02. Intervals
Let's start getting to know the theory!
Does it sound like it's from a school textbook? Don't worry, it's a great beginning!
Although the topic may seem quite simple, I'll interject a bit here because some of you might be thinking that you don't need all this theoretical knowledge and are wondering when I'll finally show some chord shapes. I won't judge, but if you're not familiar with this topic, I'm convinced that even at the intervals stage, you'll get to know your instrument much better. Just playing around and experimenting with how two notes sound together opens up many doors in your mind, provides numerous possibilities, and helps you familiarize yourself with the layout of notes on your instrument. Thanks to my knowledge of intervals, I've seen how the musicians I listen to every day create those incredible melodies, elegant riffs (e.g., fifths and fourths), or heavy breakdowns (based on tritones), amazing! π€― (*I remember the first time I realized that my favorite riffs, made up of power chords that I played endlessly with the distortion on, were not even chords but two-note combinations consisting of the root and fifth. That was a significant discovery for me! π).
Furthermore, they are the fundamental building blocks of music, and their understanding is crucial for comprehending harmony, constructing scales, and chords.
Now, let's get to know these distances between notes. We mentioned that an octave is divided into 12 half-steps. Let's visualize it, and here's what we have in C, one by one:
C, C#, D, D#, E, F, F#, G, G#, A, A#, B, C
or C, Db, D, Eb, E, F, Gb, G, As, A, Bb, B, C
These presented notes give us a chromatic scale (a twelve-note scale). Based on it, we can then identify a specific interval:
unison - 0 half-steps (in our example, from C)
minor second - 1 half-step
major second - 2 half-steps
minor third - 3 half-steps
major third - 4 half-steps
perfect fourth - 5 half-steps
tritone (augmented fourth, diminished fifth) - 6 half-steps
perfect fifth - 7 half-steps
minor sixth - 8 half-steps
major sixth - 9 half-steps
minor seventh - 10 half-steps
major seventh - 11 half-steps
octave - 12 half-steps
In short, consonance is the pleasant-sounding combination of tones, while dissonance is the opposite, where we immediately perceive some 'clash' between the tones. We categorize:
Consonances - perfect unison, minor third, major third, perfect fourth, perfect fifth, minor sixth, major sixth, perfect octave
Dissonances - minor second, major second, minor seventh, major seventh, tritone
Due to the fact that these are lessons about chords, I want to mention additional intervals that we can use in chords occurring after 13 half-steps. These are:
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ninth β octave + second β 13 or 14 half-steps
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tenth β octave + third β 15 or 16 half-steps
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eleventh β octave + fourth β 17 half-steps
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octave & tritone β octave + tritone β 18 half-steps
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twelfth β octave + fifth β 19 half-steps
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thirteenth β octave + sixth β 20 or 21 half-steps
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fourteenth β octave + seventh β 22 or 23 half-steps
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fifteenth β two octaves β 24 half-steps.
Now you know what intervals are and how we can divide them. You'll often use them in playing and composing, and if the need arises, you can always come back here for a quick review or reference.
Great! π Such basic knowledge as understanding intervals gives us a ticket to understanding our instruments and music theory!