Originally posted by PhysicsAdept
reply to post by Sly1one
Personally I don't think anyone understands the concept of infinity. Try putting yourself into a position. This position is one in which you have just
broken the infinite plane. That you exist somewhere, that is no ∞ away from where you started, and perhaps another ∞ past that point. Where then
do you exist? This is where the philosophy has to come in, not necessarily the math.
But you claim to understand it well, or at least much more than I do, so then tell me what you think.
I didn't mean to come off "know it allish" as I am not and am learning new things being humbled every day.
However a few quotes of yours contradict the concept or notion of that which is infinite...
The thing about this calculation is that in order to produce that result of 1/3... we assume we have reached infinity, have we not?
Again infinity not being a destination or a point...there is no "reaching infinity"...anytime you ascribe a point you have quantified. You can
quantify a foot into infinite segments or into 4 segments 5 segments, 6 segments or 16 segments it doesn’t matter...all numbers=∞
There is no such thing as a "foot"...or a "meter" they are man made tools that are very useful and practical for us to navigate ∞ and because these
are agreed upon standards of measurement...they work. This same concept works for time and the imaginary minutes within a day.
So because ∞-∞ does not =0, you would agree that some ∞s are larger than others?
∞>∞?? would imply they are not equal which implies they are finite...which is contradictory to the concept of infinity.
Even if you said ∞(a)>∞(b) may I ask what the difference is between ∞(a) and ∞(b)?? there is none thus there is no reason to separate them
into an equation...∞=∞ period...
Many people have gone insane dabbling with infinity because it is a concept that warps the mind back and forth in contradiction. I think this is
ultimately because when using practical math you are constantly trying to quantify and sum that which is not quantifiable.
I will use the circle again as a mental illustration:
Mathematically the "circumference" of a circle is only possible when you CREATE from thin air a point from which to start and end your measurement. It
doesn’t matter where you create it so long as there is a point for you to start and finish measurement ie: quantify.
Philosophically, there are no points from which to start and finish measuring a circle, it warps around itself endlessly. This is “infinite” where
the other “mathematical” circle is finite…now I ask which one is an illusion? The infinite circle? Or the finite circle? Or are they both real?
I can tell you which one is practical and useful to build a house…but other than that…im not quite sure.
Here is another example of quantifying infinity:
A man is walking to a bus stop 50 feet away, before he gets to the bus stop he must first walk half way there, and before he gets half way there, he
must walk half way to half way there…so on and so forth forever…so in essence this man has traveled an infinite distance to get to the bus
stop.
The points between A and B, start and finish are infinite…yet we can travel between the infinite points of A and B…
The best example that I can possibly think of that is both infinite and finite is circle, its both infinite and finite depending on how you want to
look at it. Make it 3d and it becomes a sphere. If the universe is indeed finite, I would imagine it being like a mobius trip sooo large we could
never perceive it and thus would walk around in circles infinitely. The curvature of space could be so slight that we would never perceive it wrapping
around on itself. Much like how we used to perceive the earth as flat or liner and we would wander “how far out it goes” when we only need to
wonder “how far around it goes”.
edit on 18-3-2012 by Sly1one because: (no reason given)
edit on 18-3-2012 by Sly1one because: (no reason given)