Ball-drawing experiments-Discussion with Dr. Ertel

fls

Penultimate Amazing
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This thread is an off-shoot for Wowbagger's book review here:
http://www.internationalskeptics.com/forums/showthread.php?t=143156

Dr. Ertel's ball-drawing experiments form part of that discussion. He has been participating in that discussion via e-mail, and I have his permission to post his responses to my e-mails here.

This is a video of the ball-drawing experiment:
http://video.google.de/videoplay?do...Ji3Cg&q=esp+paranormal&hl=de&client=firefox-a

These are two papers describing the experiments:
http://www.parapsych.org/papers/38.pdf
http://www.psych.uni-goettingen.de/home/ertel/ertel-dir/downloads/ertelchapterwithfigurespdf.pdf

The discussion of these issues starts here:
http://www.internationalskeptics.com/forums/showthread.php?postid=4759306#post4759306

I will post the emails. It will take a little while to clean up the formatting.

Linda
 
Material in quotes is mine (Linda). Regular text is from Suitbert Ertel.

The analysis of the 5x5 matrices simply demonstrates that the ball-drawing of some participants is non-random.

Yes, it is non-random.

You think you know why:

These people should continue to do [well] because it has already been established that they are poor-random number generators. It does not need any special skill to get non-random draws - consciously or otherwise. They simply need to do a poor job of mixing (easy enough when what is difficult to achieve is good mixing) and to have a pattern to how they draw.

You seem to claim, for the 5x5 matrices test:

1. All test taking people are poor random number generators, i.e. the frequencies of numbers drawn in this test are unbalanced.

2. This has already been established.

3. Non-randomness of number frequencies occurs in any event, poorly mixing the balls will increase the non-randomness of number frequencies.

4. Individual differences among participants regarding deviations from random frequencies of drawn numbers are due to individually varying carefulness at mixing the balls.

I don’t know why you say (2) that “this” has already been established. What has been established?

If (1) is true, why do people’s frequencies of drawn numbers not deviate from chance in one of my one-bag experiments, when 10 participants were told to draw the numbers 1, 2, 3, 4, and 5 in this order 12 times in one run, thus equal frequencies of the five numbers were had to be called, one by one (1632 times each number was called).

The frequencies of drawn numbers in this test were

1: 1627

2: 1699

3: 1676

4: 1638

5: 1619

The differences are not significant. I deem it unreasonable to claim differences of drawn numbers for the 5x5 matrix test and not to claim the same thing for this particular 12345 ball drawing test.

By the way, those 10 participants had been selected as psi-gifted for the 12345-test because they had obtained significant hit surpluses in the standard test with deliberate number calls, conducted at home. Their hit rate in the 12345 test was 24.65 % , expected was 20%. The hit surplus was thus extremely significant without any nonrandom frequencies of drawn numbers.

Since you explain uneven frequencies of “hitting” the 25 cells of the matrix in the matrix test partly by the participants’ poorly shuffling the balls in the bags, you should explain, in the same way, the fact that individual participants, when they conduct this test repeatedly, will produce patterns which tend to be totally different from each other. How can the participants change the patterns? “Simply by poorly mixing” the balls, or more or less poorly in different test sessions? This idea I consider again as unreasonable.

Another problem arises for you with results of which one has been published in Damien’s book. You may remember the case of a pattern of high frequencies in row 3 in the middle of the matrix, high frequencies were evenly distributed in that row from column 1 to 5. Your explanation using nonrandomness of drawn numbers, increased by poor mixing, would have to claim differences of nonrandomness between the left and right bags even though they are used simultaneously by the same individual.

But participants will hardly shake balls in the left bag more frequently or more intensely than the balls in the right bag, or less intensely or less frequently. To me, these patterns escape your hypothetical explanation. The psi hypothesis is not weakened by these results. Rather I consider it strongly confirmed.

I like skeptical alternative explanations because they often reveal, for me at least , the power of human belief or disbelief which leads skeptics to constructions and speculations surpassing considerably the parapsychologist’s readiness to consider factual possibilities that violate our common gates of reason.

Suitbert
 
Quoted material is from Suitbert Ertel.

Suitbert:
You seem to claim, for the 5x5 matrices test:

1. All test taking people are poor random number generators, i.e. the
frequencies of numbers drawn in this test are unbalanced.

2. This has already been established.

3. Non-randomness of number frequencies occurs in any event, poorly
mixing the balls will increase the non-randomness of number frequencies.

4. Individual differences among participants regarding deviations from
random frequencies of drawn numbers are due to individually varying
carefulness at mixing the balls.

I don't know why you say (2) that "this" has already been established. What
has been established?

Linda:
I'm not attempting to say anything particularly remarkable or something you
will disagree with.

To say that something is random (under these circumstances) is to say that
each ball has an equal chance to be picked on each round. The balls could
be placed in strictly numerical order, but if the position from which a ball
is picked is random (that is, each ball position has an equal chance of
being picked on each round), then the result will be considered random. I
think that you will agree that each ball position within the bag does not
have an equal chance of being picked when it is humans doing the picking.
Some people will pick a ball from the top, some people from around the
sides, some people will plunge their hand into the centre of the balls, some
people will pull a ball from the bottom. But it will rarely, if ever,
happen that someone will vary their way of picking a ball on each round such
that they eventually pick from each ball position.

This is not a problem if each ball has an equal chance to be in those few
ball positions that tend to get picked by each person. A person can even
pick the same ball position every time and still end up with random
selections, if any ball has an equal chance of being in that ball position.
This is why mixing is important - that is how we ensure that each ball will
eventually find itself in the position from which balls are drawn. This is
the idea behind Markov chain mixing times, whereby one can figure out for
how long something must be mixed before the end result is random. For
example, one discovers that it takes 7 good shuffles of a standard 52-card
deck to mix the deck. And I think you will agree that one quick shake of
the bag does not really fully mix the bag after each draw.

And we have practical examples of the failures of adequate mixing. For
example, the 1969 United States draft lottery involved placing capsules in a
large jar and drawing one at a time. The results did not show an even
distribution, so some groups of men were more likely to be called up earlier
than others, because (on later inspection) the mixing had been inadequate.

Suitbert:
If (1) is true, why do people's frequencies of drawn numbers not deviate
from chance in one of my one-bag experiments, when 10 participants were
told to draw the numbers 1, 2, 3, 4, and 5 in this order 12 times in one
run, thus equal frequencies of the five numbers were had to be called, one
by one (1632 times each number was called).

The frequencies of drawn numbers in this test were

1: 1627

2: 1699

3: 1676

4: 1638

5: 1619

The differences are not significant. I deem it unreasonable to claim
differences of drawn numbers for the 5x5 matrix test and not to claim the
same thing for this particular 12345 ball drawing test.

Linda:
Do you really not see the difference?

If the balls are drawn in you 12345 test in the same way as the video you
showed (when the ball drawer occasionally could see into the bag as they
were drawing a ball, and the balls showed hardly any opportunity to exchange
places during the one quick shake), the ball drawers have opportunities to
pick the ball with the right number. Since the numbers were called with
equivalent frequencies, then you'd expect the ball drawers to pick the
numbers with roughly equivalent frequencies. In this case, there is an
intention, a priori, to pick a particular number.

When the matrices are forming, there isn't a pre-determined number to be
selected, so even looking into the bag or keeping track of where each ball
is placed isn't particularly useful, unless someone decides to try to
'always pick "3" in the right hand' as a way to form the pattern. And the
non-randomness doesn't depend upon drawing each number in different
frequencies, but rather clusters where one number in one hand tends to be
drawn at the same time as one number in the other hand. I don't know if you
found differences in number frequencies in the 5x5 matrices as well as
differences in the cell frequencies. It doesn't really matter. But the
frequencies you find in an unrelated experiment which involves different
intentions really can't be used to tell you what one expects to find in this
experiment. If I want to test whether using a particular drug reduces the
number of strokes in my patients, I can't decide that I don't need a control
group because prior experiments with this drug showed that the incidence of
side-effects was the same as placebo.

Suitbert:
By the way, those 10 participants had been selected as psi-gifted for the
12345-test because they had obtained significant hit surpluses in the
standard test with deliberate number calls, conducted at home. Their hit
rate in the 12345 test was 24.65 % , expected was 20%. The hit surplus was
thus extremely significant without any nonrandom frequencies of drawn
numbers.

Linda:
But your expectations are different here, so their attempts to fulfill those
expectations should give you those results.

Suitbert:
Since you explain uneven frequencies of "hitting" the 25 cells of the
matrix in the matrix test partly by the participants' poorly shuffling the
balls in the bags, you should explain, in the same way, the fact that
individual participants, when they conduct this test repeatedly, will
produce patterns which tend to be totally different from each other. How can
the participants change the patterns? "Simply by poorly mixing" the balls,
or more or less poorly in different test sessions? This idea I consider
again as unreasonable.

Linda:
But that really should be exactly what you expect. There is no indication
that the cells are being filled intentionally. They are only being filled
unevenly. And without intention, that unevenness should vary from round to
round.

Suitbert:
Another problem arises for you with results of which one has been published
in Damien's book. You may remember the case of a pattern of high
frequencies in row 3 in the middle of the matrix, high frequencies were
evenly distributed in that row from column 1 to 5. Your explanation using
nonrandomness of drawn numbers, increased by poor mixing, would have to
claim differences of nonrandomness between the left and right bags even
though they are used simultaneously by the same individual.

Linda:
Why not? Most people have a handedness, a preference to use one hand over
the other, an increase in dexterity from one hand to the other. Why
wouldn't you expect differences in clustering? Remember, we are not talking
about the deliberate creation of patterns here. Your choice of selecting a
few a posteriori as indicative of an "aesthetic gestalt" is entirely
arbitrary.

Suitbert;
But participants will hardly shake balls in the left bag more frequently or
more intensely than the balls in the right bag, or less intensely or less
frequently. To me, these patterns escape your hypothetical explanation. The
psi hypothesis is not weakened by these results. Rather I consider it
strongly confirmed.

Linda:
Again, why not? I will be more dextrous in my shaking of the right bag than
I am of the left bag, simply because I am right-handed.

Suitbert:
I like skeptical alternative explanations because they often reveal, for me
at least , the power of human belief or disbelief which leads skeptics to
constructions and speculations surpassing considerably the
parapsychologist's readiness to consider factual possibilities that
violate our common gates of reason.

Linda:
I think that answers your questions about why other scientists are
unimpressed with this work. You seem to be claiming that your work does not encounter skepticism among your parapsychological colleagues. In any other field of science, a scientist can expect to encounter skepticism from their colleagues. It is by addressing that skepticism and gaining the kind of
evidence which confirms or disconfirms those criticisms that others are
persuaded and progress is made. If I tried to claim that I didn't need
placebo control groups in order to demonstrate that a new treatment was
effective, my work would be (quite rightly) dismissed by my colleagues. It
is my impression that your colleagues' readiness to accept your work as
factually possible, regardless of the absence of reasonable controls, is why
the field has not shown any real progress in persuading anyone but
themselves that psi can be demonstrated.

Linda
 
From Suitbert Ertel:

1. Linda, what you write about randomness of ball positions is o. k., but ball positions are not essential. What counts in this experiment is only the randomness of numbers being picked. If this experiment were conducted with only 5 balls in a bag, one ball for each number 1, 2, 3, 4, and 5, then, after mixing the balls sufficiently, these numbers would have an equal chance of being picked. Now add another set of five balls 1 to 5, the probability of the five numbers being picked does not change. Add another set, nothing will change, continue adding sets of five balls, no change. No doubt, the probability of individual balls being picked will change, balls positioned on surface in the bag filled with hundreds of balls will have a greater chance to be picked than balls positioned at the bottom. But who cares? As I told you before, just drawn numbers do not have a greater chance of being picked again than other numbers even though the chance of a just drawn individual ball being picked again, even in a bag with only 50 balls (the standard condition) does change to some extent. In your long criticism you do not address the distinction between balls and numbers which is crucial. Why not?

2. Linda, you said "Don't you see the difference?" [when you look at the frequencies of drawn numbers 1 to 5 in the 12345 condition demanding equal frequencies of drawn numbers]. The differences you and I also "see" are statistically not significant (a chi squared test has a p-value of .58). Our verdict must be based on calculation, not on visual impression.

3. You write: " Since the numbers were called with equivalent frequencies, then you'd expect the ball drawers to pick the numbers with roughly equivalent frequencies. In this case, there is an intention, a priori, to pick a particular number."

Yes, the participants are instructed to draw a particular number, in the standard condition they always have an a priori intention to draw a particular number. But intention does not explain the result which shows that – for a minority of participants – the desired numbers have a greater chance of being picked. What should be explained is how the success of these participants comes about. Since an explanation by sensory leakage or some other ordinary mechanism does not hold, psi is the only applicable concept. Psi, however, cannot presently be regarded yet as an explanation. parapsychologists want and expect psi to get explained by future science.

4. I had considered the fact that in one instance of the 5x5 matrix test one participant obtained deviations from chance only for left bag numbers, not for right bag numbers and this was unexplainable by your “not-mixing-sufficiently” argument.

I had written: “Participants will hardly shake balls in the left bag more frequently or more intensely than the balls in the right bag, or less intensely or less frequently”. And you replied: “Why not? I will be more dextrous in my shaking of the right bag than I am of the left bag, simply because I am right-handed.”

So would you expect for standard ball tests (tests with intentions), in general, more hits for tests with balls drawn with the right hand than for tests with balls drawn with the left hand, because the great majority of participants are right-handed? Yes, you have to claim that.

I conducted a large number of standard tests with two bags, thus the condition was similar to the matrix test condition. But participants with two-bags had to wish to draw particular numbers right and left. Results: The total number of trials was 50,336. The number of hits expected by chance was 100,672. The observed number of hits, average of left and right bag hits, was 11,186. The crucial observation: The difference between right hand hits (11,227) and left hand hits (11,145) was statistically not significant (p = .58). Your argument, Linda, is thus invalid.

5. Linda, you wrote: “You seem to be claiming that your work does not encounter skepticism among your parapsychological colleagues.” „It is my impression that your colleagues' readiness to accept your work as factually possible, regardless of the absence of reasonable controls, is why the field has not shown any real progress in persuading anyone but themselves that psi can be demonstrated.”

I do not claim that my work does not encounter skepticism among my parapsychology colleagues. On the contrary, I have encountered much skepticism among my colleagues because I do not share their traditional dogmatic attitude regarding methodical precautions. Some editors, e.g. John Palmer, editor of the Journal of Parapsychology, rejected two submitted papers, the editor of European Journal of Parapsychology rejected two other papers.

My strategy is “postcaution”, the idea that conceivable non-psi effects can be tested by comparing results with and without the seemingly incautious condition. So I tested the hypothetical just-drawn-number advantage which proved to be effectless. I tested the right hand over left hand advantage which was effectless. I tested many more conditions and did not find any hint that deviations from chance could be explained by ordinary mechanisms.

Suitbert
 
From Suitbert Ertel:

1. Linda, what you write about randomness of ball positions is o. k., but ball positions are not essential. What counts in this experiment is only the randomness of numbers being picked. If this experiment were conducted with only 5 balls in a bag, one ball for each number 1, 2, 3, 4, and 5, then, after mixing the balls sufficiently, these numbers would have an equal chance of being picked. Now add another set of five balls 1 to 5, the probability of the five numbers being picked does not change. Add another set, nothing will change, continue adding sets of five balls, no change. No doubt, the probability of individual balls being picked will change, balls positioned on surface in the bag filled with hundreds of balls will have a greater chance to be picked than balls positioned at the bottom. But who cares?

I'm glad you agree that some positions are more likely to be chosen than
others. Like I said, I wasn't trying to say anything you wouldn't agree to.
As I mentioned in my last post, either each ball position must be chosen
randomly (which we agreed does not happen with human drawers), or each ball much have an equal chance of finding itself in one of those few ball
positions which get chosen. Who cares? I simply wanted to make it clear
that there is a distinction to be made, as it influences how we get
deviations from randomness.

As I told you before, just drawn numbers do not have a greater chance of being picked again than other numbers even though the chance of a just drawn individual ball being picked again, even in a bag with only 50 balls (the standard condition) does change to some extent. In your long criticism you do not address the distinction between balls and numbers which is crucial. Why not?

I think you are talking about the difference between ensuring randomness by
looking at whether the conditions are set up to be random (balls), and
whether or not the end result is random (numbers)? I agree that this is
what is at issue, if that wasn't clear from what I've said. In fact, that
is essentially my main criticism of your set-up. The purpose of good
experimental design is to create a situation where sources of bias have been
eliminated a priori. Instead you are arguing for allowing bias and then
attempting to discover these biases after the fact and appropriately
model/control for them. The problem is that this fails on both theoretical
and practical grounds. It means that you have to be extra clever - you have
to be able to think about all the ways in which the results may be biased,
and you have to figure out how to appropriately model those biases. Our
statistical techniques are designed to rule-in effects, not designed to
rule-out effects. Which means that our standard for ruling-out the effect
of a bias is far too low. For example, when Dean Radin went looking for a
particular bias in his pre-sentiment experiments as a result of some
criticisms and stated that he had ruled-out the possibility that it
contributed to the results, a power analysis showed that he allowed himself
a 40% chance of missing a real effect - that is, there was only a 60% chance
that he had ruled-out the possibility that bias was responsible for his
results. And this doesn't even take into account that there may be multiple
biases involved, any one of which is difficult to detect, which may add up
to a substantial effect (when you consider that your effect size is very
small).

The practical problem with your idea is that it has been demonstrated to be
wrong. In medicine, we frequently find that effects from observational
studies are over-turned by subsequent randomized, controlled studies. And
we try to do the same thing that you are doing with those observational
studies - we think of all the ways in which the results may be biased (age,
sex, socio-economic statues, etc.) and then model/control those sources of
bias to see if there is still an effect. And yet, we have discovered that
this simply isn't good enough. Observational studies led us to believe that
hormone replacement therapy or vitamin E reduced the risk of disease - even
taking into account potential influences. Yet, when subject to an
experimental design that ensured that bias was eliminated a priori - the
randomized controlled trial - it turned out that not only did these
therapies not have a benefit, they may even be harmful.

2. Linda, you said "Don't you see the difference?" [when you look at the frequencies of drawn numbers 1 to 5 in the 12345 condition demanding equal frequencies of drawn numbers]. The differences you and I also "see" are statistically not significant (a chi squared test has a p-value of .58). Our verdict must be based on calculation, not on visual impression.

I'm sorry. I wasn't clear. I wasn't talking about whether the frequencies
of the drawn numbers were different (I agreed that they were not). I was
asking you why you didn't seem to realize that there were substantial
differences in the study design.

3. You write: " Since the numbers were called with equivalent frequencies, then you'd expect the ball drawers to pick the numbers with roughly equivalent frequencies. In this case, there is an intention, a priori, to pick a particular number."

Yes, the participants are instructed to draw a particular number, in the standard condition they always have an a priori intention to draw a particular number. But intention does not explain the result which shows that – for a minority of participants – the desired numbers have a greater chance of being picked. What should be explained is how the success of these participants comes about. Since an explanation by sensory leakage or some other ordinary mechanism does not hold, psi is the only applicable concept. Psi, however, cannot presently be regarded yet as an explanation. parapsychologists want and expect psi to get explained by future science.

But as you admit in the video you provided of the Indian boy (if it is you
who provides the critical statement at the end of the video), sensory
leakage is not ruled-out since the boy simply looked into the bag on
multiple occasions. If the other participants in this experiment did the
same thing, there is a mundane explanation for the results, are they are
exactly what you would expect to find if the participants can sometimes see
which ball they want to pick.

4. I had considered the fact that in one instance of the 5x5 matrix test one participant obtained deviations from chance only for left bag numbers, not for right bag numbers and this was unexplainable by your “not-mixing-sufficiently” argument.

I don't understand how this is unexplainable. Even from the 12 sessions in
the video you provided one can see that the amount of shaking varies quite a bit from one session to the next, such that sometimes there did not seem to be much opportunity for mixing. Without documenting the amount of shaking on each trial for each participant in the 5x5 matrix, you simply don't know how much it varied, to what extent it was adequate, and to what extent it was associated with non-random results. You claim that your analyses after the fact rule it out, but you haven't documented that your analysis was sufficient to model or discover the effect, if present.

I had written: “Participants will hardly shake balls in the left bag more frequently or more intensely than the balls in the right bag, or less intensely or less frequently”. And you replied: “Why not? I will be more dextrous in my shaking of the right bag than I am of the left bag, simply because I am right-handed.”

So would you expect for standard ball tests (tests with intentions), in general, more hits for tests with balls drawn with the right hand than for tests with balls drawn with the left hand, because the great majority of participants are right-handed? Yes, you have to claim that.

Not at all. I am merely saying that this is a potential additional source
of variation. And we are not talking about "hits" in the 5x5 matrices. You
did not establish any particular intention a priori, so there is nothing to
"hit". All you are saying is that the matrices show greater variation than
you expected. I am asking, why did you expect so little variation
considering that you introduced extra variation with your research design?

I conducted a large number of standard tests with two bags, thus the condition was similar to the matrix test condition. But participants with two-bags had to wish to draw particular numbers right and left. Results: The total number of trials was 50,336. The number of hits expected by chance was 100,672. The observed number of hits, average of left and right bag hits, was 11,186. The crucial observation: The difference between right hand hits (11,227) and left hand hits (11,145) was statistically not significant (p = .58). Your argument, Linda, is thus invalid.

You are still misunderstanding what I said. The crucial difference is that
your standard experiments - those where you establish *a priori* the result
you want, are *different* from those where you are not looking for anything
in particular beforehand. If the reason for the increased hit rate is
chance and mundane sensory input, such as was demonstrated by the Indian
boy, then it is because you established the frequency *a priori* that you
observed a certain frequency (which happens to be consistent with "random") a posteriori. Your matrix experiments do not establish a frequency beforehand, so the information from your standard experiments does not help you one way or the other.

5. Linda, you wrote: “You seem to be claiming that your work does not encounter skepticism among your parapsychological colleagues.” „It is my impression that your colleagues' readiness to accept your work as factually possible, regardless of the absence of reasonable controls, is why the field has not shown any real progress in persuading anyone but themselves that psi can be demonstrated.”

I do not claim that my work does not encounter skepticism among my parapsychology colleagues. On the contrary, I have encountered much skepticism among my colleagues because I do not share their traditional dogmatic attitude regarding methodical precautions. Some editors, e.g. John Palmer, editor of the Journal of Parapsychology, rejected two submitted papers, the editor of European Journal of Parapsychology rejected two other papers.

I am very pleased to hear that. A lot of my impression of parapsychology
comes from those who have popularized it - such as Dean Radin, Honorton,
Jessica Utts, etc. It is reassuring to hear that the lax attitude to
methodological rigour is not shared by all in the profession, particularly
that it is not shared by some of the editors to the main journals of
publication.

I am curious, though. What is your opinion of those parapsychologists whose
attitude is that methodological rigour is useful and even crucial? Are they
similarly subject to "the power of human...disbelief"?

My strategy is “postcaution”, the idea that conceivable non-psi effects can be tested by comparing results with and without the seemingly incautious condition. So I tested the hypothetical just-drawn-number advantage which proved to be effectless. I tested the right hand over left hand advantage which was effectless. I tested many more conditions and did not find any hint that deviations from chance could be explained by ordinary mechanisms.

Suitbert

And I think that is the problem in a nutshell, as you have not demonstrated
that this method allows you to discover deviations from chance that could be
explained by ordinary mechanisms, and our previous experience with this
strategy in other fields of science shows it to be misguided.

Linda
 
It's not easy for one person to convey information from two different people. But, I think this has been a surprisingly fascinating endeavor, so far.

So, I appreciate the effort, fls!
I think we are gleaming more important details, from this, than my "go for the jugular" approach, on my other thread.
 
From Suitbert Ertel:

Linda,

do you think the analogies that you bring in in your discourse are fair? (example of Dean Radin's study, hormone replacement therapy, observational studies in medicine are overturned by control studies). I consider such analogies as unfair because they lack the scrutiny nessessary for showing that the methodical matter of Ertel's study (ES)and that of those other studies (OS) is identical, not only "somehow comparable" or "analogical". If OS is apparently bad and if you put ES with OS in the same basket you are exploiting an illegitimate evaluative generalization (a halo effect) instead of analyzing ES conditions in its own right.

Linda, I must also take issue with some other rhetorical turn in your comment. When I pointed at the randomness of ball positions which has nothing to do with drawing numbers at random you replied

"I agree that this is what is at issue, if that wasn't clear from what I've said. In fact, that is essentially my main criticism of your set-up. The purpose of good experimental design is to create a situation where sources of bias have been eliminated a priori."

First, "if that wasn't clear from what I've said" sounds as if you had said that, it merely wasn't clear enough. No, Linda, you haven't said that, you did not refer at all to drawing numbers at random, you implied that lack of randomness of ball positions alone made this test invalid. After reading my comment you "agreed that this [numbers at random, not balls at random] is what is at issue. Why don't you admit that in your preceding criticism you simply disregarded what is at issue?

The turn you then take is even more disappointing: "In fact, that is essentially the main criticism of your set-up...". This sounds as if the point that I wanted you to agree with was the sore thumb of my approach, i.e., that sources of bias, in your view, must be eliminated a priori. But the issue - drawing numbers at random, not balls at random, has nothing to do with eliminating sources of bias a priori. A priori or a posteriori, precaution or "postcaution", is an issue which deserves attention, but not at this point of your contribution which, to me, has been guided by too much impression management.

Now , our views on this issue may be put in a nutshell. In my view, conceivable sensory and other ordinary factors Fi (F1 to Fk) upon hit rates in some psi test need not be excluded from an experimental setting in advance if their effects can be analysed, by appropriate methodical means, after data collection. If any hypothesized Fi would reveal effects then the test under analysis would prove invalid as a psi test. In your view this strategy is not satisfactory since experimenters do not know all Fi factors that might play a role, some unknown factor might be effective, and not all Fi can be ruled out. Therefore, precautions must be taken to exclude any possible Fi.

In your own words: "you have to be extra clever - you have to be able to think about all the ways in which the results may be biased, and you have to figure out how to appropriately model those biases. Our statistical techniques are designed to rule-in effects, not designed to rule-out effects. Which means that our standard for ruling-out the effect of a bias is far too low."

My comment on this: I am not using any "standard of ruling out bias effects", I am using transparent experimental methods to discover the presence of bias. Of course, one must be extra clever to think about leakages of various kinds that might have affected the data. But this would also be necessary for excluding bias effects in advance. You can hardly exclude inconceivable factors. The advantage of testing conceivable bias effects post hoc is that otherwise you would never know whether they do or do not exist. Moreover, and in the first place, ball drawing test conditions under natural, non-restrictive conditions have the advantage of being psi-conducive.

Linda, your last words were:

“you have not demonstrated that this method [“post-cautionary method] allows you to discover deviations from chance that could be explained by ordinary mechanisms …”

You are right. But that’s what I expected. I thought that if psi existed I would probably not be able to discover deviations from chance that could be explained by ordinary mechanisms. This hypothesis has found strong support.

Linda, you continued …

“… and our previous experience with this strategy in other fields of science shows it to be misguided”.

Do you mean that my strategy must be wrong since I did not find ordinary mechanisms? Do I have to find ordinary mechanisms, otherwise you consider my approach misguided? This seems to be the logic that I find in your last para. You seem to be cautious by excluding ordinary factors in advance irrespective of detrimental effects that this precaution exerts on psi, while I prefer saying “give psi a good chance, just test all seemingly ordinary factors, give them an equally good chance to manifest themselves and come to conclusions after analyzing the data.”

Suitbert
 
From Suitbert Ertel:

do you think the analogies that you bring in in your discourse are fair? (example of Dean Radin's study, hormone replacement therapy, observational studies in medicine are overturned by control studies).


Yes. I think that issues such as Type II error and methodologies which allow bias to influence the results are relevant to this discussion. And that the examples that I used were fair and valid examples of those issues.

I consider such analogies as unfair because they lack the scrutiny nessessary for showing that the methodical matter of Ertel's study (ES)and that of those other studies (OS) is identical, not only "somehow comparable" or "analogical". If OS is apparently bad and if you put ES with OS in the same basket you are exploiting an illegitimate evaluative generalization (a halo effect) instead of analyzing ES conditions in its own right.

This is the second time that you have made the point that I haven't written a detailed analysis and argument with respect to a particular point of criticism. I agree that I did not take you through a step-by-step scrutiny of this particular methodological matter, but this should not be a surprise, considering that this is an informal discussion through e-mail. In a formal discussion, such as a critical essay submitted to a journal in response to a piece of published research, I would lay out my entire argument, in detail. Here, because there is an opportunity for back and forth responses, it makes more sense (to me) to discover where there is already agreement and understanding, and to expand upon those issues where there isn't. For example, if you had understood the relevance of Type II error to my criticisms, I could simply move on instead of bringing it up again below.

Linda, I must also take issue with some other rhetorical turn in your comment. When I pointed at the randomness of ball positions which has nothing to do with drawing numbers at random you replied

"I agree that this is what is at issue, if that wasn't clear from what I've said. In fact, that is essentially my main criticism of your set-up. The purpose of good experimental design is to create a situation where sources of bias have been eliminated a priori."

First, "if that wasn't clear from what I've said" sounds as if you had said that, it merely wasn't clear enough. No, Linda, you haven't said that, you did not refer at all to drawing numbers at random, you implied that lack of randomness of ball positions alone made this test invalid. After reading my comment you "agreed that this [numbers at random, not balls at random] is what is at issue. Why don't you admit that in your preceding criticism you simply disregarded what is at issue?

The turn you then take is even more disappointing: "In fact, that is essentially the main criticism of your set-up...". This sounds as if the point that I wanted you to agree with was the sore thumb of my approach, i.e., that sources of bias, in your view, must be eliminated a priori. But the issue - drawing numbers at random, not balls at random, has nothing to do with eliminating sources of bias a priori. A priori or a posteriori, precaution or "postcaution", is an issue which deserves attention, but not at this point of your contribution which, to me, has been guided by too much impression management.

I'm sorry. This was the fault of my assumption that we were on the same page when it came to the relevance of ball drawing to number drawing. Let me try again.

To talk about ball drawing is to talk about whether the set-up ensures randomness. If the ball drawing is random, then by definition the numbers drawn are random. To talk about the numbers is to talk about whether the end result appears random according to tests of randomness. It is the difference between evaluating your set-up (precaution) and evaluating the end result (postcaution). My statements were intended to indicate what distinction I thought you were referring to and how they matched up with what I said earlier. If you mean something else by your distinction between ball drawing and number drawing, then please elaborate.

Now , our views on this issue may be put in a nutshell. In my view, conceivable sensory and other ordinary factors Fi (F1 to Fk) upon hit rates in some psi test need not be excluded from an experimental setting in advance if their effects can be analysed, by appropriate methodical means, after data collection. If any hypothesized Fi would reveal effects then the test under analysis would prove invalid as a psi test. In your view this strategy is not satisfactory since experimenters do not know all Fi factors that might play a role, some unknown factor might be effective, and not all Fi can be ruled out. Therefore, precautions must be taken to exclude any possible Fi.

I can give you an example. You "ruled-out" the possibility of learning effects (like temperature or other tactile information) by speculating that learning effects would not be present at the start of the experiment. And you found that "the students' hit rates, those of high and low scorers alike, exceed chance expectancy already with first trials, there is no indication of increasing performance over time" (http://www.parapsych.org/papers/38.pdf). However, when I think about the problem, I wonder about the issue of optional starting whereby participants try out the procedure a few times before they start recording their trials. If they are unsuccessful, they are called "practice runs" and are unrecorded. If they are successful they count as the start of the trial. This would artificially inflate the hit rates on the first trials and would obscure a learning effect.

In your own words: "you have to be extra clever - you have to be able to think about all the ways in which the results may be biased, and you have to figure out how to appropriately model those biases. Our statistical techniques are designed to rule-in effects, not designed to rule-out effects. Which means that our standard for ruling-out the effect of a bias is far too low."

My comment on this: I am not using any "standard of ruling out bias effects", I am using transparent experimental methods to discover the presence of bias.

Yes, you are using a standard. When you report on the possible influence of a particular bias, you report a p-value and dismiss the possibility on the basis of those p-values. The problem is that your p-value reflects a Type I error, when what you are really interested in is the possibility of a Type II error.

Of course, one must be extra clever to think about leakages of various kinds that might have affected the data. But this would also be necessary for excluding bias effects in advance. You can hardly exclude inconceivable factors.

But that's the beauty of control groups. You do not have to know what bias effects may be present in advance. The control group simply blocks those biases (the ones you know about and the ones you don't) from having an influence on the results. You can exclude inconceivable factors by making it impossible for their influence to be felt. For example, the well-known use of a placebo in medical experiments blocks the influence of Hawthorne effects (among others) - people report that they feel better just because someone asks if they do - by preventing this effect from acting only on one group (treatment) and not the other (control).

The advantage of testing conceivable bias effects post hoc is that otherwise you would never know whether they do or do not exist. Moreover, and in the first place, ball drawing test conditions under natural, non-restrictive conditions have the advantage of being psi-conducive.

Why are psi-conducive conditions identical to data manipulation conditions? Does this really make sense?

Linda, your last words were:

“you have not demonstrated that this method [“post-cautionary method] allows you to discover deviations from chance that could be explained by ordinary mechanisms …”

You are right. But that’s what I expected. I thought that if psi existed I would probably not be able to discover deviations from chance that could be explained by ordinary mechanisms. This hypothesis has found strong support.

What I meant is that you have not demonstrated that this method allows you to discover ordinary mechanisms. That is, if ordinary mechanisms were present, how do you know that you would reliably be able to discover them? You are trying to conclude that because you did not discover ordinary mechanisms that ordinary mechanisms must not be present. But by doing this you may be committing a Type II error. We are used to trying to avoid a Type I error - concluding that an effect is present when it is not. And the p-value is used to represent the probability of a Type I error. But when we want to rule out a particular possibility (in medicine, we may want to rule out the possibility that a drug is less safe than an alternative) then we need to look instead at the power level - the possibility that we haven't concluded an effect is not present, when it is. This is why I brought up the example from Radin. He was attempting to avoid a Type II error, but he erroneously did so by looking at the probability of a Type I error. If you actually calculate the probability of a Type II error, you discover that it was unreasonably high. That is, there is a good chance that if an ordinary mechanism was present, he would have failed to discover it.

Linda, you continued …

“… and our previous experience with this strategy in other fields of science shows it to be misguided”.

Do you mean that my strategy must be wrong since I did not find ordinary mechanisms? Do I have to find ordinary mechanisms, otherwise you consider my approach misguided? This seems to be the logic that I find in your last para. You seem to be cautious by excluding ordinary factors in advance irrespective of detrimental effects that this precaution exerts on psi, while I prefer saying “give psi a good chance, just test all seemingly ordinary factors, give them an equally good chance to manifest themselves and come to conclusions after analyzing the data.”

Suitbert

No, I mean that the strategy you have chosen fails to find ordinary mechanisms even when they are present. This means that you must be cautious about concluding anything from your failure. If you wish for other scientists to believe that your "postcaution" is a valid means of exploration, then you would need to show how you tested the idea of postcaution and how it performed. This could involve something like introducing small, ordinary mechanisms into the procedure to see if blinded researchers discover these effects.

I understand the desire to attempt to wring useful information out of data. I look forward to seeing experiments where the information gleaned from exploratory studies is used to design large, methodologically rigorous experiments from which reliable conclusions can be drawn. What would be of most interest to me is a discussion on how to form a control group for psi experiments.

Linda
 
It's not easy for one person to convey information from two different people. But, I think this has been a surprisingly fascinating endeavor, so far.

I wasn't sure whether this would work, or whether it would even be of interest, so I appreciate hearing from you and Moochie. I will keep going with this as long as it seems to be working.

So, I appreciate the effort, fls!
I think we are gleaming more important details, from this, than my "go for the jugular" approach, on my other thread.

I agreed with you that this discussion was different from yours (which is why I thought that both would benefit from a split). But I like that there's an opportunity to observe and discuss a wide variety of approaches on the JREF forum.

Linda
 
Suitbert,

I am still curious about how you view your data in light of the fact that upon review of the video of one subject, your set-up allowed the subject to look into the bag, even under supposedly controlled conditions? Does it make sense to look for whether ball temperature influenced the results, but to ignore the influence of normal looking?

I am also still curious as to how you view those parapsychologists who prefer methodological rigour rather than the use of postcaution? Do you also consider their attitude detrimental to the study of psi, or a demonstration of the power of human disbelief?

Linda
 
From Damien Broderick and Suitbert Ertel (sent to me prior to my reply to Suitbert's previous e-mail):

Damien (06.06.2009) to Suitbert:

I've just re-read your exchanges on her new JREF thread. It looks to me as if she's confusing your methods (which use replacement, even though I'd still prefer to see someone else make the replacement each time with a ball that hasn't been touch by the subject) and the sort of thing that happened in the 1969 US draft ballot (where, I gather, there was no replacement).

Would it be fair to insist that she--or someone acting on her behalf--run at least a sample of replication trials to see what sort of patterns, if any, she can produce using 180 or more two-handed draws? Yes, you are making the claims that need to be tested--but I think she is also. The interesting aspect here is that unless if she or her Ss were significantly psychic, the results would probably be a random scatter. She would *not* replicate the pattern effects. But then she'd object that this is just because she is a good mixer/random generator. Sigh.


Suitbert to Damien (06.06.2009.).

I agree with your idea in principle that someone should try to replicate the pattern effect. But I would suggest to use psi-gifted participants in the first place whose results should be compared with results of non-gifted participants. If the gifted shows patterns and the ungifted not, then the difference of results must be explained. Linda would probably resort to mere speculation about unknown individual differences of muscular innervations or something like that.

Replacement with a ball that has not been touched by the subject? One might try that. One might use, say, five bags and the trials might be done with randomly changing the bags for successive trials without using the same bag in immediate succession. But one has to consider a Ryzl effect. Ryzl demonstrated, using his psi star Pawel Stepanek, that Pawel tended to select, among many envelopes, the one that he had selected at earlier trials, recognition of features of the envelopes was excluded as a possible explanation. This effect is similar to (not the same as) so-called psychometry. So the conditions for psi to occur might possibly be diminished.

I would rather try to convince Linda that psi exists by demonstrating some other ball test effect, the most convincing ones have been conducted by my Ukrainean psi stars. Two participants have a bag each and they draw a ball from their bags simultaneously wishing to draw the same number. They do not see each other. The number of hits is much larger than expected. Or the two participants wish to draw two numbers whose sum is 6 (1+5, 2+4, 3+3), again their results are very significant. In another test one psi-gifted participant threw a die which was kept under a mug and the other psi-gifted participant wanted to draw, from a bag, the number face-up number under the mug. Only after drawing the number the mug was lifted (if the number was 6, the trial was repeated because there were only numbers 1 to 5 written on the balls, as usual).

By the way, some suspicion might be diminished by using, instead of pingpong balls, little containers as they are used in cosmetics. I have been using them already, I call them "psi-pods". Numbers or words or whatever written on pieces of paper are put inside. The pods are mixed and one is drawn, the lid is opened and the content is recorded. For my Ukrainean pi-stars the extremely significant results of their tests with balls was replicated. I met Rupert Sheldrake some weeks ago, he showed interest in psi-pods and I gave him a set because he wanted to see whether he would manifest psi power in that test. He did not tell me yet whether he conducted this test in the meantime.
 
From Damien Broderick and Suitbert Ertel (sent to me prior to my reply to Suitbert's previous e-mail):

Damien (06.06.2009) to Suitbert:

I've just re-read your exchanges on her new JREF thread. It looks to me as if she's confusing your methods (which use replacement, even though I'd still prefer to see someone else make the replacement each time with a ball that hasn't been touch by the subject) and the sort of thing that happened in the 1969 US draft ballot (where, I gather, there was no replacement).

Replacement alters the probability that each number will be drawn - the
calculation becomes somewhat more difficult if replacement isn't used - and
it also will influence the probability of a person calling a particular
number. It also is relevant to issues like ball temperature or other
tactile/visual cues. However, what was at issue in the 1969 draft ballot
was not the issue of replacement vs. no replacement, but the issue of
inadequate mixing.

Would it be fair to insist that she--or someone acting on her behalf--run at least a sample of replication trials to see what sort of patterns, if any, she can produce using 180 or more two-handed draws? Yes, you are making the claims that need to be tested--but I think she is also. The interesting aspect here is that unless if she or her Ss were significantly psychic, the results would probably be a random scatter. She would *not* replicate the pattern effects. But then she'd object that this is just because she is a good mixer/random generator. Sigh.

This is something that should be of critical interest from the start, not
something that is suggested only when criticism is encountered. Seriously,
do you not wonder what pattern a particular procedure generates in the
absence of psi???

Suitbert to Damien (06.06.2009.).

I agree with your idea in principle that someone should try to replicate the pattern effect. But I would suggest to use psi-gifted participants in the first place whose results should be compared with results of non-gifted participants. If the gifted shows patterns and the ungifted not, then the difference of results must be explained. Linda would probably resort to mere speculation about unknown individual differences of muscular innervations or something like that.

There are many parallels to the study of psi and the study of interventions
in medicine. The effects are highly variable and easy to miss, all sorts of
opportunities arise for cognitive and other biases to influence the results,
many associations are tested, many exploratory studies are small and
uncontrolled, etc. You will notice that once we have established that an
intervention is reasonably safe and that an effect may be present (a step
that is unnecessary for psi research) we test the intervention by
identifying a group of people a priori who have a high likelihood of a
particular outcome (for example, people who have just a heart-attack are at
much higher risk of having another heart attack than the general population)
and dividing this group into two - a treatment group and a control group.
The parallel in psi research would be to find a way to identify psi-gifted
people a priori (not on the basis of the results of your intervention) and
divide those people into two groups. Then you can subject one group to your
control conditions and the other group to your control conditions plus one
small change in order to test whether that small change allows the
introduction of psi. For example, your control condition could be the use
of multiple bags in which a helper replaces the just drawn number and mixes
each bag thoroughly, and the choice of bag to use for each trial is
determined randomly (as you suggest below), numbers that are placed inside
identical opaque containers, conditions which prevent the drawer from
looking inside the bag, no feedback, no notification of which number has
been selected for matching a priori, etc. Then you could introduce one
condition at a time (feedback, for example) to see whether that allows for
psi. With a little effort, it would even be possible to do this under
conditions which would otherwise be considered psi-conducive. For example,
if your "psi-pods" can be sealed and are completely opaque, a number can be
sealed inside so that your participants can simply take the bag home with
them. If you instruct them to simply draw out the balls in order -
12345123451234... - and number each container with the order in which it was
drawn (note that this is done without replacement), the containers can be
brought back to you still sealed. Then you can open them in order to record
hits and misses without the opportunity for the participant to deliberately
manipulate the results.

Replacement with a ball that has not been touched by the subject? One might try that. One might use, say, five bags and the trials might be done with randomly changing the bags for successive trials without using the same bag in immediate succession. But one has to consider a Ryzl effect. Ryzl demonstrated, using his psi star Pawel Stepanek, that Pawel tended to select, among many envelopes, the one that he had selected at earlier trials, recognition of features of the envelopes was excluded as a possible explanation. This effect is similar to (not the same as) so-called psychometry. So the conditions for psi to occur might possibly be diminished.

But again, this could be tested and controlled - at what point does changing
the bag take away the effect of psi? Is it by using 5 bags rather than one?
Is it by having someone else mix the bags? Is it by making the choice of
bag random, rather than the choice of the participant?

I would rather try to convince Linda that psi exists by demonstrating some other ball test effect, the most convincing ones have been conducted by my Ukrainean psi stars. Two participants have a bag each and they draw a ball from their bags simultaneously wishing to draw the same number. They do not see each other. The number of hits is much larger than expected. Or the two participants wish to draw two numbers whose sum is 6 (1+5, 2+4, 3+3), again their results are very significant. In another test one psi-gifted participant threw a die which was kept under a mug and the other psi-gifted participant wanted to draw, from a bag, the number face-up number under the mug. Only after drawing the number the mug was lifted (if the number was 6, the trial was repeated because there were only numbers 1 to 5 written on the balls, as usual).

By the way, some suspicion might be diminished by using, instead of pingpong balls, little containers as they are used in cosmetics. I have been using them already, I call them "psi-pods". Numbers or words or whatever written on pieces of paper are put inside. The pods are mixed and one is drawn, the lid is opened and the content is recorded. For my Ukrainean pi-stars the extremely significant results of their tests with balls was replicated. I met Rupert Sheldrake some weeks ago, he showed interest in psi-pods and I gave him a set because he wanted to see whether he would manifest psi power in that test. He did not tell me yet whether he conducted this test in the meantime.

That is good to hear, because I have a solution to your lack of funds and
the lack of interest from other scientists. If you have not already heard
of this, James Randi offers one million dollars to anyone who can
demonstrate psi in the way that you describe. All you have to do is have
your Ukrainian psi stars demonstrate their very significant results and you
not only have the funds you need for further research, but also the
attention of other scientists as well.

Information about this test is here:
http://www.randi.org/site/index.php/1m-challenge.html

Linda
 
Would it be fair to insist that she--or someone acting on her behalf--run at least a sample of replication trials to see what sort of patterns, if any, she can produce using 180 or more two-handed draws?

If you want to re-run the experiment, here is my suggestion: Do it several different ways, with the same subjects, with increasing levels of control. Here is one example:

1. Have the participants do the first round from home, unsupervised. (The rest of the rounds will be done in a lab, with supervision.)

2. For the second trial, you can duplicate the circumstances of video. Tell the participants that they should NOT look in the bag. However, do NOT stop them when it looks like they are sneaking a peak. Just let them do what they feel they gotta do.

3. For the third round, the participants will be blind-folded. However, in this stage, they will be allowed to use balls that could be determined by feel: perhaps the numbers will be subtly raised or indented from the surface. (These same balls could also be used in the previous stages, if you wish.)

4. However, for the fourth round, every single ball must feel exactly the same. The numbers will be printed on the ball (or, if it is a glass marble, the number could be embedded into the center), but the surface for all of them should be perfectly smooth. Each ball must weigh exactly the same, and be of exactly the same size. Etc. (And, the participants are still blindfolded, by the way.)

5. For the fifth round, we do everything in the fourth; but we replace the bags with jars, that are on "paint-can-shaker"-like devices. The shakers will shake the balls in a thorough and consistent manner between every grab. And, participants will not be allowed to touch the jars, while the shaking process is going on.

My prediction is that the results will start off appearing "very significant", but will become less and less and less significant with each new control placed upon it.
 
Last edited:
Quoted material was written by me (Linda), text is from Damien Broderick:

Seriously, do you not wonder what pattern a particular procedure generates in the absence of psi???

I agree that control runs should be conducted, using (say) a
selection of the Ss who scored only at chance level during screening
trials. As I understand it, Suitbert trialed the procedure himself,
and since he's not "psi-gifted" his results would serve as at least a
preliminary answer.

But this question does not even start to address the more challenging
results Dr. Ertel has mentioned; e.g.,

" Two participants have a bag each and they draw a ball from their
bags simultaneously wishing to draw the same number. They do not see
each other. The number of hits is much larger than expected. Or the
two participants wish to draw two numbers whose sum is 6 (1+5, 2+4,
3+3), again their results are very significant. In another test one
psi-gifted participant threw a die which was kept under a mug and the
other psi-gifted participant wanted to draw, from a bag, the number
face-up number under the mug. Only after drawing the number the mug
was lifted (if the number was 6, the trial was repeated because there
were only numbers 1 to 5 written on the balls, as usual)."

The only non-anomalous explanation I can see here is cheating or
subtle signaling of some kind. Do you explain this sort of outcome by
inadequate mixing etc?

Damien
 
I agree that control runs should be conducted, using (say) a
selection of the Ss who scored only at chance level during screening
trials. As I understand it, Suitbert trialed the procedure himself,
and since he's not "psi-gifted" his results would serve as at least a
preliminary answer.

Actually, control runs should be performed by "psi-gifted" participants, but
under conditions where psi does not operate. It doesn't help (or make much
sense) to use participants who score at chance level as controls. It's like
putting people without any heart disease into the placebo control group when you are testing the effects of aspirin in people with heart disease.

But this question does not even start to address the more challenging
results Dr. Ertel has mentioned; e.g.,

" Two participants have a bag each and they draw a ball from their
bags simultaneously wishing to draw the same number. They do not see
each other. The number of hits is much larger than expected. Or the
two participants wish to draw two numbers whose sum is 6 (1+5, 2+4,
3+3), again their results are very significant. In another test one
psi-gifted participant threw a die which was kept under a mug and the
other psi-gifted participant wanted to draw, from a bag, the number
face-up number under the mug. Only after drawing the number the mug
was lifted (if the number was 6, the trial was repeated because there
were only numbers 1 to 5 written on the balls, as usual)."

The only non-anomalous explanation I can see here is cheating or
subtle signaling of some kind. Do you explain this sort of outcome by
inadequate mixing etc?

Damien

I find that it isn't really helpful to comment on unpublished and
unsubstantiated reports. These sorts of results would certainly be
appropriate for the James Randi Million Dollar Challenge, though.

Linda
 
From Damien Broderick:

Actually, control runs should be performed by "psi-gifted" participants, but under conditions where psi does not operate.

Since psi (to those who regard it as a real factor) is known to be
usually of low effect size and more importantly haphazard in
manifestation, rather like creativity or falling in love, how do you
propose to establish conditions under which it does not operate? With
your heart attack patients, the relevant variable is a certain
treatment, not their a priori vulnerability to MIs. (There's one
possible criterion that's still controversial within parapsychology,
sidereal time windows, and that might be worth pursuing.)

As for the "Randi Million Dollar Challenge"--don't make me laugh.
Some chewy data and analysis at

http://www.steorn.com/forum/comments.php?DiscussionID=61632&page=1#Item_0

(bearing in mind that Steorn, which claims to have discovered
over-unity power generation, is itself dubious, of course--although
the url'd discussion isn't from Steorn but by interested onlookers on
one of their rather undisciplined forums)

Note this remarkable statement from Kramer ["Randi's 1 million
challenge assistant in 2005"]
'... However, my understanding is that most applicants fail rather
gloriously, performing far below CHANCE ....'
http://www.internationalskeptics.com/forums/archive/index.php/t-34848.html

I assume this "far below CHANCE" claim is just the typical
Randi-grade ignorance of statistics showing through rather than
evidence of massive psi-missing under stress and assault--although
that would be a very charming thing to find substantiated. :)

Damien
 
From Damien Broderick:

Since psi (to those who regard it as a real factor) is known to be
usually of low effect size and more importantly haphazard in
manifestation, rather like creativity or falling in love, how do you
propose to establish conditions under which it does not operate?

That's the key, isn't it? There have been plenty of demonstrations of
conditions under which it does not operate. A more rigorous investigation
of these conditions would be very valuable to the field. For example, if
you took my earlier suggestion - sent people home with sealed psi-pods and
told half of them to draw out numbers in the following order,
1234512345123..., labelling each psi-pod with the order in which it was
drawn - and sent half of the people home with instructions to simply draw
out one psi-pod at a time and label them as to the order in which they were
drawn, what sort of result do you think you'd get? Would you find a
difference between the two groups as to whether or not the order matches a
12345 order?

With your heart attack patients, the relevant variable is a certain
treatment, not their a priori vulnerability to MIs.

Exactly. We don't vary the a priori vulnerability (i.e. psi) between
groups, rather we vary the treatment (i.e. conditions under which psi can be
demonstrated) between groups.

As for the "Randi Million Dollar Challenge"--don't make me laugh.
Some chewy data and analysis at

http://www.steorn.com/forum/comments.php?DiscussionID=61632&page=1#Item_0

I've been reading the Challenge applications and resultant discussions since
before I've been a member of the forum. The vast majority of failures seem
to be because the claims and applications are incoherent, and because the
claim isn't suitable for testing under these conditions. Neither of those
problems apply to Dr. Ertel. He is perfectly capable of putting together a
coherent application and claim. And his description is just like those
claims which have gone on to be successfully tested.

Note this remarkable statement from Kramer ["Randi's 1 million
challenge assistant in 2005"]
'... However, my understanding is that most applicants fail rather
gloriously, performing far below CHANCE ....'
http://www.internationalskeptics.com/forums/archive/index.php/t-34848.html

I assume this "far below CHANCE" claim is just the typical
Randi-grade ignorance of statistics showing through rather than
evidence of massive psi-missing under stress and assault--although
that would be a very charming thing to find substantiated. :)

Damien

Yeah, he obviously mis-spoke. :) I might guess that he was thinking that
at least some testees should get close to their proposed success rate, just
by chance, but none of them even got close. I wouldn't put too much weight
on an off-hand remark in any case.

Based on what I've seen accomplished already, it is definitely feasible for
Dr. Ertel to make an acceptable proposal and proceed with testing (and
presumably winning) the James Randi Million Dollar Challenge.

Linda
 
From Damien Broderick:

Based on what I've seen accomplished already, it is definitely feasible for Dr. Ertel to make an acceptable proposal and proceed with testing (and presumably winning) the James Randi Million Dollar Challenge.

I must leave it to Suitbert to comment, but I gather this is not out
of the question. (However, it's obvious that the logistics would be
dauntingly formidable.)

Damien
 
From Damien Broderick:

I must leave it to Suitbert to comment, but I gather this is not out
of the question. (However, it's obvious that the logistics would be
dauntingly formidable.)

Damien

As far as logistics go, Randi works with international groups so that the
testing can be done locally. The difficulty may lie in the availability of
the psi-stars.

Linda
 

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