Scale Degrees: Seventh vs Fifth — Clarifying the Confusion
Context from Transcript
- Student question indicates confusion: “How can it be the seventh degree if it's already the fifth scale? I don't think it is.”
- This touches two common concepts in music theory:
- The idea of scale degrees (positions 1–7 in a diatonic scale).
- The use of the word “seventh” in chord naming (e.g., dominant seventh) which can refer to intervals above a chord root, not the scale’s seventh degree itself.
Core concepts: scale degrees
- In a diatonic major scale, the notes are numbered from the tonic as follows: 1, 2, 3, 4, 5, 6, 7. The 8th note is the octave of the 1st.
- In C major as an example:
- 1st degree: C
- 2nd degree: D
- 3rd degree: E
- 4th degree: F
- 5th degree: G (the dominant, often called the “fifth scale degree”)
- 6th degree: A
- 7th degree: B (the leading tone in major)
- 8th note (octave): C
- The “seventh degree” is the note of the scale at position 7 (e.g., B in C major), not the 7th chord or anything else.
Seventh degree in different scales
- In major scales: the 7th degree tends to function as a leading tone to the tonic, i.e., it resolves up to the 1st degree.
- Example (C major): B tends to resolve to C.
- In natural minor scales: the 7th degree is the subtonic (flattened 7th) and does not function as a leading tone to the tonic.
- Example (A minor natural): 7th degree is G; the scale is A B C D E F G A.
- In harmonic minor scales: the 7th degree is raised to create a stronger leading tone to the tonic.
- Example (A harmonic minor): A B C D E F G# A; the 7th degree is G#, acting as a leading tone to A.
Seventh in chords: the dominant seventh (V7)
- The term “seventh” can also appear in chord naming, not as a scale degree.
- A V7 chord is built on the 5th scale degree and includes a seventh interval above the root, forming a four-note chord.
- In C major, V7 = G7, which consists of the notes: G \, B \, D \, F
- Root: G (the 5th degree of the scale)
- 3rd: B
- 5th: D
- 7th (above the root): F
- The “7” in V7 refers to the interval above the chord root (a minor seventh above G, which is 10 semitones), not the scale’s 7th degree.
- Interval from root to the 7th in V7: m_7 = 10 ext{ semitones}
- Distinction recap:
- Scale-degree 7: the note that is the seventh step in the scale (e.g., B in C major).
- Chord 7 (as in V7): the interval of a seventh above the chord root (e.g., F above G in G7).
Numerical references and intervals (LaTeX)
- Major scale degrees: 1, 2, 3, 4, 5, 6, 7
- Example in C major (notes): 1=C, 2=D, 3=E, 4=F, 5=G, 6=A, 7=B
- Intervals from tonic:
- Perfect fifth: P5 = 7 ext{ semitones}
- Major seventh: M7 = 11 ext{ semitones}
- Minor seventh (in a dominant seventh chord): m7 = 10 ext{ semitones}
- Example chords:
- V7 in C major: G7 = ext{notes } igl
rbracket G, B, D, F igr
rbracket where the interval from root G to the seventh note F is a m_7 above the root.
Practical implications for exams
- Remember the labeling rules:
- Scale degree refers to the position in the scale (1–7).
- The seventh degree is the note at position 7 (e.g., B in C major).
- The “7” in a chord name like V7 refers to the interval above the chord root, not the scale’s seventh degree.
- Common mnemonic: do (1), re (2), mi (3), fa (4), so (5), la (6), ti (7) for major/minor solfege; the 7th degree often acts as a leading tone to do in major contexts.
- In harmony:
- V7 tends to resolve to I due to the tension created by the leading-tone (and the presence of the 7th above the root).
Connections to broader concepts
- This topic ties into:
- Diatonic scales and functional harmony (tonic, dominant, subdominant).
- The difference between scale degrees and chordal intervals.
- How scale context (major vs natural minor vs harmonic minor) changes the role of the 7th degree.
Quick recap
- The seventh degree is the scale's 7th step note (e.g., B in C major).
- The fifth degree is the scale's 5th step note (e.g., G in C major).
- The dominant seventh chord (V7) is built on the 5th scale degree and includes a seventh above the root (e.g., G7 includes F above G).
- In major scales, the 7th degree tends to be a leading tone; in natural minor, the 7th degree becomes subtonic unless altered (harmonic minor raises it to create a leading tone).
- Distinguish between numerical scale degrees and chordal intervals when interpreting notations like “seventh.”