Janus Marius
Plo Koon Rulez!
Firstly...
sound, any disturbance that travels through an elastic medium such as air, ground, or water to be heard by the human ear.
^ Reference.com, under sound. First damn sentence. That's from an in-depth Encyclopedia, not just a small excerpt from a dictionary.
Originally posted by Ushgarak
You don't get a monopoly on declaring correct answers!As I said above, by the logic that says 'I don't know', you may as well also say 'I don't know if I heard it' even if you are next to the darn thing.
It is a simple extension of philosophical scepticism and I thoroughly reject the logic behind an "I don't know" answer.
If a person is going to tangle with scepticism, Descartes is all you need, after which you move on from the nursery.
By any reasonable standard, the answer is yes. Deny that and you may as well deny anything, and all action is pointless.
Rawr. Yes, I see Ush has made his stand. Good for you.
Except that you can't prove that the sound was there, since no one was able to perceive it. This isn't Descartes, since he was a pure rationalist; it's basically saying that inferences can't be 100% proofs. You can use reason to make rational arguments, but their products aren't neccessarily true; only probably. Again, it's causation. You cannot say "If X happens, then Y must neccessarily happen." because you can't OBSERVE the must or neccessity step. That's David Hume, by the way.
Now, since you can't observe the neccessary step, you can't prove causation. You can only infer its existance. For example, you may infer that if you hit a billard ball with X amount of force from Y distance and angle, it will move Z meters. This would seem to be pretty basic, and functional. You could, with the proper knowledge, determine where the ball would go every time if you could know and control the force and angle etc. behind it. Except... You can't know and observe the step that neccessitates that it will always go as you had calculated. Indeed, there still exists the possibility that it could act totally different. Inferences may give us assumptions and estimates based on predictability and reoccurence, but they cannot be absolute answers. Absolute answers would require complete and total knowledge of a thing at all times, so then you could officially dictate that yes, if I hit the ball like this it will -always- go as I declare.
In short, you can infer with a good deal of common sense that the tree does make a noise. But you can never know, since you were not there to perceive it.
By the by, Ush... recall Socrates' personal philosophy? "I am wise in knowing that I am not wise." Fairly relevant now, isn't it?