Reverse Interva Calculator
A reverse interval is a musical interval that is the inversion of a standard interval. This calculator helps determine the original interval from a given reverse interval, providing both the interval name and its semitone count.
What is a Reverse Interval?
A reverse interval occurs when the higher note of a standard interval is played first, followed by the lower note. For example, a major third (4 semitones) becomes a minor sixth (9 semitones) when reversed.
Reverse intervals are commonly used in music theory to analyze chord inversions, voice leading, and harmonic progressions. Understanding reverse intervals helps musicians and composers create more complex and interesting musical passages.
How to Calculate Reverse Interval
To calculate a reverse interval, follow these steps:
- Identify the standard interval you want to reverse.
- Count the number of semitones between the two notes of the standard interval.
- Subtract the semitone count from 12 to find the reverse interval's semitone count.
- Determine the name of the reverse interval based on its semitone count.
For example, reversing a major third (4 semitones) gives a minor sixth (9 semitones).
Formula
Reverse Interval Semitones = 12 - Standard Interval Semitones
Where:
- Standard Interval Semitones = Number of semitones between the two notes of the standard interval
- Reverse Interval Semitones = Number of semitones between the two notes of the reverse interval
The formula calculates the reverse interval by subtracting the standard interval's semitone count from 12. This gives the semitone count for the reverse interval, which can then be matched to the appropriate interval name.
Example Calculation
Example 1: Reversing a Major Third
Standard Interval: Major Third (4 semitones)
Calculation: 12 - 4 = 8 semitones
Reverse Interval: Minor Sixth (8 semitones)
Example 2: Reversing a Perfect Fifth
Standard Interval: Perfect Fifth (7 semitones)
Calculation: 12 - 7 = 5 semitones
Reverse Interval: Major Second (5 semitones)
These examples demonstrate how the reverse interval calculator works in practice. By following the formula and understanding the relationship between standard and reverse intervals, you can easily determine the reverse interval for any given standard interval.