BPM delay time is the interval between tempo-synchronized echoes, measured in milliseconds or musical note divisions. Divide 60,000 by the song’s BPM to find the quarter-note delay, then scale that value for eighth notes, sixteenth notes, dotted notes, and triplets.
Matching delay repeats to the tempo helps echoes land on musically useful parts of the beat. It can make a vocal feel spacious without becoming messy, add movement to a synth, or turn a simple guitar phrase into a rhythmic pattern. The calculation is straightforward, but choosing the right subdivision still depends on the arrangement and groove.
If the tempo itself is uncertain, first check how beats per minute are defined before setting the effect. A small BPM error can become obvious when feedback creates several repeats.
What Is BPM Delay Time?
BPM delay time is the amount of time between an original sound and each tempo-synchronized repeat. A quarter-note delay at 120 BPM lasts 500 milliseconds because one quarter-note beat occurs every half second.
How tempo controls repeat spacing
A slower tempo creates more time between beats, so synchronized delay values become longer. A faster tempo places the beats closer together, producing shorter delay times.
At 60 BPM, one quarter note lasts 1,000 ms. At 120 BPM, it lasts 500 ms. At 150 BPM, it lasts 400 ms. The relationship is inverse: when BPM rises, delay time falls.
The effect does not have to use quarter notes. An eighth-note delay repeats twice as often as a quarter-note delay, while a half-note delay takes twice as long. Dotted and triplet values shift the repeats away from ordinary straight divisions, creating syncopated or rolling patterns.
Delay time versus feedback
Delay time controls when repeats occur. Feedback controls how much of the delayed signal is sent back into the effect, which influences how many repeats continue and how slowly they fade.
Changing feedback does not change the calculated interval. A 375 ms delay remains 375 ms whether it produces one quiet echo or a long chain of repeats. High feedback can nevertheless make timing problems more noticeable because every repeat reinforces the same rhythmic placement.
Other controls shape the result in different ways. Mix or wet/dry balance controls the level of the effect, filtering removes selected frequencies from the repeats, and modulation introduces slight pitch or timing movement.
How Do You Calculate Delay Time From BPM?
Divide 60,000 by the tempo in BPM to calculate a quarter-note delay in milliseconds:
Quarter-note delay (ms) = 60,000 ÷ BPM
For example, at 120 BPM:
60,000 ÷ 120 = 500 ms
The number 60,000 represents the milliseconds in one minute. Once the quarter-note duration is known, the other note values can be calculated with simple multipliers. This uses the same relationship explained in the BPM-to-milliseconds conversion guide.
Calculating straight note values
Straight note values divide or multiply the quarter-note duration by powers of two:
| Note value | Multiplier applied to quarter note | Delay at 120 BPM |
|---|---|---|
| Whole note | × 4 | 2,000 ms |
| Half note | × 2 | 1,000 ms |
| Quarter note | × 1 | 500 ms |
| Eighth note | × 0.5 | 250 ms |
| Sixteenth note | × 0.25 | 125 ms |
| Thirty-second note | × 0.125 | 62.5 ms |
Suppose a track runs at 100 BPM. The quarter note is 60,000 ÷ 100 = 600 ms. The eighth note is 600 × 0.5 = 300 ms, and the sixteenth note is 600 × 0.25 = 150 ms.
Calculating dotted delay times
A dot adds half of a note’s original duration, so multiply the corresponding straight value by 1.5:
Dotted delay = straight-note delay × 1.5
At 120 BPM, a straight eighth note is 250 ms. Therefore:
250 × 1.5 = 375 ms
A dotted eighth lasts three sixteenth notes. Its repeats fall between the main quarter-note beats before the pattern eventually cycles back to the downbeat. That off-beat placement is why dotted-eighth delay can create strong forward motion without requiring the performer to play more notes.
Calculating triplet delay times
A triplet divides the duration normally occupied by two equal notes into three equal parts. Multiply the corresponding straight-note value by two-thirds:
Triplet delay = straight-note delay × 2 ÷ 3
At 120 BPM, an eighth note lasts 250 ms:
250 × 2 ÷ 3 = 166.67 ms
That result is an eighth-note triplet. A quarter-note triplet at the same tempo is 500 × 2 ÷ 3 = 333.33 ms. Decimal values can usually be rounded to the precision accepted by the delay unit.
What Are the Delay Times at Common BPM Values?
The table below gives tempo-synchronized delay times for commonly used tempos. Values are rounded to two decimal places where necessary.
| BPM | Quarter note | Eighth note | Dotted eighth | Eighth triplet | Sixteenth note |
| 60 | 1,000 ms | 500 ms | 750 ms | 333.33 ms | 250 ms |
| 80 | 750 ms | 375 ms | 562.5 ms | 250 ms | 187.5 ms |
| 90 | 666.67 ms | 333.33 ms | 500 ms | 222.22 ms | 166.67 ms |
| 100 | 600 ms | 300 ms | 450 ms | 200 ms | 150 ms |
| 120 | 500 ms | 250 ms | 375 ms | 166.67 ms | 125 ms |
| 128 | 468.75 ms | 234.38 ms | 351.56 ms | 156.25 ms | 117.19 ms |
| 140 | 428.57 ms | 214.29 ms | 321.43 ms | 142.86 ms | 107.14 ms |
| 150 | 400 ms | 200 ms | 300 ms | 133.33 ms | 100 ms |
The wider delay-time reference chart can help when the project tempo is not included here, but the formula is often faster than searching a table.
Worked example at 128 BPM
At 128 BPM, the quarter-note duration is:
60,000 ÷ 128 = 468.75 ms
From that base value:
- Eighth note:
468.75 ÷ 2 = 234.38 ms - Sixteenth note:
468.75 ÷ 4 = 117.19 ms - Dotted eighth:
234.375 × 1.5 = 351.56 ms - Eighth-note triplet:
234.375 × 2 ÷ 3 = 156.25 ms
Rounding 234.375 ms to 234 ms before calculating the dotted or triplet value introduces a small additional error. Calculate from the unrounded number when possible, then round only the final result.
How to calculate a value not shown
Start with 60,000 ÷ BPM, identify the straight note division, and apply a dotted or triplet multiplier only if needed. The general beats-per-minute formula also explains why counting and time measurements use the same inverse relationship.
For example, a dotted quarter note at 110 BPM is:
(60,000 ÷ 110) × 1.5 = 818.18 ms
A sixteenth-note triplet at 110 BPM is:
(60,000 ÷ 110) × 0.25 × 2 ÷ 3 = 90.91 ms
Which Delay Note Division Should You Choose?
Choose a delay division according to the space in the arrangement, the rhythmic role of the source, and how clearly the repeats should be heard. The mathematically correct value is only the starting point; the best subdivision is the one that supports the groove without masking important notes.
Quarter-note delay for open space
Quarter-note repeats land once per beat. They work well when a phrase has enough silence for each repeat to remain distinct, especially on lead lines, sparse vocals, ambient textures, and slower melodic parts.
At high feedback settings, quarter-note echoes can accumulate quickly. Filtering the delayed signal or lowering the wet level can preserve depth without crowding the original performance.
Eighth and sixteenth notes for movement
Eighth-note delay produces two repeat positions per quarter-note beat. It adds steady motion and can fill gaps between short notes without sounding as expansive as a quarter-note delay.
Sixteenth-note delay is much denser. It can create urgency, metallic textures, or a rapid rhythmic tail, but it can also blur transients. Short values often benefit from reduced feedback and darker filtering.
Understanding the broader role of tempo in production helps when balancing rhythmic effects with drums, bass, and melodic parts. The music-production tempo guide explains how BPM affects sequencing and arrangement decisions beyond delay.
Dotted notes for syncopation
Dotted-eighth delay is popular because its three-sixteenth-note duration offsets each repeat from the played note. If a performer plays steady eighth notes, the delayed notes can interlock with the dry notes and create the impression of a busier pattern.
The effect depends on accurate playing and controlled feedback. When the performance already contains many notes, a dotted delay may compete with the phrase instead of enhancing it.
Triplets for rolling patterns
Triplet delays place three equal rhythmic units in the time normally occupied by two. They suit triplet-based grooves, swung phrasing, compound meter, and parts that need a rolling rather than square pulse.
A triplet subdivision is not automatically the right choice for every swung performance. Swing often uses an unequal long-short ratio that may not match mathematically exact triplets, so adjustment by ear may still be necessary.
How Do You Set BPM Delay Time in a DAW or Hardware Unit?
Use tempo-sync mode when the delay can follow the project clock; choose a musical subdivision such as 1/4, 1/8D, or 1/8T. If the unit accepts only milliseconds, calculate the value from the BPM and enter it manually.
Using tempo-sync mode
Tempo sync is the simplest option in a fixed-tempo project. The effect reads the host tempo and keeps its repeats aligned when the BPM changes through automation or a tempo map.
Common labels include 1/4 for a quarter note, 1/8 for an eighth note, 1/8D for a dotted eighth, and 1/8T for an eighth-note triplet. Labels vary, so confirm whether D and T mean dotted and triplet on the specific unit.
Entering milliseconds manually
Time mode is useful when hardware cannot receive tempo information or when a deliberately offset value is wanted. Calculate the exact delay, enter the nearest available value, and listen across several repeats.
If the song tempo has not been established reliably, use a longer counting window or tap several beats rather than estimating from a short section. The guide to calculating BPM accurately covers manual counting, tapping, and beat-interval methods.
Setting different left and right delay times
Stereo delay can assign a different subdivision to each channel. A quarter note on the left and a dotted eighth on the right creates a wide, interlocking pattern. An eighth note on one side and an eighth-note triplet on the other creates denser movement with less obvious symmetry.
Different timings can produce phase, clutter, or an unstable center when collapsed to mono. Check the result at a low wet level, test mono compatibility, and remove low frequencies from the repeats when they interfere with the bass or kick.
Why Can a Mathematically Correct Delay Still Sound Wrong?
A calculated delay can sound wrong when the chosen pulse does not match the perceived groove, the performance uses swing or rubato, or the repeats collide with other notes. Tempo synchronization guarantees numerical alignment, not a good arrangement.
Half-time and double-time interpretation
A groove may be counted at 70 BPM or 140 BPM depending on which pulse is treated as the beat. The quarter-note value is 857.14 ms at 70 BPM and 428.57 ms at 140 BPM, but those values describe related metric levels.
This does not necessarily mean one tempo is incorrect. Try the subdivision that follows the pulse listeners naturally feel. A quarter-note delay at 140 BPM equals an eighth-note delay at 70 BPM, so apparently conflicting settings can produce the same interval.
Swing, performance timing, and groove
Musicians often place notes slightly ahead of or behind a strict grid. Swing can lengthen one subdivision and shorten the next, while rubato allows expressive timing changes. An exact delay may expose those variations or create flams where the dry and delayed attacks fall too close together.
Time signature also affects how repeats are perceived because it organizes beats into measures, even though it does not alter the millisecond duration of a given BPM. The explanation of tempo and meter relationships is useful when repeats cross bar lines in 3/4, 6/8, or other meters.
Adjusting the calculated value by ear
Small offsets can make repeats sit behind or ahead of the grid. Start with the exact value, then move it slightly while listening with the entire mix. Judge the relationship with drums and vocals rather than soloing the effect indefinitely.
The adjustment should be intentional. Large random deviations can weaken the rhythmic connection, while a few milliseconds may add separation or reduce comb-filter-like interactions on short delays. Save the exact synchronized value first so it is easy to compare.
Frequently Asked Questions
What is the formula for BPM delay time?
Divide 60,000 by the BPM to calculate a quarter-note delay in milliseconds. Multiply that result by 0.5 for an eighth note, 0.25 for a sixteenth note, or 2 for a half note.
What delay time should I use at 120 BPM?
At 120 BPM, a quarter-note delay is 500 ms, an eighth note is 250 ms, a dotted eighth is 375 ms, and an eighth-note triplet is approximately 166.67 ms. Choose the division that leaves enough rhythmic space around the source.
How do I calculate a dotted eighth-note delay?
Calculate the quarter note with 60,000 ÷ BPM, divide it by two, and multiply the result by 1.5. The combined shortcut is 45,000 ÷ BPM, which gives 375 ms at 120 BPM.
What is the difference between dotted and triplet delay?
A dotted note lasts 1.5 times its straight-note value, while the matching triplet note lasts two-thirds of that straight value. Dotted delays tend to create syncopated cross-rhythms; triplet delays create three-part subdivisions and rolling motion.
Does feedback change the delay time?
Feedback does not change the time between repeats. It changes how much delayed signal is recirculated, affecting the number, level, and decay of the echoes.
Should delay time always match the BPM exactly?
Exact synchronization is a reliable starting point, especially for rhythmic effects. A slight manual offset may fit swung or loosely performed music better, but it should be judged in the full mix against the groove.

Sophia Mitchell is a music technology writer and rhythm analysis specialist at BPM Calculator. She focuses on BPM calculation, tempo analysis, beat synchronization, DJ workflow tools, and music production education for producers, DJs, musicians, and audio creators. Sophia creates practical, beginner-friendly content around tempo matching, delay timing, metronomes, harmonic mixing, and rhythm analysis to help creators improve musical timing, workflow efficiency, and production accuracy.
