jman19
Lifer
Originally posted by: spidey07
Without this basic fundamental theorem of Calculus there would be ZERO engineering or engineers.
Umm, no. Modern engineering would be VERY different but there wouldn't be "zero engineering."
Originally posted by: spidey07
Without this basic fundamental theorem of Calculus there would be ZERO engineering or engineers.
Originally posted by: bsobel
Originally posted by: elmer92413
You will only reach the wall because you are not a point. You have volume and take up space. But if you measure from a point on the tip of your foot and had the ability to move extremely minute distances that point on the tip of your foot would never come in contact with the wall.
False, that presumes that movement can be done in sub-plank length increments. Since it can't the number of divisions is not infinite but finite.
Originally posted by: jman19
Originally posted by: spidey07
Without this basic fundamental theorem of Calculus there would be ZERO engineering or engineers.
Umm, no. Modern engineering would be VERY different but there wouldn't be "zero engineering."
Originally posted by: jman19
Originally posted by: bsobel
Originally posted by: elmer92413
You will only reach the wall because you are not a point. You have volume and take up space. But if you measure from a point on the tip of your foot and had the ability to move extremely minute distances that point on the tip of your foot would never come in contact with the wall.
False, that presumes that movement can be done in sub-plank length increments. Since it can't the number of divisions is not infinite but finite.
You're missing the point or taking this exercise too literally.
Originally posted by: bsobel
Originally posted by: jman19
Originally posted by: bsobel
Originally posted by: elmer92413
You will only reach the wall because you are not a point. You have volume and take up space. But if you measure from a point on the tip of your foot and had the ability to move extremely minute distances that point on the tip of your foot would never come in contact with the wall.
False, that presumes that movement can be done in sub-plank length increments. Since it can't the number of divisions is not infinite but finite.
You're missing the point or taking this exercise too literally.
Actually I'm not, its the fact that movement can only happen in a minimum of one plank length that actualy provides a solution to the puzzle.
Learn to read 😛 And it's planck
Originally posted by: Mardeth
I remember how there was this ancient Greek math/logic problem about a turtle and a man running. The turtle would get a head start and "run" 1/10th of the speed of the man in a race. So lets say the head start is 10ft. Bang, they start. By the time the man gets to the original point from where the turtle started it has already moved 1ft. Now man gets to this point, turtle is 1/10th of a feet ahead. And so on and so on. We all know that the man catches up to the turle and passes him so why does the math contradict it? Obviously its just the wrong approachto the problem but pretty intresting.
Originally posted by: LordMorpheus
Are you an engineer? Because I'm an engineer and I was actually taught math as part of my degree.
Originally posted by: se7en
No matter how many times you your penis will never get in.
Just FYI
Originally posted by: Modular
It depends on how "logical" you want to be. If you think about this on a micro-level, then you will never actually touch the wall. The distance that you come towards the wall can never be 0 since you are only dividing by half, so the molecules of your body will never be close enough to make physical contact with the molecules of the wall.
Originally posted by: QED
It IS pretty dumb to think that you'll never reach the wall.
It is even dumber to think that mathematicians actually believe this.
It is dumber still to not realize the whole situation is a rigged set-up designed to show that common and "obvious" assumptions can lead to false conclusions.
Originally posted by: Zugzwang152
If you only take away half of something, there's always half left thus you can never reach zero. Your problem is you can only think of yourself walking into a wall instead of something relevant.
Originally posted by: MotF Bane
ATOT Mathematics and Engineering Corps - 1
scorpious - 0
Originally posted by: bsobel
Originally posted by: jman19
Originally posted by: bsobel
Originally posted by: elmer92413
You will only reach the wall because you are not a point. You have volume and take up space. But if you measure from a point on the tip of your foot and had the ability to move extremely minute distances that point on the tip of your foot would never come in contact with the wall.
False, that presumes that movement can be done in sub-plank length increments. Since it can't the number of divisions is not infinite but finite.
You're missing the point or taking this exercise too literally.
Actually I'm not, its the fact that movement can only happen in a minimum of one plank length that actualy provides a solution to the puzzle.
Originally posted by: Fox5
If you could make infinitely small movements, you could get infinitely close to the wall without touching.
Though depending on how you define touch, it may be impossible to touch anything. It's unlikely your nuclei will come into contact with the nuclei of the object you're touching I'd imagine.
Originally posted by: bsobel
Originally posted by: jman19
Originally posted by: bsobel
Originally posted by: elmer92413
You will only reach the wall because you are not a point. You have volume and take up space. But if you measure from a point on the tip of your foot and had the ability to move extremely minute distances that point on the tip of your foot would never come in contact with the wall.
False, that presumes that movement can be done in sub-plank length increments. Since it can't the number of divisions is not infinite but finite.
You're missing the point or taking this exercise too literally.
Actually I'm not, its the fact that movement can only happen in a minimum of one plank length that actualy provides a solution to the puzzle.
Yeah it would... limit x >8 of the sum .5^x from 1 to x is 1Originally posted by: Hacp
I'm confused. Doesn't that series converge at infinity?
Originally posted by: Xecuter
bahaha this thread is hilarious