Re: Replacement of Cardinality (infinite middle)

Am 10.08.2024 um 23:33 schrieb Moebius:

Am 10.08.2024 um 23:24 schrieb Moebius:

Am 10.08.2024 um 23:22 schrieb Jim Burns:

On 8/10/2024 3:46 PM, Moebius wrote:

Am 10.08.2024 um 20:02 schrieb Jim Burns:

On 8/9/2024 3:17 PM, Ross Finlayson wrote:

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Or, where do you think you're counting, to?

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Not to infinity. Whatever one counts to is not infinity.

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Well, except you are Chuck Norris.
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Remember, Chuck Norris counted to infinity - twice!

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I'm using ZFC-Norris

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I see. What a pitty!

 For Chuck Norris it's a simple (super) task. At t = 0 he counts 1, at t = 1/2 he counts 2, at t = 1/4 he counts 3, etc. (ad infinitum). At t = 1 he counts omega! You see: Hence he counted to infinity! (After all, omega is the smallest _infinite_ ordinal number!)

Of course, being Chuck Norris, Chuck has an infinitely large memory.
So when he has counted to 1 (at t = 0), he knows (since it is stored in his memory) that he has counted 1. When he has counted to 2 (at t = 1/2), he knows (since it is stored in his memory) that he has counted 1 and 2, etc. (ad infinitum). When he has counted to omega (at t = 1) he knows (since it is stored in his memory) that he has counted 1, 2, 3, ... and omega (since it is stored in his memory). Easy thing for Chuck Norris.
Actually, he has done it twice.