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Skryabin's Revolving Harmonies, Lacanian Desire, and Riemannian Funktionstheorie

Published online by Cambridge University Press:  29 November 2011

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Abstract

That Skryabin's harmonic language is rooted in dominant functionality is commonly acknowledged. However, the flow of his tensile dominant-based sonorities has not been adequately explored. This article seeks to correlate his harmonic processes with his erotically charged philosophy. It sketches ways in which our understanding of Skryabin's harmonic ‘flow’ can be reinforced by analytical thinking in both psychoanalysis and music theory, bringing Jacques Lacan's semiotic model of the circuit of human desire into dialogue with Hugo Riemann's Funktionstheorie. Two of Skryabin's harmonic proclivities direct the chosen analytical approach: 1) sequential chains of fifths and 2) transposition by multiples of the minor third. The interchange of these two characteristics is explored, with Riemann's categories of chordal function (T, S, and D) grafted onto a model of tonal pitch space derived (via Fred Lerdahl) from Gottfried Weber. The way in which Skryabin ‘rotates’ tonal functions sequentially (i.e., T→S→D→T) in a potentially infinite cycle of fifths, rerouted occasionally through minor-third transposition, is correlated with Lacanian drive theory. The article's concluding analysis of Skryabin's late octatonic Sonata no. 6, Op. 62, takes this ‘rotation’ of tonal function to a deeper structural level. The labelling system of Funktionstheorie, which is stretched at this point, is reconceptualized through Lacan's extension of his theory of desire into semiotics.

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Copyright © Cambridge University Press 2011
Figure 0

Example 1 Skryabin, Étude, Op. 42, no. 2, bars 12–16.

Figure 1

Example 2 Skryabin, Flammes sombres, Op. 73, no. 2, bars 1–4.

Figure 2

Example 3 The ‘tritone link’.

Figure 3

Figure 1 Modified ‘Table of tonal relations’.

Figure 4

Figure 2 Collapsed version of Figure 1 reflecting the tritone link.

Figure 5

Example 4a Berg Op. 2, no. 2, bars 1–5.

Figure 6

Example 4b Berg Op. 2, no. 2, bars 14–18.

Figure 7

Figure 3 Berg's path through tritone-linked circles of fifths in (a) bars 1–5 (b) bars 14–18.

Figure 8

Example 5 Skryabin, Poème, Op. 32, no. 2, bars 1–14.

Figure 9

Figure 4 Path traced by Poème, Op. 32, no. 2, bars 1–5.

Figure 10

Figure 5a A conceptualization of Rameau's double emploi in C major.

Figure 11

Figure 5b An extension to illustrate Riemann's Funktionstheorie.

Figure 12

Figure 5c Circle of fifths and full minor-third substitution possibilities.

Figure 13

Figure 6a Skryabin, Poème, Op. 32, no. 2, bars 5–7.

Figure 14

Figure 6b Skryabin, Poème, bars 8–10.

Figure 15

Figure 6c Skryabin, Poème, bars 10–14.

Figure 16

Figure 6d Skryabin, Poème, bars 1–14, according to both four- and two-column models.

Figure 17

Figure 7 Lacan's model of the drive.

Figure 18

Table 1 Minor-third matrices in Skryabin, Sonata no. 6.

Figure 19

Table 2 Formal structure of Sonata no. 6.

Figure 20

Example 6 Skryabin, Sonata no. 6, bars 10–12.

Figure 21

Example 7 Skryabin, Sonata no. 6, bars 13–15.

Figure 22

Example 8 Skryabin, Sonata no. 6, bar 39 ff: second subject or transition?

Figure 23

Example 9 Skryabin, Sonata no. 6, bars 53–6.

Figure 24

Example 10 Skryabin, Sonata no. 6, bars 244–5.

Figure 25

Example 11 Skryabin, Sonata no. 6, bars 254–5.

Figure 26

Example 12 Skryabin, Sonata no. 6, bars 126–30.