Sofia Gubaidulina - Style

Style

A profoundly religious person, Gubaidulina defines “re-ligio” as re-legato or as restoration of the connection between oneself and the Absolute. She finds this re-connection through the artistic process and has developed a number of musical symbols to express her ideals. She does it through narrower means of intervallic and rhythmic relationship within the primary material of her works, by seeking to discover the depth and mysticism of the sound, as well as on a larger scale, through carefully thought architecture of musical form.

Melodically, Gubaidulina’s is characterized by the frequent use of intense chromatic motives rather than long melodic phrases. She often treats musical space as a means of attaining unity with the divine—a direct line to God—concretely manifest by the lack of striation in pitch space. She achieves this through the use of micro-chromaticism (i.e., quarter tones) and frequent glissandi, exemplifying the lack of “steps” to the divine. This notion is furthered by her extreme dichotomy characterized by chromatic space vs. diatonic space viewed as symbols of darkness vs. light and human/mundane vs. divine/heavenly. Finally, the use of short motivic segments allows her to create a musical narrative that is seemingly open-ended and disjunct rather than smooth.

Harmonically, Gubaidulina’s music resists traditional tonal centers and triadic structures in favor of pitch clusters and intervallic design arising from the contrapuntal interaction between melodic voices. For example, in the Cello Concerto Detto-2 (1972) she notes that a strict and progressive intervallic process occurs, in which the opening section utilizes successively wider intervals that become narrower toward the last section. Rhythmically, Gubaidulina places significant stress on the fact that temporal ratios should not be limited to local figuration; rather, the temporality of the musical form should be the defining feature of rhythmic character. As Gerard McBurney states:

In conversation she is most keen to stress that she cannot accept the idea (a frequent post-serial one) of rhythm or duration as the material of a piece. . . . To her, rhythm is nowadays a generating principle as, for instance, the cadence was to tonal composers of the Classical period; it therefore cannot be the surface material of a work. . . . he expresses her impatience with Messiaen, whose use of rhythmic modes to generate local imagery, she feels, restricts the effectiveness of rhythm as an underlying formal level of the music.

To this end, Gubaidulina often devises durational ratios in order to create the temporal forms for her compositions. Specifically, she is prone to utilizing elements of the Fibonacci sequence or the Golden Ratio, in which each succeeding element is equal to the sum of the two preceding elements (i.e., 0, 1, 1, 2, 3, 5, 8, etc.). This numerical layout represents the balanced nature in her music through a sense of cell multiplication between live and non-live substances. She firmly believes that this abstract theory is the foundation of her personal musical expression. The “Golden Ratio “between the sections are always marked by some musical event, and composer explores her fantasy fully in articulating this moments.

The first work in which Gubaidulina experiments with this concept of proportionality is Perceptions for Soprano, Baritone, and Seven String Instruments (1981, rev. 1983–86). The 12th movement, “Montys Tod” (Monty’s Death), uses the Fibonacci series in its rhythmical structure with the number of quarter notes in individual episodes corresponding to numbers from Fibonacci series.

In the early 1980s, she began to use the Fibonacci sequence as a way of structuring the form of the work. The sequence was especially appealing because it provides a basis for composition while still allowing the form to "breathe". It plays a prominent role in such pieces as Perception, Im Anfang war der Rhythmus, Quasi hoketus and the symphony Stimmen... Verstummen...). Later the Lucas and Evangelist series, sequences derived from that of Fibonacci, were added to her repertoire.

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