Sixteen Experimental Investigations from the Harvard Psychological Laboratory by Hugo Münsterberg (100 books to read .txt) 📕
[5] Dodge, Raymond, PSYCHOLOGICAL REVIEW, 1900, VII., p. 456.
[6] Graefe, A., Archiv f. Ophthalmologie, 1895, XLI., 3, S. 136.
This explanation of Graefe is not to be admitted, however, since in the case of eye-movement there are muscular sensations of one's own activity, which are not present when one merely sits in a coach. These sensations of eye-movement are in all cases so intimately connected with our perception of the movement of objects, that they may not be in this case simpl
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had no finger. A moment’s reflection would usually tell him it must be
an illusion, but the sensation of this illusory finger was as definite
as that of any of his real fingers. In such cases the subject seemed
to perceive the relation of the points to each other, but failed to
connect them with the right fingers. For instance, if contacts were
made on the first, second and third fingers, the first might be
located on the first finger, the third on the second finger, and then
the second would be located in between.
So far my attention had been given almost entirely to fusion, but the
tendency on the part of all subjects to report more contacts than were
actually given was so noticeable that I concluded that diffusion was
nearly as common as fusion and about as easy to produce. It also
seemed that the element of weight might play some part, but just what
effect it had I was uncertain. I felt, too, that knowledge of the
apparatus gained through sight was giving the subjects too much help.
The subjects saw the apparatus every day and knew partly what to
expect, even though the eyes were closed when the contacts were made.
A more efficient apparatus seemed necessary, and, therefore, before
taking up the work again in 1900, I made a new apparatus.
Not wishing the subjects to know anything about the nature of the
machine or what could be done with it, I enclosed it in a box with an
opening in one end large enough to allow the subject’s hand to pass
through, and a door in the other end through which I could operate. On
the inside were movable wooden levers, adjustable to hands of
different width. These were fastened by pivotal connection at the
proximal end. At the outer end of each of these was an upright strip
with a slot, through which was passed another strip which extended
back over the hand. This latter strip could be raised or lowered by
means of adjusting screws in the upright strip. On the horizontal
strip were pieces of wood made so as to slide back and forth. Through
holes in these pieces plungers were passed. At the bottom of each
plunger was a small square piece of wood held and adjusted by screws.
From this piece was suspended a small thimble filled with shot and
paraffine. The thimbles were all equally weighted. Through a hole in
the plunger ran a thread holding a piece of lead of exactly the weight
of the thimble. By touching a pin at the top this weight could be
dropped into the thimble, thus doubling its weight. A screw at the top
of the piece through which the plunger passed regulated the stop of
the plunger. This apparatus had three important advantages. It was
entirely out of sight, it admitted of rapid and accurate adjustment,
and it allowed the weights to be doubled quickly and without
conspicuous effort.
For the purpose of studying the influence of weight on the judgments
of number I began a series of experiments to train the subjects to
judge one, two, three, or four contacts at once. For this the bare
metal thimbles were used, because it was found that when they were
covered with chamois skin the touch was so soft that the subjects
could not perceive more than one or two with any degree of accuracy,
and I thought it would take entirely too long to train them to
perceive four. The metal thimbles, of course, gave some temperature
sensation, but the subject needed the help and it seemed best to use
the more distinct metal contacts.
In this work I had seven subjects, all of whom had had some experience
in a laboratory, most of them several years. Each one took part one
hour a week. The work was intended merely for training, but a few
records were taken each day to see how the subjects progressed. The
object was to train them to perceive one, two, three, and four
correctly, and not only to distinguish four from three but to
distinguish four from more than four. Hence five, six, seven, and
eight at a time were often given. When the subject had learned to do
this fairly well the plan was to give him one, two, three, and four in
order, then to double the weight of the four and give them again to
see if he would interpret the additional weight as increase in number.
This was done and the results were entirely negative. The subjects
either noticed no difference at all or else merely noticed that the
second four were a little more distinct than the first.
The next step was to give a number of light contacts to be compared
with the same number of heavy ones—the subject, not trying to tell
the exact number but only which group contained the greater number. A
difference was sometimes noticed, and the subject, thinking that the
only variations possible were variations of number and position, often
interpreted the difference as difference in number; but the light
weights were as often called more as were the heavy ones.
So far as the primary object of this part of the experiment is
concerned the results are negative, but incidentally the process of
training brought out some facts of a more positive nature. It was
early noticed that some groups of four were much more readily
recognized than others, and that some of them were either judged
correctly or underestimated while others were either judged correctly
or overestimated. For convenience the fingers were indicated by the
letters A B C D, A being the index finger. The thumb was not used.
Two weights were over each finger. The one near the base was called 1,
the one toward the end 2. Thus A12 B1 C2 means two contacts on the
index finger, one near the base of the second finger, and one near the
end of the third finger. The possible arrangements of four may be
divided into three types: (1) Two weights on each of two fingers, as
A12 B12, C12 D12, etc., (2) four in a line across the fingers, _A1
B1 C1 D1_ or A2 B2 C2 D2, (3) unsymmetrical arrangements, as _A1 B2
C1 D2_, etc. Arrangements of the first type were practically never
overestimated. B12 C12 was overestimated once and B12 D12 was
overestimated once, but these two isolated cases need hardly be taken
into account. Arrangements of the second type were but rarely
overestimated—A2 B2 C2 D2 practically never, A1 B1 C1 D1 a few
times. Once the latter was called eight. Apparently the subject
perceived the line across the hand and thought there were two weights
on each finger instead of one. Arrangements of the third type were
practically never underestimated, but were overestimated in 68 per
cent. of the cases.
These facts in themselves are suggestive, but equally so was the
behavior of the subject while making the answers. It would have hardly
done to ask the person if certain combinations were hard to judge, for
the question would serve as a suggestion to him; but it was easy to
tell when a combination was difficult without asking questions. When a
symmetrical arrangement was given, the subject was usually composed
and answered without much hesitation. When an unsymmetrical
arrangement was given he often hesitated and knit his brows or perhaps
used an exclamation of perplexity before answering, and after giving
his answer he often fidgeted in his chair, drew a long breath, or in
some way indicated that he had put forth more effort than usual. It
might be expected that the same attitude would be taken when six or
eight contacts were made at once, but in these cases the subject was
likely either to fail to recognize that a large number was given or,
if he did, he seemed to feel that it was too large for him to perceive
at all and would guess at it as well as he could. But when only four
were given, in a zigzag arrangement, he seemed to feel that he ought
to be able to judge the number but to find it hard to do so, and
knowing from experience that the larger the number the harder it is to
judge he seemed to reason conversely that the more effort it takes to
judge the more points there are, and hence he would overestimate the
number.
The comments of the subjects are of especial value. One subject (Mr.
Dunlap) reports that he easily loses the sense of location of his
fingers, and the spaces in between them seem to belong to him as much
as do his fingers themselves. When given one touch at a time and told
to raise the finger touched he can do so readily, but he says he does
not know which finger it is until he moves it. He feels as if he
willed to move the place touched without reference to the finger
occupying it. He sometimes hesitates in telling which finger it is,
and sometimes he finds out when he moves a finger that it is not the
one he thought it was.
Another subject (Dr. MacDougall) says that his fingers seem to him
like a continuous surface, the same as the back of his hand. He
usually named the outside points first. When asked about the order in
which he named them, he said he named the most distinct ones first.
Once he reported that he felt six things, but that two of them were in
the same places as two others, and hence he concluded there were but
four. This feeling in a less careful observer might lead to
overestimation of number and be called diffusion, but all cases of
overestimation cannot be explained that way, for it does not explain
why certain combinations are so much more likely to lead to it than
others.
In one subject (Mr. Swift) there was a marked tendency to locate
points on the same fingers. He made many mistakes about fingers B
and C even when he reported the number correctly. When B and D
were touched at the same time he would often call it C and D, and
when C and D were given immediately afterward he seemed to notice
no difference. With various combinations he would report C when B
was given, although C had not been touched at the same time. If B
and C were touched at the same time he could perceive them well
enough.
The next part of the research was an attempt to discover whether a
person can perceive any difference between one point and two points
which feel like one. A simple little experiment was tried with the
æsthesiometer. The subjects did not know what was being used, and were
asked to compare the relative size of two objects placed on the back
of the hand in succession. One of these objects was one knob of the
æsthesiometer and the other was two knobs near enough together to lie
within the threshold. The distance of the points was varied from 10 to
15 mm. Part of the time the one was given first and part of the time
both were given together. The one, whether given first or second, was
always given about midway between the points touched by the two. If
the subject is not told to look for some specific difference he will
not notice any difference between the two knobs and the one, and he
will say they are alike; but if he is told to give particular
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