Re: how

On 4/24/2024 1:38 PM, Chris M. Thomasson wrote:

On 4/24/2024 1:36 PM, Chris M. Thomasson wrote:

On 4/24/2024 1:34 PM, Moebius wrote:

Am 24.04.2024 um 22:07 schrieb Chris M. Thomasson:
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How can it be 100% completely filled when its unbounded?

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Well, assume that we have a hotel with infinitely many rooms: room R1, room R2, room R3, ... If there is a guest in each and every room*), I'd say the hotel is "100% completely filled" (even though the set of room numbers is "unbounded"), isn't it?
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*) Say, guest G1 in room R1, guest G2 in room R2, etc.

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I can say that, well let create a symbol... (XYZ) hold all of the natural numbers. Therefore (XYZ) + 1 is already in (XYZ), fair enough?

 Then I can say that (XYZ) + .5 is "inside" an interval, but its not representational wrt 0, 1, 2, 3, 4, 5, ect... ?
 Any good, or total crap?
 

Well, if I defined an interval out of ass, well:
.5 = 1/2 so:
0, 1, 2, 3, 4
2 would be half of (4 - 0) / 2
So, a sub interval created with natural numbers? For .5, or 1/2, to be on a natural the interval would need to have an odd number of elements?
Crap, or kind of crap?