Capo Calculator

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Guitar Capo Transposition Calculator

C C# / Db D D# / Eb E F F# / Gb G G# / Ab A A# / Bb B
Open (No Capo) 1st Fret 2nd Fret 3rd Fret 4th Fret 5th Fret 6th Fret 7th Fret 8th Fret 9th Fret 10th Fret

Actual Sounding Key:

Understanding How a Capo Calculator Works

A guitar capo is a mechanical device used on the neck of a stringed instrument to shorten the playable length of the strings. By doing this, it raises the pitch of the instrument. Our capo calculator helps guitarists determine the actual musical key they are playing in when they use a capo at various frets while maintaining familiar chord shapes.

Each fret on a guitar represents a half-step (semitone). Moving a capo up one fret increases the pitch by one semitone. For example, if you play a "G major" chord shape with a capo on the 2nd fret, the actual sound produced is an "A major" chord.

Why Use a Capo?

  • Simplify Difficult Keys: If a song is in E-flat (Eb), which requires many barre chords, you can put a capo on the 1st fret and play using "D" chord shapes.
  • Vocal Range Adjustment: If a song is slightly too low for your voice, moving the capo up a few frets allows you to sing higher without relearning the fingerings.
  • Brighter Tone: Capos change the timbre of the guitar, often giving it a "chiming" or mandolin-like quality when placed higher up the neck.

Common Capo Transposition Chart

Chord Shape Capo Fret Actual Key
G 2 A
C 5 F
D 2 E
E 3 G

Calculations and Music Theory

The math behind the capo calculator is based on the chromatic scale, which consists of 12 notes. The formula used is:

(Initial Note Index + Fret Number) % 12 = Resulting Note Index

The notes used in this calculation are: C, C#, D, D#, E, F, F#, G, G#, A, A#, and B. When you reach the end of the scale at B, it loops back to C. This is why a capo on the 12th fret returns you to the original key, just one octave higher.

function calculateTransposition() { var notes = ["C", "C# / Db", "D", "D# / Eb", "E", "F", "F# / Gb", "G", "G# / Ab", "A", "A# / Bb", "B"]; var chordIndex = parseInt(document.getElementById("chordShape").value); var fret = parseInt(document.getElementById("fretPosition").value); if (isNaN(chordIndex) || isNaN(fret)) { return; } var resultIndex = (chordIndex + fret) % 12; var finalKey = notes[resultIndex]; document.getElementById("soundingKey").innerText = finalKey; document.getElementById("capoResultDisplay").style.display = "block"; }

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