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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1.000 : 1.400 39.0 ” 46.0 ” 15.0 “
1.000 : 1.182 60.0 ” 37.2 ” 2.8 “
1.000 : 1.000 85.4 ” 12.2 ” 2.4 “
1.000 : 0.846 89.2 ” 10.8 “
1.000 : 0.714 100.0 “
1.000 : 0.660 96.0 ” 4.0 “
The increase in the number of inverted forms which occur is
coördinated percentually in the following table with the successive
increments of difference between the accented and unaccented intervals
of the group:
TABLE LI.
Rhythm. 2.428 2.000 1.769 1.666 1.571 1.400 1.222 1.182 1.118 1.000
Trochaic, 93.7 74.0 44.2 25.0 25.0 2.9
Datylic, 93.6 54.0 39.4 18.4
These figures are corroborative of the preceding conclusions. The
dactylic figure is maintained in the presence of much greater
differences in the relative durations of accented and unaccented
intervals than is the trochaic. In the latter, inversions not only
appear earlier in the series, but become the (practically) exclusive
mode of apprehension at a point where not fifty per cent, of the
dactyls have suffered transformation. At a certain definite stage in
the process the tendencies toward the two forms of apprehension
balance each other, so that with the slightest change in direction of
attention the rhythmical figure inverts and reverts to the original
form indifferently. These points are defined, in the case of the two
rhythms here reported on, by the following (or intermediate) ratios:
Trochaic-Iambic, (1.400-1.571): 1.000; Dactylic-Anapæstic,
(1.666-2.000): 1.000.
The temporal conditions of such equilibrium are a strict function of
the degree of accentuation which the rhythm group presents. The
location of the indifference point must, therefore be independently
determined for each intensive value through which the accented element
may pass. Its changes are given for five such increments in the
following table, in which the values of the various intervals are
represented as proportions of the absolute magnitudes which appear in
the first, or undifferentiated series.
TABLE LII.
Intensive Form. 1st Interval. 2d Interval. 3d Interval.
1/8 1/8 1/8 1.000 1.000 1.000
3/8 1/8 1/8 1.042 1.010 0.948
7/8 1/8 1/8 1.142 1.021 0.862
15/8 1/8 1/8 1.146 1.042 0.808
24/8 1/8 1/8 1.291 1.000 0.708
IV. THE COMBINATION OF RHYTHMICAL GROUPS IN HIGHER SYNTHESES AND THEIR
EQUIVALENCES.
In the elaboration of higher rhythmical forms the combination of
formally identical groups is rather the rule than the exception, since
in poetical structures the definition of the metrical form and the
maintenance of its proper relations depend on a clear preponderance of
its own particular unit-type over local variants. In the experimental
investigation of composite rhythm forms the temporal relations of
structures presenting such likeness in their constituent groups were
first taken up. In the conduct of the research those differences of
intensity which are actually expressed and apprehended in the
utterance of a rhythmic sequence were uniformly employed. While there
is no doubt that a succession of perfectly identical forms would,
under the requisite temporal conditions, be apprehended as presenting
major and minor phases of accentuation, yet in the expression of
rhythmic relations the subordination of accents is consistently
observed, and all our ordinary apprehension of rhythm, therefore, is
supported by an objective configuration which fulfils already the form
of our own subjective interpretation.
The temporal relations of these major and minor phases cannot be
considered apart from the index of their respective accentuations. As
the distribution of elements within the simple group fluctuates with
the changes in intensive accentuation, so does the form of temporal
succession in larger structures depend on the relations of intensity
in their primary and secondary accentuations. The quantitative values
hereafter given apply, therefore, only to those specific intensities
involved in the experiment. Two types were chosen, the trochee and the
dactyl. The series of sounds was given by successive hammer-falls of
7/8 and 1/8 inch for the major, and 3/8 and 1/8 inch for the minor
phase. The distribution of time-values within each group was made on
the basis of previous experimentation to determine those relations
which support psychological uniformity. These internal relations were
maintained unchanged throughout the series of ratios which the
durations of the two groups presented. Four subjects took part in the
experiment. The quantitative results in the composition of trochaic
forms are given in the following tables (LIII., LIV.), the figures of
which present, in the form of percentages of total judgments, the
apprehension of sensible equality or disparity in the two groups.
In the earlier set of experiments the series of ratios diverged in
both directions from unity; in the later it departed in one only,
since every divergence in the opposite direction had, in the previous
experiments, been remarked at once by the observer. In this second set
the series of differences is more finely graded than in the former;
otherwise the two sets of figures may be considered identical. Using
the equilibrium of errors as an index of sensible equality, the two
trochaic groups are perceptually uniform when the temporal ratio of
major and minor lies between 1.000:0.757 and 1.000:0.779.
TABLE LIII.
Ratio of Duration 2d Group Judged to be
of 1st Group to 2d. + = -
1.000 : 1.250 100 per cent.
1.000 : 1.116 100 “
1.000 : 1.057 100 “
1.000 : 1.000 100 “
1.000 : 0.895 68 ” 22 per cent.
1.000 : 0.800 25 ” 75 “
1.000 : 0.714 100 per cent.
TABLE LIV.
Ratio of Duration 2d Group Judged to be
of 1st Group to 2d. + = -
1.000 : 1.000 100.0 per cent.
1.000 : 0.973 87.5 ” 12.5 per cent.
1.000 : 0.870 66.6 ” 33.3 “
1.000 : 0.823 33.3 ” 22.2 ” 44.4 per cent.
1.000 : 0.777 50.0 ” 50.0 “
1.000 : 0.735 33.3 ” 33.3 ” 33.3 “
1.000 : 0.694 33.3 ” 66.6 “
In the dactylic form, as in the second trochaic series, ratios varying
from unity in one direction only were employed. The results follow:
TABLE LV.
Ratio of Duration Second Group Judged to be
of 1st Group to 2d. + = -
1.000 : 1.000 100.0 per cent.
1.000 : 0.946 62.5 ” 37.5 per cent.
1.000 : 0.915 33.3 ” 66.6 “
1.000 : 0.895 8.3 ” 33.3 ” 58.3 per cent.
1.000 : 0.800 40.0 ” 60.0 “
As in the preceding case, when relations of equality obtained between
the two subgroups, the secondary period in every instance appeared
longer than the primary. This prolongation was uniformly reported as
displeasing. The distribution of values which here support
psychological uniformity lies between 1.000:0.915 and 1.000:0.895,
that is to say, the difference of phases is less marked than in the
case of the simpler trochaic composite. This is a structural principle
which penetrates all rhythmical forms. The difference in the case of
both of these composites is less than in the opposition of phases
within the simple group, in which for identical intensities and
(practically) the same group of observers these presented the ratio
1.000:0.714. It is evident that the relative differentiation of
accented and unaccented intervals due to specific variations in
intensity is greater than is that of successive groups characterized
by similar differences of accentual stress; and if still more
extensive groups were compared it would unquestionably be found that a
further approximation to equality had taken place.
In the integration of rhythmical groups this subordination of the
intensive accents which characterize them is not the sole mechanism of
higher synthesis with which we are presented. Another mode is the
antithesis of rhythmical quantities through verse catalepsis. Such
variation of the rhythmical figure can take place in two directions
and in two only: by an increase in the number of constituents, giving
what may be called redundancy to the measure, and by a decrease in
their number, or syncopation. Each of these forms of departure from
the typical figure fulfils a specific rhythmic function which
determines its temporal and intensive characters, and its local
position in the rhythmical sequence.
(a) Redundant Measures.—The position of such a measure is
uniformly initial. On rare occasions individual observers reported an
inversion of this order in the earlier portion of the series,[8] but
in no case were subjectively formulated series concluded in this way;
and when the objective succession ended with the redundant measure the
experience was rhythmically displeasing. In accentual stress the
redundant measure is of secondary rank, the chief intensity falling
upon the shorter, typical groups. Variation from the type does not,
therefore, unconditionally indicate a point of accentual stress,
though the two are commonly connected.
[8] This was probably due to beginning the series of
stimulations with the typical measure. Such beginning was
always made by chance.
In regard to the relative duration of the redundant measure the
subjective reports indicate a large variability. The dactylic form
appears to be slightly longer than the trochaics among which it
appears; but not infrequently it is shorter.[9] These variations are
probably connected with differences in stress due to the relation
which the measure bears to the accentual initiation of the whole
series; for this accent apparently may fall either within the
redundant measure itself or on the first element of the succeeding
___ _____
>/ > | | > >
group, thus: | q q q; q q; |, or | e e e q q; q q |.
_/
[9] The only form taken up was the occurrence of dactylic
measures in trochaic series.
Two rhythm forms were analyzed, the trochaic and the dactylic, the
series of sounds being given by hammer-falls of 7/8 and 1/8 inch for
accented and unaccented elements respectively. In each experiment full
and syncopated measures alternated regularly with each other in
continuous succession, giving the forms
> > > >
| q. q; q % | and | q. q q; q. % % |.
_____/ ____________/
The initiation of the series was in every case determined by chance.
Six observers took part in the work with trochaic forms, five in that
with dactylic. The quantitative results are given in the following
tables, in each of which the relations of duration, position and
stress are included.
TABLE LVI.
TROCHAIC FORM.
Apparent Accentuation
Ratio of 1st Second Group Judged to be 2d Group of Second Group.
to 2d Group. + = - Final + = -
1.000:1.000 55.5% 44.4% 100% 71.5% 28.5%
1.000:0.946 83.3 16.6% 100 30.0 70.0
1.000:0.895 66.6 11.1 22.2 100 30.0 60.0 10.0%
1.000:0.846 16.6 41.6 41.6 100 40.0 60.0
1.000:0.800 16.6 41.6 41.6 100 40.0 60.0
1.000:0.756 49.9 24.9 24.9 100 40.0 60.0
1.000:0.714 16.6 41.6 41.6 100 20.0 80.0
TABLE LVII.
DACTYLIC FORM.
Apparent Accentuation
Ratio of 1st Second Group Judged to be 2d Group of Second Group.
to 2d Group. + = - Final + = -
1.000:1.000 100.0% 100% 40.0% 60.0%
1.000:0.946 83.3% 16.6% 100 40.0 60.0
1.000:0.895 66.6 33.3 100 20.0 80.0
1.000:0.846 37.5 62.5 100 40.0 60.0
1.000:0.800 100.0 100 40.0 60.0
The syncopated measure, like the redundant, bears to the acatalectic
group specific relations of duration, accentual stress, and position
in the rhythmical sequence. In position it is final. This relation is
independent of the factor of duration, on which the order of elements
in the simple measure depends. Even the excessive shortening which
occurs in the trochaic form, when the full measure has a duration
almost one and one half times as great as the syncopated, brings about
no inversion of the order.
In duration the syncopated group is a shortened measure. The amount of
reduction necessary to preserve rhythmical proportion with the rest of
the sequence is greater in the trochaic than in the dactylic form, as
in the relation of accented to unaccented elements in the simple
measure it is greater than in the case of the trochaic, a principle of
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