Sunda Strait · 27 August 1883 · 10:02 in the morning

The Loudest Thing That Ever Happened

You are standing on the deck of a British ship forty miles from an island called Krakatoa. In about three minutes the sound will reach you. In four hours it will reach the middle of the Indian Ocean. Over the next five days its pressure wave will sweep over Scotland seven times.

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Act One · You are on the deck

Three minutes of silence first

Light is fast. Sound is slow. So the first thing that happens is that the northern sky turns white — and then nothing happens at all, for more than three minutes, while sixty-four kilometres of air quietly gets on with the business of carrying the news at 340 metres a second.

Your ship is the Norham Castle. You are 40 miles from the island. The captain has already written in the log that his crew are in trouble, and he writes it in a hand that is not steady.

“So violent are the explosions that the ear-drums of over half my crew have been shattered. My last thoughts are with my dear wife. I am convinced that the Day of Judgement has come.”— the captain of the Norham Castle, ship’s log, 27 August 1883, about 64 km from Krakatoa (as quoted in later histories of the eruption)

He was wrong about the Day of Judgement and right about the eardrums. What arrived at his ship was not really a sound at all in the ordinary sense. It was a wall of squeezed air travelling at about the speed of an ordinary sound, but with so much squeeze in it that the air itself briefly stopped behaving like something you can hear and started behaving like something that hits you.

Here is the thing nobody tells you about sound: it is not a substance. Nothing travels from the volcano to your ear except a rumour. Each little parcel of air shoves the parcel in front of it, gets shoved back, and returns almost exactly to where it started. The air does not move to you. The squeeze moves to you. Sound is a shape passing through a crowd.

Instrument One · The pressure bench

How loud is “too loud to be a sound”?

In Batavia — modern Jakarta, 158 km away — the gasworks kept a barograph: a pen resting on a slowly turning paper drum, drawing the weight of the sky. At about a quarter past ten it jumped by more than two and a half inches of mercury. That is roughly 8,500 pascals of extra air pressure, and it is the single most useful number in this whole story, because from it you can work out — with arithmetic a ten-year-old can do — exactly how loud Krakatoa was. Drag the slider and watch the air get squeezed.

Extra pressure
8,500 Pa
Sound level
172.5 dB
Sound arrives after
7 min
Mercury jump
2.51 in

Being honest about the model. The slider assumes the sound simply spreads out over a bigger and bigger sphere and loses nothing on the way. Real air is not so generous: it absorbs sound, and it eats the high notes first. That is why the number here is far too big at long range — at Rodrigues the model says “deafening” and the actual report says “like distant heavy guns”. What survived 4,800 km was the bass.
0.00002

The quietest pressure

A sound wave you can only just hear squeezes the air by twenty millionths of a pascal. Every decibel number on Earth is measured against that one whisper.

8,500

Krakatoa at Batavia

Four hundred million times bigger. Written as a decibel: 20 × log₁₀(8500 ÷ 0.00002) = 172.5 dB, at 158 km away.

101,325

The ceiling

Normal air pressure. A sound can’t pull harder than empty, so around 194 dB the wave stops being a sound and becomes a shock wave — a moving wall.

Act Two · You are the wave now

Fifty places heard it. One of them was 4,800 km away.

Leave the ship. You are the pressure pulse now, a ring of squeezed air widening across the Indian Ocean at about 340 metres every second. The map below is drawn in a strange and useful way: Krakatoa is at the exact centre, and every millimetre outward is the same number of kilometres in every direction. So you — the wave — are a perfect expanding circle. The rim of the disc is the far side of the world.

Keep watching after the boom fades. On this map the far side of the world is the rim, so a wave that goes all the way round looks like a ring that swells to the edge, folds back, shrinks onto Krakatoa — and swells again. Every time it sweeps over Glasgow, a pen in Scotland twitches.

Clock
10:02
Ring radius
0 km
Places reached
0 / 10
Glasgow passes
0 / 7

Tap any marker to read what people there actually reported. Most of them thought they were hearing a ship in distress, and sent boats out to look.

Act Three · You are the pen

Seven passes in five days, and we have the receipts

The audible boom died out somewhere past Rodrigues. But underneath the boom was a second, slower thing — a long, low swell of pressure with a period of one to three hours. Far too slow to hear. Nothing to feel. And utterly unstoppable. It rolled outward across the whole atmosphere, converged on the far side of the Earth near Colombia, spread out again, came home, and set off again — and everywhere it passed, barograph pens twitched.

More than fifty weather stations recorded it. At Glasgow the pen twitched seven separate times over five days. Below is a working model: pick a station and the drum computes, from nothing but that city’s distance and a wave speed of 313 m/s, when each passage should arrive. Then compare it with what Glasgow’s pen actually drew in 1883.

Distance from Krakatoa
11,788 km
Passages drawn
7 / 7
Next passage
—
Look at the mismatch. For Glasgow the model predicts 10.5, 25, 46, 61, 82, 96, 117 hours. The pen actually moved at 11, 25, 48, 59, 84, 94, 121. Close — but drifting apart by pass seven. That gap is real physics: the atmosphere is not a uniform shell, winds push the wave along one way and hold it back the other, and the two directions arrive slightly out of step. A model that fits perfectly is usually a model that has been fiddled with.

The job · Station Keeper

Keep the station. Call the wave.

Total0

Path of the wave

Time since the explosion
—
Forecast
—
Station
—

The ladder

Where 172 decibels sits

Decibels are a ladder where every 10 rungs means ten times the sound energy. Krakatoa at Batavia sits 32 rungs above a jet engine you are standing next to.

Everyday values are approximate and standard; the Krakatoa figure is calculated from the Batavia barograph reading of ~8,500 Pa at 158 km.

Instrument Four · Below hearing

The part of the explosion nobody heard

Your ears are a narrow window. Above about 20,000 wobbles per second you hear nothing; below about 20 wobbles per second you hear nothing either — the wobble is still there, still real, still carrying energy, but your eardrum has stopped reporting it. Slide down through the window and find the edge of your own hearing.

Now go further. The pressure wave that circled the Earth had a period of 100 to 200 minutes — about 0.0001 Hz. That is roughly one two-hundred-thousandth of the lowest note you can hear. It swept over Glasgow seven times, and the only thing there that noticed was a pen on a drum.

The record

From a pen on a drum to a phone in your pocket

Six things that are true

Hard to believe, all documented

What we're not sure about

Four honest wobbles in this story

The big idea

Three things to carry out of here

Where you’ll see this at work

The examination

Seven questions from the Krakatoa Committee

Do this at home

Measure the speed of sound with a wall

You need: a big flat wall (a school, a barn, a cliff), a friend, two blocks of wood or two saucepan lids, and a phone stopwatch. That is all Isaac Newton had, roughly, and he got it wrong by 15%.

  1. Walk away from the wall until it is about 100 long paces away — pace it out, one pace ≈ 0.75 m, so 100 paces ≈ 75 m.
  2. Clap the blocks together once. Listen for the echo. Now clap again exactly when you hear the echo of the first clap.
  3. Keep going until your clapping locks into a steady rhythm where every clap lands on an echo. This is the trick: you are no longer timing one echo, you are timing dozens.
  4. Your friend times 20 claps with the stopwatch. Divide by 20 to get the time for one round trip.
  5. Speed = (2 × your distance to the wall) ÷ that time. You should land near 340 m/s. If you get 343, you have just measured, in a car park, the number that took the sound of Krakatoa four hours to reach Rodrigues.

Bonus round. Do it again on a hot afternoon and again on a freezing morning. Sound moves faster in warm air — about 0.6 m/s faster for every extra degree. You are now measuring the temperature of the atmosphere with two saucepan lids.

Right now, everywhere on Earth, waves too slow for you to hear are washing through the air around you — from thunderstorms, from ocean swell, from meteors, from rockets. Your ears filter them out. Somewhere, a machine is writing them down. What else is happening in the room you're in that nobody has built the right instrument for yet?