Let me 'splain. No. There is too much. Let me sum up.
So, when you collide high-energy particles, you get lots of outgoing particles. Sometimes more, sometimes fewer. One thing that you can do to study the outgoing particles is to look at all pairs of tracks in the event (the combinatorics get very large, but you can still do it), and make a histogram of how close together all the pairs were. When you do this, you find that there is a proliferation of tracks that are very close to one another. This is because the outgoing particles tend to come in clusters (we call them "jets"), all moving in approximately the same direction. This happens, more or less, because if you get one outgoing particle with very high energy, but it is an unstable particle, its decay products will tend to be moving in roughly the same direction as the original particle.
Now, you can also do something slightly more sophisticated: instead of just looking at the angle (in any direction) between two tracks, you can use spherical coordinates, and look separately at the angular distance *around* the beamline (azimuth / phi) and the angular distance *from* the beamline (polar angle / theta) (although we actually convert the polar angle into a strange quantity called "pseudorapidity" instead
On the other hand, if you look at events with lots of outgoing tracks (>= 110), you still see the excess of tracks that are close in both azimuth and polar angle from jets, but you also see a "ridge" -- an excess of tracks that have almost exactly the same azimuth as one another, but have very different polar angles. This is unexpected, and unexpected results == SCIENCE!
So, we expect particles to appear tightly clustered together, but what we see (in some events) is more like a flat spray of particles that goes from one beamline to the other, but is very tightly constrained in one azimuthal slice.
Terrible analogy: We expect cities to occupy a roughly circular area of the earth's surface -- tightly constrained in both latitude (polar angle) and longitude (azimuth). This is like finding a planet that has a city that stretches from pole to pole, but only along a single meridian -- tightly constrained in longitude but totally unconstrained in latitude. It's just plain weird.
Source: http://rss.slashdot.org/~r/Slashdot/slashdotScience/~3/NyezcjZRVs8/story01.htm
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