Knowledge hub / MusicMuse / tone

What Vibrates and What You Hear

Music knowledge / Guides and practical tools

About this reference

From the music-learning collection, adapted for Philojain Music Muse. Referenced sources remain credited in the article.

The electric guitar as a midrange engine, and what happens when guitar, bass and djent guitar are asked to occupy the same frequency range at once.

Electric guitar — The Midrange Engine

The one instrument here where what vibrates and what you hear are in roughly the same place — and where the speaker, not the amp, does most of the tone shaping.

The numbers — fundamentals, and where the identity actually sits

  • Open strings, standard tuning, A4 = 440 Hz: E2 82.41, A2 110.00, D3 146.83, G3 196.00, B3 246.94, E4 329.63 Hz.
  • Highest fretted fundamental: D6 = 1174.66 Hz on a 22-fret neck, E6 = 1318.51 Hz on a 24-fret. The 24-fret neck exists specifically to reach exactly two octaves above the open high E.
  • So the whole instrument's fundamental range is about 82 Hz to 1.3 kHz, and the content that carries its perceived character — pick attack, articulation, bite — sits at roughly 800 Hz to 6 kHz. A gap of one to three octaves. Compare that to a bass's seven and the distinction this guide is built on becomes obvious.
  • One honest refinement, because the tidy version is slightly wrong. The two lowest open strings (82–110 Hz) genuinely sit in what every chart calls bass territory, and pick attack is a transient event on every instrument. The defensible claim is not "the guitar is a midrange instrument" but "the guitar is the one of the three where the fundamental range and the perceptually dominant range overlap." That's the version the numbers support.

The speaker is the filter — and this is the most under-appreciated fact in electric guitar

  • Celestion's own published specs: the Vintage 30 is 70–5,000 Hz, 100 dB sensitivity, resonant frequency 75 Hz. The G12M Greenback is 75–5,000 Hz, 98 dB, Fs 75 Hz. These speakers are sold as devices that stop at 5 kHz.
  • Clipping, meanwhile, has no upper limit. This is not a metaphor — it's why digital amp simulators must run their clipping stages at 8× oversampling (about 353 kHz): you cannot instruct a nonlinearity to only generate harmonics below half the sample rate, so without the headroom they alias back into the audible band as junk.
  • So the raw electrical signal genuinely contains ultrasonic harmonic content, and the listener never hears any of it. R.G. Keen, one of the most-cited authorities on guitar effects circuit design, puts it plainly: a speaker cabinet "implements a multi-pole lowpass filter all by itself," and that is "at least one of the reasons a miked amp is preferable to running a distortion signal directly into a PA mixer."
  • Independent measurement, not marketing: a real Vintage 30 measured the 7–20 kHz band at roughly 75–80 dB against a 100 dB midrange reference — about 20–25 dB down. Cone resonance peaks cluster around 2.3, 2.6 and 3.3 kHz. And there is real production variance: a 2018 Mesa-branded V30 measured 13 dB more energy at 6.5 kHz than a 2022 Chinese-made one. There is no single "V30 curve."
  • The low end gets shaped too. A Greenback in an actual Marshall 4×12 measured F3 (−3 dB) at 106 Hz and F6 at 87 Hz — meaning the open low E's own 82.41 Hz fundamental is already below the cabinet's usable floor. Your low E, through a 4×12, is partly a missing-fundamental illusion as well.
  • Flag: Celestion do not publish a full frequency-response curve or Thiele-Small set for guitar drivers. The 5 kHz figure is a spec envelope, verified; the exact rolloff slope is proprietary and the finer measurements above come from an independent, non-peer-reviewed project.

Impulse responses — what they are, precisely

  • An IR captures a system's output in response to an impulse — in practice a logarithmic sine sweep, deconvolved. Reapplying it means convolving a DI'd signal with that capture, imprinting the cab, mic and room's frequency and phase response onto a dry signal.
  • The critical limitation, and it explains the whole workflow: an IR captures only linear behaviour. Frequency response, phase, edge diffraction, reflections. It cannot capture distortion or compression, because a cab-and-mic is approximately linear and time-invariant while an overdriven amp emphatically is not.
  • Which is exactly why the split works. The nonlinear part lives in the amp or pedal; the linear part is captured once and reapplied forever. That's what made silent, repeatable, any-hour recording practical, and it underpins every modeller from the Kemper to the Axe-FX.

Pickups — the comb filter, and the resonance nobody accounts for

  • A pickup samples the string at one fixed point, so it nulls any harmonic with a node underneath it. The equation: V = sin(π · X_pickup · F / (L_scale · F_open)), with nulls recurring at F_null = n · L·F_open / X_pickup.
  • Worked, for a Stratocaster (25.5", low E open 82.41 Hz; bridge pickup 1.625", middle 3.875", neck 6.375" from the bridge): the neck pickup's first response peak lands at 165 Hz and its first null at 330 Hz. That is the entire reason neck pickups sound deep and bridge pickups sound bright — it is geometry, not magnets.
  • Blending two pickups changes the maths, adding a cosine term that nulls at odd multiples rather than all of them — which is why a Strat's position 2 and 4 "quack" is a sparser notch pattern, not just a volume blend.
  • The resonant peak is real and it moves when you change cables. A pickup is an RLC system peaking at f₀ = 1/(2π√(LC)). A directly measured Strat single coil: 1.58 H inductance, 222 pF self-capacitance, self-resonance 8,500 Hz. Add an 18-foot cable at roughly 30 pF/ft — total C ≈ 762 pF — and the peak drops to about 4.6 kHz. A 35-foot cable drops it to about 3.6 kHz. Longer cable is measurably, calculably darker.
  • And where that peak lands is the pickup's character: below 1 kHz reads dull and hollow, 2.0–2.5 kHz is the "singing" PAF humbucker region, 3.0–5.0 kHz is harsh and metallic — Strat and Tele territory. Healthy Q is 2–5; below 2 sounds shallow, above 5 sounds edgy.
  • Humbuckers cancel hum by reverse-winding and reverse-polarising the second coil, so induced mains hum arrives out of phase and cancels while string signal sums. Series wiring roughly doubles inductance, which pushes the resonant peak down — that is the actual mechanism behind "humbuckers are warmer," not tonewood.

Scale, tension and the physics of a bend

  • A D'Addario EXL110 set (10–46) at 25.5" measures: .010 E4 16.2 lb, .013 B3 15.4, .017 G3 16.6, .026w D3 18.4, .036w A2 19.0, .046w E2 16.9 — 102.5 lb total.
  • Fender 25.5" versus Gibson 24.75": since T ∝ L² at fixed pitch and gauge, the ratio is (24.75/25.5)² = 0.9420 — so 5.8% less tension on the Gibson scale, about 96.6 lb for the same set. This is a calculation, not a quoted figure: no source I found states a clean percentage, so I derived it from the verified formula applied to D'Addario's own published numbers.
  • Bending force has actually been measured. A plain .012" string bent a full step at the 8th fret of a 25.5" scale required 1.8 lb of force; a wound .056" bent a step and a half required 4 lb. And critically, the same experiment showed the force depends only on vibrating length, gauge and target pitch — changing the string's total length behind the bridge made no difference at all. That kills a very persistent myth about string-through bodies.
  • Flag: Gibson's "24.75 inch" is itself contested. One luthier's survey reports a segmented scale — roughly 24.5" at frets 1–5 rising to 24.75"–24.85" by fret 22. Single non-peer-reviewed source, but a long-running dispute among techs.

Distortion, and why power chords work — the real reason

  • Any nonlinearity expands as a power series: V_out = k₁V + k₂V² + k₃V³ … Odd-order terms (present in symmetric clipping) generate odd harmonics — cos³t = ¾cos t + ¼cos 3t. Even-order terms (only present when clipping is asymmetric) generate even harmonics — cos²t = ½ + ½cos 2t. Common-cathode tube stages produce lots of even-order content; push-pull stages cancel it and contribute principally third harmonic.
  • And here is the genuinely satisfying part, which is real physics rather than received wisdom. Two notes through a nonlinearity produce sum and difference tones. Take 110 Hz (A2) and 165 Hz (E3) — a power chord, ratio exactly 3:2. Quadratic distortion generates a difference tone at 55 Hz: precisely one octave below the root. As the source puts it, "the selection of the 'power chord,' the tonic and the perfect fifth, is vital to getting this octave-lower tone. It will not appear for other intervals."
  • Which is why complex chords turn to mud under gain. An equal-tempered major third is 13.7 cents off the pure 5:4 ratio. Run that through the same nonlinearity and the intermodulation products land on a scatter of unrelated frequencies rather than reinforcing the harmonic series — heard as beating and dissonance, not tone. The paper's phrasing: "the more complex the chord, the lower the subharmonics generated," often below audibility, manifesting as amplitude modulation instead of pitch.
  • So the power chord is not a stylistic convention. It is the interval whose distortion products reinforce rather than fight the note.
  • Flag: the source for the intermodulation maths is a 2025 arXiv preprint, not confirmed peer-reviewed. The underlying Fourier analysis is standard and checks out on recomputation, but note the status.
  • Filter placement matters more than the clipping method. The Tube Screamer proves it at component level: a high-pass inside the clipping feedback loop (4.7 kΩ / 0.047 µF) corners at 720 Hz, so harmonics above 720 Hz get the distortion stage's full gain and bass notes get clipped least; a separate low-pass after the diodes (1 kΩ / 0.22 µF, ≈723 Hz) shapes what's already been generated into the famous mid-hump. Boost before an overdrive changes what distorts; boost after just makes it louder.
  • Palm muting shortens sustain drastically and reduces the number of partials ringing simultaneously — which under high gain is the point, because fewer simultaneous partials means less intermodulation clutter. Flag: the common claim that it damps higher harmonics preferentially is physically plausible but I found no direct measurement of it.

Recording — and one number that settles an argument

  • Double-tracking works because two human takes differ, in timing, pitch and dynamics, in ways a chorus or delay cannot replicate — a time-based effect applies a fixed, predictable modulation. Automatic Double Tracking was invented in 1966 by Ken Townsend at Abbey Road, specifically because Lennon disliked performing parts twice.
  • Quad-tracking is four genuinely separate performances, typically panned 100% L/R for the outer pair and 70–80% L/R for the inner pair. Copy-pasting one take instead does not widen anything — it comb-filters, for exactly the same mathematical reason a pickup does.
  • Mic placement, actually measured. Two SM57s four inches apart on the same 12" speaker, everything else held constant: the centre position was about 5 dB down below 500 Hz, about 8 dB up at 1.6 kHz, and about 6 dB up at 3.5 kHz versus the cone edge. A one-inch move produced an audible shift. That is not a rule of thumb, it is a measurement.

THE THREE-WAY CROSSOVER

All three at once, split by where each one puts the gap between vibration and perception.

Three answers to the same question, running simultaneously and never overlapping. The bass owns everything below 100 Hz and is the only source of an actual fundamental in the track — its own pitch reconstructed from harmonics the cabinet can barely reproduce. The djent guitar owns 100 Hz to 1.5 kHz plus the 2–4 kHz transient, high-passed so its low fundamental is gone, gated so its envelope collapses to a 20-millisecond click. The electric guitar owns the sustained midrange and every melodic note, in the one band where what vibrates and what you hear are the same thing. All three are the same physics — Mersenne's equation, the pickup comb filter, clipping harmonics — and the only variable is where you put the gap. And the one collision you have to plan around is real and unavoidable: the kick's beater click sits at 2–8 kHz and the guitar's pick attack at 2–4 kHz, so they overlap by design, and the only fixes are timing, panning and transient shaping.

Recipe

  • Below 100 Hz — bass only. Clean low band low-passed at 100–300 Hz, compressed 5:1 or harder, 5–10 dB reduction, completely consistent. Nothing else is permitted here
  • 100 Hz–1.5 kHz — djent guitar. High-passed at 100–140 Hz, TS front end clipping above 720 Hz, quad-tracked at 100% and 70–80% with two different amp models
  • The gate: 0.1–1 ms attack, 10–50 ms hold, so the rhythm guitar's envelope is pure transient
  • The sustained midrange — electric guitar. Real valve amp and 4×12, band-limited at 5 kHz by the speaker, no high-pass, full sustain, all melodic content
  • The one voicing rule under gain: roots, fifths and octaves. The 3:2 ratio's difference tone reinforces the root an octave down; a 13.7-cent-flat major third scatters
  • Bass upper band at 450 Hz–1 kHz, distorted, so the bass has harmonic content of its own competing in the midrange rather than relying on weight alone
  • Kick separation: narrow-Q dynamic EQ pulling ~3 dB at the kick's 60–70 Hz fundamental out of the bass. Never broad ducking
  • Transient separation: kick click, guitar pick attack and bass attack all live at 2–4 kHz. Separate them by timing alignment and stereo placement, because EQ cannot do it
  • Meter: the rhythm figure cycles at an odd length while the cymbals hold a steady quarter-note pulse, resyncing every few bars. Polymeter, not polyrhythm
  • The rule that holds it together: each instrument owns one band and one relationship to its own fundamental. The moment two of them share both, the arrangement turns to mud

The rest of the guide

Sections of the source document that this page did not carry.

Bass guitar — The Harmonic Engine

The note you hear is not in the signal. Your brain reconstructs it from the overtones — and the industry-standard cabinet doesn't reproduce the fundamental at all.

The missing fundamental — get the terminology right, because four terms are not synonyms

  • "Missing fundamental" is the descriptive name for the phenomenon: perceived pitch equals f₀ even when f₀ is physically absent. "Periodicity pitch" (Seebeck, 1841) emphasises that pitch tracks the period of the complex waveform. "Residue pitch" (Schouten, 1940; formalised in Schouten, Ritsma & Cardozo, JASA 34, 1418–1424, 1962) is the temporal/neural account. "Virtual pitch" (Terhardt, 1974) is the learned template-matching account. In casual audio writing these get used interchangeably; among psychoacousticians they named competing theoretical camps since partially reconciled.
  • The load-bearing experiment is Licklider's, 1951–54. Using synthesised tones plus low-pass masking noise, he showed the effect survives even when any distortion product the ear itself might generate at f₀ is masked — ruling out the theory that the ear was simply re-creating a real fundamental through its own nonlinearity. That is the citation that makes this perception rather than measurement artefact.
  • Two mechanisms, now treated as complementary. For resolved low harmonics (roughly the 1st–5th), the brain pattern-matches — components at 300, 400 and 500 Hz imply a 100 Hz fundamental, loosely a greatest-common-divisor operation that tolerates mistuning. For unresolved upper harmonics that blur together on the basilar membrane, the auditory nerve still carries the period, extracted by something functionally like autocorrelation. The 400–1500 Hz region is repeatedly cited as carrying the resolved-harmonic cues that drive this.
  • And here is the proof in the room. An Ampeg 8×10 — one of the most-used professional bass rigs in existence — rolls off steadily from about 100 Hz and is a fair way down at 60 Hz, let alone a low B's 31 Hz fundamental. And bass guitar still sounds great through it. That is missing-fundamental perception, in production, every night, on the most standard rig in the industry.
  • Two things to keep separate. The missing fundamental explains why you can identify the note. Equal-loudness contours (Fletcher & Munson, JASA 5, 82–108, 1933, later ISO 226) explain why bass needs far more sound pressure to read as equally loud — loudness rises as much as 24 dB per octave as frequency falls below about 100 Hz. Both are real; a great deal of audio writing blurs them into one.

The numbers

  • Standard 4-string: E1 41.20, A1 55.00, D2 73.42, G2 98.00 Hz. 5-string low B: 30.87 Hz.
  • The harmonic series of that open low E: 41, 82, 123, 164, 205, 246, 287, 328, 369 Hz. Note the 7th harmonic at 287 Hz is a markedly flat seventh — genuinely out of equal temperament, and audible.
  • Scale length: 34" is standard, 35" is "extra-long" and helps a low B reach adequate tension without needing an absurd gauge, 30" short scale is looser and warmer with less sustain. Contradiction flagged: Premier Guitar, citing George Fullerton — Leo Fender's actual co-worker — says 34" was reached by trial and error ("We tried 30" and 32" and possibly 36", but chose 34" for being more practical for the player") and explicitly debunks the popular story that it was chosen as a mathematical midpoint between a Telecaster and an upright. Sweetwater states the midpoint story as fact. Given Fullerton is a named primary witness, I'd take Premier Guitar's version — but the contradiction is real.
  • Inharmonicity is real and it applies here. Real strings have bending stiffness, so overtones run progressively sharp of the ideal integer series: fₙ ≈ n·f₁·√(1 + B·n²). Measured on wound guitar strings, deviations run roughly 0–20 cents across the first ten partials, worsening with age and over-stretching. Flag: no bass-specific measurement found. The mechanism is solid; a bass-specific coefficient is UNVERIFIED.

Where you pluck — real physics, and the most useful thing on this page

  • Pluck at position L/n and every harmonic with a node there vanishes — the nth and all its multiples. Pluck at the exact midpoint and you suppress all even harmonics, leaving only odds. This is demonstrable, not folklore.
  • The general amplitude rule: for a pluck at position a, the nth harmonic's amplitude is proportional to (1/n²)·sin(nπa/L).
  • Which gives you the practical consequence directly. Pluck near the bridge (small a) and low-order harmonics stay strongly excited while energy also pushes into higher ones — bright, nasal, present, harmonically dense. That's why slap and aggressive tones live there. Pluck near the neck (a approaching L/2) and you suppress progressively more of the series, starting with the evens — warm, round, fundamental-weighted.
  • Same physics gives you natural harmonics. Touching at L/n forces a node, isolating multiples of the nth and damping the rest. There is a teaching paper that uses a bass guitar specifically to demonstrate this up to the 20th mode (Courtney & Althausen, arXiv:physics/0605154, 2006).
  • Jaco's "Portrait of Tracy" is that paper made audible — built almost entirely from natural and artificial harmonics, fretting a note to create a new shorter "open string" and then sounding its harmonics, which is why some of the pitches are audibly just-intoned rather than equal-tempered.

Pickups, electronics and the DI problem

  • The P-Bass split-coil arrived in 1957, fixing two problems with Leo Fender's 1951 single-coil: it hummed, and having a pole piece directly under each string produced "strong attack transients that were hard on speakers." Splitting the coil, reversing polarity and moving the poles to the sides of each string cancelled hum and smoothed the transient.
  • P versus J, described by the physics: the P's split-coil sits near a primary node where harmonic energy is high, giving a midrange-forward sound with a large bottom. The Jazz's two single coils sit at different points; blending them causes phase cancellation at specific frequencies, which is the actual origin of the scooped, slap-friendly Jazz voicing.
  • Active electronics add a battery-powered preamp allowing genuine boost as well as cut, and buffer the signal so cable capacitance stops darkening it. A real example — the Aguilar OBP-3: bass centred at 40 Hz ±18 dB, mid switchable 400 or 800 Hz ±16 dB, treble at 6.5 kHz ±16 dB. Flag: those are one product's numbers, not a standard.
  • And here is the number that explains why DI bass sounds wrong. Measured on the same instrument: through a miked 1×15, the 500 Hz midrange sits more than 15 dB below the 150 Hz peak. On the DI, that difference is more like 5–6 dB. Through a 4×10 it exceeds 20 dB. A raw DI has vastly more relative midrange than the sound the instrument was designed around. The suggested corrective: cut about 8 dB at 500 Hz, boost about 4 dB at 100–120 Hz.

Production — why bass gets compressed harder than anything else

  • Typical settings from a credentialed engineering source: ratio 5:1 described as "fairly aggressive," 10:1 or higher not uncommon. Attack starting around 100 ms then shortened until the transient begins to round. Release starting near 1 ms, tuned so gain reduction resets just before the next note. Threshold set for 5 dB or more of reduction routinely, up to 10 dB common.
  • The reason is stated explicitly: the goal is "very little dynamic range on bass," because inconsistency reads as thin or smeary rather than as expression. No other instrument is treated this way as standard practice.
  • Splitting the bass into two bands is the other standard move, and the crossover points are documented: the clean low channel low-passed at 100–300 Hz, kept simple and sine-like; the distorted high channel high-passed at 450 Hz–1 kHz and run through amp simulation for grit "free from any fuzzy or flubby low-end content."
  • That technique is the missing fundamental applied deliberately — keep the fundamental clean and structural, let generated harmonics carry the character and the audibility on small speakers. It is the single most transferable idea in this guide.
  • Sidechaining to the kick works best surgically rather than broadly: a kick's felt fundamental commonly peaks around 60–70 Hz, overlapping the bass's open A (55) to D (73). The recommended move is a narrow-Q dynamic EQ pulling roughly 3 dB at the kick's fundamental only, not ducking the whole track.
  • Flag on mix charts generally: the commonly-quoted bands for "definition" (700 Hz–1 kHz versus 600–1500 Hz versus 1.5–4 kHz depending on source) do not agree, and none come from controlled measurement. Useful heuristics, not physical constants — and distinct from the 400–1500 Hz psychoacoustic figure above.

Djent guitar — The Transient Engine

An extended-range guitar whose fundamental is deliberately removed at the desk and whose envelope is collapsed by a gate — so what reaches you is an attack, and a pitch rebuilt entirely from overtones.

The word, and it is exactly as stupid as you hope

  • Fredrik Thordendal of Meshuggah coined it, drunk, trying to describe the band's guitar tone to a fan. Mårten Hagström's account: "It's our lead guitar player, Fredrik, being drunk back in the day, talking to one of our old-school fans, trying to explain what type of guitar tone we were always trying to get, and he was desperately trying to say, 'We want that djent, djent, djent, djent.'" The fan reportedly assumed it was a Swedish word. It isn't.
  • Hagström, later: "First of all, we're very sorry for creating that genre... I think it's a misconception, that djent thing. I think it's kind of hilarious."
  • Misha Mansoor's definition of the actual technique is the most useful one-line version: "Chugging on the four lower strings — like a double power chord — in a drop tuning."
  • Most practitioners reject it as a genre. Randy Blythe: "There is no such thing as 'djent'; it's not a genre." Stephen Carpenter of Deftones: "It's just not a genre. It's just metal." Mansoor: "Djent was never a thing to begin with so it can never end." Periphery titled their 2023 album Periphery V: Djent Is Not a Genre. Tosin Abasi is the notable dissenter, arguing the shared characteristics justify the classification.
  • Correction: "djent" has not been added to Merriam-Webster or the OED. There was an unsuccessful petition around 2016.

The tone — where the fundamental actually goes

  • Rhythm guitar high-pass filters cluster at 80–140 Hz, and engineers genuinely disagree about the goal. One camp sets 80 Hz, 24 dB/oct, reasoning that a standard low E is 82.4 Hz and the fundamental should be preserved. Another sets 100–120 Hz, up to 140 Hz, explicitly sacrificing the low string's fundamental to clear room for kick punch and bass. A third tracks the tuning downward — 60–70 Hz for drop tunings. Both of the first two are legitimate engineering positions, not an error in either.
  • Correction to a figure you'll see repeated: I found no source recommending a 200 Hz high-pass on rhythm guitar. The 150–250 Hz region appears constantly, but as a bell or shelf cut for boxiness, not a filter corner. Don't conflate them.
  • And here is why the filter matters so much more here than on a six-string. An 8-string's low F♯ is 46.25 Hz and a 9-string's low C♯ is 34.65 Hz. A 100–140 Hz high-pass removes the fundamental and its first harmonic outright. On a standard guitar an 80 Hz filter barely touches the low E. The "fundamental is filtered out" claim is true specifically because these instruments are tuned below the conventional guitar-bus filter point.
  • But the pitch is not replaced by the click — it is reconstructed. Two things feed that: the string's own surviving upper partials, and the fact that high-gain distortion is a nonlinear process that generates a dense new harmonic series, so a heavily distorted 46 Hz note already has substantial energy at multiples of 46 Hz reaching well into the kHz range before any EQ happens. Same missing-fundamental mechanism as the bass section. You hear a click, and a note rebuilt entirely from its own overtones.
  • The transient itself sits at roughly 1.5–4 kHz — two independent sources converge on "2–4 kHz pick attack / bite" and "1500–3000 Hz click." For comparison, snare crack is 2–5 kHz and kick beater click is 2–8 kHz, with 2–4 kHz being the punchy thwack. That collision is the central mixing problem of the genre, and it follows necessarily from the two ranges.

The gate, and the Tube Screamer — the two pieces of the chain that actually define it

  • Gate timing is where the genre-specific numbers actually live: attack 0.1–1 ms, sometimes 0 ms with lookahead, to keep the pick strike intact; hold 10–50 ms to stop chattering on sustained low notes; release entirely context-dependent.
  • Threshold has no genre-standard number and that is a finding, not a gap — it's defined relationally, above the noise floor and below the quietest wanted signal, so it is inherently specific to each rig's gain staging.
  • What the gate does to the note is the whole thesis: it produces a sharp on/off "choppy" character, opening just before the transient and closing quickly after, deliberately engineered for a transient-dominant envelope with minimal sustain. The ear gets almost no steady state to work with.
  • The Tube Screamer in front of a high-gain amp is not a volume boost — it is a frequency-selective clipper, and the circuit numbers say so. A high-pass inside the clipping feedback loop (4.7 kΩ, 0.047 µF) corners at ≈720 Hz: "Harmonics above 720 Hz get the full gain of the distortion stage, and everything below it gets progressively less gain and distortion." A passive low-pass after the diodes (1 kΩ, 0.22 µF, ≈723 Hz) then shapes what was generated.
  • Which is precisely why stacking it in front of an already-saturated amp tightens rather than muddies: the bass notes arrive at the amp comparatively unclipped while the midrange has already been pushed hard. It is pre-shaping, not boosting.
  • Acle Kahney of TesseracT on the cheap version of the same idea: "Even with a cheap EQ pedal, if you crank the volume and cut the lows, you'll get a fairly tight, Meshuggah-y sound."

Extended range — the specs, and why the low string flubs

  • Lowest fundamentals, all cross-verified: 6-string E2 82.41, 7-string B1 61.74, 8-string F♯1 46.25, 9-string C♯1 34.65 Hz. Against: 4-string bass E1 41.20, 5-string bass B0 30.87 Hz.
  • Read those two rows against each other, because it is the fact this whole guide turns on. An 8-string's lowest note (46.25) sits above a bass low E (41.20). A 9-string's lowest (34.65) sits above a 5-string bass low B (30.87). The extended-range guitar has not gone under the bass — it has moved into the same band, which is far more of a problem than going below would be.
  • Meshuggah's tuning established the 8-string standard: F♯–B–E–A–D–G–B–E. Both guitarists run Fractal Axe-FX units programmed per song. Thordendal's main instrument is a 27" custom Ibanez; the M8M signature is 29.4" scale. Historical detail: "Nothing" (2002) was originally recorded on detuned 7-strings because the custom 8-strings weren't ready; the 2006 reissue re-recorded the rhythm parts on 8-strings.
  • Multiscale exists to solve one specific physics problem. At a single scale length, tuning a thick low string down to F♯ or C♯ drops tension until intonation and definition collapse; a scale long enough to fix that makes the treble strings uncomfortably taut. Fanned frets give each string its own effective scale — commonly 25.5" treble to 26.5–28" bass — which the literature explicitly compares to how a piano is strung. Ralph Novak is credited with the electric application in 1988.
  • Gauge and tension for a low F♯ at 27": roughly .074 light, .080 balanced, .086 tight, landing around 19–20 lb. At 25.5" you need .080–.090 for the same job; at 28.625", .070–.080.
  • And the flub has a name and an equation. It's inharmonicity: fₙ = n·f₀·√(1 + B·n²), where B grows as strings get shorter, thicker and slacker. An under-scaled extended-range low string is all three at once, so its overtones go sharp of the true series unpredictably — perceived as a dull, indistinct, flubby pitch rather than a note. Longer scale and heavier gauge are the fix because both push B back down.

Technique and production — with two corrections

  • Correction one: no source draws a hard technical line between "djent palm muting" and ordinary metal palm muting. Same mechanism — palm edge just in front of the bridge, pressure calibrated between full mute and full ring. What is genre-specific is tolerance: the gated, harmonically sparse, sustain-free tone exposes any inconsistency instantly, because there is no wash to hide behind.
  • Correction two: the claim that djent is defined by strict alternate picking, or by all downstrokes, is UNVERIFIED. Sources describe both alternate and economy picking in use. What is verified is that consistency of attack matters more than which pattern you use — which follows directly from the transient being the perceptual payload.
  • The polymetric writing is real and peer-reviewed. Jonathan Pieslak, "Re-casting Metal: Rhythm and Meter in the Music of Meshuggah," Music Theory Spectrum 29(2), 219 (2007), Oxford University Press. Concrete examples: "Rational Gaze" — guitars and bass repeat 25/16 measures then one of 28/16 while cymbals hold a steady quarter-note pulse. "Stengah" — five repetitions of 11/8 then one of 9/8 against four steady cymbal hypermeasures. "Humiliative" — 5/16 against common-time cymbals, realigning on the downbeat of bar six. "New Millennium Cyanide Christ" — a repeating 23/16 figure, which Pieslak notes can alternatively be parsed as 10/16 + 10/16 + 3/16.
  • Note what is constant across all of them: the cymbals hold a steady 4/4-like pulse and the riff cycles at an odd length, re-syncing only after a multi-bar hypermeasure. It is polymeter, not polyrhythm — shared tempo, different grouping lengths.
  • Quad-tracking, with the actual panning: four separate performances, outer pair at 100% L/R, inner pair at 70–80% L/R — and the sources are emphatic that the two pairs should use different amp models, because four identical tones read as "something weird" rather than as width.
  • Why the genre is bound to digital rigs: modellers bundle the gate and the TS-style front end into one signal path, allow silent recording, and make non-destructive re-amping trivial — which matters disproportionately when the format requires four takes of everything. Flag: that reasoning comes from one secondary source, not from producers directly.
  • Mansoor's mixing principle, which is the whole answer to the guitar-versus-bass problem: "The less overlapping frequencies you have, the more perceived space you have in a mix." Flag: beyond that principle, the specific crossover numbers genuinely are not standardised — sources disagree by hundreds of Hz. State the strategy with confidence and the numbers as one engineer's opinion.

1. THE CAB NEVER PLAYED THAT NOTE

Electric guitar ▸ Bass guitar — You cannot strip a fundamental that the speaker was already failing to reproduce.

The variable that moves: The harmonic strategy moves into the midrange instrument — and the guitar has to go down far enough for it to have anything to work on.

Hinge (what already agrees): They are the same instrument by design, by physics and by author. Both are magnetic-pickup solid-bodies from the same workshop; both obey f = (1/2L)√(T/μ); both use the identical pickup comb-filter equation, V = sin(π·X·F/(L·F_open)), with only the absolute frequencies differing. And both already depend on the missing fundamental more than players realise — a Greenback in a real Marshall 4×12 measures F3 at 106 Hz, which is above the open low E's 82.41 Hz. Your low E through a 4×12 is already partly reconstructed.

Friction (what fights): But there's nothing left to strip. The bass strategy is: let the fundamental go, and let the overtones carry the pitch. That works because a bass's fundamental sits seven octaves below its identity content, so removing it costs nothing. On a guitar the fundamental range and the identity range overlap — high-pass a standard guitar aggressively and you don't reveal its harmonics, you delete the instrument. There is no redundant region to throw away.

Resolution: Move the instrument down first, then apply the strategy. Take the guitar into baritone or dropped range so the fundamentals sit genuinely below the cabinet's usable floor, and let the cab do the filtering it was always going to do. Then voice the chords so the harmonics spell the chord: root-and-fifth and octaves only, because a 3:2 ratio's intermodulation products generate a difference tone exactly one octave below the root, reinforcing the note — while an equal-tempered major third's 13.7-cent deviation scatters its products across unrelated frequencies. That is the physical reason this works and complex voicings don't. The guitar ends up carrying weight it is not actually producing.

Recipe

  • Chassis: electric guitar through a real 4×12 — mid-gain, miked, no direct signal anywhere
  • Range: baritone or dropped, so the fundamentals land below the cabinet's ~106 Hz measured floor
  • Voicing rule: roots, fifths and octaves only. No thirds under gain — the 13.7-cent error is what makes them mud
  • Let the cab be the filter: no additional high-pass. The speaker is already doing it, and doing it musically
  • Plucking position: near the bridge, which by (1/n²)·sin(nπa/L) keeps the upper harmonics strongly excited — this is the bass technique that makes the trick audible
  • Compression: light. Do not import the bass's 5:1-to-10:1 discipline; the guitar's dynamic attack is the thing keeping it identifiable
  • Double-track: two real performances hard left and right, never a copied take
  • Avoid: adding a sub-octave effect. The whole point is that the weight is inferred, not generated — synthesise it and you've thrown away the merge.

2. SPLIT IT AT 450

Bass guitar ▸ Electric guitar — The midrange is already there. The cabinet is what removes it.

The variable that moves: The midrange identity moves into the low instrument — and the compression that makes a bass work has to be confined to half of it.

Hinge (what already agrees): The bass already has the guitar's midrange and most players never hear it. Measured on one instrument: through a miked 1×15 the 500 Hz region sits more than 15 dB below the 150 Hz peak; on the DI that gap is 5–6 dB. Through a 4×10 it exceeds 20 dB. The raw instrument is far more midrange-forward than the sound it's traditionally presented as — the cab is a subtractive device. Take the DI and you already have most of a guitar.

Friction (what fights): But the two instruments demand opposite dynamics. Standard bass practice is a 5:1 to 10:1 ratio with 5–10 dB of gain reduction routinely, explicitly aiming at "very little dynamic range," because inconsistency in the low end reads as weakness rather than expression. The electric guitar's identity is the opposite: the varying pick attack is the character. Compress a bass the way a bass gets compressed and you have destroyed the exact transient that would let it read as a lead voice.

Resolution: Split the instrument and compress only the half that needs it. The documented crossover: a clean low band low-passed at 100–300 Hz, compressed hard, doing the structural job; a distorted high band high-passed at 450 Hz–1 kHz, left comparatively dynamic and treated exactly like a guitar — overdrive in front, amp character, pick attack intact. The low band gets bass discipline; the high band gets guitar freedom. Then pluck near the bridge so (1/n²)·sin(nπa/L) keeps the upper harmonics excited, and let the high band carry melody in the upper register.

Recipe

  • Chassis: bass guitar, standard 34" scale, roundwounds, recorded DI and split
  • Low band: low-pass at 100–300 Hz, compressed at 5:1 or harder with 5–10 dB reduction. Simple, sine-like, structural
  • High band: high-pass at 450 Hz–1 kHz, distorted, lightly compressed or not at all — the transient survives here or nowhere
  • Plucking: near the bridge. Bright, nasal, harmonically dense — the physics is (1/n²)·sin(nπa/L)
  • Playing: melodic and upper-register, with slides, bends and natural harmonics — the high band is being asked to behave like a lead guitar
  • Pickup: bridge position, or blend two so the phase cancellation scoops the mids the way a Jazz bass does, then re-boost only in the high band
  • Reference correction: if it's coming out too polite, cut about 8 dB at 500 Hz and add 4 dB at 100–120 Hz on the low band only — the documented DI-to-cabinet correction
  • Avoid: compressing the two bands together. One compressor across the whole instrument collapses the merge back into an ordinary bass.

3. DJENT WITHOUT THE EIGHTH STRING

Electric guitar ▸ Djent guitar — The pedal that defines the djent front end has been on ordinary pedalboards since 1979.

The variable that moves: The transient envelope moves into the standard instrument — and the filter number cannot come with it.

Hinge (what already agrees): The Tube Screamer is the shared mechanism, and it does the same thing in both worlds. A high-pass inside its clipping feedback loop (4.7 kΩ, 0.047 µF) corners at ≈720 Hz, so harmonics above 720 Hz get the distortion stage's full gain and bass notes get clipped least; a low-pass after the diodes (≈723 Hz) shapes what was generated. A standard-tuned guitar into a TS into a cranked high-gain amp is the djent front end. The extra strings are not what makes the sound.

Friction (what fights): The high-pass filter does not transfer, and copying the number breaks it. Djent high-passes at 100–140 Hz because an 8-string's low F♯ at 46.25 Hz is genuinely redundant information. A standard guitar's low E is 82.41 Hz — an 80 Hz filter barely grazes it, and a 140 Hz filter removes the actual note along with its first harmonic. The gap between vibration and perception is manufactured in one case and would be self-destruction in the other.

Resolution: Copy the envelope, not the filter. Everything that makes djent read as djent is downstream of the pitch: the gate at 0.1–1 ms attack and 10–50 ms hold, the constant palm-mute discipline with every note identical in length, the TS front end, and the quad-track panning at 100% and 70–80% with different amp models on each pair. Take all of that. Leave the high-pass at 80 Hz so the low E keeps its fundamental. What comes out is djent articulation on a six-string — a genuinely useful thing that people attempt constantly and usually get wrong by chasing the tuning instead of the envelope.

Recipe

  • Chassis: standard-tuned or drop-D six-string, standard 25.5" scale, ordinary gauges
  • High-pass at 80 Hz and no further. This is the one number that does not transfer from the guest
  • Gate: 0.1–1 ms attack, 10–50 ms hold, threshold above the noise floor and below the quietest wanted note
  • Front end: TS-style overdrive with the gain low and the level high — a mid-boost and a low-cut, not a distortion
  • Mute discipline: every note identical in length and attack. The gated, sparse tone exposes inconsistency instantly, which is the actual difficulty
  • Quad-track: four real takes, 100% and 70–80% L/R, two different amp models between the pairs
  • Transient target: the pick attack should land at 2–4 kHz and be clearly audible as a separate event from the note
  • Avoid: downtuning to chase it. The tuning is the one part of djent this merge deliberately refuses.

4. THE TOP FOUR STRINGS

Djent guitar ▸ Electric guitar — An eight-string contains an ordinary guitar. Almost nobody plays it as one.

The variable that moves: Sustain and melody move into the transient instrument — and have to be routed away from the strings that can't support them.

Hinge (what already agrees): The instrument already is the other instrument. An 8-string in standard F♯ tuning is F♯–B–E–A–D–G–B–E — the top six strings are a guitar in standard tuning with a B and an E on top of them. There is no gap to bridge in the hardware. Everything separating the two is signal chain and habit.

Friction (what fights): Every element of the djent chain is a sustain-killing device, and the physics is against the low strings too. The gate closes after 10–50 ms. The mute is constant. The mix assigns the guitar to the transient band. And the low strings have a real inharmonicity problem — fₙ = n·f₀·√(1 + B·n²), where B grows with short, thick, low-tension strings, so a sustained low note's overtones run sharp of the true series and the note reads as indistinct rather than rich. You cannot simply hold a low F♯ and expect it to sing.

Resolution: Split the instrument into two signal paths by string group, and put the melody where the physics works. The bottom two or three strings do rhythm only: gated, muted, TS in front, high-passed, transient-forward. The top four strings bypass the gate and the overdrive entirely and go to a clean-to-medium amp with reverb and long sustain — where the instrument is just a guitar, inharmonicity is negligible and notes ring properly. One player, one instrument, two chains that never meet. This is audibly what the best extended-range players actually do, and it is almost never described as two chains, which is why it's so often imitated badly.

Recipe

  • Chassis: 8-string, multiscale if possible, 25.5" treble to 27–28" bass
  • Path A — bottom two or three strings: gate at 0.1–1 ms / 10–50 ms, TS front end, high-pass at 100–140 Hz, palm-muted throughout, transient at 2–4 kHz
  • Path B — top four strings: no gate, no overdrive, clean-to-medium amp, long reverb, full sustain, no high-pass
  • Melodic content lives exclusively in Path B. This is a hard rule and it is a physics rule, not a taste one
  • Articulation in Path B: wide vibrato, long bends, sustained ringing notes, extended chord voicings — thirds are fine here because there's no gain to intermodulate them
  • The two paths never sound simultaneously in the same register. Alternate them, or stack them as rhythm-underneath-melody
  • Tempo and meter: keep the polymetric rhythm figure in Path A while Path B phrases in straight time over the top
  • Avoid: running the top strings through the gate. That single routing decision is the difference between this merge and an ordinary djent track.

5. THE ONLY INSTRUMENT WITH A FUNDAMENTAL

Bass guitar ▸ Djent guitar — The eight-string did not go below the bass. It climbed into its lap.

The variable that moves: The transient moves into the low instrument — in the one merge where both instruments are physically fighting for the same band.

Hinge (what already agrees): They are in the same frequency range, and that is a measurable fact rather than a figure of speech. An 8-string's low F♯ is 46.25 Hz; a bass low E is 41.20 Hz. A 9-string's low C♯ is 34.65 Hz; a 5-string bass low B is 30.87 Hz. The guitar sits just above the bass in both cases. There is no natural separation left to rely on, which is exactly why this is the merge with the most to gain.

Friction (what fights): And that is also the problem, not the hinge. Both instruments want the same 40–120 Hz, and the sources are candid that there is no standard solution — recommended crossover points disagree by hundreds of Hz between credible engineers, and even specialised djent-production guides describe it as "a bit of a challenge" without offering numbers. Mansoor states the principle without a formula: "The less overlapping frequencies you have, the more perceived space you have in a mix."

Resolution: Assign the sub-100 Hz band to exactly one instrument, and it has to be the bass — then give the bass the guitar's transient too. High-pass the guitar at 100–140 Hz so its low fundamental is gone and its pitch is reconstructed from harmonics; the bass keeps everything below and is the only source of an actual fundamental in the track. Then split the bass and apply the djent treatment to its upper band only: distorted, gated, so the bass generates its own hard click at 2–4 kHz. The result is an inversion of the usual hierarchy — the bass is carrying both the weight and a percussive attack, and the guitar has been reduced to pure midrange and transient. It is the most useful arrangement in this guide and almost nobody sets it up deliberately.

Recipe

  • Chassis: bass guitar, split into two bands as standard — clean low-passed at 100–300 Hz, distorted high-passed at 450 Hz–1 kHz
  • The rule that makes it work: the guitar is high-passed at 100–140 Hz. The bass owns everything below, alone
  • Bass upper band gets the djent chain: distortion plus a gate at 0.1–1 ms / 10–50 ms, so the bass has its own 2–4 kHz click
  • Bass lower band keeps bass discipline: compressed at 5:1 or harder, 5–10 dB reduction, completely consistent
  • Fresh roundwounds, played with a pick near the bridge — you need the upper harmonic content to compete
  • Kick separation: narrow-Q dynamic EQ pulling ~3 dB at the kick's fundamental (around 60–70 Hz) out of the bass, not broad ducking
  • Transient collision warning: the kick's beater click (2–8 kHz) and the guitar's pick attack (2–4 kHz) already overlap. Adding a third click from the bass means all three need separating by timing and panning, not EQ alone
  • Avoid: letting the guitar keep anything below 100 Hz. One instrument owns the fundamental, and in this merge it is not the guitar.

6. FIX IT AT THE NUT

Djent guitar ▸ Bass guitar — Give the low string its fundamental back, and you immediately find out why it was filtered out.

The variable that moves: The fundamental moves back into the transient instrument — and this is the only merge that cannot be done at the desk.

Hinge (what already agrees): The missing fundamental runs in both directions. If a bass can imply 41 Hz through an Ampeg that's already well down at 60 Hz, an extended-range guitar can imply 46 Hz through the same mechanism — the psychoacoustics doesn't care which instrument generated the harmonics. And both instruments solve the same tension problem with the same equation: the bass's 34" and 35" scales exist for exactly the reason a guitar's 27" and 28" scales do.

Friction (what fights): But remove the high-pass and you get flub, and it is a physical defect rather than a mix problem. Inharmonicity — fₙ = n·f₀·√(1 + B·n²) — grows as strings get shorter, thicker and slacker. An under-scaled 8-string's low F♯ is all three, so its overtones run sharp of the true harmonic series and the note reads as dull and indistinct. A bass doesn't have this problem because its scale length and string design were built for those pitches from the start. The filter was hiding a defect, not creating a style.

Resolution: Fix it at the instrument, then the filter becomes optional. Multiscale, 27–28" on the bass side, and gauge the low F♯ properly — .080 to .086 for roughly 19–20 lb — so B stays small and the fundamental is genuinely clean. Then you can set the high-pass at 60–70 Hz, which is the documented practice for drop tunings anyway, and let the guitar produce its own real low end. Which forces the bass to move: it plays in its upper register with the distorted band carrying it, borrowing the guitar's strategy. This is the only merge in ten guides where the resolution is a hardware change rather than an arrangement decision — you cannot EQ your way to it.

Recipe

  • Chassis: multiscale 8-string, 25.5" treble to 27–28" bass. Non-negotiable — this is the merge's whole premise
  • Gauge the low string properly: .080–.086 for a low F♯ at 27", landing around 19–20 lb. Undersized gauge is what causes flub
  • High-pass at 60–70 Hz only — the documented drop-tuning practice, not the 100–140 Hz standard
  • Verify by ear: a sustained low note should hold a definite pitch. If it reads as indistinct rather than deep, B is too high and the instrument, not the EQ, is wrong
  • Loosen the gate: longer hold, so the fundamental you just paid for has time to be heard
  • Ease the mute: let the low notes ring on the accents. Constant muting throws away the thing this merge exists to recover
  • The bass has to move up: upper register, distorted band forward, borrowing the guitar's midrange strategy — because its usual territory is now occupied
  • Avoid: attempting this on a single-scale 25.5" or 26.5" instrument. The physics will not cooperate and no plugin will rescue it.
About this reference

From the music-learning collection, adapted for Philojain Music Muse. Referenced sources remain credited in the article.

Explore more knowledge · Browse the link tree

Keep exploring

Follow the idea.

✦ Meet Muse