431 lines
6.7 KiB
Plaintext
431 lines
6.7 KiB
Plaintext
Table of Contents
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Chapter 1: Notes and Intervals
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Chapter 2: Scales and Keys
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Chapter 3: Circle of Fifths
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Chapter 4: Circle of Fourths
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Introduction
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The Circle of Fifths shows relationships between keys, key signatures, scales, and chords. It helps with songwriting, practice, and understanding music structure.
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You will learn:
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Key signatures
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Modulation (moving between keys)
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Scales and chords
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Relative minor keys
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Guitar applications
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Chapter 1: Notes and Intervals
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Semitone
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A semitone is the smallest interval in Western music (1 fret on guitar).
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Example (Chromatic Scale from E):
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E – F – F# – G – G# – A – A# – B – C – C# – D – D# – E
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Tone
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A tone = 2 semitones (2 frets).
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Whole Tone Scale (E):
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E – F# – G# – A# – C – D – E
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Perfect 5th
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A 5th spans five note names and 7 semitones.
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Examples:
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C → G
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A → E
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Guitar:
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The 5th is 7 frets above the root.
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More examples:
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E → B
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A → E
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D → A
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G → D
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Counting 5ths
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Count five note names:
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C → D → E → F → G
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A → B → C → D → E
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Note:
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The 5th of B is F#, not F.
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Guitar Tip
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A 5th = +7 frets.
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Example:
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G → D
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Chapter 1 (Continued): Guitar Applications
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Power Chords
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A power chord = root + 5th.
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Example:
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G + D
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Movable shape on 6th, 5th, and 4th strings.
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Finding 5ths
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Count +7 frets
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Use power chord shape
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Move across strings (except 2nd string tuning difference)
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Examples:
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C → G
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A → E
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F# → C#
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Circle of Fifths (Ascending)
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C → G → D → A → E → B → F# → C# → G# → D# → A# → F → C
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Note:
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E# = F
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Chord Practice
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Practice chords along the circle:
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Major
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Minor
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Dominant 7
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Move in 5ths to create progressions.
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Key Takeaways
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Semitones and tones build scales
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Perfect 5th = 7 semitones
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5ths form strong chord movement
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Pop Quiz
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5th of C = G
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5th of A = E
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5th of E = B
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5th of F# = C#
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Chapter 2: Scales and Keys
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What is a Scale?
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A scale is a sequence of notes between the same note at different octaves.
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Example:
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C → C
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Scales are defined by tone (T) and semitone (S) patterns.
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Major Scale
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C Major:
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C D E F G A B C
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Pattern:
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T – T – S – T – T – T – S
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Intervals:
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C → D = T
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D → E = T
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E → F = S
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F → G = T
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G → A = T
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A → B = T
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B → C = S
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Notes:
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7th degree (leading tone) resolves to root
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Pattern applies to all keys
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Major Scale Formula
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1 2 3 4 5 6 7
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Example (C):
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C D E F G A B
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Altered Example
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1 2 3 #4 5 6 7
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C D E F# G A B C
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Building Scales
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Steps:
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Start on root
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Apply T/S pattern
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Use correct note names
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Building Keys Using Fifths
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G Major (from C system)
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G A B C D E F# G
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D Major
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From G Major notes:
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D E F# G A B C D
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Fix pattern → raise 7th:
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D E F# G A B C# D
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Circle of Fifths (Sharps)
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Each step clockwise adds one sharp (7th degree).
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Order of sharps:
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F# C# G# D# A# E# B#
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Rule:
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Key = semitone above last sharp
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Examples:
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G Major: F#
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D Major: F#, C#
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A Major: F#, C#, G#
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Relative Minor Keys
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Each Major key shares notes with a Minor key starting on the 6th degree.
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Examples:
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C Major → A Minor
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G Major → E Minor
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D Major → B Minor
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Natural Minor Scale
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A Minor:
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A B C D E F G A
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Pattern:
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T – S – T – T – S – T – T
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Major vs Minor
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Major 3rd: 2 tones
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Minor 3rd: 1.5 tones
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Major 7 → root: semitone
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Minor 7 → root: tone
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Minor sound = darker
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Guitar Tip
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Relative minor = +10 frets from major root
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Relative major = +4 frets from minor root
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Key Signatures
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Major and relative minor share key signature.
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Major Minor Accidentals
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C A 0
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G E 1
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D B 2
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Circle of Fourths
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Moving counterclockwise = up a 4th.
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Example:
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C → F
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F Major Construction
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From C notes:
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F G A B C D E F
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Fix pattern → flatten 4th:
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F G A Bb C D E F
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Key signature: Bb
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Next Step
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F → Bb
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Bb Major:
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Bb C D Eb F G A Bb
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Key Insight
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Clockwise (5ths) → add sharps
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Counterclockwise (4ths) → add flats
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Bb Major and the Cycle of Fourths
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Bb Major Scale
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Notes:
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Bb C D Eb F G A Bb
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Pattern:
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T – T – S – T – T – T – S
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Relative Minor: G Minor
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Key Signature: Bb, Eb
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Cycle of Fourths Rules
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Build a Major scale on the 4th note of the previous scale
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Flatten the 4th note of the new scale
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The 6th note gives the relative minor
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Example Progression
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Bb Major → Eb Major
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Flatten 4th: Eb → Ab
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Relative Minor: C Minor
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Key Signature: Bb, Eb, Ab
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Eb Major → Ab Major
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Flatten 4th: Ab → Db
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Relative Minor: F Minor
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Key Signature: 4 flats
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Rule:
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Each new scale starts on the previously flattened note.
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Order of Flats
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Bb, Eb, Ab, Db, Gb, Cb, Fb
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Mnemonic: Beans Eaten At Dinner Get Charlie Farty
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Reverse of sharps:
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F, C, G, D, A, E, B
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Enharmonic Notes
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Same pitch, different names:
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C# = Db
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D# = Eb
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F# = Gb
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G# = Ab
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A# = Bb
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Note:
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F# Major includes E# to maintain correct scale structure.
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Db Major is often used instead of C# Major for simplicity.
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Moving Around the Circle
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Counterclockwise (Fourths / Flats)
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Move up a 4th
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Add a flat
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Example:
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C → F → Bb → Eb → Ab
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Clockwise (Fifths / Sharps)
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Move up a 5th
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Add a sharp
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Example:
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C → G → D → A → E
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Note Adjustment Rule
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Flattening a sharp: G# → G
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Sharpening a flat: Bb → B
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Dominant and Subdominant
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Dominant = 5th (clockwise)
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Subdominant = 4th (counterclockwise)
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Example (A Major):
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Function Key
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Dominant E Major
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Subdominant D Major
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Relative Minor F# Minor
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Relative Minor (Dominant) C# Minor
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Relative Minor (Subdominant) B Minor
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Insight:
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You can reach closely related keys by changing only one note.
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Why the Circle of Fifths Matters
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Shows all notes in any key
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Enables smooth modulation
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Modulation types:
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Small changes → subtle (classical)
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Large changes → dramatic (pop/rock)
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Chord Construction
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Build chords by stacking 3rds:
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Example (A Major):
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A C# E → A Major chord
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Harmonizing the A Major Scale
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Scale:
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A B C# D E F# G#
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Degree Chord Notes
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1 A Major A C# E
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2 B Minor B D F#
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3 C# Minor C# E G#
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4 D Major D F# A
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5 E Major E G# B
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6 F# Minor F# A C#
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7 G# Diminished G# B D
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Closely Related Keys
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Keys differ by one note.
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Example:
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A Major → E Major
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Changed note: D → D#
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E Major Chords
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Degree Chord Notes
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1 E Major E G# B
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2 F# Minor F# A C#
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3 G# Minor G# B D#
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4 A Major A C# E
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5 B Major B D# F#
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6 C# Minor C# E G#
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7 D# Diminished D# F# A
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Shared chords (A & E):
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A, Bm, C#m, F#m
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Pivot Chords and Modulation
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Pivot chords = shared chords between keys.
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Example: A → E
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Pivot: F# Minor
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New key introduced by: B Major
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Example: A → D
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Changed note: G# → G
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Pivot: B Minor
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New chord: G Major
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Modulation Process
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Identify related keys
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Find shared (pivot) chords
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Introduce new chord with changed note
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Key perception shifts when new notes appear.
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Movement Summary
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Clockwise → Dominant (add sharp)
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Counterclockwise → Subdominant (add flat)
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Key Takeaways
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Circle of Fifths explains key relationships
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Pivot chords enable smooth modulation
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Practice harmonizing scales and changing keys
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Practice Tip
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Draw and rebuild the Circle of Fifths repeatedly to internalize relationships.
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