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Thinking and Hearing Schenker-Style:

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Beethoven Piano Sonata, Op. 2, no. 1 in f ... Why does Beethoven use the sf ... What melody tones is Beethoven prolonging? 6th-prg. 6th-prg. V. ... – PowerPoint PPT presentation

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Title: Thinking and Hearing Schenker-Style:


1
Thinking and Hearing Schenker-Style
  • Introduction to the Ideas
  • of Heinrich Schenker

2
Heinrich Schenker
3
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4
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5
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6
  • Beethoven Piano Sonata,
  • Op. 2, no. 1 in f minor,
  • (1st movement)

7
Opening Harmonic Progression (Conventional
Theory Explanation)
V?_____________
I_______________
I
VII6 or VL
II6
V
I6
I V? I VII6 I6 II6 V
or VL
How many harmonies in this passage?
8
I. Schenkers View of Harmony
Opening Progression (Schenkerian Explanation)
N
Tonic(I)
Nb harmony
P harm.
Dom(V)
Tonic
Tonic
Interm. a.k.a Divider (Divides I-V span)
9
I. Schenkers View of Harmony
I
II6 V
tonic prolongation divider dom.
1 Harmonic Prolongation Progressions ? strings
of chords, but means of prolonging more
basic harmonies.
2 Chords vs. Harmonies (Beethoven passage
therefore has 7 chords, but only 3 real
harmonies)
3 Linear Embellishments Most chords not
harmonic, but have contrapuntal or melodic
functions (neigh., pass., etc.)
10
I. Schenkers View of Harmony
What else would interest Schenker about the bass,
mm. 1-8?
1______ 2 3 4
5
4. Schenker Theory is a melodic/contrapuntal
theory. (It sees chord as secondary
to melody).
11
II. Schenkers Concept of Embellishment and
Structural Layers
12
II. Schenkers Concept of Embellishment and
Structural Layers
Arpeggiation
5 Linearizing or Composing-Out Melodies
linearize chords (often in much
more subtle ways!)
13
II. Schenkers Concept of Embellishment and
Structural Layers
Chordal Skip
Arpeggiation
PT
NN
6 Structure vs. Ornament Schenker
theory recognizes a distinction btw.
structural tones and ornamental tones
(diminutions).
14
II. Schenkers Concept of Embellishment and
Structural Layers
Chordal Skip
PT
NN
7. Variation without a Theme Great works are
like a Variation on an unannounced theme
15
II. Schenkers Concept of Structural Layers
Foreground Middleground Background
NN
?
NN
8. Structural Depth and Structural Layers great
music has structural depth behind embellished
surface lurks deep structure or
background (structural layersforeground,
middleground, background).
16
The nature of the invisible theme
orbackground
17
III. Schenkers Concept of Counterpoint
18
III. Schenkers Concept of Counterpoint
  • Viewed conventionally, does the right hand melody
    move
  • only by step,
  • only by leap,
  • or a combination of steps and leaps?

What is the melodic function of this bE (how
does it relate to c)?
b inflects c as lower NN
19
III. Schenkers Concept of Counterpoint
9 Melodic Fluency Structural lines
(middle/background) are melodically
fluentmove mostly stepwise recover leaps
20
III. Schenkers Concept of Counterpoint
Find the melod- ically fluent line in the
jumpy bass starting here
21
Find the melodically fluent Schenkerian line in
the upper voice
22
NN
23
III. Schenkers Concept of Counterpoint
Combine the 2 fluent lines. What does this remind
you of?
pt
24
III. Schenkers Concept of Counterpoint
pt
10 Outer-Voice Contrapuntal Framework In great
music, the middle/background, esp. outer voices,
resembles strict species counterpoint
  • Elegantly fluent lines
  • Dissonance subordinate to consonance
  • Follow rules of strict voice leading

25
III. Schenkers Concept of Counterpoint
Corollary Beneath irregular foreground with
leaps, Dissonance, etc
is a regular background of strict counterpoint
pt
26
IV. Schenkers Concept of Melody
27
IV. Schenkers Concept of Melody
Assuming fluent structural lines, where does LT,
e resolve?
?
Soprano Alto
pt
3rd 6th 5th
3rd 6th 5th unfolded
unfolded unfolded
11 Compound melody or polyphonic melody
Single-line melodies w/ leaps often imply 2 or
more voices.
28
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29
V. Schenkers View of Tonality
30
Conventional View of Tonal Form in minor key
sonata form
Exposition
1. First theme in _________
2. Modulation to second theme__________
3. Closing theme also in _____________
Development
  • Tonally unstable, eventually retransition leads
  • via __________ back to ___________

Recapitulation
1. First theme in ___________
2. Second theme in_________
3. Closing theme in__________
31
Establish Tonic
Modulate to Relative Major
Modulate through a series of remote keys,
Eventually modulate via V back to tonic
End in Tonic
32
V. Schenkers View of Tonality
12 Schenker rejects the idea of modulation.
(e.g., regards minor-key sonata form as one
expansive progression, I-III-V-I in the tonic key)
33
V. Schenkers View of Tonality
13 The Fundamental Progression I-V-I
The trek from I-V is musics natural law.
Tonal composition the prolongation or
composing-out of the fundamental
progression.
34
Let this triangle be sacred to him!
35
V. Schenkers View of Tonality
14. Bassbrechung (the breaking of the bass)
The funda- mental progression I-V-I is itself a
prolongation of the tonic.

15. The ascending 5th of the Bassbrechung
creates I-V tonal space that is often filled via
dividers (II, III, IV or related harmonies)
36
VI. Schenkers Concept of Motive
37
VI. Schenkers Concept of Motive
What is the most important motive in mm. 1-8?
3rd-prg.
16 To Schenker, motives often middleground
melodic patterns rather than rhythmic surface
38
V. Schenkers Concept of Motive
Can you find a 6th-progression elsewhere on p. 1?
Theres something very interesting about that
6th-prg.
39
  • Opening fills in span of a 6th, C-EE 5to 7 in
    f minor
  • Mm. 16-20 fill in 6th span, E_at_ -G 5 to 7 in
    A_at_ (relative Maj)

6-prg
6-prg
6-prg.
40
V. Schenkers Concept of Motive
Can you find additional appearances of the
Schenkerian motive (6th-prg. 5-7, E_at_-G) on page
1?
41
Remember ME? What do you notice about my melodic
shape?
V. Schenkers Concept of Motive
Same Linear Descent of a 6th 5-7 (C-E) as
opening
42
V. Schenkers Concept of Motive Remember ME,
too??
Holy S! another Linear Descent of a 6th 5-7
(C-E)
17 Great music is unified by motives below the
surface level (motivic parallelism).
43
Bottom LineSchenker developed some of
the most elegant and powerful theories of tonal
music
44
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45
III. Schenkers Concept of Counterpoint
Why does Beethoven use the RH sf markings in
this passage?
46
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