Having trouble with that, as there isn't an infinite number of points on the earth.
OK....lets turn that on its head.
If there are a finite number of points on the earth then:
a) How many are there?
b) What exists between these finite points?
Having trouble with that, as there isn't an infinite number of points on the earth.
Dammit, don't cut corners lol, he's on the bottom floor.
Someone google it becasue a) i can't be bothered and b) amusingly, i don't actually know the answer![]()
Whilst i'm here.
A man who wants to goto the 25th floor of a building is frustrated that the lift stops on every floor along the way; No one gets in or out of the lift. Why?
/SLAP
Damn you.
Heres an easy one,
Forwards I'm heavy, backwards I'm not. What am I?
Aero
OK....lets turn that on its head.
If there are a finite number of points on the earth then:
a) How many are there?
b) What exists between these finite points?
Whilst i'm here.
A man who wants to goto the 25th floor of a building is frustrated that the lift stops on every floor along the way; No one gets in or out of the lift. Why?
Talking in terms of the problem in the OP, for me each point would be around a size 10 shoe in size, making it around 12". By my calculations meaning a maximum of 5280 points on a circular mile around the north pole. There would be nothing between these points, as I'd be taking fairy steps![]()
I'd be taking fairy steps![]()
South pole?
As you walk norht a mile, arround a mile then back south a mile. You end up at the south pole again?
Surely....
The answer to the first riddle is an infinitie number of points.
The answer to the first riddle is an infinitie number of points.
The rationale being that if your starting point is 'anywhere on the earth's surface' and in following the directions still remain on the earth's surface then you are still meet the criteria of being anywhere on the earth's surface and so in effect are at the same place where you started i.e. the earth's surface.
Is this right?
Right answer, wrong reason, because the first line of the riddle stated 'a point on the earths surface', not 'any point on the earths surface'
Technically would you not still be at 'a point on the earths surface'? Not the same point, but you would still be able to describe it as a point on the earths surface![]()
I guess so. I think such an argument would be excluded when I said that the answer didnt involve any wordplay...![]()