xXAsherahXx said:
Thunderhorse31 said:
xXAsherahXx said:
That guy loses the battle... -600 HP. At any one time an expanding balloon is not finite, because it is, get this, growing, and the size is increasing. For it to be finite, it has to stay the same size and not grow at all. Our universe is going to keep expanding until it pops, so at the time right before it pops it will be finite. But until then it will be infinite. At least scientists say it will pop.
WTF? By this logic my newborn child is infinite, at least until he's 20 and stops growing. Then again, at that point he could end up getting fat, in which case he's still growing, and thus, infinite.
How does this argument make any sense exactly?
No, that is not what I meant. I meant that since the universe is expanding at a constant rate that you cannot measure. Your child is not expanding (at least I hope not); rather, he is growing in spurts. I find it weird to talk about children so could we use another example?
Oh and you don't stop growing when you're 20, you keep going until you start shrinking with old age, just at incredibly small rates. Congrats on the newborn though.
Actually a point could be made that the child is infact infinate, at least in theory.
Its resonable to assume that the child will stop growing at some point and may even begin to start shrinking. But until the time where he stops growing, he will continue to grow, so he could become any size, until he stops growing, he is possibly infinate (thats why I said infinate "in theory"), but it is incredibly unlikely.
The idea of something being "infinate in theory" could possibly solve the origional problem.
Lets consider the original argument:
"Ok there is a distance between 2 object BUT that distance is forever expanding, how is that not infinite?"
Looking at this from a mathematical point of view.
[Please note that I haven't done maths in a while and I don't even have a degree or any kind of advanced maths education so I'm going to use some very simple maths here. If anyone has a complex formula that proves me wrong, I'm more than willing to learn about it and admit I'm wrong, but I am fairly certain in my understanding so I am going to post it up.]
The original argument is that two objects are moving away from each other, now I have to presume that this is happening over time because otherwise I am dividing by zero and we have all seen the meme's of what happens then.
So as time increases, distance increases. Assuming this happens at a constant rate we can draw a graph that will show
X as TIME and
Y as DISTANCE and a straight line showing how the distance increases as time increases. Assuming that the two objects are maintaining momentum, i.e. they do not encounter friction or something that would slow them down, they maintain a constant rate. Even if this doesn't happen at a consistent rate (i.e. something happens to change the speed of one of the objects), the graph will still go on, even if at a slower rate. Assuming that nothing stops the objects moving directly away from each other and nothing stops time (No one invoke the wrath of Cthulhu or my pathetic maths will be useless!) the graph will go on and on and on and... you get my point don't you?
So the graph can go on to infinity, unless something prevents time or distance from increasing for some reason, so will the two objects moving away from each other. So the distance between the two is infinate.
HOWEVER!
If you stop time (lets say by taking a photograph or a snapshot of the two objects or somehow putting the entire space time continuum on pause) the objects will be a set distance away from one another and therefore finite, but only for that moment in time.
BUT!
Since no one mentioned taking a snap shot in time that last bit wasn't really important and I added it in to prevent someone from asking it later in case I forget what point I'm making.
ANYWAY!
My point is that IN THEORY the two objects are moving away from each other for a THEORETICALY infinite time over a THEORETICALLY infinite distance. So we can assume that they are in fact infinite, so my vote goes to whoever said that in the first place. (The double negatives in the original comment confused me so I won't name names.)
But anyway, you can't apply theory too the universe, this thing called real life gets in the way. So in theory, the two objects are infinite, but in real life its likely they will stop at some point. When they stop, you can measure them and they will be finite, until that point however, they can in theory be infinite.
I kind of want to point to Schrodinger's Cat for this point. Why? Because until we know for sure, we will not know... The objects are both finite and infinitely far apart. Arguments can be made for both sides that will be valid and logical. But until we know for sure, we will not know.
Also to anyone thinking of using something realistic and simple to prove me wrong, say for example two polo mints rolling away from one another, which can be measured with relative ease, I have to point to scale to back up my argument, I am trying to talk about an infinite distance being traversed for an infinite time by objects that remain constant for all eternity. This is the kind of size that makes a galaxy look pathetically small. For my point to look even possible, don't look at it realistically, look at it in theory and don't try and measure an infinite distance with finite measurements like metres or even light years.
Man these last paragraphs make me sound pretentious, or even like I know something about the inner workings of the universe... But just give it a read through because I honestly spent more time on this than it probably deserves.
Damned Youtube arguments... grumble grumble grumble...