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Groups > comp.programming > #11487
| From | David Brown <david.brown@hesbynett.no> |
|---|---|
| Newsgroups | comp.programming |
| Subject | Re: Theorem: There are at least ∞^4 integers in 2 dimensions. |
| Date | 2020-11-18 21:42 +0100 |
| Organization | A noiseless patient Spider |
| Message-ID | <rp40vo$fbf$1@dont-email.me> (permalink) |
| References | (3 earlier) <rp35b2$ntb$1@dont-email.me> <rp3b05$3r7$1@dont-email.me> <87blfuoejw.fsf@bsb.me.uk> <rp3kfh$cn5$1@dont-email.me> <rp3ngk$114$2@gioia.aioe.org> |
On 18/11/2020 19:00, Peter wrote: > David Brown wrote: >> On 18/11/2020 16:44, Ben Bacarisse wrote: >>> ∞ is ambiguous. It could mean ℵ₀ or it could mean 𝜔, the smallest >>> infinite ordinal. 𝜔⁴ is just 𝜔𝜔𝜔𝜔 ≠ 𝜔. >>> >> >> Yes - I mentioned that ambiguity in another post. My assumption here is >> that we were talking about cardinals, rather than ordinals. >> > I suspect that the OP is taking about neither, though he doesn't know it. > I'm not yet sure if the OP is a very sophisticated robot, or a very unsophisticated human. Either way, it seems more concerned with spamming some website, or service, or something, than making sense. But we can still use the original post as an excuse to talk about weird infinities and to memorise the Unicode sequences for some fun maths symbols.
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Theorem: There are at least ∞^4 integers in 2 dimensions. K R <ownerofachattingportal@gmail.com> - 2020-11-16 22:09 -0800
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. Richard Heathfield <rjh@cpax.org.uk> - 2020-11-17 13:10 +0000
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. Ben Bacarisse <ben.usenet@bsb.me.uk> - 2020-11-17 17:25 +0000
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. Richard Heathfield <rjh@cpax.org.uk> - 2020-11-18 12:41 +0000
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. David Brown <david.brown@hesbynett.no> - 2020-11-18 14:58 +0100
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. Khritjan Robam <hrrobam@gmail.com> - 2020-11-18 06:01 -0800
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. Richard Heathfield <rjh@cpax.org.uk> - 2020-11-18 14:42 +0000
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. David Brown <david.brown@hesbynett.no> - 2020-11-18 16:43 +0100
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. Richard Heathfield <rjh@cpax.org.uk> - 2020-11-18 18:59 +0000
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. David Brown <david.brown@hesbynett.no> - 2020-11-18 21:39 +0100
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. David Brown <david.brown@hesbynett.no> - 2020-11-17 22:36 +0100
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. Richard Heathfield <rjh@cpax.org.uk> - 2020-11-18 12:50 +0000
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. David Brown <david.brown@hesbynett.no> - 2020-11-18 15:27 +0100
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. Richard Heathfield <rjh@cpax.org.uk> - 2020-11-18 14:50 +0000
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. Ben Bacarisse <ben.usenet@bsb.me.uk> - 2020-11-18 15:44 +0000
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. David Brown <david.brown@hesbynett.no> - 2020-11-18 18:09 +0100
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. Peter <peterxpercival@hotmail.com> - 2020-11-18 18:00 +0000
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. David Brown <david.brown@hesbynett.no> - 2020-11-18 21:42 +0100
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. Peter <peterxpercival@hotmail.com> - 2020-11-18 17:58 +0000
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. David Brown <david.brown@hesbynett.no> - 2020-11-18 21:46 +0100
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. Melzzzzz <Melzzzzz@zzzzz.com> - 2020-11-19 03:49 +0000
Re: Theorem: There are at least ∞^4 integers in 2 dimensions. Khrictian Robam <hrrobam@gmail.com> - 2020-11-19 01:12 -0800
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