On Mon, Sep 2, 2019 at 5:19 PM John Clark <[email protected]> wrote:

> On Mon, Sep 2, 2019 at 4:42 PM Jason Resch <[email protected]> wrote:
>
>
>> *> Is a point moving up in down forever in some time dimension different
>> from the sin function sin(t), for all t? *
>>
>
> Moving a point? If a physical particle moves from x to y then there is no
> longer a particle at x but now there is one at y where there was none
> before.
>

You are assuming past points in time cease to exist. But this is in
violation of special relativity.


> But things are very different for a point, there was already a point at y
> so after the move does that mean there are now 2 points at y and no point
> at all a x? And even if you could move a point (whatever that means)
> because points have zero dimension all points look the same so how could
> you tell if your point move was successful or not?
>

A point on line has a coordinate on that line.  If the point moves then
it's coordinate has changed.  You said there was no change in math, so the
idea of a moving point makes no sense as a mathematical object.  However,
anything that changes can be viewed as something that is static with one
more dimension added.

So you can replace the notion of a point moving up and down a 1 dimensional
line with a 2 dimensional static view tracing that motion over time.  Could
you not?

Jason


> The only thing a point has is a position, so if you change that I don't
> know what we're talking about.
>
> As for "sin(t)", it never changes, "sin(t)" is always just "sin(t)".
>
> > *Is one changing and the other not changing?*
>
>
> One never changes and the other is gibberish.
>
> John K Clark
>
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