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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There is similar evidence in beaten rhythms to show that when a full
measure is elided, the pause which replaces it is of less value than
the duration of a syncopated measure. When trochaic rhythms were
beaten out with a distinct pause after each measure, the relative
values of the two intervals were 1.000:2.046. Such a pause cannot be
equivalent to a suppressed beat and its interval; I regard it as
functionally equal to a whole measure. If that value be allowed for
the second interval which it possesses in the same rhythm type when no
pause is introduced, namely, 1.000:0.920, the first two intervals will
have a value—in terms of linear measurement—of 1.93 + 1.77 or 3.70.
The value of the suppressed measure would therefore be 2.15, a ratio
of acatalectic to elided group of 1.000:0.581.
Iambic rhythm beaten out without separating pauses presents the
following ratio between first and second intervals, 1.000:1.054; on
the introduction of a pause between the measures the ratio becomes
1.000:2.131. The assignment of these proportional values gives 1.68 +
1.77, or 3.45, as the duration of the first two intervals, and 1.81
for the pause, a ratio of 1.00:0.524.
In continuous dactylic tapping, the values of the successive
intervals are 1.000; 0.756; 0.927; with a separating pause their
relations are 1.000; 0.692; 1.346. These being analyzed as before, the
elided measure will have the relative value of 0.419. This shows a
decline in the proportional duration of the elision as the total value
of the measure elided increases. There can be little question that
this principle applies also to the value of elisions of higher
rhythmic structures as well.
In intensity the syncopated measure is a point of increased accentual
stress. This relation is not constantly maintained in the trochaic
form, in which at one ratio the accent appears reduced;[10] in the
dactylic form divergences are all in the direction of an apparent
increase in accentuation. In rhythms beaten out the form of succession
> . > >
was always prescribed (e.g., | q. q; q_% | or | q. %; q. q|, but not
______/ ________/
either at the subjects’ preference), so that no material was there
afforded for a determination of the primacy of particular figures; but
the results must of course show any tendency which exists toward an
increased accentuation of the syncopated measure. It needs but a
cursory reference to the statements of these results in Pt. III., B,
of this paper, to observe how constant and pronounced this tendency
is.[11]
[10] This result is clearly irregular, and is probably due to
the effect of accidental variations on a meager series of
judgments. The number of these was three for each observer,
making eighteen judgments in all the basis of each percentage
in the table.
[11] The subjective notes of the observers frequently refer to
this as an explicitly conscious process, the nature of the
rhythmical sequence requiring a greater stress at that point
than elsewhere. Extracts are appended:
Trochaic Syncopation.—“There is almost a necessity for an
accent on the last beat.” “… an almost imperative tendency
to emphasize the final syllable beyond the rest.” “The two taps
were followed by a pause and then a tap with increased
pressure.” “This was not satisfactory with any adjustment of
time relations so long as the stress of all three beats was the
same. In attempting to make them all equal I almost
involuntarily fell into the habit of emphasizing the final
one.”
Dactylic Syncopation.—“In this series it was easy to lay
stress on the last (beat) … this is the natural grouping; I
unconsciously make such.” “… of these the heavy one
(accented syncopation) was much more satisfactory.” “It was
constantly my tendency to increase the strength of the last
tap.” “In this it is natural for me to make the final stroke
heavy. To make the second group balance the first by equalizing
the time alone is less satisfactory than by introducing
elements of both time and force.” “I felt that the latter part
of the rhythm (unaccented syncopation) was lacking in force.
Something seemed continually to be dropped at the end of each
group.”
The reactors frequently repeated the full measure several times
before introducing the syncopated measure, which thus brought a
series to its close. It will probably be found that in the
actual construction of poetic measures the syncopated or
partially syncopated foot is systematically introduced
coincidently with points of rhythmical or logical pause.
Conclusive evidence of the integration of simple rhythm forms in
higher structures is presented by the process of increasing definition
which every rhythmical sequence manifests between its inception and
its close. This process is manifested equally in the facts of sensory
apprehension and those of motor reproduction of rhythm forms. On the
one hand, there is a progressive refinement in the discrimination of
variations from temporal uniformity as the series of stimulations
advances; and correspondingly, the sequence of motor reactions
presents a clearly marked increase in coördination taking place
parallel with its progress. A rhythmical form is thus given to the
whole succession of simple measures which are included within the
limits of the larger series, a form which is no less definite than
that exhibited by the intensive and temporal relations of the
rhythmical unit, and which, there can be little doubt, is even more
important than the latter in determining the character of the rhythm
experience as a whole.
The presentation of experimental results bearing on this point will
follow the lines already laid down. Only that part of the material
which is derived from the apprehension of sensory rhythm forms can be
applied to the determination of this formal curve for the ordinary
metrical types and their complications. The facts of progressive
coördination presented by beaten rhythms are based on the repetition
of simple forms only. The completion of the evidence requires a
quantitative analysis of the temporal relations presented by the whole
sequence of integrated measures which compose the common verse forms:
dimeter, trimeter, etc. This matter was not taken up in the present
investigation.
The perception of variations in the measures of an iambic pentameter
line was first taken up. The series of sounds was produced by the fall
of hammer, the distances traversed being, for the accented elements
0.875 inch, and for the unaccented, 0.250 inch. The series was
followed by a pause equal to one and a half measures, and was repeated
before judgment was made. The time occupied by the series of sounds
was 2.62 seconds. The intervals between the successive sounds were
adjusted on the basis of previous experimentation concerning the most
acceptable relations between the durations of accented and unaccented
intervals. Their values were in the ratio 1.000:0.714 for accented and
unaccented respectively. The variations were introduced in a single
element, namely, the interval following the accented beat of the
group, which, in this form of rhythm, is also the inter-group
interval. This interval was changed by successive increments of one
seventh its original value, or one twelfth the duration of the whole
measure. Four such additions were made, the final value of the
interval standing to its original duration in the ratio 1.000:0.636.
The same series of changes in the duration of the accented interval
was made successively in each measure of the pentameter series. In all
these experiments the subjects were in ignorance of the character and
position of the changes introduced. The results appear in the annexed
table.
TABLE LVIII.
Position in Series. Percentage Values.
Ratios. I II III IV I II III IV
1.000 : 1.000 0 0 0 0 0 0 0 0
1.000 : 0.874 4 4 4 7 40 40 40 70
1.000 : 0.777 6 6 8 10 60 60 80 100
1.000 : 0.700 6 6 10 10 60 60 100 100
1.000 : 0.636 6 6 10 10 60 60 100 100
In the five horizontal rows on the left of the table are set down the
number of times, out of a total of ten judgments, the interval in
question was perceived to be greater than the like interval in other
groups, under the original relation of uniformity and for the four
successive increments. On the right these numbers are given as
percentages of the whole number of judgments. These figures show an
increase of discriminative sensibility for such changes as the series
advances. The percentage of correct discrimination, as it stands in
the table, is the same for the first and second positions in the
line, but this coincidence is to be attributed to accident, in
consequence of the relatively small number of judgments on which the
results are based, rather than to a functional indifference in the two
positions. I conclude that fuller experiments would show a curve of
continuous increase in the number of correct judgments for the whole
series of measures here included. If we number the series of ratios
given above from one to five, the thresholds of perceptible change for
this series of positions, expressed in terms of this numerical series,
would be: I., 4.1; II., 4.1; III., 3.9; IV., 3.6.
Secondly, in a series of five trochaic measures, the intervals
separating the groups—which in this case follow the unaccented
beat—were successively lengthened by increments identical with those
employed in the preceding set of experiments. The results are
presented in the table below, arranged similarly to the previous one.
TABLE LIX.
Position in Series. Percentage Values.
Ratios. I II III IV I II III IV
1.000 : 1.000 0 0 0 0 0.0 10.0 0.0 0.0
1.000 : 0.874 1 1 3 4 16.5 16.5 50.0 60.0
1.000 : 0.777 4 4 5 6 66.0 66.0 83.0 100.0
1.000 : 0.700 6 6 6 6 100.0 100.0 100.0 100.0
1.000 : 0.636 6 6 6 6 100.0 100.0 100.0 100.0
These results are essentially identical with those of the preceding
section. The sensitiveness to small differences in duration within the
rhythmical series becomes continuously greater as that series
proceeds. The thresholds of perceptible change in terms of the
numerical series of ratios (as in preceding paragraph) are as follows:
I., 4.0; II., 4.0; III., 3.7; IV., 3.6.
Finally, the intensity of the preceding sound was increased as well as
the duration of the interval separating it from the following stroke.
The measure employed was the trochaic, the interval suffering change
was that following the accented beat—in this case, therefore, the
intra-group interval. The relations obtaining among the unchanged
measures were, as to duration of accented and unaccented elements,
1.000:0.714; as to intensity, 0.875:0.250 inch. Instead of a series,
as in the preceding experiments, only one change in each direction
was introduced, namely, an increase in duration of a single accented
element of the series from 1.000 to 1.285, and an increase of the same
element in intensity from 0.875 to 1.875 inch fall. The results are
given in the annexed table:
TABLE LX.
Duration. Stress.
Position Interval Following Louder
in Series. Judged to be Increased Stress.
+ = - Times Noted. Not Noted.
I. 8 per cent. 92 per cent. 0 per cent. 40 per cent. 60 per cent
II. 42 ” 50 ” 8 ” 42 ” 58 “
III. 57 ” 36 ” 7 ” 54 ” 46 “
IV. 67 ” 26 ” 7 ” 62 ” 38 “
V. 30 ” 40 ” 40 ” 60 ” 40 “
The figures show that in regard to the discrimination of changes in
duration occurring in intervals internal to the rhythm group, as well
as in the case of intervals separating adjacent groups, there is a
progressive increase in sensibility to variations as the succession of
sounds advances. This increased sensitiveness is here complicated with
another element, the tendency
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