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From: joes <noreply@example.org>
Newsgroups: sci.math
Subject: Re: The set of necessary FISONs
Date: Mon, 24 Feb 2025 18:09:01 -0000 (UTC)
Organization: i2pn2 (i2pn.org)
Message-ID: <be0e4d4454871a868790084b4e4cc6f25cb997b5@i2pn2.org>
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Am Mon, 24 Feb 2025 18:10:26 +0100 schrieb WM:
> On 24.02.2025 17:36, Jim Burns wrote:
>> On 2/24/2025 9:59 AM, WM wrote:
>>> On 23.02.2025 23:03, Jim Burns wrote:
>>>> On 2/23/2025 2:32 PM, WM wrote:
>>>>> On 23.02.2025 19:34, Jim Burns wrote:
>>>>>> On 2/23/2025 9:43 AM, WM wrote:
>>
>>>>>>> There is no reason to consider {{F}} at all.
>>>>>> There is reason, but only for people wantcing to be correct.
>>>>> Peano, Zermelo, or v. Neumann
>>>> ...agree that {{F}} ≠ {F}
>>> and also that 3 ≠ pi.
>> <WM<JB>>
>>>>
>>>> {{}} ≠ {}
> It is wrong to apply this in the present framework.
Yes, you are wrong trying to talk about N \ {N}.
>>> These axioms can be applied to show that all FISONs can be removed.
>> {1,2}\{1,{2}} = {2}
> Only such nonsense available?
That is your nonsense. Try and formalise your shit.
>>> The set of finite ordinals after v. Neuman is undoubtedly such a set.
>> The set of finite ordinals after v. Neumann is not a finite set.
>> A claim for each of its elements is silent about the set.
> You are wrong. The existence of the set is guaranteed by elements which
> are defined by induction. Note that induction has been invented for
> proofs concerning infinitely many element.
That has no bearing. Properties don’t transfer from elements to their set.
>> Claims about each natural number are silent about ℕ.
> Claims about the existence of all natural numbers are claims about the
> exitstence of ℕ.
We are not disputing the existence.
--
Am Sat, 20 Jul 2024 12:35:31 +0000 schrieb WM in sci.math:
It is not guaranteed that n+1 exists for every n.