Music theory basics: from note names to triads · Lesson 1 of 6

Lesson 01: The seven names that name everything

Lesson objectives:

  • Recite the musical alphabet and explain why it stops at G and wraps back to A.
  • Locate any natural note on a piano keyboard using the black-key groups as landmarks.
  • Explain what a sharp and a flat do, and why C-sharp and D-flat are the same key.

Prerequisites: None | Previous: none | Next 02 >>

You keep hearing "play a C" — but which one, and where?

Someone says "start on C" and you freeze. There are dozens of keys on a piano, six strings on a guitar, and the letters seem to run out almost immediately. The secret is that music reuses a tiny set of names on purpose. There are not hundreds of note names to memorize — there are seven, and they repeat forever. Once you can find those seven and see how the black keys let you name the notes in between, the entire keyboard becomes readable. This lesson gives you that map.

Explanation

The musical alphabet is only seven letters

Western music names its notes with just seven letters: A, B, C, D, E, F, G1. After G, you do not go to H — you wrap back around to A and keep climbing2. So going up, the notes read: A, B, C, D, E, F, G, A, B, C, D, E, F, G, and so on.

Why does the same name come back? Because a note and the note twice-as-high (or twice-as-low) sound like "the same note, higher" — that distance is called an octave, and notes an octave apart share a letter name1. When a singer and a child sing "the same" melody in different ranges, they are an octave (or two) apart. That shared-name feeling is real, and it is why seven letters are enough to name everything.

Finding the letters on a keyboard

A piano keyboard looks like a wall of keys until you notice the black keys come in a repeating pattern: a group of two, then a group of three, over and over. Those groups are your landmarks2.

  • C is the white key just to the left of any group of two black keys.
  • From that C, the white keys going right spell C, D, E, F, G, A, B, and then the next C — one full octave.

Find one C and you can find every white-key note by walking the alphabet. You never have to count from the far end of the piano.

Sharps and flats: naming the black keys

The black keys sit between certain white keys, so they need names built from their neighbors. Two symbols do this:

  • A sharp (♯) raises a note by the smallest step up — to the next key on the right2.
  • A flat (♭) lowers a note by the smallest step down — to the next key on the left2.

So the black key between C and D can be reached two ways: it is C-sharp (C raised) or D-flat (D lowered). Same key, two names. Notes that sound identical but are written differently are called enharmonic3. On a piano — which is tuned in twelve equal steps — C-sharp and D-flat are literally the same key you press3. Which name you use depends on the musical context, something later lessons about keys will make concrete.

Counting them up, one octave contains twelve keys total: seven white (the letters) and five black (the sharps/flats). That twelve is the number the whole rest of the course measures with.

Worked example (follow along)

Suppose I want to find A on the keyboard and I am staring at a group of three black keys.

  1. The white key just to the left of a group of three black keys is F.
  2. Walking up the white keys from F: F, G, then A. There it is — two white keys above F.
  3. Want A-flat? Go one key down (left) from A, which lands on the black key between G and A. That same black key is also G-sharp. Two names, one key.

Notice I never counted from the edge of the piano. I used a black-key group as a landmark and walked the alphabet.

Your turn (faded example)

You are looking at a group of two black keys and you want to find and name the left black key of that pair — specifically the black key immediately to the right of C. Fill in the blanks (think first, then check):

  • The white key left of the two black keys is ______.
  • The black key just to its right is that note raised, so one name is ______-sharp.
  • The same black key is the next letter up lowered, so its other name is ______-flat.

Answer: the white key is C; the black key is C-sharp (C raised by the smallest step) and equally D-flat (D lowered by the smallest step). One key, two enharmonic names — exactly the C-sharp/D-flat pair from the explanation.

Summary + what's next

You now have the map: seven letter names A-G that wrap around, an octave being the distance where a name repeats, and sharps/flats naming the black keys in between — with enharmonic pairs like C-sharp/D-flat being one key with two names. Twelve keys fill one octave.

But we kept saying "the smallest step" without pinning it down. That smallest step — the half step — is the ruler the whole course measures with, and there is a surprise hiding in the white keys where two of them are only a half step apart with no black key between them. That is Lesson 02.

Footnotes

  1. Wikipedia: Musical note — https://en.wikipedia.org/wiki/Musical_note 2

  2. musictheory.net: Lessons — https://www.musictheory.net/lessons 2 3 4

  3. Wikipedia: Enharmonic — https://en.wikipedia.org/wiki/Enharmonic 2

Exercises

01

Using a real keyboard or an image of one, find three different C's in different octaves. For each, confirm it sits just left of a group of two black keys.

Level 1 (warm-up)
Done criteria · checked locally
02

Pick any three black keys on the keyboard. For each, write both of its names (its sharp name and its flat name).

Level 2 (advanced)
Done criteria · checked locally