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How Many Holes Are There in a Straw?

How many holes are there in a straw?

  • 0

    Votes: 4 16.0%
  • 1

    Votes: 13 52.0%
  • 2

    Votes: 4 16.0%
  • Other (explain below)

    Votes: 4 16.0%

  • Total voters
    25

RestlessSoul

Well-Known Member
How many holes here?

500_F_226663995_Zz3ba8hNUhQ67YCn8phAELuXy6lqbJO1.jpg
 

exchemist

Veteran Member
According to the New Oxford American Dictionary, a hole is a ‘hollow place in a solid body.’ From my perspective, a straw is not a solid body, rather, it is what @Rival called it: a tunnel. What a straw has on both ends is an opening.
That's an odd definition. I should have thought the essence of a hole would be a gap in a surface.
 

LuisDantas

Aura of atheification
Premium Member
If it had an infinite diameter wouldn't such be a two-dimensional universe?
No - or, at least, not for any reason due to the straw.

Infinite just means "with no discernible limit". It does not mean "all-encompassing". An infinite diameter does not make such a ring a container for the whole universe.

Koch's snowflake presents a similar scenario. It has a very finite surface and exists in two dimensions with an infinitely high perimeter.

 

Mock Turtle

Oh my, did I say that!
Premium Member
No - or, at least, not for any reason due to the straw.

Infinite just means "with no discernible limit". It does not mean "all-encompassing". An infinite diameter does not make such a ring a container for the whole universe.

Koch's snowflake presents a similar scenario. It has a very finite surface and exists in two dimensions with an infinitely high perimeter.

Well I was suggesting compacting the length down as the diameter increased, so we started off with three dimensions.
 

LuisDantas

Aura of atheification
Premium Member
Well I was suggesting compacting the length down as the diameter increased, so we started off with three dimensions.
Under the danger of being perceived as pedant, I want to remind you of an actually important matter.

Dimensions are a mathematical abstraction. Counter-intuitive as it may feel, they hold no power over the reality of observable facts, nor vice-versa.

We may build mathematical models for approaching or even fully reproducing what you describe, but whether that would resemble anything that can actually happen in the real world is a separate matter that may or may not be solvable.
 

Mock Turtle

Oh my, did I say that!
Premium Member
Under the danger of being perceived as pedant, I want to remind you of an actually important matter.

Dimensions are a mathematical abstraction. Counter-intuitive as it may feel, they hold no power over the reality of observable facts, nor vice-versa.

We may build mathematical models for approaching or even fully reproducing what you describe, but whether that would resemble anything that can actually happen in the real world is a separate matter that may or may not be solvable.
And there I was ready to build an example. :D
 
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