Perfect Consonance
Definition
Perfect consonance refers to intervals or chords that are considered stable and pleasing to the ear due to their harmonic properties. Examples include perfect unison (C-C), perfect fourth (C-F), and perfect fifth (C-G).
Analogy
Imagine two best friends who always get along perfectly - they never argue or disagree with each other. That's how perfect consonance sounds - harmonious and agreeable.
Related terms
Consonance: Refers to intervals or chords that sound pleasant when played together due to their harmonic relationship.
Octave: An interval spanning eight diatonic scale degrees, such as C-C or G-G.
Major Triad: A chord consisting of a root note, major third above the root, and perfect fifth above the root.
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