Re: Count to infinite

#21
KarrothMelu wrote:Side note: there are an infinite number of infinities.
If a hotel with an infinite number of rooms is full, is there room for more guests?
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Re: Count to infinite

#24
Istalris wrote:
KarrothMelu wrote:Side note: there are an infinite number of infinities.
If a hotel with an infinite number of rooms is full, is there room for more guests?
>.> I have a feeling there is no correct answer
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Re: Count to infinite

#25
Count of Infinite number of rooms is ∞. Room capacity is say = n guests.

So the Guest Capacity = ∞ x n = ∞.

When the Hotel is booked, that is defined as, ∞-∞=0 which is not right cause ∞-∞ is undefined.

IF the new guest arrival count is m, then the possibility for vacancy check would be whether (∞-∞)>m.

As the left hand side is undefined the proposition is invalid.

Hence negating the original question.

Hence the paradox is a fallacy.
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Re: Count to infinite

#26
Istalris wrote:
KarrothMelu wrote:Side note: there are an infinite number of infinities.
If a hotel with an infinite number of rooms is full, is there room for more guests?
Yes, because there are infinitely many ways to make room
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