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Groups > sci.physics.relativity > #400770 > unrolled thread

Re: Why the universe must be logically consistent and logically complete

Started byThomas 'PointedEars' Lahn <PointedEars@web.de>
First post2016-12-04 19:58 +0100
Last post2016-12-04 13:15 -0800
Articles 4 — 3 participants

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  Re: Why the universe must be logically consistent and logically complete Thomas 'PointedEars' Lahn <PointedEars@web.de> - 2016-12-04 19:58 +0100
    Re: Why the universe must be logically consistent and logically complete Wilda Bolander <WdaaddoiBleld@WdaaddoiBleld.Wda> - 2016-12-04 20:27 +0000
      Re: Why the universe must be logically consistent and logically complete Thomas 'PointedEars' Lahn <PointedEars@web.de> - 2016-12-05 00:06 +0100
    Re: Why the universe must be logically consistent and logically complete mlwozniak@wp.pl - 2016-12-04 13:15 -0800

#400770 — Re: Why the universe must be logically consistent and logically complete

FromThomas 'PointedEars' Lahn <PointedEars@web.de>
Date2016-12-04 19:58 +0100
SubjectRe: Why the universe must be logically consistent and logically complete
Message-ID<2366621.BIqFSZicM5@PointedEars.de>
Edgar Owen wrote:

> A computational universe must be logically consistent and logically
> complete.

No.

> If it weren't it would tear itself apart at the
> inconsistencies and pause at the incompletenesses and could not exist.

Incorrect.  Logic is (more or less) a human thing, and all our scientific 
understanding of the universe/multiverse are *models* of it, not the 
absolute truth.

> This is a basic tenant of the computational theory of reality I present

A “tenant” is a person.  I think you mean “_tenet_” (foundation, theorem) 
instead.

> in my book Universal Reality, The New Theory of Everything. […]

Yet another crackpot publication that has nothing to do with the topic of 
this newsgroup, the theories of _relativity_ (_not_ “reality”).

> Applying Godel's incompleteness theorem to the universe is incorrect. 

No.

> Godel's theorem applies to systems in which someone can arbitrarily 
> state a wff (well formed formula) in the system and then it may be 
> impossible to determine whether or not it can ever be reached (proven) 
> from the axioms.

No, it applies to *every* formal axiomatic system containing basic 
arithmetic instead.

<https://en.wikipedia.org/wiki/G%C3%B6del%27s_incompleteness_theorems>

You have no clue what you are talking about.  Please go away.

-- 
PointedEars

Twitter: @PointedEars2
Please do not cc me. / Bitte keine Kopien per E-Mail.

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#400788

FromWilda Bolander <WdaaddoiBleld@WdaaddoiBleld.Wda>
Date2016-12-04 20:27 +0000
Message-ID<o21u79$153p$2@gioia.aioe.org>
In reply to#400770
Thomas 'PointedEars' Lahn wrote:

>> in my book Universal Reality, The New Theory of Everything. […]
> 
> Yet another crackpot publication that has nothing to do with the topic
> of this newsgroup, the theories of _relativity_ (_not_ “reality”).

Not even wrong!

▬▬▬*ஜ۩۞ P L O N K ۞۩ஜ*▬▬▬

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#400796

FromThomas 'PointedEars' Lahn <PointedEars@web.de>
Date2016-12-05 00:06 +0100
Message-ID<3820622.sNFIO8BpkU@PointedEars.de>
In reply to#400788
The ’nym-shifting troll trolled as "Wilda Bolander"
(formerly, "Julian Alewine" etc.):

> Thomas 'PointedEars' Lahn wrote:
>>> in my book Universal Reality, The New Theory of Everything. […]
>> 
>> Yet another crackpot publication that has nothing to do with the topic
>> of this newsgroup, the theories of _relativity_ (_not_ “reality”).
> 
> Not even wrong!
> 
> ▬▬▬*ஜ۩۞ P L O N K ۞۩ஜ*▬▬▬

Much to learn you have, young apprentice:

        _____________                 _____________
         `-._    ..::|                 `-._    ..::|       .
             `.  ..::|                     `.  ..::|      /|
              |  ..::|                      |  ..::|     /.|
              |  ..::|   _____              |  ..::|    / :|
    .--------.|  ..::|.-'  ..::-.---. .-----|  ..::|   / .:|
    | /\    .::. ..:.'       ..::`.  '      |  ..::|  / .::| /\
    |/  \    .::\../           ..::\        |  ..::| / ..::|/  \
.---'    '---..::bd        _    ..::b.._    |  ..::|/ ..---'    '---.
 `-.      .-' .::PI       (_)   ..::m   )   |       ..::`-.      .-'
   /      \  ..:/.q             ..::w  /   .|       .:'   /      \
  /_.-``-._\..:' ..\           ..::/  /   .:|       ''---/_.-``-._\
  ' |  ..:.`  |  ..:`.       ..::,'  /   .::|            ..:.     `
    |  ..:|   |  ..::|`-.__..::-':| /  .::' |  ..:::|'.   ..:\
    |  ..:J  ,'  ..:::.   ,'   ..::/ ..:'  ,'  ..::::. )   .::b
    | ..:/  /____..::::\ /____...:/ .:'   /____..:::::/   ..::P
    |.:,'                        /.:'                /  ..:::'
    |,'                         /.'                 / ..:-'
    '                           '                  /,-'
                                                  '
-- 
PointedEars

Twitter: @PointedEars2
Please do not cc me. / Bitte keine Kopien per E-Mail.

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#400790

Frommlwozniak@wp.pl
Date2016-12-04 13:15 -0800
Message-ID<9b8d3ddb-3ea2-4054-aed9-e57af9787748@googlegroups.com>
In reply to#400770
W dniu niedziela, 4 grudnia 2016 19:58:47 UTC+1 użytkownik Thomas 'PointedEars' Lahn napisał:

> 
> No, it applies to *every* formal axiomatic system containing basic 
> arithmetic instead.

But you don't believe Godel theorems to be the objective,
unconditional truth (in opposition to all other known 
mathematical theorems) - do you, poor idiot?

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