Interval Calculator Ear
An interval calculator ear helps musicians and music enthusiasts determine the frequency and type of musical intervals between two notes. Whether you're composing music, studying harmony, or just exploring the science of sound, understanding ear intervals is essential.
What is Interval Calculator Ear?
The interval calculator ear is a tool designed to calculate and identify musical intervals based on their frequency ratios. It helps users understand the relationship between two notes in terms of their pitch and harmonic content.
Musical intervals are the distances between two notes in terms of frequency. They can be classified as perfect, major, minor, augmented, or diminished. The interval calculator ear provides a quick and accurate way to determine these relationships.
How to Use Interval Calculator Ear
Using the interval calculator ear is straightforward. Follow these steps:
- Enter the frequency of the first note in Hertz (Hz).
- Enter the frequency of the second note in Hertz (Hz).
- Click the "Calculate" button to determine the interval.
- Review the result, which includes the interval name, ratio, and cents.
Note
For best results, ensure the frequencies are accurate and within the human hearing range (20Hz to 20,000Hz).
Common Ear Intervals
Here are some common musical intervals and their frequency ratios:
| Interval | Ratio | Cents |
|---|---|---|
| Unison | 1:1 | 0 |
| Minor Second | 15:16 | 100 |
| Major Second | 8:9 | 200 |
| Minor Third | 5:6 | 300 |
| Major Third | 4:5 | 400 |
| Perfect Fourth | 3:4 | 500 |
| Perfect Fifth | 2:3 | 700 |
| Minor Sixth | 5:8 | 800 |
| Major Sixth | 3:5 | 900 |
| Minor Seventh | 5:9 | 1000 |
| Major Seventh | 8:15 | 1100 |
| Octave | 1:2 | 1200 |
How Interval Calculator Ear Works
The interval calculator ear uses the following formula to determine the interval between two notes:
Formula
Interval Ratio = Frequency of Note 2 / Frequency of Note 1
Cents = 1200 * log2(Interval Ratio)
The calculator then compares the calculated ratio and cents to a database of known musical intervals to identify the closest match.
For example, if you input 440Hz for the first note and 660Hz for the second note, the calculator will determine that this is a perfect fifth interval.