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NNTP-Posting-Date: Fri, 15 Nov 2024 02:22:44 +0000
Subject: Re: Incompleteness of Cantor's enumeration of the rational numbers
 (research)
Newsgroups: sci.math
References: <vg7cp8$9jka$1@dont-email.me>
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From: Ross Finlayson <ross.a.finlayson@gmail.com>
Date: Thu, 14 Nov 2024 18:22:47 -0800
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On 11/13/2024 06:04 PM, Ross Finlayson wrote:
> On 11/13/2024 05:43 PM, Jim Burns wrote:
>> On 11/13/2024 7:05 PM, FromTheRafters wrote:
>>> Jim Burns formulated on Wednesday :
>>>> On 11/13/2024 4:29 PM, WM wrote:
>>>>> On 13.11.2024 20:38, Jim Burns wrote:
>>
>>>>>> ----
>>>>>>>  Bob.
>>>>>>
>>>>>> KING BOB!
>>>>>> https://www.youtube.com/watch?v=TjAg-8qqR3g
>>>>>>
>>>>>> If,
>>>>>>   in a set A which
>>>>>>   can match one of its proper subsets B,
>>>>>
>>>>> That is nonsense too.
>>
>> [repaired]
>>
>> A finite sequence of claims in which
>> each claim is true.or.not.first.false
>> is
>> a finite sequence of claims in which
>> each claim is true.
>>
>> Some claims are true and we know it
>> because
>> they claim that
>> when we say this, we mean that,
>> and we, conscious of our own minds, know that
>> when we say this, we mean that.
>>
>> Some claims are not.first.false and we know it
>> because
>> we can see that
>> no assignment of truth.values exists
>> in which they are first.false.
>> q is not first.false in ⟨ p p⇒q q ⟩.
>>
>> Some finite sequences of claims are
>> each true.or.not.first.false
>> and we know it.
>>
>> When we know that,
>> we know each claim is true.
>>
>> We know each claim is true, even if
>> it is a claim physically impossible to check,
>> like it would be physically impossible
>> to check each one of infinitely.many.
>>
>> We know because
>> it's not checking the individuals
>> by which we know.
>> It's a certain sequence of claims existing
>> by which we know.
>>
>>> In my source window:
>>
>> [...]
>>>> That is nonsense too.
>>>
>>> A finite 𝘀𝗲𝗾𝘂𝗲𝗻𝗰𝗲 of 𝗰𝗹𝗮𝗶𝗺𝘀
>>> in which
>>> each claim is true.or.not.first.false
>>> is
>>> a finite 𝘀𝗲𝗾𝘂𝗲𝗻𝗰𝗲 of 𝗰𝗹𝗮𝗶𝗺𝘀
>>> in which
>>> each claim is true.
>> [...]
>>
>>> ================================================
>>> I follow some of this mostly from context. :)
>>
>> Sorry about that.
>> The other fonts weren't strictly necessary,
>> I just had a brainstorm over
>> how to (maybe) explain logical validity better,
>> and I couldn't resist.
>>
>>
>
> Some usual laws, or criteria, rather, of convergence,
> fail, for example Stirling's formula.
>
> When are they ever wrong? Are there simply more
> than a usual naive law of large numbers what's
> merely the law of small numbers?
>
> Then, asymptotic freedom, or the Arago spot, make
> examples of what do not arrive from inductive inference.
>
> So, these super-classical concerns are a thing.
>
> There's one rhyme,
> "I like traffic lights,
> I like traffic lights,
> I like traffic lights, ...."
>
> Also usually called slippery slope,
> shifting sands, or ad absurdam.
>
> Usually of course arrived at ultimately.untrue
> from more objective concerns.
>
> Take a look to Chrysippus, he establishes great
> grounds for modal (mood-al) logic and relevance logic about
> hundreds of years before Plotinus arrived at
> the "material inductive implication" the "quasi-modal",
> and provides reasoning for more thorough accounts
> when people might not have time to read and follow
> both Aristotle's Prior, and Posterior sur-rounds
> of inference.
>
> Or, "not.first.false" must yet also be "not.ultimately.untrue",
> when _all_ the cases are run out.
>
> (Or, maybe it's the other way, ....)
>
> As long as you might agree that _all_ your stipulations be
> read off in any order, that might help, it's a usual
> criterion of constructivism.
>
> For structuralists and not merely the shallow feels.
>
>


A finitary Kronecker's lemma and large deviations in the Strong Law of 
Large numbers on Banach spaces

Duality on symmetric multiple polylogarithms

Continuity of matings of Kleinian groups and polynomials

Complexity of Finite Borel Asymptotic Dimension

On limiting distributions of arithmetic functions

Products of pseudofinite structures

Spectral equivalence of nearby Lagrangians

Sparser Abelian High Dimensional Expanders

Probability Laws Concerning Zeta Integrals


-- https://www.arxiv.org/list/math/recent

Unified analysis of non-Markovian open quantum systems in Gaussian 
environment using superoperator formalism

A generalization of the martingale property of entropy production in 
stochastic systems

Superintegrability and Coulomb-Oscillator Duality

Central limit theorem for the focusing Φ4-measure in the infinite volume 
limit
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