Questions: Schenkerian Graphs and Reduction Notation

Question 1

In a Schenkerian graph, a note appears without a stem. What does this signify?

• A. The note is performed without accent or dynamic emphasis
• B. The note belongs to a lower structural level — it is an embellishment of a nearby stemmed note
• C. The note is part of the bass arpeggiation
• D. The note is the Kopfton, the opening note of the Urlinie

Answer: (B)

Stemming encodes structural importance. Stemmed notes belong to structurally significant levels (the Urlinie or bass arpeggiation); unstemmed notes are elaborations at a lower structural level, filling in the space defined by the stemmed notes around them. The distinction between stemmed and unstemmed is the graph's primary tool for showing the hierarchy of structural levels.

Question 2

Two analysts produce different Schenkerian graphs of the same piece. What does this most likely indicate?

• A. At least one analyst made an error transcribing the score
• B. They are making different analytical claims about how the piece achieves tonal coherence
• C. The piece is too complex for Schenkerian methods
• D. One analyst is using the wrong key signature

Answer: (B)

Schenkerian analysis is a practice of argumentation, not a readout of objective facts. Different reductions reflect different interpretations of which notes are structurally primary, where the Kopfton lies, and how prolongations operate across the middle ground. Disagreement between graphs is normal and productive — each graph is a claim about how the music works, and those claims can be compared and debated with rigor.

Question 3

A beam connecting several notes in a Schenkerian graph indicates that those notes should be played more smoothly (legato) than unbeamed notes.

• T. True
• F. False

Answer: False

Schenkerian graphs are not performance scores. Beams carry no articulation instruction. In a reduction graph, a beam means that the connected notes belong to the same structural level and form a coherent linear motion — for example, the stepwise Urlinie descent from 3̂ to 1̂ beamed across many measures of surface music. The graph makes a structural claim about how these notes relate over the span of the piece, not how they should be articulated in performance.

Question 4

The Ursatz, the deepest structural level in Schenkerian analysis, consists of an ascending melodic line supported by harmonic motion from I to V to I.

• T. True
• F. False

Answer: False

The Ursatz consists of a *descending* melodic line — the Urlinie — moving stepwise from the Kopfton (typically 3̂ or 5̂) down to 1̂, supported by a bass arpeggiation from I through V to I. The descent is essential to Schenker's theory: it represents the fundamental voice-leading motion that all foreground detail prolongs and elaborates. An ascending fundamental line would contradict the harmonic closure the theory is built around.

Question 5

Explain what it means to say that a Schenkerian graph is a 'claim' rather than a 'description,' and why this distinction matters for analysis.

Model answer: A description catalogs what is in the score — the actual notes, rhythms, and harmonies. A claim is an interpretive argument about structural function: which notes prolong a harmony, which voices form a linear descent to the tonic, and how all foreground detail derives from a deeper background structure. Because these are interpretive choices, two analysts can produce different graphs of the same piece — both defensible, but prioritizing different structural readings. The graphs can then be compared and evaluated on analytical grounds, which is impossible if analysis is treated as mere description.

This is what makes Schenkerian analysis a practice of argumentation. The specialized notation (stems, beams, slurs) is the vocabulary for making those analytical claims precisely enough to be read, debated, and revised.