| Semitones | Short name | Full name |
|---|---|---|
| 1 | m2 | Minor 2nd |
| 2 | M2 | Major 2nd |
| 3 | m3 | Minor 3rd |
| 4 | M3 | Major 3rd |
| 5 | P4 | Perfect 4th |
| 6 | TT | Tritone |
| 7 | P5 | Perfect 5th |
| 8 | m6 | Minor 6th |
| 9 | M6 | Major 6th |
| 10 | m7 | Minor 7th |
| 11 | M7 | Major 7th |
| 12 | P8 | Octave |
Finding each interval on the neck
On one string the table above is literal: the semitone count is the fret distance. A major 3rd is four frets up, a perfect 5th seven, an octave twelve. That is accurate but slow, because nobody solos by sliding a hand seven frets to find a fifth. The shapes that matter cross strings.
Standard tuning puts a perfect 4th (5 semitones) between neighboring strings, so the same fret on the next higher string is a 4th. From there, count frets: one fret back is a major 3rd, two back a minor 3rd, one forward a tritone, two forward a perfect 5th. Skip a string and the same fret gives a minor 7th, two frets forward gives the octave. That octave shape is the quickest way to find the same note in another position.
The exception is the G and B pair, tuned a major 3rd (4 semitones) apart. Any shape that crosses from the G string to the B string moves one fret higher on the B string: a 4th becomes one fret forward, a major 3rd sits at the same fret, and an octave from the D string lands three frets up instead of two. That offset is why a shape that works on the lower strings seems to break on the top two.
Practice it by naming, not just playing: pick a note on the low E string, find its 3rd, 5th and octave on higher strings, and say each name out loud. Then check whether you can hear the same distances in the ear trainer.
How many half-steps (semitones) make up a Minor 7th (m7)?