01 3 24-0
- 58 -
crump, in-ch
A. (cont'd.) For Dement, he did have some table
of cumulative exposure versus relative risk. I did actually fit
a line to that data and used that fitted line as a basis for
estimating these numbers.
Q. With the Dement data, I gather, you accepted
the exposure information the way he presented it in his preliminary
report?
A. Right. Right. And there is one feature about
10 the Dement study which is different from some of the other studies
in that he moves people from different exposure categories as the
exposure increases, which other studies didn't do. Whatever their
total exposure is, they go into that category and all their person-
years of experience fall into that same category.
He moves people from one category, from a low15
exposure category to a higher-exposure category as their exposu-re
increases over time, and I took that into account in making these
estimates. If one does not do that, but simply doe.s the same thing
he does with the other kinds of studies, it would lead to somewhat
overestimates, higher estimates at least, of these numbers for risks
20 and loss of life expectancy. We see here that the same relative pattern between
smokers and
,;crs holds as held for the McDonald study, but
the absolute numbers are much larger. Where we had three hours
for the McDonald study - loss of life expectancy - the comparable
number for Peto's study is three days, three and a half days. 25 Even though on the surface these studies look very
similar, they are both primarily chrysotile and they are both
textile operations, the risks of the Dement study are much higher
than they are from the Peto study.
DR. UFFEN : When you say you took it into account
that he would move people from one category to another, how did 30
you do that? Did you put them back?
-.3 87 (6/76) 7540*1271
CAP CO JEN 0013241
TABLE 7
ADDITIONAL RISK OF LUNG CANCER MORTALITY FROM LIFETIME OCCUPATIONAL EXPOSURE UNDER A 2 f/ml STANDARD8,
Non-smokers
.00159 (MLE) .00248 (95? Upper Limit) .00070 (95? Lover Limit)
Smokers
" = .00159 (MLE) a = .0021*8 (95? Upper Limit) a = .00070 (95? Lover Limit)
Using Data From
British Doctors
U.S. Veterans
1/25,000
1/19,000
1/16,000
1/12,000
1/56,000
1/1*3,000
British Doctors
U.S. Veterans
(Ave. 18.3 cigs/day) (21-39 cigs/day)
1/2,100
1/2,200
1/1,300
1/1,1*00
1/1*, 800
1/1**900
CL Based upon data of McDonald et al. (1980a).
CAP CO JEN 0013242
TABLE 8
LOSS OF LIFE EXPECTANCY BECAUSE OF LUNG CANCER FROM LIFETIME OCCUPATIONAL EXPOSURE UNDER A 2 f/znl STANDARD8,
Non-smokers
.00159 (MLE) a = .002148 (95? Upper Limit) a = -.00070 (95? Lover Limit)
Smokers
a = .000159 (MLE) a = .00248 (95? Upper Limit) a = .00070 (95? Lover Limit)
Loss of Life Expectancy (days)
Using Data From
British Doctors
U.S. Veterans
0.16
0.20
0.25
0.31
0.07
0.09
British Doctors
U.S. Veterans
(ave. 18.3 cips/day) (21-39 cips/day)
1.9 2.3 3.0 3.5'
0.83
1.0
Based upon data of McDonald et al. (1980a).
CAP CO JEN OOI3243
TABLE 9 OBSERVED DEATHS AND SMRs FOR CANCER OF THE STOMACH AND ESOPHAGUS
IN RELATION TO DUST EXPOSURE TO AGE 1* 5
Dust exposure (mpcf-y) Accumulated to age
(assumed average exposure)
SMRa
0-30 30-300 >300
(15) (100) (600)
122 111* 158
Observe^ Deaths6
68 1*2 26
Expected Deaths Under Model (5)
56.6
1*0.7
26.8
a Source: McDonald et al. (1980), Table 8.
CAPCO JEN 0013244
TABLE 10 ADDITIONAL RISK AND LOSS OF LIFE EXPECTANCY FROM CANCER
OF THE STOMACH AND ESOPHAGUS CAUSED BY LIFETIME EXPOSURE UNDER A 2 f/ml STANDARD*
Non-Smokers a = .00105 (MLE)
S
a. = .00188 (95* Upper Limit) as = .00021 (95* Lover Limit)
Smokers as = .00105 (MLE) as = .00188 (95? Upper Limit) as = .00021 (95? Lover Limit)
Loss of Life Additional Risk Expectancy (Days)
1/13,000
/ ,1 7 1*00
1/69,000
0.30
0.51*
0.06
1/21,000 1/11,000
1/105,000
0.20 0.36 O.Ofc
Based upon data from McDonald et al. (1980a).
CAP CO JEN 0013245
TABLE 11 OBSERVED DEATHS AND SMRs FOR PNEUMOCONIOSIS
IN RELATION TO DUST EXPOSURE TO AGE 1*5
Dust exposure (mpcf-y) Accumulated to age 1*5
(assumed average exposure)
0-30 30-300 >300
(15) (100) (600)
SMR
296 1081 51*00
Observed Deaths
5 12 27
Source: McDonald et al. (1980), Table 8.
CAP CO JEN 0013246
' TABLE 12 ADDITIONAL RISK AND LOSS OF LIFE EXPECTANCY
FROM VARIOUS ASBESTOS-RELATED DISEASES' CAUSED BY LIFETIME EXPOSURE UNDER A 2 f/ml STANDARD
Lung cancer
Cancer of Stomach or Esophagus
Additional Risk
Non-smokers
Smokers
1/25,000
1/2,100
Loss of Life Expectancy (days)
Non-smokers
Smokers
0.i6
1-9
1/13,000
1/21,000
0.30
0.20
Pneumoconiosis 1/8,100
Lung cancer & cancer of stomach or esophagus
1/8,600
1/13,000 1/1,900
0.1*3 0,1*7
0.26 2.1
Lung cancer, cancer of stomach or esophagus, and pneumoconiosis
1/1* ,200
1/1,700
0.89
. 2.1*
& Based upon data from McDonald et al. (1980a).
CAPCO JEN OOI3247
TABLE 14 ADDITIONAL RISK AND LOSS OF LIFE EXPECTANCY FROM LUNG CANCER
RESULTING FROM LIFETIME EMPLOYMENT IN A TEXTILE MILL SUBJECT TO A 2 f/ml STANDARD
Additional Risk
<
Loss of Life Expectancy (days)
Estimated from Peto (1980)
Non-smokers 1/1,200
Smokers 1/100
Non-smokers 3.5
Smokers ia
Estimated from Dement, et al. (1980)
1/150
l/ll*
2 6 290
lw.< i;w
CAP CO JEN OO 1 3 24-8
TABLE 15 LOSS OF LIFE EXPECTANCY FROM VARIOUS CAUSES
Cause
Occupational accidents* Trade Manufacturing Service Government Transportation and public utilities Agriculture Construction Mining, quarrying
Commuting to vork by automobile**
Smoking0 (l) Cancer of lung, esophagus, and other respiratory sites; chronic bronchitis and emphysema; and pulmonary heart disease (2A) All causes in (l) plus ischaemic heart disease (2B) All causes in (l) and (2A) plus various other causes probably attributable to smoking
Loss of Life Expectancy (days)
30 1*3 1*7 55 16U 277 302 328
78
690
1355
1618
^ From: Cohen and Lee (1979).
Based upon 1976 U. S. traffic and mortality statistics. c Based upon data of Doll and Peto (1976).
CAP CO JEN 0013249