Science Memes

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submitted 8 months ago by [email protected] to c/[email protected]

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[–] [email protected] 0 points 8 months ago (1 children)

It seems you are having a hard time comprehending this. I get it's hard to learn new things. But I can walk you through it.

TL;DR: If an object can be measured, in any way, it's a finite object. Infinity cannot be measured.

In the posted problem the train tracks themselves are finite objects, as they each have a starting point, the fork the train is in front of.
The train tracks are bound to physical ground, ground that is itself bound to a finite world, a world has a shape, that can be measured, so it is a finite object.
If the shape of the world the train tracks are on is round, then these seemingly infinite tracks will eventually loop back on themselves. If the tracks loop back on themselves, then they must eventually converge as the train starts out the problem on a single track. So neither of the tracks are infinite.
It's important to understand that the tracks are finite objects, as finite objects exist by different rules then infinity itself.
I'm not arguing that uncountable numbers are a thing. What I am stating is that if those numbers exist within a finite universe, then they have a lifespan, the lifespan of the finite universe that contains them, thus those numbers aren't infinite, uncountable yes, but not truly infinite. As I have stated many times, finite objects, like the finite universe, can only create other finite objects. Infinity cannot be created, therefore there is only one infinity, infinity itself, all other objects that can be measured are finite objects. This also means if infinity decides to create anything, it can only produce finite objects. Infinity cannot produce another infinity, as the act of creation would be a measurable starting point.
This is why the statement (some infinities are smaller than other infinities) is an illogical statement. If you can measure multiple infinities, then none of those objects are infinite, as one object can be measured to be smaller or larger than the other. And as I keep stating, infinity cannot be measured. If your measurement is uncountable, then the measurement itself is finite.

[–] [email protected] 0 points 8 months ago* (last edited 8 months ago) (1 children)

I considered reading and responding to this big long word salad you sent me, but I realized you were just further demonstrating the three points from my last post. Lmao, good luck.

Edit: Feel free to show me you learned the definitions I asked you about by answering my list of definition questions I posed to you a while ago by the way. I'm still fine with continuing if you do that.

[–] [email protected] 0 points 8 months ago (1 children)

I get it it's hard to learn new things. I'm still willing to walk you through it. I'm not sure how much more simple I can state it for you, it's already pretty simplified, but I'm still willing to try. Just let me know.

[–] [email protected] 0 points 8 months ago (1 children)

I understand that you feel learning new things is hard. I sympathize with you. Lets start with a real easy one. High school algebra students often learn what mathematical functions are. You can handle that right? Tell me the mathematical definition of a function. Oh! Oops, I have accidentally linked you to a place where you can find the definition I'm asking you for in the first paragraph. Well, no going back now. Feel free to copy and paste the first paragraph of that link here.

Hmm, I wonder if there is a link between functions and finite/infinite sets? Oh gosh golly, perhaps they are related in some way? Almost like the definition of one requires some notion of the other?

[–] [email protected] 0 points 8 months ago

I've never argued that mathematics has a concept of finite or infinite numbers, or not. All that I have argued is that what the math world identifies as infinite, is not actually infinite when applied to the real world. As an engineer I deal with recursive functions, code that can run indefinitely. But as an engineer I understand that the code that is running needs an initiation point, the point at which the code is initially executed, and I understand that the seemingly infinite nature of the code, is bound to the lifespan of the process that execute it, for example, until the process is abruptly stopped, or power is taken away from the computer the process is running on. A lifespan invalidates the seemingly infinite nature of the code, from a practical sense. When you start to understand this, and then expand your focus to larger objects like the universe itself, you start to understand the finite nature of the material world we live in.

I understand that mathematicians deal with abstraction. I deal with them too as an engineer. The difference is that as an engineer I have to implement those abstractions within the real world. When you do this enough times you will start to understand the stark differences between the limited hypothetical worlds math is reasoned about, and the very dynamic world the real world, that those math solutions are applied to. The rules of hypothetical worlds are severely limited in comparison to the real world. This is why it's very important for me to define the real world boundaries that these math problems wil be applied to.

I'm used to working with folks, like yourself, that have a clearly hard time transitioning from a hypothetical world to the real world. This is why I have respond with civility, and have looked past your responses insulting tone. I understand it's a fear response of the ego, and I don't judge you for it. I understand that it's difficult to fight with the protection mechanisms of the ego.