Why is the Speed of Light what it is

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The speed of light is approximately 186,000 miles per second due to the principles of Einstein's special relativity, which asserts that this is the only speed observed consistently by all inertial observers. Light cannot travel faster or slower because it is composed of massless particles, photons, which must always move at this constant speed. Historical experiments in the 1700s and 1800s identified fundamental constants of nature, leading to Maxwell's theory that predicted electromagnetic waves, including light, would travel at this same speed. The underlying reason for the specific values of the electric and magnetic constants remains unanswered. Ultimately, the speed of light is restricted by the curvature of spacetime, which preserves causality in the universe.
roy_e17
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Can anyone explain what restricts the speed of light to about 186,000 miles per second? Why can't it travel faster?
 
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Fun fact: it actually can't travel slower either. Light always goes at the same speed. Einstein's theory of special relativity says that there is one, and only one, special speed in the universe which is "seen" to be the same by all (inertial) observers. And there are several ways of calculating that light must travel at that speed. (To think of it one way, photons are massless particles, and all massless particles have to move at that one special speed at all times. I don't remember the reasoning behind that offhand, but perhaps someone else can elaborate, or I could look up the details.)

For an alternative explanation, consider this: back in the 1700's and 1800's, physicists did experiments with charged particles and magnets and discovered two fundamental constants of nature, the electric constant \epsilon_0 and the magnetic constant \mu_0. And shortly afterwards, James Maxwell developed a theory that neatly explained the results of those experiments and also predicted that electromagnetic waves should travel at a particular speed, namely 1/\sqrt{\epsilon_0 \mu_0}. If you plug in the numerical values, you get the speed of light. (In fact, at the time, nobody knew that light was an electromagnetic wave, so you can imagine that Maxwell was rather surprised when he calculated the wave speed and found that it matched the speed of light, which had previously been measured.) So you could say that light travels at the speed it does because of the "electrical" and "magnetic" properties of empty space.

Of course, that begs the question of why the electric and magnetic constants have the values they do. We don't really have a good answer for that.
 
roy_e17 said:
Can anyone explain what restricts the speed of light to about 186,000 miles per second? Why can't it travel faster?

because the “t”>=0
 
It is to do with the curvature of the spacetime predicted by Einstein, which curves like hyperbolic space (in order to protect causality). If you draw a diagram of hyperbolic space with one time dimension and one space dimension:

Relhyperb.gif


Then no single event should be allowed to cross the "space" axis, this means restricting the speed of light to 186,000mi/s (which equates to a 45 deg line going between two hyperbolics), otherwise the information the light carried would cross the "space" axis and reach an observer before an event happened.

(an event can be veiwed as happening anywhere along a hyperbolic line depending on the observers location and velocity, but it cannot jump from one line to the next.)
 
gk007 said:
It is to do with the curvature of the spacetime predicted by Einstein, which curves like hyperbolic space (in order to protect causality). If you draw a diagram of hyperbolic space with one time dimension and one space dimension:

Relhyperb.gif


Then no single event should be allowed to cross the "space" axis, this means restricting the speed of light to 186,000mi/s (which equates to a 45 deg line going between two hyperbolics), otherwise the information the light carried would cross the "space" axis and reach an observer before an event happened.

(an event can be veiwed as happening anywhere along a hyperbolic line depending on the observers location and velocity, but it cannot jump from one line to the next.)

I got it!Thank you so much!
 
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