The shape of a melody
Most melodies you can hum move to the next note of the scale far more often than they jump.
A melody is a line of notes, one after another, that the ear follows as a single thing. You can draw it in the air with a finger: up for higher notes, down for lower ones. That drawing is called the contour of the melody, and it is the first thing people remember about a tune. Hum a song you know without the words and you will notice that you remember where it rises and falls long before you could name a single note.
Three ways to move
From one note to the next, a melody can do only three things. It can repeat the same note. It can move by step to the next note of the scale, for example from E to F or from G down to F. Or it can leap over one or more scale notes, for example from C up to E or from G down to C. Music theory books call stepwise movement conjunct motion and leaping movement disjunct motion. Repeated notes count as part of the smooth, conjunct kind.
Steps make a melody easy to sing, because the voice only has to slide a little. Leaps give it energy and make a moment stand out. A tune made only of steps can sound like a scale exercise; a tune made only of leaps sounds like a bugle call and is hard to sing. Many well-loved melodies mix the two and follow a simple habit: after a big leap, the line turns around and moves back by step, filling in part of the gap it just jumped over.
Range and the high point
The distance from the lowest to the highest note is the melody's range. A narrow range, say from C up to G, is comfortable for almost any voice. An octave, from C to the next C, is still singable for most people. Inside that range, a good melody usually saves its highest note for one special place, often a little after the middle. That high point works like the peak of a hill: the line climbs toward it, arrives, and then walks down toward the ending. If the top note appears in every bar, there is no peak any more.
Why the grid has only white keys
The song maker below offers eight rows: C, D, E, F, G, A, B and the C above. These are the notes of the C major scale, the white keys of a piano from one C to the next. Because every row belongs to the same scale, any note you place fits the key, and nothing sounds like a mistake. The lowest and highest rows are both C, the home note, called do. Melodies in C major tend to feel finished when they land on do, which is why both C rows are shaded.
Try it
The grid starts with an eight-bar arch written for this lesson. Press Play and follow the dashed melody line. The panel under the grid counts steps, leaps and repeats, names the shape and tells you which bar holds the highest note. Then change the tune: move the high C to bar 2 and listen to how the climb disappears, or replace a few steps with leaps and see the counts change. Tap a note to remove it, tap an empty cell to add one, and drag to the right to hold a note longer.
Drag to turn. Scroll or pinch to zoom.
| step | move to the next note of the scale (conjunct) |
| leap | jump over one or more scale notes (disjunct) |
| contour | the up and down shape of a melody |
| range | distance from the lowest to the highest note |
| high point | the peak the melody climbs toward, best used once |
| do | the home note of C major; endings feel finished there |
- A melody goes E, F, G. How does it move?
- By steps
- By leaps
- By repeats
- C up to G is...
- a step
- a leap
- a repeat
- Which shape rises and then falls?
- Arch
- Wave
- Falling line
- What is the range of a melody that uses only C, D, E, F and G?
- A 5th
- An octave
- A 3rd
- After a big leap up, what do many melodies do next?
- Turn and move back by step
- Leap up again
- Stop
- Why can no note on the grid sound out of key?
- Every row is a note of the C major scale
- The notes are very short
- The tempo is slow
- Where does a melody usually feel finished in C major?
- On C (do)
- On B (ti)
- On F (fa)
- A melody puts its highest note in every bar. What happens?
- There is no single peak any more
- It becomes easier to sing
- It changes key
- From E to F on a piano there is no black key. Is it a step?
- Yes, they are next to each other in the scale
- No, it is a leap
- No, it is a repeat
- Put these in order from lowest to highest.
- A melody moves by repeat, step (conjunct) or leap (disjunct).
- Contour is the up and down shape: rising, falling, arch, wave.
- Range is lowest to highest note; save the high point for one place.
- The grid uses only the C major scale, and C (do) is home.
Sources for this course (13)
- Fundamentals of Music Theory, UMass Amherst, Unit 14 Melody: repeated notes, conjunct (stepwise) and disjunct (skip, leap) motion, melodic contour (fundamentalsofmusictheory.umasscreate.net/unit-14)
- Humanities LibreTexts, Music Appreciation II 1.1 Melody: contour, conjunct and disjunct, range, motive (human.libretexts.org)
- Open Music Theory (Lavengood, Peterson et al., CC BY-SA)
- chapters Roman Numerals (uppercase major, lowercase minor, I ii iii IV V vi vii° in major)
- Introduction to Harmony, Cadences and Phrase Endings (authentic cadence V-I, half cadence ends on V)
- The Phrase, Archetypes and Unique Forms (period = antecedent ending with a weaker cadence, often a half cadence, and consequent ending with a stronger one; antecedent often four bars)
- Glossary (sequence model and copy) (viva.pressbooks.pub/openmusictheory)
- Robert Hutchinson, Music Theory for the 21st-Century Classroom 7.4 Cadences and 11.4 Phrase (most phrases are four bars) (musictheory.pugetsound.edu/mt21c)
- musictheory.education 2.14 Degrees I, IV and V: tonic, subdominant, dominant
- Duke University Sonic Dictionary, Melodic Sequence (a motive repeated at a higher or lower pitch)
- Wikipedia and IMSLP, Twelve Variations on "Ah vous dirai-je, Maman" K. 265/300e (French melody first printed 1761; Mozart, 1781 or 1782, Wolfgang Plath's dating; first published 1785)
- PLOS ONE 2020, Martin-Castro and Ucar, "Conductors' tempo choices shed light over Beethoven's metronome" (Maelzel patented the metronome in 1815; Beethoven added marks to his first eight symphonies) and Boston Baroque, Martin Pearlman (the marks were added in 1817)
- All melodies in the lessons are written for this course except the French folk melody of 1761, which is in the public domain. Timing values computed: one beat = 60 / bpm seconds.
Checked: 2026-10-17