Time:
As we watch the world change, it’s time that seems to hold everything together. Every event, movement or change, happens in time. So time could be described as the dimension in which space changes.
Without time, nothing would happen, it seems we’d be stuck within a single frame of space. Which, could mean that it is in fact time that is changing space and not just space changing in time.
So if time is changing space, then it could be considered to be a force.
Then time would be the force that is changing space, and the equations that describe time dilation could be used to describe the force of time.
Although this would lead to a problem, being that these equations contain a measurement of velocity, which is a ratio between distance and time, and a definition cannot contain itself.
Which is where a distinction must be made between:
- The time we’re used to; a measurement between the passing of events in comparison to another regular and repetitive event, denoted ‘t’.
- And the force of time: the force that changes space, denoted ‘Ψ’.
A force is measured only by the strength of its observed effects on the world around us.
Time is measured by the passing of an event. An event is a change in space. So time is measured by the change in space.
Therefore the force of time is measured by the strength, or speed, at which these effects, or events, occur.
Time as a force can describe time dilation, if you compare it with gravity: when a ball is dropped it accelerates downwards, but when it’s thrown to the floor it accelerates faster due to a greater force being exerted on it.
Time changes space, so when something else forces space to change faster than the very weak force of time, time has to compensate. For example the force of gravity, which appears to oppose time, as proved by Einstein’s theory of general relativity.
When none of these opposing forces are acting upon a space, the force of time is equal to one, but as these forces begin to increase time will tend to zero. This has led me to believe that Ψ is equal to the reciprocal of the Lorentz factor (β).
Looking at the equations it seems that the difference between β and Ψ is perspective, β is taken from the observers clock, with reference to the travellers clock, where as Ψ is taken from the travellers clock, with reference to the observers clock. This creates a comparison by which the speed at which events occur can be measured.
In conclusion time seems to behave more like a force than a dimension, in how it affects space, the way it’s measured and how it reacts to opposing forces.
© T. Hayes 03/09
Please let me know your thoughts!