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Small RoomsA review of the small-room show

The room

What a low ceiling does to a ballad

Two back rooms with the same floor and a different ceiling are two different instruments. Here is the arithmetic, worked through, with the point where it stops being trustworthy.

Low white ceiling above a small audience seen from the performer side, a heating pipe running across the top of the frame

A low ceiling makes a ballad drier, closer and less forgiving. The room returns almost none of the sustain a singer counts on at the end of a phrase, and it sends back the first reflection so fast that the listener hears it as part of the voice rather than as an echo. Both effects can be estimated before the night with a tape measure.

The one equation worth carrying

Reverberation time is the time a sound takes to fall by sixty decibels after the source stops. Wallace Clement Sabine established the relation between that time, the volume of a room and the absorption in it; his papers were collected in 1922 and remain the shortest route to a usable number. In metric units, T equals 0.161 times V divided by A, with V the volume in cubic metres and A the total absorption in square metres.

Take a back room seven metres by five, so thirty five square metres of floor. A ceiling at 2.4 metres gives 84 cubic metres; the same floor under a four metre ceiling gives 140. Hold the absorption at twelve square metres in both, which isolates the effect of the ceiling, and the estimate reads as follows.

Two rooms, same floor, same absorption: the estimate from T = 0.161 V / A
RoomVolume VAbsorption AEstimated T
7 by 5 m, ceiling 2.4 m84 m312 m21.13 s
7 by 5 m, ceiling 4.0 m140 m312 m21.88 s
Low room, 25 listeners seated84 m324 m20.56 s

The third line is the one that matters on the night. An audience is absorption: if each seated listener adds roughly half a square metre, twenty five people double the absorption of that low room and halve the estimate. Take the per person figure from a measured table rather than from this page, then redo the division. The empty room you soundchecked in is never the room you play in.

Where does this estimate stop being trustworthy?

Sabine's relation assumes a sound field spread evenly through the room. A low hard cafe back room with a curtain on one wall is not that: the absorption sits in patches, the field is not diffuse, and the equation flatters heavily damped rooms. Treat the result as an order of magnitude, good for comparing two rooms or two seating plans, and not as a measurement. Where a real figure is needed, the method is defined by ISO 3382-2:2008, which covers reverberation time in ordinary rooms at three levels of accuracy, from a survey to a precision method, differing mainly in how many positions are measured.

The reflection you hear before the tail

The second effect is faster than the first. Sound travels at about 343 metres a second in air at twenty degrees. Put a standing singer's mouth at 1.6 metres, a seated listener's ears at 1.2 metres, and three metres of floor between them: the direct path is 3.03 metres. Under a 2.4 metre ceiling the bounce off the ceiling travels 3.61 metres, an extra 0.58 metres, arriving 1.7 milliseconds after the voice. Under a four metre ceiling it travels 6.00 metres, an extra 2.98 metres, arriving 8.7 milliseconds later.

Spreading alone puts that reflection about 1.5 decibels below the direct voice in the low room, against 5.9 in the tall one, before any absorption at the ceiling itself. The low room therefore adds a second voice nearly as loud as the first and almost simultaneous with it. The exact delay at which a listener stops fusing a reflection with the direct sound depends on the signal and is argued over in the literature; the order of magnitude is not.

What does the singer have to change?

A dry room returns nothing at the end of a line, so the tail of the phrase has to be sung rather than left to the building. Slow songs built on a long decay lose their architecture, and the usual repair is to shorten the gaps rather than the notes. The low ceiling also flatters quiet singing: with the first reflection arriving that early and that loud, a half voice at three metres carries, which is the argument of the note on why the opening number stays small.

The soundcheck: five minutes in the empty room

Before the chairs are straightened, take these five readings. None of them needs a meter.

  • Clap once, hard, from where you will sit, and count how long the room answers.
  • Measure the room: two floor dimensions and the ceiling. Write them on the set list.
  • Sing the quietest line from the stool, then swap places and hear it from the back wall.
  • Stand where the audience will not be, in the corners, and find the one that rings.
  • Switch off everything that hums, one at a time, and note who has the key to each switch.

What goes wrong

Three mistakes recur. The first is bringing a small PA into a low hard room and pushing the low middle of the voice, which the ceiling reflection already reinforces. The second is arranging the set for the empty room, then finding that twenty five coats and bodies have taken the tail away. The third is treating a low ceiling as a defect: it hands a quiet performer an advantage, provided the songs are written for it, which is what the room on the writing is about.

In short

  • Measure the room, compute T with 0.161 V over A, and expect an order of magnitude, not a fact.
  • Count the audience as absorption: a full low room is roughly half the reverberation of the empty one.
  • Under a low ceiling the first reflection arrives within about two milliseconds, barely below the voice: quiet works, thickness does not.
  • If a real number is needed, the measurement is defined by ISO 3382-2:2008, not by an equation on a page.

Sources

  • Wallace Clement Sabine, Collected Papers on Acoustics, Harvard University Press, 1922, public domain scan at the Internet Archive, consulted 5 September 2026.
  • ISO 3382-2:2008, Acoustics, measurement of room acoustic parameters, part 2: reverberation time in ordinary rooms, catalogue record at ISO, consulted 5 September 2026.
  • The worked examples are the desk's own arithmetic, redoable from the dimensions above.