Sixteen Experimental Investigations from the Harvard Psychological Laboratory - Hugo Münsterberg (best life changing books txt) 📗
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to be compared, the distribution of time values within them, the
position of accents, rests, and the like—does not in any way affect
the sense of equivalence between the unlike units. Against a group of
two, three, four, or even five elements may be balanced a syncopated
measure which contains but one constituent, with the sense of full
rhythmical equivalence in the functional values of the two types.
Indeed, in the case of five-beat rhythms the definition of values is
greater when such opposition finds place than when the five-beat
group is continuously repeated. This is to be explained doubtlessly by
the more definite integration into a higher rhythmical unity which is
afforded under the former conditions.
The number and the distribution of elements are factors variable at
will, and are so treated in both musical and poetical expression. The
condition which cannot be transgressed is the maintenance of strict
temporal relations in the succession of total groups which constitute
the rhythmical sequence. These relations are, indeed, not invariable
for either the single interval or the duration of the whole group, but
they are fixed functions of the dynamic values of these elements and
units. Two identically figured groups (e.g., | >q. q q | >q. q q |
), no more possess rhythmically substitutionary values than does the
opposition of a single beat to an extended series (e.g.,
| >q. | >q. q q | ), apart from this factor of temporal proportion.
Those groups which are identical in figure must also be uniform in
duration if they are to enter as substitutionary groups into a
rhythmical sequence.[5] When the acatalectic type is alternately
departed from and returned to in the course of the rhythmical
sequence, the metrical equivalents must present total time-values
which, while differing from that of the full measure in direction and
degree, in dependence on the whole form of their structure, maintain
similar fixed relations to the primary type. The changes which these
flexible quantities undergo will here only be indicated. If the
substitutionary groups be of different figures, that which comprises
the larger number of elements will occupy the greater time, that which
contains fewer, the less.
[5] Theoretically and strictly identical; this abstracts from
the coördination of such identical groups as major and minor
components of a higher rhythmical synthesis, which is really
never absent and in virtue of which the temporal values of the
groups are also differentiated.
I do not forget the work of other observers, such as Brücke, who finds
that dactyls which appear among trochees are of less duration than the
latter, nor do I impugn their results. The rhythmical measure cannot
be treated as an isolated unit; it must always be considered in its
structural relations to the rhythmical sequence of which it forms a
part. Every non-conforming measure is unquestionably affected by the
prevailing type of the rhythmical sequence in which it occurs. Brücke
points out the converse fact that those trochees and iambs are longest
which appear in dactylic or other four-measures; but this ignores the
complexity of the conditions on which the character of these intrusive
types depends. The time-values of such variants are also dependent on
the numerical preponderance of the typical form in the whole series.
When a single divergent form appears in the sequence the dynamic
relations of the two types is different from that which obtains when
the numbers of the two approach equality, and the effect of the
prevailing form on it is proportionally greater. Secondly, the
character of such variants is dependent on the subordinate
configuration of the sequence in which they appear, and on their
specific functions within such minor rhythmical figures. The relative
value of a single dactyl occurring in an iambic pentameter line cannot
be predicated of cases in which the two forms alternate with each
other throughout the verse. Not only does each type here approximate
the other, but each is affected by its structural relation to the
proximately higher group which the two alternating measures compose.
Thirdly, the quantitative values of these varying forms is related to
their logical significance in the verse and the degree of accentuation
which they receive. Importance and emphasis increase the duration of
the measure; the lack of either shortens it. In this last factor, I
believe, lies the explanation of the extreme brevity of dactyls
appearing in three-rhythms. When a specific rhythm type is departed
from, for the purpose of giving emphasis to a logically or metrically
important measure, the change is characteristically in the direction
of syncopation. Such forms, as has been said elsewhere, mark nodes of
natural accentuation and emphasis. Hence, the dactyl introduced into
an iambic or trochaic verse, which, so far as concerns mere number of
elements, tends to be extended, may, in virtue of its characteristic
lack of accentuation and significance, be contracted below the value
of the prevailing three-rhythm. Conversely the trochee introduced into
a dactylic sequence, in consequence of its natural accentuation or
importance, may exceed in time-value the typical four-rhythm forms
among which it appears. The detailed examination of the relation of
temporal variations to numerical predominance in the series, to
subordinate structural organization, and to logical accentuation, in
our common rhythms, is a matter of importance for the general
investigation which remains still to be carried out. In so far as the
consideration of these factors entered into the experimental work of
the present research, such quantitative time relations are given in
the following table, the two types in all cases occurring in simple
alternation:
TABLE XXI.
Rhythm. 1st Meas. 2d Meas. Rhythm. 1st Meas. 2d Meas.
. > > > > .
q q q; q q % 1.000 1.091 q q %; q q q 1.000 1.140
. > > .
q q q; q q % 1.000 1.159 q q %; q q q 1.000 1.021
. > > .
q q q; q q % 1.000 1.025 q q %; q q q 1.000 1.267
> . . >
q q q; q q % 1.000 0.984 q q %; q q q 1.000 1.112
> . . >
q q q; q q % 1.000 0.766 q q %; q q q 1.000 1.119
As the disparity in numerical constitution increases, so will also the
divergence in time-value of the two groups concerned. When
differentiation into major and minor phases is present, the duration
of the former will be greater than that of the latter. Hence, in
consequence of the combination of these two factors—e.g., in a
syncopated measure of unusual emphasis—the characteristic time-values
may be inverted, and the briefer duration attach to that unit which
comprises the greater number of elements. Intensive values cannot take
the place of temporal values in rhythm; the time form is fundamental.
Through all variations its equivalences must be adhered to. Stress
makes rhythm only when its recurrence is at regular intervals. The
number of subordinate factors which combine with the accented element
to make the group is quite indifferent. But whether few or many, or
whether that element on which stress falls stands alone (as it may),
the total time values of the successive groups must be sensibly
equivalent. When a secondary element is absent its place must be
supplied by a rest of equivalent time-value. If these proper temporal
conditions be not observed no device of intensive accentuation will
avail to produce the impression of metrical equivalence among the
successive groups.
B. The Distribution of Elements Within the Group.
(a) The Distribution of Intensities.
In the analysis of the internal constitution of the rhythmic unit, as
in other parts of this work, the investigation follows two distinct
lines, involving the relations of rhythm as apprehended, on the one
hand, and the relations of rhythm as expressed, on the other; the
results in the two cases will be presented separately. A word as to
the method of presentation is necessary. The fact that in connection
with each experiment a group of questions was answered gives rise to
some difficulty in planning the statement of results. It is a simple
matter to describe a particular set of experiments and to tell all the
facts which were learned from them; but it is not logical, since one
observation may have concerned the number of elements in the rhythmic
unit, another their internal distribution, and a third their
coalescence in a higher unity. On the other hand, the statement of
each of these in its own proper connection would necessitate the
repetition of some description, however meager, of the conditions of
experimentation in connection with each item. For economy’s sake,
therefore, a compromise has been made between reporting results
according to distribution of material and according to distribution of
topics. The evidence of higher grouping, for example, which is
afforded by variations in duration and phases of intensity in
alternate measures, will be found appended to the sections on these
respective classes of material.
In all the following sections the hammer-clang apparatus formed the
mechanism of experimentation in sensory rhythms, while in reactive
rhythms simple finger-tapping was employed.
In comparing the variations in stress which the rhythmical material
presents, the average intensities of reaction for the whole group has
been computed, as well as the intensities of the single reactions
which compose it. This has been done chiefly in view of the unstable
intensive configuration of the group and the small amount of material
on which the figures are based. The term is relative; in ascertaining
the relations of intensity among the several members of the group, at
least ten successive repetitions, and in a large part of the work
fifty, have been averaged. This is sufficient to give a clear
preponderance in the results to those characteristics which are really
permanent tendencies in the rhythmical expression. This is especially
true in virtue of the fact that throughout these experiments the
subject underwent preliminary training until the series of reactions
could be easily carried out, before any record of the process was
taken. But when such material is analyzed in larger and smaller series
of successive groups the number of reactions on which each average is
based becomes reduced by one half, three quarters, and so on. In such
a case the prevailing intensive relations are liable to be interfered
with and transformed by the following factor of variation. When a
wrong intensity has accidentally been given to a particular reaction
there is observable a tendency to compensate the error by increasing
the intensity of the following reaction or reactions. This indicates,
perhaps, the presence of a sense of the intensive value of the whole
group as a unity, and an attempt to maintain its proper relations
unchanged, in spite of the failure to make exact coördination among
the components. But such a process of compensation, the disappearance
of which is to be looked for in any long series, may transpose the
relative values of the accented elements in two adjacent groups when
only a small number of reactions is taken into account, and make that
seem to receive the major stress which should theoretically receive
the minor, and which, moreover, does actually receive such a minor
stress when the value of the whole group is regarded, and not solely
that member which receives the formal accentuation.
The quantitative analysis of intensive relations begins with triple
rhythms, since its original object was to compare the relative
stresses of the unaccented elements of the rhythmic group. These
values for the three forms separately are given in Table XXII., in
which the value of the accented element in each case is represented by
unity.
TABLE XXII.
Rhythm. 1st Beat. 2d Beat. 3d Beat.
Dactylic, 1.000 0.436 0.349
Amphibrachic, 0.488 1.000 0.549
Anapæstic, 0.479 0.484 1.000
The dactylic form is characterized by a progressive decline in
intensity throughout
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