![]() ![]() If you select a progression and choose a root note (key), the chord progression generator will output a sequence of chords in that key. In the chord progression calculator, you can choose from a list of the most common progressions or input one yourself. ![]() Although the chords are different, the progression would sound similar because it's the same pattern of degrees. The same progression in A minor would be Amin - Dmin - Emin. i - iv - v chord progression in F minor would be Fmin - B♭min - Cmin. I - Fmin, ii° - Gdim, III - A♭maj, iv - B♭min, v - Cmin, VI - D♭maj, VII - E♭maj.Ī chord progression is an order in which you play these chords. Hence, in F minor (notes F, G, A♭, B♭, C, D♭, E♭), we could have these chords: I - minor, ii° - diminished, III - major, iv - minor, v - minor, VI - major, VII - major. We also have a fixed pattern for the quality of chords that go with a (natural) minor scale: I - Cmaj, ii - Dmin, iii - Emin, IV - Fmaj, V - Gmaj, vi - Amin, vii° - Bdim. Therefore, In C major, we could use the following chords: Uppercase numerals represent major chords, and lowercase letters indicate minor chords. We use Roman numerals to denote the degrees of the scale on which we build the chords. ![]() The second one should be minor, and so on. The pattern means that if you want to build a chord on the first degree of a major scale, it should be major. I - major, ii - minor, iii - minor, IV - major, V - major, vi - minor, vii° - diminished. There's a fixed pattern determining the quality of chords. Using these notes from the scale, we can make chords that will fit in the key of C major. For example, in C major, we have:Ĭ is the first degree of the scale, D is the second degree, F is the fourth degree, etc. We get scale degrees by numbering ordered notes of the scale. To find chords that would fit within a given key, we can build them on the degrees of a scale. ![]()
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