Could dimensions be considered as expanding or contracting?

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The discussion centers on the nature of dimensions, particularly time, and the concept of dimensionless points. Participants debate whether dimensionless points can expand or contract, with some arguing that they are merely mathematical abstractions without physical existence. The conversation touches on the smallest measurable unit of time, Planck's time, and whether it can be divided into dimensionless points. There is a consensus that while time can be measured in very small intervals, this does not imply that dimensions themselves expand or contract. Ultimately, the dialogue highlights misunderstandings regarding the definitions of time, dimensions, and mathematical abstractions.
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How many dimensionless points have to expand and combine, before we would be able to detect them? When t=0, are we not naming time as a dimensionless point? If we can write time as "one" dimensionless point then would it stand to reason we can name time as all dimensionless points? In my minds eye, time as the forth dimension, is delta time, or “motion”, and the zero dimension that is always expanding relative to us is “time”. This small question is followed by the larger question "of all the time we know about, the age of the visible universe, could we still think of it as "one" whole dimensionless point? Could the aether be time?
 
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How can "dimensionless" points "expand and combine". And, in any case, dimensionless points are mathematical abstractions- you can't "detect" mathematical abstractions! The whole post seems to be based on a misunderstanding of the definitions of "dimension", "time", and "aether".
 
How could the dimensionless points between dimensions not, expand, contract, divide, or combine as long as the dimensional particles are moving? Are you saying “dimensionless points” are a mathematical abstract because they are negative, or because they are so small? Either way that is why I describe them as “potential movement” or a negative number. I’ve read that the smallest unit of time that has been measured is about 10^26 Planck’s times, so even one Planck’s time is a mathematical abstract. What about cutting one Planck’s time into two could this be considered a dimensionless point what about cutting a Planck’s time into 120^26 pieces would these be dimensionless points?. Time is always expanding and if you think of time as a real dimension then expanding from a negative to a positive would be a natural progression. Of course all measurements are relative I don’t really think that t=0 is ever reached; it is just a direction for time if it were contracting.
 
I don't follow your logic petm.

Thousands of years ago you couldn't measure anything smaller then what you could see, therefore those smaller distances at that time were abstracts?
 
petm1 said:
How could the dimensionless points between dimensions not, expand, contract, divide, or combine as long as the dimensional particles are moving? Are you saying “dimensionless points” are a mathematical abstract because they are negative, or because they are so small?
??What kind of question is this? "Dimensionless points" are a mathematical abstraction because they have no physical existence. It makes no sense to talk of dimensionless points as either "negative" or "so small".

Either way that is why I describe them as “potential movement” or a negative number.
I'm afraid you will have to define "potential movement" for me.

I’ve read that the smallest unit of time that has been measured is about 10^26 Planck’s times, so even one Planck’s time is a mathematical abstract.
What? The fact that it has not (yet) been measured doesn't make it a mathematical abstraction. Planck's time is defined as being the smallest interval of time that CAN (theoretically) be measured. If it CAN be measured then it is not a "mathematical abstraction".

What about cutting one Planck’s time into two could this be considered a dimensionless point what about cutting a Planck’s time into 120^26 pieces would these be dimensionless points?.
Since, theoretically, "half a Planck unit" cannot be measured, such a thing would be a mathematical abstraction. I wouldn't think of it as a point, that's a different abstraction.
Time is always expanding and if you think of time as a real dimension then expanding from a negative to a positive would be a natural progression.
No, "dimensions" do not expand. Yes, you can measure very small or very large time intervals but that doesn't mean that the unit of measure is "expanding" in any sense.

Of course all measurements are relative I don’t really think that t=0 is ever reached; it is just a direction for time if it were contracting.
t= 0 is purely arbitrary- it is only intervals of time that are measured. And, again, measuring a very small time interval has nothing at all to do with time itself "contracting".
 
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