Listen to each shape: click it to hear its relative duration.
Each row lasts exactly one whole note. Click a row to hear it over 4 metronome beats: each value is half of the one above.
Flags or beams
When several eighth, sixteenth, 32nd or 64th notes follow one another, their flags can be replaced by beams that join the notes together. Each note always gets as many beams as the flags they replace: one beam for eighth notes, two for sixteenths, three for 32nds and four for 64ths.
Two eighth notes with flags, then with a beam; then three sixteenth notes, and four 32nd notes.
You can also combine different values in one group. Each note then keeps as many beams as it had flags: one common beam joins the whole group, and the extra beams reach only the notes that need them.
First an eighth note, a sixteenth note and two 32nd notes; then an eighth note and two sixteenths; and finally a sixteenth, an eighth and a sixteenth.
Exercisein the method's spirit
1) Name each of these shapes. 2) Write this group of eighth notes with a beam.
Solution
1) A half note, a sixteenth note, a quarter note, an eighth note and a 64th note. 2) The four eighth notes, joined by a single beam.
Exercisein the method's spirit
Rewrite this beamed group with flags.
Solution
An eighth note (one flag), then two sixteenth notes (two flags each), written separately.
You can now recognize every shape. Next, we'll see how long each one lasts compared with the others.
Check your understanding
8 questions
1.
According to Danhauser, how many note shapes are there in standard notation?
2.
What is this shape?
3.
Which shape has a white notehead and a stem?
4.
How many beams are needed to join 32nd notes?
5.
Two eighth notes joined by a beam last:
6.
According to the custom Danhauser describes, vocal music keeps separate flags when:
7.
What is the quarter note called in British English?
8.
Which shape is simply a quarter note with a flag?
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