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Scale

Ionian

Ionian is the church mode you get on the white keys from C to C. It is identical to major. In the mode system it comes first: all the other modes arise from the same seven notes, only with a different reference note.

Starting note on the white keys
C
Identical to
major
Step pattern
1 – 1 – ½ – 1 – 1 – 1 – ½
Chord on the tonic
major triad (in C major: C)
Related
Aeolian (= natural minor)

Major under an old name

The article The modes through familiar pieces explains: if you play only the white keys on the piano from C to C, C major sounds. If you play the same keys from D to D, something different sounds, with the same notes but a different reference point. That is how the seven church modes arise, Ionian from C, Dorian from D, Phrygian from E, Lydian from F, Mixolydian from G, Aeolian from A and Locrian from B. Ionian is identical to major, Aeolian to natural minor. The other five are what is usually meant when modes are spoken of.

Ionian on C

C D E F G A B C 1 1 ½ 1 1 1 ½

Only white keys, C to C. The semitone steps lie between E–F and B–C, as in every major scale.

Modes and diatonic chords

In its table of the diatonic chords of C major the page Circle of fifths assigns each degree a mode, if you begin on the degree in question. The first degree has the major chord C and the mode Ionian.

ModeStarting note (white keys)Degree in C majorChord
IonianCIC, major
DorianDiiDm, minor
PhrygianEiiiEm, minor
LydianFIVF, major
MixolydianGVG, major
AeolianAviAm, minor
LocrianBvii°B°, diminished

That a mode arises not from the choice of notes but from the emphasis is recorded by the article. If you play the white keys over a drone on D but keep ending the phrases on C, you have C major again. In Ionian, by contrast, the reference note lies on C.

Try it yourself: In Identify Scales you tell major from natural minor at the first level. The church modes are added on the top levels.

Common mistakes

  • Taking Ionian for a new sound: It is major.
  • Defining the mode by the notes used: What matters is the reference note.
  • Taking all modes as equivalent: Locrian remains, according to the article, a marginal case, because the triad on its root is diminished.