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Sandbox Physics
Detecting a passing particle

Particles · Experiments · Discovery

Blackett and Occhialini let a particle take its own photograph

How did two counters turn rare cloud-chamber tracks into a dependable stream of photographs?

  1. Detect a two-counter coincidence

  2. Trigger the chamber expansion

  3. Photograph the remaining ion trail

  4. Compare curved shower tracks

The counters select a passage; the cloud chamber preserves its geometry.

Most exposures missed the visitor

A cloud chamber could reveal a spectacular cosmic-ray track and still be an inefficient way to collect them. Expand the chamber at an arbitrary moment and a useful particle might not have crossed its sensitive volume. In 1932, at the Cavendish Laboratory, Patrick Blackett and Giuseppe Occhialini made the arrival itself trigger the expansion. Two counters registered a particle’s passage, and their joint signal set the chamber in motion. The chance visitor began to choose the moment of its own photograph.

The counters were placed so that a particle crossing both would probably pass through the chamber. Each counter could respond on its own for unrelated reasons. Requiring both within a short interval greatly reduced those stray triggers. The method was called coincidence: two signals close enough in time to suggest a shared event. Geometry and timing did the selection before anyone looked at a photographic plate.

The response did not have to overtake the moving particle. The particle crossed the apparatus far faster than a mechanical chamber could expand. Its ionisation remained in the gas briefly, and the expansion could turn that surviving trace into droplets. What had to be quick enough was the complete chain from counter signal to useful condensation. Delay it too long and the ions would spread or disappear before they could mark a clear path.

Sources: [1][2]

A useful event appeared in most selected photographs

Their short 1932 report stated that more than 75 percent of the photographs obtained this way contained high-energy particle tracks. The fraction depended on how many genuine coincidences survived compared with accidental ones. That qualification is part of the result: a trigger has an efficiency and also accepts some events it was not designed to select. The achievement was that useful photographs became common enough to study systematically.

A useful analogy is a doorway camera that takes a picture when two separated light beams are interrupted. Requiring both makes a flying insect less likely to trigger it, but it also chooses a particular path through the doorway. The particle counters likewise gave the camera a preference. They improved the sample while defining which passages were easy to collect. Every later interpretation had to respect that geometry.

The selected photographs often contained groups of tracks, or showers. In a magnetic field, positive and negative charges travelling in the same direction curve oppositely. Such patterns made the chamber a way to study the production of several particles in one process, beyond merely registering that something energetic had arrived. Two photographs of a scene could also help recover its depth and resolve apparent track crossings.

Sources: [1][2]

The selected sample has a direction

Move one counter sideways and the accepted paths tilt. Bring the counters closer and a wider set of directions may cross both. Their size and separation therefore determine an angular acceptance: the set of incoming directions to which this arrangement is sensitive. A selected set of tracks can look strongly directional even when that feature comes partly from the apparatus.

There is a related distinction between finding a useful track and measuring a total rate. Suppose nearly every triggered photograph contains a track. This says that the trigger has been effective at avoiding empty photographs. It does not say what fraction of all particles crossing the room were photographed. Many may miss a counter, pass during recovery, or leave tracks that the chosen geometry does not capture.

For the shower studies, the practical gain was enormous: the chamber repeatedly supplied events worth examining. To turn those photographs into a statement about incoming radiation, experimenters still needed the counters’ placement, the chamber’s active time and the selection conditions. A detailed image and an understood way of collecting images answer different parts of the same scientific question.

Sources: [1][2]

The shower contains positive electrons

The 1933 analysis found tracks requiring particles with positive charge but much less mass than a proton, supporting Anderson’s earlier discovery of the positron. Groups containing both signs of charge made electron–positron production a natural interpretation of the showers. The photograph supplied several related trajectories at once, so questions about charge and energy could be asked of an event as a whole.

Blackett’s 1948 prize recognised his development of the Wilson cloud-chamber method and discoveries in nuclear physics and cosmic radiation. Occhialini’s contribution to the counter-controlled chamber is essential to this particular story. The breakthrough was a marriage of fast electrical selection with a slower, detailed image. Modern experiments use very different detectors, but the same question remains familiar: which brief event deserves to be recorded for careful study?

Sources: [2][3]

Sources and reading notes

  1. P. M. S. Blackett and G. Occhialini, Photography of penetrating corpuscular radiation (1932)

    Their first report describes two-counter triggering and high-energy tracks on more than 75 percent of the selected photographs.

  2. P. M. S. Blackett and G. P. S. Occhialini, Some photographs of the tracks of penetrating radiation (1933)

    The original shower photographs show how counter selection and magnetic curvature were used together.

  3. P. M. S. Blackett, Cloud chamber researches in nuclear physics and cosmic radiation (1948)

    A retrospective account of automatic chambers, nuclear transformations and electron–positron showers.

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