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Tags: a, evidence, first, in, live, multi, that, universe, we
"“We may soon find that our whole universe isn’t even at the cosmic center.”""
Our entire universe is but a single drop of water that fell upon an ocean with a splash. And the entirety of that splash is merely a single grain of sand in an ocean of desert.
You've been reading too much Stephen King... (One of the best opening lines in fiction..."The man in black fled across the desert, and the gunslinger followed.")
James S Saint said:"“We may soon find that our whole universe isn’t even at the cosmic center.”""
Our entire universe is but a single drop of water that fell upon an ocean with a splash. And the entirety of that splash is merely a single grain of sand in an ocean of desert.
an encyclopedia doesn't know anything James...
Oh it "knows". It just hasn't a voice or a mind. You have a "voice". ]:o)
Jeff H said:an encyclopedia doesn't know anything James...
To know is to internalize....
Our visible universe is coming to be more defined as just a small aspect seemingly attached to a membrane floating within a higher-dimensional space.
Physicists may soon be able to detect and verify the existence of reality's extra dimensions, which could extend over distances as large as a millimetre.
All the matter and forces we know of—with the sole exception of gravity—are stuck to a "wall" in the space of the extra dimensions. Electrons, protons, photons and all the other particles in the Standard Model cannot move in the extra dimensions; electric and magnetic field lines cannot spread into higher-dimensional space. The wall has only three dimensions, and so far as these particles are concerned, the universe might as well be three-dimensional. Only gravitational field lines can extend into the higher dimensional space, and only the particle that transmits gravity, the graviton, can travel freely into the extra dimensions. The presence of the extra dimensions can be felt only through gravity.
Particles such as electrons and photons are like tiny lengths of string that each have two end points that must be stuck to a D-brane, Gravitons, on the other hand, are tiny closed loops of string that can wander into all the dimensions because they have no end points anchoring them to a D-brane.
The membranes of other three-dimensional universes could lie parallel to our own, only a millimeter removed from us in the extra dimensions. Similarly, although all the particles in the Standard Model must stick to our own membrane universe, other particles beyond the Standard Model might propagate through the extra dimensions. Far from being empty, the extra dimensions could have a multitude of interesting structures.
Our entire three-dimensional universe is looking more likely at being just a thin membrane in the full space of dimensions.
Richard Feynman was the physicist who developed the method still used today to calculate rates for electromagnetic and weak interaction particle processes. The diagrams he introduced provide a convenient shorthand for the calculations. They are a code physicists use to talk to one another about their calculations.
In Feynman diagrams (time ordered form):
| Image | Description | Particle Represented |
| straight line, arrow to the right | electron | |
| straight line, arrow to the left | positron | |
| wavy line | photon |
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An electron emits a photon |
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An electron absorbs a photon |
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A positron emits a photon |
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A positron absorbs a photon |
| A photon produces an electron and a positron (an electron-positron pair) | |
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An electron and a positron meet and annihilate (disappear), producing a photon |
The first thing to realize is that no single vertex diagram represents a possible process - no matter how you try, you cannot satisfy rules (1) and (2) above at the same time for such a process.
The simplest process we can consider is a two particle collision or "scattering" event. Let us start and end the process with one electron and one positron-- only their momenta and energies change in the process:

Feynman tells us to draw all possible diagrams. First, lets add one intermediate photon line. We find three time-ordered diagrams:
![]() (a) |
![]() (b) |
![]() (c) |
| The first two figures (a and b) are just different orientations (time-orderings) of the same event. We use the figure (d) below as a shortcut to show both orientations. | This third diagram (c) is really quite a different process -- it is an intermediate stage with only a photon (a virtual photon) present. | |
(d) |
||
| Notice that this diagram does not have time orderings, just a start and stop. | ||
We can also draw more complicated diagrams with more photons, for example:
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or |
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In fact, we could have any number of photons!
What makes the diagrams useful is that each diagram has a definite complex number quantity -- called an amplitude -- related to it by a set of rules (the Feynman rules). One part of these rules is that there is a multiplication factor of
for each photon, so the amplitudes for diagrams with many photons are small, compared to those with only one. The quantity "e" here is the electromagnetic coupling or electric charge.
Technically, the Feynman rules give the rate as a power series expansion in the coupling parameter. The technique is only useful when this parameter is small, that is, for electromagnetic or weak interactions but not for stronginteractions except at very high energies.
Calculations in QED keeping up to four photons have been made for certain quantities. They give a result that matches experimental data up to the twelfth decimal place!
Because Feynman diagrams represent terms in a quantum calculation, the intermediate stages in any diagram cannot be observed. Physicists call the particles that appear in intermediate, unobservable, stages of a process "virtual particles". Only the initial and final particles in the diagram represent observable objects, and these are called "real particles."
The Feynman Rules for a theory are very simple, but lead to increasingly complicated mathematical expressions as increasingly complicated diagrams are constructed.
The rules for any process are:
The expected rate for the process can then be calculated -- it is proportional to the absolute value of the total amplitude squared. [Note that this is not the same as the sum of the squares of the absolute values of the individual amplitudes.] For more information on this topic, take a look at the discussion of quantum interference.
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