Re: Newbie

2013-12-22 Thread Russell Standish
On Sat, Dec 21, 2013 at 03:42:23PM -0800, Edgar Owen wrote:
 Hi, I just joined the group and have a few questions since it's the first 
 Google Group I'm on.
 
 First I assume the group must be moderated since it seems to take quite a 
 while for my posts to show up. Is this so and who is/are the moderator(s).
 

There is no moderator. In my experience, messages appear within 5
minutes of being posted, which is about how long it takes my email
spam processor to check the incoming emails.

 Second I thought I set my settings to get all posts as emails on my MacMail 
 so I can reply there which is best for me. But I see a lot of posts on the 
 group website I don't seem to be getting in my MacMail. Can anyone tell me 
 if there is some delay or how to set that correctly?
 

Do you have a spam filter running? Perhaps you can check your spam
folder to see if your missing messages are there?

 Thanks,
 Edgar
 
 
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Re: Newbie

2013-12-22 Thread LizR
I haven't noticed any particular delay between posting and the post
appearing on the forum. Even posts about backwards causality come up in a
timely fashion.

Mind you I consider myself very moderate...

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Re: Bruno's mathematical reality

2013-12-22 Thread Bruno Marchal


On 21 Dec 2013, at 00:52, Edgar Owen wrote:


All,

The fundamental nature of reality is examined in detail in my recent  
book on Reality available on Amazon under my name.


Marchal is on the right track, but reality consists not just of  
numbers (math)


Arithmetic is not just numbers, but numbers + some laws (addition and  
multiplication).






but is a running logical structure analogous to software



When you have the laws (addition and multiplication), it can be shown  
that a tiny part of arithmetic implement all possible computations  
(accepting Church thesis). Without Church thesis, you can still prove  
that that tiny part of arithmetic emulates (simulate exactly) all  
Turing (or all known) computations.






that continually computes the current state of the universe.


You mean the physical universe. Have you read my papers or posts? if  
we are machine, there is no physical reality that we can assume. the  
whole of physics must be derived from arithmetic.





Just as software includes but doesn't consist only of numbers and  
math, so does reality.


It depends on your initial assumption.




In fact the equations of physical science make sense only when  
embedded in a logical structure just as is the case in computational  
reality.


The computational reality is a tiny part of arithmetic. Logic is just  
a tool to explore such realities.






Modern science has a major lacuna, the notion that all of reality is  
mathematical,


Most scientists do not believe this, and indeed criticize my work for  
seeming to go in that direction.

Then term like reality and mathematical are very fuzzy.
Now, if we are machine, then it can be shown that for the ontology we  
need arithmetic, or any equivalent Turing universal system, and we  
*cannot* assume anything more (that is the key non obvious point).  
Then, it is shown that the physical reality is:

1) an internal aspect of arithmetic
2) despite this, it is vastly bigger than arithmetic and even that any  
conceivable mathematics. That is why I insist that the reality we can  
access to is not mathematical, but theological. It contains many  
things provably escaping all possible sharable mathematics.
That arithmetic is (much) bigger viewed from inside than viewed from  
outside is astonishing, and is a sort of Skolem paradox (not a  
contradiction, just a weirdness).




that prevents science from grasping the complete nature of reality.  
In truth all of reality is logical, as is software, and the  
mathematics is just a subset of the logic.


I disagree, with all my respect. Even arithmetic escapes logic. It is  
logic which is just a branch of math, but math, even just arithmetic,  
escapes logic. Arithmetical truth escapes all effective theories  
(theories with checkable proofs).





After all, modern science with its misguided insistence that all of  
reality is mathematical,


I really do not believe this. Except for Tegmark and Schmidhuber, I  
doubt any scientist believes this. But its is a consequence of  
computationalism, for the ontology. Yet, the physical is purely  
epistemological, and go beyond mathematics. I show that all universal  
machine, when believeing in enough induction axioms, can discovered  
this by introspection only.




has had nothing useful to say about the nature of either  
consciousness or the present moment, the two most fundamental  
aspects of experience.


I suggest you read my sane paper.:
http://iridia.ulb.ac.be/~marchal/publications/SANE2004MARCHALAbstract.html

It explains the present moment by using Gödel form of indexical (with  
explicit fixed points), including the non communicable part, the  
qualia, and also the quanta (making computationalism testable).
In fact machines have already an incredibly rich and complex theology,  
and it is testable, as it should contain physics.


However I present a computational based information approach to  
these in my book among many other things.


The second clarification that needs to be made to the post on  
Marchal's work is that human math and logic are distinct from the  
actual math and logic that computes reality.


With computationalism, reality is not computed. Most of the  
arithmetical reality is already highly not computable.
The (partially) computable part of arithmetic is the sigma_1 part (the  
sentences having the shape ExP(x) with P decidable). Abobe it is no  
more computable.
The whole of the arithmetical reality is the union of all the sigma_i  
and pi_i parts, and is far beynd what we can compute or emulate with a  
computer.
The the human arithmetic and arithmetic are well distinguished in my  
presentations, so I am not sure to what you allude too.
For computation, Church thesis makes it a *very* general human  
independent notion.





The human version is a generalized and extended approximation of the  
actual that differs from the actual logico-mathematical structure of  
reality in important ways (e.g. infinities and 

Re: How can a grown man be an atheist ?

2013-12-22 Thread Bruno Marchal


On 21 Dec 2013, at 17:09, John Mikes wrote:

'Implicit assumptions'? Jason seems to me as standing on the  
platform of physical sciences -


I let Jason answer, but this is not my feeling. It seems to me that  
Jason is quite cautious on this, and open to put physics on an  
arithmetical platform instead.




at least on a mthematical justification of theorems. Even Bruno's  
we see is suspect: we THINK we see, in adjusted ways as we can  
absorb phenomena, potentially including a lot more than we know  
about 'today'..


seeing is an 1-p experience. seeing is always thinking seeing.  
Even provably so with the comp assumption.






About Bruno's remark on 'agnosticism' (also callable: ignorance) : I  
don't know (!) if a 'theory' (the partial one within our existent  
knowledge) is working indeed, or it just SEEMS working within the  
limited circumstances.


Here, even without comp, I would say that a theory can only seem to be  
working. WE never know if our theories are true or not. We might know  
that they are refuted, as just one element of reality can demolish a  
theory, locally.





Refuted? No one can include into a 'refutation' the totality, only  
the elements of a content of the present model.


At some level, you are right, we might have dreamed the refutation!.

But that level is impractical, and we will say that a theory is  
empirically refuted if it is contradicted by a sufficiently repeatable  
fact (a notion which ask in some faith in or waking state!). If comp  
predicts that the electron has a mass of one tun, then comp is  
refuted, (again, unless I wake up, and realize that electron does  
weight one tun), which needs we have to make small or big change in  
the assumption.




Finally: I don't consider agnosticism a philosophy (oxymoron). The  
'practical' results we achieve in our limited science-technology are  
commendable and useful, subject to Bruno's just be cautious to not  
draw conclusions.


OK.




(Scientific humility?)


Yes.



I may include a whole wide world beyond the mathematical  
computations into the term of 'compute'. That is semantic and  
requires a wider vocabulary than just ONE language.


Comp offers an infinity of equivalent language. Your last remark would  
make sense if Church thesis is false, which I doubt, but is part of my  
assumption anyway.
If you doubt Church thesis, it will be up to you to explain why.  
Church thesis is very solid for two main reason:
1) all attempts to define computable give rise to the same class of  
functions (be it by Babbage machine or quantum topological functors,  
etc.)
2) that class of computable functions is immune to the universality- 
destructive cantor diagonalization.


Bruno




http://iridia.ulb.ac.be/~marchal/



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Re: Minds, Machines and Gödel

2013-12-22 Thread Bruno Marchal


On 21 Dec 2013, at 17:32, Craig Weinberg wrote:




On Thursday, December 19, 2013 10:13:25 AM UTC-5, Bruno Marchal wrote:

On 19 Dec 2013, at 15:07, Craig Weinberg wrote:




On Thursday, December 19, 2013 5:23:20 AM UTC-5, Bruno Marchal wrote:
Hello Craig,


That is the very well known attempt by Lucas to use Gödel's theorem  
to refute mechanism. He was not the only one.


Most people thinking about this have found the argument, and  
usually found the mistakes in it.


To my knowledge Emil Post is the first to develop both that  
argument, and to understand that not only that argument does not  
work, but that the machines can already refute that argument, due  
to the mechanizability of the diagonalization, made very general by  
Church thesis.


In fact either the argument is presented in an effective way, and  
then machine can refute it precisely, or the argument is based on  
some fuzziness, and then it proves nothing.


If 'proof' is an inappropriate concept for first person physics,  
then I would expect that fuzziness would be the only symptom we can  
expect. The criticism of Lucas seems to not really understand the  
spirit of Gödel's theorem, but only focus on the letter of its  
application...which in the case of Gödel's theorem is precisely the  
opposite of its meaning.


The link that Stathis provided demonstrates that Gödel himself  
understood this:


So the following disjunctive conclusion is inevitable: Either  
mathematics is incompletable in this sense, that its evident axioms  
can never be comprised in a finite rule, that is to say, the human  
mind (even within the realm of pure mathematics) infinitely  
surpasses the powers of any finite machine, or else there exist  
absolutely unsolvable diophantine problems of the type  
specified . . . (Gödel 1995: 310).


To me it's clear that Gödel means that incompleteness reveals that  
mathematics is not completable


OK. Even arithmetic.



in the sense that it is not enough to contain the reality of human  
experience,


?

He says the 'human mind', but I say human experience.


Mathematics is not enough for the mind and experience of ... the  
machines.









not that it proves that mathematics or arithmetic truth is  
omniscient and omnipotent beyond our wildest dreams.


Arithmetical truth is by definition arithmetically omniscient, but  
certainly not omniscient in general. Indeed to get the whole  
arithmetical Noùs, Arithmetical truth is still too much weak. All  
what Gödel showed is that arithmetical truth (or any richer notion  
of truth, like set theoretical, group theoretical, etc.) cannot be  
enumerated by machines or effective sound theories.


The issue though is whether that non-enumerablity is a symptom of  
the inadequacy of Noùs to contain Psyche, or a symptom of Noùs being  
so undefinable that it can easily contain Psyche as well as Physics.


The Noùs is the intelligible reality. It is not computable, but it is  
definable. Unlike truth and knowledge or first person experience.




I think that Gödel interpreted his own work in the former and you  
are interpreting it in the latter - doesn't mean you're wrong, but I  
agree with him if he thought the former, because Psyche doesn't make  
sense as a part of Noùs.


That is too much ambiguous. The psyche is not really a part of the  
Noùs, which is still purely 3p.




I see Psyche and Physics as the personal and impersonal  
presentations of sense,


Machine think the same, with sense replaced by arithmetical truth.  
Except that the machine has to be confused and for her that truth is  
beyond definability, like sense.




and Noùs is the re-presentation of physics (meaning physics is re- 
personalized as abstract digital concepts).


The Noùs has nothing to do with physics a priori. It is the world of  
the eternal platonic ideas, or God's ideas.


keep in mind the 8 hypostases:

-  p  (truth, not definable in arithmetic, but emulable in some  
trivial sense)
-  Bp (provable, believable, assumable, communicable). It splits into  
a communicable and non communicable part (some fact about  
communication are not communicable)
-  Bp  p (the soul, the knower, ... the psyche is here). It does not  
split.


-  Bp  Dt  (the intelligible matter, ... matter and physics is here).  
It splits in two.
-  Bp  Dt  p (the sensible matter. the physical experience, (pain,  
pleasure, qualia) are here. It splits also in two parts.




Physics is the commercialization of sense. Psyche is residential  
sense. Noùs is the hotel...commercialized residence.









An excellent book has been written on that subject by Judson Webb  
(mechanism, mentalism and metamathematics, reference in the  
bibliographies in my URL, or in any of my papers).


In conscience and mechanism, I show all the details of why the  
argument of Lucas is already refuted by Löbian machines, and Lucas  
main error is reduced to a confusion between Bp and Bp  p. It is  
an implicit assumption, in the 

Re: Bruno's mathematical reality

2013-12-22 Thread Bruno Marchal


On 21 Dec 2013, at 17:36, John Mikes wrote:

Dear Edgar Owen: thanks for a post with reason. I am sorry to be too  
old to read your (any?) book so I take it from your present  
communication. You wrote  among others:


...Modern science has a major lacuna, the notion that all of  
reality is mathematical, that prevents science from grasping the  
complete nature of reality. In truth all of reality is logical, as  
is software, and the mathematics is just a subset of the logic.  
After all, modern science with its misguided insistence that all of  
reality is mathematical, has had nothing useful to say about the  
nature of either consciousness or the present moment, the two most  
fundamental aspects of experience. However I present a computational  
based information approach to these in my book among many other  
things...


 I doubt if we can have knowledge about reality at all, especially  
the complete nature of it.
I presume (hope?) you do not limit 'logical' to our present human  
logic?


I arrived by speculating on the diverse facets of different authors  
what they call (their) coinsciousness a response to relations  
irrespective of the performer.
Your other inconnu: the present moment appeared in my speculations  
to cut out TIME from the view we carry about our existence (I was  
unsuccessful).


Finally: I hope what you deem computational is not restricted to a  
numbers-based mathematical lingo -


It is, by definition.



rather a sophisticational ways of arriving at conclusions by ANY  
ways we may, or may not even know (com - putare).


That is not computability, but provability, or inductive inference,  
which are indeed NOT universal. There are as many ways to get  
conclusion than there exist thinking creatures.
That is why Church thesis is truly miraculous. Limiting us on the  
arithmetical reality, all theories gives different theorems, but for  
computability (on any effective domain) all languages gives exactly  
the same class of computable functions.


Bruno



On Fri, Dec 20, 2013 at 6:52 PM, Edgar Owen edgaro...@att.net wrote:
All,

The fundamental nature of reality is examined in detail in my recent  
book on Reality available on Amazon under my name.


Marchal is on the right track, but reality consists not just of  
numbers (math) but is a running logical structure analogous to  
software that continually computes the current state of the  
universe. Just as software includes but doesn't consist only of  
numbers and math, so does reality. In fact the equations of physical  
science make sense only when embedded in a logical structure just as  
is the case in computational reality.


Modern science has a major lacuna, the notion that all of reality is  
mathematical, that prevents science from grasping the complete  
nature of reality. In truth all of reality is logical, as is  
software, and the mathematics is just a subset of the logic. After  
all, modern science with its misguided insistence that all of  
reality is mathematical, has had nothing useful to say about the  
nature of either consciousness or the present moment, the two most  
fundamental aspects of experience. However I present a computational  
based information approach to these in my book among many other  
things.


The second clarification that needs to be made to the post on  
Marchal's work is that human math and logic are distinct from the  
actual math and logic that computes reality. The human version is a  
generalized and extended approximation of the actual that differs  
from the actual logico-mathematical structure of reality in  
important ways (e.g. infinities and infinitesimals which don't  
actually exist in external reality).


I can explain further if anyone is interested, or you can read about  
it in my book...


Edgar Owen


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The difficulties of executing simple algorithms: why brains make mistakes computers don't.

2013-12-22 Thread Craig Weinberg
http://medicalxpress.com/news/2013-12-odd-easy-feat-mind.html

Even scientists are fond of thinking of the human brain as a computer, 
 following sets of rules to communicate, make decisions and find a meal.

 Almost all adults understand that it's the last digit—and only the last 
 digit —that determines whether a number is even, including participants in 
 Lupyan's study. But that didn't keep them from mistaking a number like 798 
 for odd.

 A significant minority of people, regardless of their formal education, 
 believe 400 is a better even number than 798, according to Lupyan, and also 
 systematically mistake numbers like 798 for odd. After all, it is mostly 
 odd, right?

 Most of us would attribute an error like that to carelessness, or not 
 paying attention, says Lupyan, whose work was published recently in the 
 journal Cognition. But some errors may appear more often because our 
 brains are not as well equipped to solve purely rule-based problems.

 Asked in experiments to sort numbers, shapes, and people into simple 
 categories like evens, triangles, and grandmothers, study subjects often 
 broke simple rules in favor of context.

 For example, when asked to consider a contest open only to grandmothers 
 and in which every eligible contestant had an equal chance of victory, 
 people tended to think that a 68-year old woman with 6 grandchildren was 
 more likely to win than a 39-year old woman with a newborn grandkid.

 Even though people can articulate the rules, they can't help but be 
 influenced by perceptual details, Lupyan says. Thinking of triangles 
 tends to involve thinking of typical, equilateral sorts of triangles. It is 
 difficult to focus on just the rules that make a shape a triangle, 
 regardless of what it looks like exactly.

 In many cases, eschewing rules is no big deal. In fact, it can be an 
 advantage in assessing the unfamiliar.

 This serves us quite well, Lupyan says. If something looks and walks 
 like a duck, chances are it's a duck.

 Unless it's a math test, where rules are absolutely necessary for success. 
 Thankfully, humans have learned to transcend their reliance on similarity.

 After all, although some people may mistakenly think that 798 is an odd 
 number, not only can people follow such rules—though not always 
 perfectly—we are capable of building computers that can execute such rules 
 perfectly, Lupyan says. That itself required very precise, mathematical 
 cognition. A big question is where this ability comes from and why some 
 people are better at formal rules than other people.

 That question may be important to educators, who spend a great deal of 
 time teaching rules-based systems of math and science.
 Students approach learning with biases shaped both by evolution and 
 day-to-day experience, Lupyan says. Rather than treating errors as 
 reflecting lack of knowledge or as inattention, trying to understand their 
 source may lead to new ways of teaching rule-based systems while making use 
 of the flexibility and creative problem solving at which humans excel.




http://www.ncbi.nlm.nih.gov/pubmed/24156803

The difficulties of executing simple algorithms: why brains make mistakes 
computers don't.
Lupyan G.

Abstract

It is shown that educated adults routinely make errors in placing stimuli 
into familiar, well-defined categories such as triangle and odd number. 
Scalene triangles are often rejected as instances of triangles and 798 is 
categorized by some as an odd number. These patterns are observed both in 
timed and untimed tasks, hold for people who can fully express the 
necessary and sufficient conditions for category membership, and for 
individuals with varying levels of education. A sizeable minority of people 
believe that 400 is more even than 798 and that an equilateral triangle is 
the most trianglest of triangles. Such beliefs predict how people 
instantiate other categories with necessary and sufficient conditions, 
e.g., grandmother. I argue that the distributed and graded nature of mental 
representations means that human algorithms, unlike conventional computer 
algorithms, only approximate rule-based classification and never fully 
abstract from the specifics of the input. This input-sensitivity is 
critical to obtaining the kind of cognitive flexibility at which humans 
excel, but comes at the cost of generally poor abilities to perform 
context-free computations. If human algorithms cannot be trusted to produce 
unfuzzy representations of odd numbers, triangles, and grandmothers, the 
idea that they can be trusted to do the heavy lifting of moment-to-moment 
cognition that is inherent in the metaphor of mind as digital computer 
still common in cognitive science, needs to be seriously reconsidered. 

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Re: Minds, Machines and Gödel

2013-12-22 Thread Bruno Marchal


On 21 Dec 2013, at 19:06, Edgar Owen wrote:


Craig,

Godel's Theorem applies only to human mathematical systems.


provably assuming that humans are arithmetically sound machine (which  
is a rather strong assumption).




It doesn't apply to the logico-mathematical system of reality, of  
which the computational systems of biological organisms including  
humans are a part.


I agree.




Why? The answer is straightforward. Because Reality's logico- 
mathematical system is entirely computational in the sense that  
every state at every present moment is directly computed from the  
prior state.


Only in the third person perspective, but with computationalism, all  
accessible realities are not computation, nor result of computation,  
but they are the result of infinitely many computations mixed with the  
first person indeterminacies.





Godel's Theorem does not apply to this.


Right. Gödel' theorem applies to finite or enumerable machines or  
theories. Not on their models, even in arithmetic.




What Godel's Theorem says is that given some mathematical system it  
is possible to formulate a correct statement


It is correct if we already know that the theory is correct, which is  
doubtful for rich theories like us, in case of comp.




which is not computable from the axioms. But Reality doesn't work  
that way. It simply computes the next state of itself which is  
always possible.


Reality does not compute. That's the digital physics thesis, which  
makes no sense. Indeed, as often explained here:
if digital physics is correct then comp is correct, BUT if comp is  
correct then digital physics is incorrect. thus digital physics  
entails the negation of digital physics, and this makes digital  
physics incorrect (for a TOE) in all case (with comp or with non comp).






The implication is that the logico-mathematical system of reality IS  
AND IN FACT MUST NECESSARILY BE logically consistent and logically  
complete in every detail. If it wasn't Reality would tear itself  
apart at the inconsistencies and pause at the incompletenesses and  
could not exist. But Reality does exist.


OK, but we don't *know* that. We hope that. We know only that we are  
conscious here-and-now. We don't *know* if there are planets and  
galaxies. We bet on that. Those are theoretical assumptions.






Reality is analogous to a running software program.


Read the UDA. Apparent realities have to be much bigger than anything  
we could emulate on a computer. That is already the case for  
arithmetic itself. You might confuse proof and computation.




Godel's Theorem does not apply. A human could speculate as to  
whether any particular state of Reality could ever arise  
computationally and it might be impossible to determine that, but  
again that has nothing to do with the actual operation of  
Reality,since it is only a particular internal mental model of that  
reality.


The universal dovetailer get all states of mind, but no states of  
physical reality at all, which needs the non computable First Person  
Indeterminacy on all (relative) computations. Then the bigger  
theological (true) reality is even bigger.


Bruno

http://iridia.ulb.ac.be/~marchal/



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Re: How can a grown man be an atheist ?

2013-12-22 Thread Bruno Marchal


On 21 Dec 2013, at 19:55, John Clark wrote:





On Sat, Dec 21, 2013 at 4:46 AM, Bruno Marchal marc...@ulb.ac.be  
wrote:


That's a great answer but unfortunately it's NOT a answer to the  
question John Clark asked, the question never asked anything about   
the 3p view, it was never mentioned. So John Clark will repeat the  
question for a fifth time: how many first person experiences viewed  
from their first person points of view does Bruno Marchal believe  
exists on planet Earth right now?


 1  (I already answered this, note). from the 1-view, the 1-view is  
always unique.


Let me be sure I understand you correctly, on this entire planet  
there is only one first person experience viewed from their first  
person points of view. Is that what you're saying?


No. What I said  is that *for* each (3p-numerous) first person view  
possible, it is felt as being unique and entire.


Bruno




If so who is he, who is the lucky guy?

 John K Clark


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Re: It's really all math

2013-12-22 Thread Bruno Marchal

Hi Liz, Hi Richard,


On 21 Dec 2013, at 20:43, LizR wrote:


On 21 December 2013 23:23, Bruno Marchal marc...@ulb.ac.be wrote:

On 21 Dec 2013, at 10:22, LizR wrote:


On 21 December 2013 22:18, Bruno Marchal marc...@ulb.ac.be wrote:

On 20 Dec 2013, at 18:48, Richard Ruquist wrote:

Bruno:  In that case a multiverse could contain another  
multiverse, a bit like a black hole could be a door to another  
universe.


Richard: I like that idea because Smolin hypothized and Poplawski  
confirmed using GR + spin that black holes yield at least an  
internal universe.


Interesting. Wish I could follow this more closely.

I think this is shown by the Penrose diagram of a rotating black  
hole, if I remember correctly. I certainly wrote a science fiction  
story on that basis once!


Any chance to get a PDF or link?

For the diagram, or the story?

The diagram's here...

http://en.wikipedia.org/wiki/File:PENROSE2.PNG


Thanks to you and Richard for the technical links, but I was actually  
asking for the fiction story you wrote :)






The story is in a notebook in my bedroom. It was written in the  
1970s, before the era of PCs.


OK. If you like it, scan it, so that we can share the pleasure. easy  
to say, I am a bit lazy myself with the handwritten stuff. I bought a  
scanner, but it worked for two days ... The worst is that I continue a  
lot the handwriting (on salvia mainly, though).


Thanks again for the links, but my wish above was more in finding time  
to read the papers, than to find the papers. As a mathematician, it  
takes me a lot of time to understand the math of physicists :)


Best,

Bruno



http://iridia.ulb.ac.be/~marchal/



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Re: How can a grown man be an atheist ?

2013-12-22 Thread Bruno Marchal


On 21 Dec 2013, at 23:28, meekerdb wrote:


On 12/21/2013 1:26 AM, Jason Resch wrote:
If there exists a mathematical theorem that requires a countable  
infinity of integers to represent, no finite version can exist of  
it, in other words, can its proof be found?


If its shortest proof is infinitely long, or if the required axioms  
needed to develop a finite proof are infinite, (or instead of  
infinite, so large we could not represent them in this universe),  
then its proof can't be found (by us), but there is a definite  
answer to the question.


The other possibility is that there are mutually inconsistent axioms  
that can be added.  As I understand it, that was the point of http://intelligence.org/wp-content/uploads/2013/03/Christiano-et-al-Naturalistic-reflection-early-draft.pdf 
  A truth predicate can be defined for arithmetic,


In set theory, OK. But not in arithmetic.
And in a set theory (like ZF) you cannot define a set theoretical  
predicate for set theoretical truth.


In ZF+kappa, you can define truth for ZF, but not for ZF+kappa. (ZF 
+kappa can prove the consistency of ZF).


Shortly put, no correct machine can *define* a notion of truth  
sufficiently large to encompass all its possible assertions.


Self-consistency is not provable by the consistent self (Gödel)
Self-correctness is not even definable by the consistent self (Tarski,  
and also Gödel, note).





but not all models or arithmetic are the same as the standard model.


Computationalism  uses only the standard model of arithmetic, except  
for indirect metamathematical use like proof of independence of  
axioms, or for modeling the weird sentences of G*, like []f (the  
consistency of inconsistency).



Bruno




Brent

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Re: Newbie

2013-12-22 Thread Bruno Marchal


On 22 Dec 2013, at 00:42, Edgar Owen wrote:

Hi, I just joined the group and have a few questions since it's the  
first Google Group I'm on.


First I assume the group must be moderated since it seems to take  
quite a while for my posts to show up. Is this so and who is/are the  
moderator(s).


We are self-moderate. No moderator for this list.





Second I thought I set my settings to get all posts as emails on my  
MacMail so I can reply there which is best for me. But I see a lot  
of posts on the group website I don't seem to be getting in my  
MacMail. Can anyone tell me if there is some delay or how to set  
that correctly?




For me it depends. Sometimes my mail get through quickly, and  
sometimes they can take some days. Usually it takes 5 minutes, but  
regularly, it takes more time. It can depend on the servers.


Hope you solve your problem. A long time ago, some posts have  
disappeared from the archive, and some among them have come back, now  
I am not sure.


Bruno



http://iridia.ulb.ac.be/~marchal/



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Re: Bruno's mathematical reality

2013-12-22 Thread Bruno Marchal


On 22 Dec 2013, at 01:00, Edgar Owen wrote:


Hi John,

First thanks for the complement on my post!

To address your points. Of course we do have some knowledge of  
reality. We have to have to be able to function within it which we  
most certainly do to varying degrees of competence. That is proof we  
do have sufficient knowledge of reality to function within it.


Yes, computations include logic as well as math.


Computations is only a very tiny part of arithmetic and thus of math.  
Logic is something else, despite many i-rich interrelation with  
computation and computability theory.


Computability can be represented in term of a very special case of  
provability, and provability can be represented as a very special case  
of computability, but those notion are very different and non  
isomorphic.


Proof and mathematical theories are never universal. For  
computability, we do have universality (that's why universal purpose  
computer exists).


Bruno



http://iridia.ulb.ac.be/~marchal/



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Re: The difficulties of executing simple algorithms: why brains make mistakes computers don't.

2013-12-22 Thread Bruno Marchal


On 22 Dec 2013, at 13:28, Craig Weinberg wrote:


http://medicalxpress.com/news/2013-12-odd-easy-feat-mind.html

Even scientists are fond of thinking of the human brain as a  
computer, following sets of rules to communicate, make decisions and  
find a meal.



I thought that only Dreyfus cofused computer and expert system. A  
computer follows simple laws, but a brain, a priori, too. Sets of  
rules is ambiguous, and quite misleading when discussing the  
possibility or impossibility of computationalism.








Almost all adults understand that it's the last digit—and only the  
last digit —that determines whether a number is even, including  
participants in Lupyan's study. But that didn't keep them from  
mistaking a number like 798 for odd.


A significant minority of people, regardless of their formal  
education, believe 400 is a better even number than 798, according  
to Lupyan, and also systematically mistake numbers like 798 for odd.  
After all, it is mostly odd, right?



Well, that make sense if you say that a number is more even if it  
has a bigger power of two factor.


400 - 200 - 100 - 50 - 25  (biggest power of two factor = 16 = 2^4)
798 - 399 (biggest power of two factor = 2 = 2^1)





Most of us would attribute an error like that to carelessness, or  
not paying attention, says Lupyan, whose work was published  
recently in the journal Cognition. But some errors may appear more  
often because our brains are not as well equipped to solve purely  
rule-based problems.


Nor is a digital neuronal net.




Asked in experiments to sort numbers, shapes, and people into simple  
categories like evens, triangles, and grandmothers, study subjects  
often broke simple rules in favor of context.


For example, when asked to consider a contest open only to  
grandmothers and in which every eligible contestant had an equal  
chance of victory, people tended to think that a 68-year old woman  
with 6 grandchildren was more likely to win than a 39-year old woman  
with a newborn grandkid.


Even though people can articulate the rules, they can't help but be  
influenced by perceptual details, Lupyan says. Thinking of  
triangles tends to involve thinking of typical, equilateral sorts of  
triangles. It is difficult to focus on just the rules that make a  
shape a triangle, regardless of what it looks like exactly.


In many cases, eschewing rules is no big deal. In fact, it can be an  
advantage in assessing the unfamiliar.


This serves us quite well, Lupyan says. If something looks and  
walks like a duck, chances are it's a duck.


Unless it's a math test, where rules are absolutely necessary for  
success. Thankfully, humans have learned to transcend their reliance  
on similarity.


After all, although some people may mistakenly think that 798 is an  
odd number, not only can people follow such rules—though not always  
perfectly—we are capable of building computers that can execute such  
rules perfectly, Lupyan says. That itself required very precise,  
mathematical cognition. A big question is where this ability comes  
from and why some people are better at formal rules than other  
people.


That question may be important to educators, who spend a great deal  
of time teaching rules-based systems of math and science.
Students approach learning with biases shaped both by evolution and  
day-to-day experience, Lupyan says. Rather than treating errors as  
reflecting lack of knowledge or as inattention, trying to understand  
their source may lead to new ways of teaching rule-based systems  
while making use of the flexibility and creative problem solving at  
which humans excel.






Following, or not, rules, is a level dependent question. You can  
simulate with prolog (which is a universal system with rules) a  
neuronal nets (a universal system without rule), and vice versa.


Bruno







http://www.ncbi.nlm.nih.gov/pubmed/24156803

The difficulties of executing simple algorithms: why brains make  
mistakes computers don't.

Lupyan G.

Abstract

It is shown that educated adults routinely make errors in placing  
stimuli into familiar, well-defined categories such as triangle and  
odd number. Scalene triangles are often rejected as instances of  
triangles and 798 is categorized by some as an odd number. These  
patterns are observed both in timed and untimed tasks, hold for  
people who can fully express the necessary and sufficient conditions  
for category membership, and for individuals with varying levels of  
education. A sizeable minority of people believe that 400 is more  
even than 798 and that an equilateral triangle is the most  
trianglest of triangles. Such beliefs predict how people  
instantiate other categories with necessary and sufficient  
conditions, e.g., grandmother. I argue that the distributed and  
graded nature of mental representations means that human algorithms,  
unlike conventional computer algorithms, only approximate rule-based  
classification 

Re: Minds, Machines and Gödel

2013-12-22 Thread Craig Weinberg


On Sunday, December 22, 2013 7:21:05 AM UTC-5, Bruno Marchal wrote:


 On 21 Dec 2013, at 17:32, Craig Weinberg wrote: 

  
  
  On Thursday, December 19, 2013 10:13:25 AM UTC-5, Bruno Marchal wrote: 
  
  On 19 Dec 2013, at 15:07, Craig Weinberg wrote: 
  
  
  
  On Thursday, December 19, 2013 5:23:20 AM UTC-5, Bruno Marchal wrote: 
  Hello Craig, 
  
  
  That is the very well known attempt by Lucas to use Gödel's theorem   
  to refute mechanism. He was not the only one. 
  
  Most people thinking about this have found the argument, and   
  usually found the mistakes in it. 
  
  To my knowledge Emil Post is the first to develop both that   
  argument, and to understand that not only that argument does not   
  work, but that the machines can already refute that argument, due   
  to the mechanizability of the diagonalization, made very general by   
  Church thesis. 
  
  In fact either the argument is presented in an effective way, and   
  then machine can refute it precisely, or the argument is based on   
  some fuzziness, and then it proves nothing. 
  
  If 'proof' is an inappropriate concept for first person physics,   
  then I would expect that fuzziness would be the only symptom we can   
  expect. The criticism of Lucas seems to not really understand the   
  spirit of Gödel's theorem, but only focus on the letter of its   
  application...which in the case of Gödel's theorem is precisely the   
  opposite of its meaning. 
  
  The link that Stathis provided demonstrates that Gödel himself   
  understood this: 
  
  So the following disjunctive conclusion is inevitable: Either   
  mathematics is incompletable in this sense, that its evident axioms   
  can never be comprised in a finite rule, that is to say, the human   
  mind (even within the realm of pure mathematics) infinitely   
  surpasses the powers of any finite machine, or else there exist   
  absolutely unsolvable diophantine problems of the type   
  specified . . . (Gödel 1995: 310). 
  
  To me it's clear that Gödel means that incompleteness reveals that   
  mathematics is not completable 
  
  OK. Even arithmetic. 
  
  
  
  in the sense that it is not enough to contain the reality of human   
  experience, 
  
  ? 
  
  He says the 'human mind', but I say human experience. 

 Mathematics is not enough for the mind and experience of ... the   
 machines. 



i agree, of course, but how is that view compatible with computationalism?
 




  
  
  
  
  not that it proves that mathematics or arithmetic truth is   
  omniscient and omnipotent beyond our wildest dreams. 
  
  Arithmetical truth is by definition arithmetically omniscient, but   
  certainly not omniscient in general. Indeed to get the whole   
  arithmetical Noùs, Arithmetical truth is still too much weak. All   
  what Gödel showed is that arithmetical truth (or any richer notion   
  of truth, like set theoretical, group theoretical, etc.) cannot be   
  enumerated by machines or effective sound theories. 
  
  The issue though is whether that non-enumerablity is a symptom of   
  the inadequacy of Noùs to contain Psyche, or a symptom of Noùs being   
  so undefinable that it can easily contain Psyche as well as Physics. 

 The Noùs is the intelligible reality. It is not computable, but it is   
 definable. Unlike truth and knowledge or first person experience. 


 The Noùs is intelligible, but why is it necessarily reality?




  I think that Gödel interpreted his own work in the former and you   
  are interpreting it in the latter - doesn't mean you're wrong, but I   
  agree with him if he thought the former, because Psyche doesn't make   
  sense as a part of Noùs. 

 That is too much ambiguous. The psyche is not really a part of the   
 Noùs, which is still purely 3p. 


Cool, we agree.
 




  I see Psyche and Physics as the personal and impersonal   
  presentations of sense, 

 Machine think the same, with sense replaced by arithmetical truth.   
 Except that the machine has to be confused and for her that truth is   
 beyond definability, like sense. 


I don't think that Psyche can be strongly related to arithmetic truth. 
There are thematic associations, but I would say that they are by way of 
reflected Noùs. First person arithmetic truth is intuition of Noùs, and 
Noùs is alienated sense. The idea that confusion of truth would be 
necessary to transform quantitative rules into qualitative experiences 
seems to be a shaky premise at best. It smells like hasty reverse 
engineering to plug a major hole in comp. It creates an unacknowledged 
dualism between arithmetic truth/definitions and colorful/magic confusion 
of definition.
 




  and Noùs is the re-presentation of physics (meaning physics is re- 
  personalized as abstract digital concepts). 

 The Noùs has nothing to do with physics a priori. It is the world of   
 the eternal platonic ideas, or God's ideas. 


I understand, yes. I place it here on the upper left (West) side: 


Re: Bruno's mathematical reality

2013-12-22 Thread John Mikes
Bruno wrote:

*(JM)...Finally: I hope what you deem computational is not restricted to
a numbers-based mathematical lingo -*

It is, by definition. *((ONE definition you happen to choose - JM))*

*(JM:)...rather a sophisticational ways of arriving at conclusions by ANY
ways we may, or may not even know (com - putare). *

That is not computability, but provability, or inductive inference, which
are indeed NOT
universal. There are as many ways to get conclusion than there exist
thinking creatures.
That is why Church thesis is truly miraculous. Limiting us on the
arithmetical reality, all
theories gives different theorems, but for computability (on any effective
domain) all
languages gives exactly the same class of computable functions.
Bruno

*JM: Please, forget now about 'provability' WITHIN mathematics-related
theories. *
*My parenthesis (com-putare) refers to the language-origin of the word: *
*PUT together AND **THINK about it. That MAY include math, or other ways
of *
*thinking. Maybe ways we do **not even know about at our present
development. *
*(You basically seem to be open for such). *
*John M*


On Sun, Dec 22, 2013 at 7:27 AM, Bruno Marchal marc...@ulb.ac.be wrote:


 On 21 Dec 2013, at 17:36, John Mikes wrote:

 Dear Edgar Owen: thanks for a post with reason. I am sorry to be too old
 to read your (any?) book so I take it from your present communication. You
 wrote  among others:

 *...Modern science has a major lacuna, the notion that all of reality is
 mathematical, that prevents science from grasping the complete nature of
 reality. In truth all of reality is logical, as is software, and the
 mathematics is just a subset of the logic. After all, modern science with
 its misguided insistence that all of reality is mathematical, has had
 nothing useful to say about the nature of either consciousness or the
 present moment, the two most fundamental aspects of experience. However I
 present a computational based information approach to these in my book
 among many other things...*

  I doubt if we can have knowledge about reality at all, especially the
 complete nature of it.
 I presume (hope?) you do not limit 'logical' to our present human logic?

 I arrived by speculating on the diverse facets of different authors what
 they call (their) coinsciousness a *response to relations* irrespective
 of the performer.
 Your other inconnu: *the present moment *appeared in my speculations to
 cut out TIME from the view we carry about our existence (I was
 unsuccessful).

 Finally: I hope what you deem *computational *is not restricted to a
 numbers-based mathematical lingo -


 It is, by definition.



 rather a sophisticational ways of arriving at conclusions by ANY ways we
 may, or may not even know (com - putare).


 That is not computability, but provability, or inductive inference, which
 are indeed NOT universal. There are as many ways to get conclusion than
 there exist thinking creatures.
 That is why Church thesis is truly miraculous. Limiting us on the
 arithmetical reality, all theories gives different theorems, but for
 computability (on any effective domain) all languages gives exactly the
 same class of computable functions.

 Bruno


 On Fri, Dec 20, 2013 at 6:52 PM, Edgar Owen edgaro...@att.net wrote:

 All,

 The fundamental nature of reality is examined in detail in my recent book
 on Reality available on Amazon under my name.

 Marchal is on the right track, but reality consists not just of numbers
 (math) but is a running logical structure analogous to software that
 continually computes the current state of the universe. Just as software
 includes but doesn't consist only of numbers and math, so does reality. In
 fact the equations of physical science make sense only when embedded in a
 logical structure just as is the case in computational reality.

 Modern science has a major lacuna, the notion that all of reality is
 mathematical, that prevents science from grasping the complete nature of
 reality. In truth all of reality is logical, as is software, and the
 mathematics is just a subset of the logic. After all, modern science with
 its misguided insistence that all of reality is mathematical, has had
 nothing useful to say about the nature of either consciousness or the
 present moment, the two most fundamental aspects of experience. However I
 present a computational based information approach to these in my book
 among many other things.

 The second clarification that needs to be made to the post on Marchal's
 work is that human math and logic are distinct from the actual math and
 logic that computes reality. The human version is a generalized and
 extended approximation of the actual that differs from the actual
 logico-mathematical structure of reality in important ways (e.g. infinities
 and infinitesimals which don't actually exist in external reality).

 I can explain further if anyone is interested, or you can read about it
 in my book...

 Edgar Owen


 --
 You received 

Re: Minds, Machines and Gödel

2013-12-22 Thread Bruno Marchal


On 22 Dec 2013, at 14:56, Craig Weinberg wrote:




On Sunday, December 22, 2013 7:21:05 AM UTC-5, Bruno Marchal wrote:


Mathematics is not enough for the mind and experience of ... the
machines.


i agree, of course, but how is that view compatible with  
computationalism?



It prevents the use of the idea that mathematics is not enough to  
circumscribe the human mind, to be applied against mechanism.
It means also that most proposition *about* machine, cannot be found  
in a mechanical way.
The simplest examples are that no machine can decide if some arbitrary  
machine will stop not, or no machine can decide if two arbitrary  
machine compute or not the same function, etc.
If there is no complete theories for machines and/or numbers, it makes  
harder to defend non-comp, etc.









 The issue though is whether that non-enumerablity is a symptom of
 the inadequacy of Noùs to contain Psyche, or a symptom of Noùs  
being

 so undefinable that it can easily contain Psyche as well as Physics.

The Noùs is the intelligible reality. It is not computable, but it is
definable. Unlike truth and knowledge or first person experience.

 The Noùs is intelligible, but why is it necessarily reality?


It is the world of ideas, and with comp it is the world of universal  
numbers' idea, which rise up as a consequences of addition and  
multiplication. It splits into G and G* (but you need to study a bit  
of math for this).










 I think that Gödel interpreted his own work in the former and you
 are interpreting it in the latter - doesn't mean you're wrong, but I
 agree with him if he thought the former, because Psyche doesn't make
 sense as a part of Noùs.

That is too much ambiguous. The psyche is not really a part of the
Noùs, which is still purely 3p.

Cool, we agree.




 I see Psyche and Physics as the personal and impersonal
 presentations of sense,

Machine think the same, with sense replaced by arithmetical truth.
Except that the machine has to be confused and for her that truth is
beyond definability, like sense.

I don't think that Psyche can be strongly related to arithmetic  
truth. There are thematic associations, but I would say that they  
are by way of reflected Noùs. First person arithmetic truth is  
intuition of Noùs, and Noùs is alienated sense.


No problem. The intuition of truth comes from the fact that sometimes  
our beliefs are true. The Noùs is alienating us, as anything which is  
not personal consciousness. The Noùs is a gate to the others.




The idea that confusion of truth would be necessary to transform  
quantitative rules into qualitative experiences seems to be a shaky  
premise at best. It smells like hasty reverse engineering to plug a  
major hole in comp. It creates an unacknowledged dualism between  
arithmetic truth/definitions and colorful/magic confusion of  
definition.


The idea comes from Plato and notably the Theaetetus idea of defining  
knowledge by true belief. It works well. Socrate refuted the idea, but  
Gödel's incompleteness refutes Socrate's refutation of Theaetetus.
Also, it is the only definition of knowledge which is coherent with  
the dream metaphysical argument, and thus with comp. This wold be long  
to be developed. All this is fully developed in conscience et  
mécanisme.










 and Noùs is the re-presentation of physics (meaning physics is re-
 personalized as abstract digital concepts).

The Noùs has nothing to do with physics a priori. It is the world of
the eternal platonic ideas, or God's ideas.

I understand, yes. I place it here on the upper left (West) side:




keep in mind the 8 hypostases:

-  p  (truth, not definable in arithmetic, but emulable in some
trivial sense)

Instead of p being truth,


p is just a symbolic way to represent truth. p alone means p is  
true, when asserted by a machine which is supposed to be correct by  
definition and choice.






I see truth as a narrow intellectual sensitivity, not primordial.


Truth encompasses everything. It is provably beyond anything  
intellectual. In the Plotinus/arithmetic lexicon: Arithmetical truth  
plays the role of the non nameable God of the machine.





The primordial capacity to experience, from which comparisons and  
discernments can self-diverge *must* be more primitive than the  
notion of right and wrong or is-ness and may-not-be-ness. Before  
anything can 'be', there must be a the potential for a difference  
between being and non-being to be experienced. That difference is a  
quality, not a logic. The logic of the discernment I think must be  
second order - the primary quality of discernment is a sense of  
obstruction, a fork in the road which interrupts peace/solitude.


Perhaps.





-  Bp (provable, believable, assumable, communicable). It splits into
a communicable and non communicable part (some fact about
communication are not communicable)

Instead of belief or proof being primitive or ontological,


Belief or proof are not primitive. They are 

Re: Bruno's mathematical reality

2013-12-22 Thread Bruno Marchal


That is not computability, but provability, or inductive inference,  
which are indeed NOT
universal. There are as many ways to get conclusion than there exist  
thinking creatures.
That is why Church thesis is truly miraculous. Limiting us on the  
arithmetical reality, all
theories gives different theorems, but for computability (on any  
effective domain) all

languages gives exactly the same class of computable functions.
Bruno

JM: Please, forget now about 'provability' WITHIN mathematics- 
related theories.



OK. Those are indeed infinitely extendible.




My parenthesis (com-putare) refers to the language-origin of the word:



Which is very nice to remind us. It is a nice etymology, which  
unfortunately describe more the notion of proof than of computation.




PUT together AND THINK about it. That MAY include math, or other  
ways of
thinking. Maybe ways we do not even know about at our present  
development.

(You basically seem to be open for such).



Yes. Even by staying with the computationalist hypothesis (with the  
sense of Church, Turing, Post, etc.), we cannot circumscribe the non  
enumerable ways for machines to get knowledge.


The more you understand machines/numbers, the more you get familiar  
with the idea that we really can only scratch the surface. Provably so  
if we are machine ourselves.


The universal machine is a born universal dissident. It eventually  
refutes all theories, making its learning ability without bounds.


If we are machines, we are bound to get an infinity of surprises (good  
or bad, this is part of the surprises).


Bruno



http://iridia.ulb.ac.be/~marchal/



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Re: How can a grown man be an atheist ?

2013-12-22 Thread John Clark
On Sat, Dec 21, 2013 at 1:57 PM, Quentin Anciaux allco...@gmail.com wrote:

 Let me be sure I understand you correctly, on this entire planet there
 is only one first person experience viewed from their first person points
 of view. Is that what you're saying? If so who is he, who is the lucky guy?


  Are you dumb ? Are you really claiming that's what Bruno said ? really ?
 If you say yes, then you're proving once more what a liar you are.


OK maybe I am dumb and a liar (although in this instance the 2 states would
seem to be mutually exclusive) and maybe the answer is not 1, so then what
is the answer? Give me a number!

  John K Clark

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Re: Bruno's mathematical reality

2013-12-22 Thread Stephen Paul King
Dear Edger,

  Where does the fire come from that animates the logic?


On Friday, December 20, 2013 6:52:54 PM UTC-5, Edgar L. Owen wrote:

 All,

 The fundamental nature of reality is examined in detail in my recent book 
 on Reality available on Amazon under my name.

 Marchal is on the right track, but reality consists not just of numbers 
 (math) but is a running logical structure analogous to software that 
 continually computes the current state of the universe. Just as software 
 includes but doesn't consist only of numbers and math, so does reality. In 
 fact the equations of physical science make sense only when embedded in a 
 logical structure just as is the case in computational reality.

 Modern science has a major lacuna, the notion that all of reality is 
 mathematical, that prevents science from grasping the complete nature of 
 reality. In truth all of reality is logical, as is software, and the 
 mathematics is just a subset of the logic. After all, modern science with 
 its misguided insistence that all of reality is mathematical, has had 
 nothing useful to say about the nature of either consciousness or the 
 present moment, the two most fundamental aspects of experience. However I 
 present a computational based information approach to these in my book 
 among many other things.

 The second clarification that needs to be made to the post on Marchal's 
 work is that human math and logic are distinct from the actual math and 
 logic that computes reality. The human version is a generalized and 
 extended approximation of the actual that differs from the actual 
 logico-mathematical structure of reality in important ways (e.g. infinities 
 and infinitesimals which don't actually exist in external reality).

 I can explain further if anyone is interested, or you can read about it in 
 my book...

 Edgar Owen



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Re: How can a grown man be an atheist ?

2013-12-22 Thread John Clark
 Bruno Marchal marc...@ulb.ac.be wrote:

That's a great answer but unfortunately it's NOT a answer to the
 question John Clark asked, the question never asked anything about  the 3p
 view, it was never mentioned. So John Clark will repeat the question for a
 fifth time: how many first person experiences viewed from their first
 person points of view does Bruno Marchal believe exists on planet Earth
 right now?


  1  (I already answered this, note). from the 1-view, the 1-view is
 always unique.


  Let me be sure I understand you correctly, on this entire planet there
 is only one first person experience viewed from their first person points
 of view. Is that what you're saying?

  No. What I said  is that *for* each (3p-numerous) first person view
 possible, it is felt as being unique


So what? The first 7 billion integers are all unique too, in fact that is
precisely why it is meaningful to speak of the first 7 billion integers,
otherwise the phrase would be meaningless as would the very idea of
integers.

 The question is ambiguous.


If the question is ambiguous it is because I used YOUR phrase  the first
person experiences viewed from their first person points of view !  If
your phrase means anything you should be able to tell me how many ( give or
take a few orders of magnitude)  first person experiences viewed from
their first person points of view exist on planet Earth right now, but of
course if it means nothing then you can't.

  John K Clark

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Re: How can a grown man be an atheist ?

2013-12-22 Thread Stephen Paul King
Hi John,

  I will try to answer for Bruno as I think I understand what he means. The
number is equal to the number of entities that have a first person
experience. The point here is that each entity can only experience their
own. The notion of a 3rd person experience can only consider the evidence
that such exists, for example I cannot prove that you have a 1st person
experience to myself or any one else. My own 1st person experience it
incontrovertible to me and me alone.


On Sun, Dec 22, 2013 at 1:48 PM, John Clark johnkcl...@gmail.com wrote:

  Bruno Marchal marc...@ulb.ac.be wrote:

   That's a great answer but unfortunately it's NOT a answer to the
 question John Clark asked, the question never asked anything about  the 3p
 view, it was never mentioned. So John Clark will repeat the question for a
 fifth time: how many first person experiences viewed from their first
 person points of view does Bruno Marchal believe exists on planet Earth
 right now?


  1  (I already answered this, note). from the 1-view, the 1-view is
 always unique.


  Let me be sure I understand you correctly, on this entire planet there
 is only one first person experience viewed from their first person points
 of view. Is that what you're saying?

  No. What I said  is that *for* each (3p-numerous) first person view
 possible, it is felt as being unique


 So what? The first 7 billion integers are all unique too, in fact that is
 precisely why it is meaningful to speak of the first 7 billion integers,
 otherwise the phrase would be meaningless as would the very idea of
 integers.

  The question is ambiguous.


 If the question is ambiguous it is because I used YOUR phrase  the first
 person experiences viewed from their first person points of view !  If
 your phrase means anything you should be able to tell me how many ( give or
 take a few orders of magnitude)  first person experiences viewed from
 their first person points of view exist on planet Earth right now, but of
 course if it means nothing then you can't.

   John K Clark


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Re: Bruno's mathematical reality

2013-12-22 Thread spudboy100

Your theory comes from Von Neumann, and Chaitin, and Wolfram, does it not, 
Edgar? That everything is a program or cellular automata, and in the beginning 
was a program. Following along, what is this Logic comprised of (sort of like 
SPK's query) is it electrons, is it virtual particles, is it field lines? Where 
doth the logical structure sleep? In Planck Cells? I apologize if my questions 
annoy, but where is the computer network that computes the current state of the 
universe. Can we get MIT physicist Seth Lloyd to shake a stick or a laser 
pointer, or otherwise, display, where this abacus dwells?  

Thanks, 
Mitch


-Original Message-
From: Stephen Paul King stephe...@charter.net
To: everything-list everything-list@googlegroups.com
Sent: Sun, Dec 22, 2013 1:36 pm
Subject: Re: Bruno's mathematical reality


Dear Edger,


  Where does the fire come from that animates the logic?


On Friday, December 20, 2013 6:52:54 PM UTC-5, Edgar L. Owen wrote:

All,


The fundamental nature of reality is examined in detail in my recent book on 
Reality available on Amazon under my name.


Marchal is on the right track, but reality consists not just of numbers (math) 
but is a running logical structure analogous to software that continually 
computes the current state of the universe. Just as software includes but 
doesn't consist only of numbers and math, so does reality. In fact the 
equations of physical science make sense only when embedded in a logical 
structure just as is the case in computational reality.


Modern science has a major lacuna, the notion that all of reality is 
mathematical, that prevents science from grasping the complete nature of 
reality. In truth all of reality is logical, as is software, and the 
mathematics is just a subset of the logic. After all, modern science with its 
misguided insistence that all of reality is mathematical, has had nothing 
useful to say about the nature of either consciousness or the present moment, 
the two most fundamental aspects of experience. However I present a 
computational based information approach to these in my book among many other 
things.


The second clarification that needs to be made to the post on Marchal's work is 
that human math and logic are distinct from the actual math and logic that 
computes reality. The human version is a generalized and extended approximation 
of the actual that differs from the actual logico-mathematical structure of 
reality in important ways (e.g. infinities and infinitesimals which don't 
actually exist in external reality).


I can explain further if anyone is interested, or you can read about it in my 
book...


Edgar Owen





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Re: Bruno's mathematical reality

2013-12-22 Thread Stephen Paul King
Hi Mitch,

   No, not a thing, as in ...what is this Logic comprised of If it is
a thing then it could not possibly be any subset of the universe (this
particular subset of the multiverse or the total multiverse). It would have
to be the entire omniverse; all that exists. But that would not answer my
question: What animates the logic? Where doth the fire emanate?

  Maybe the fire, to use a word from my fav philosopher, is what is
fundamental and all the things are its sub-invariants. (I have to invent
a word here. What would you denote that which remains the same withing
some transformation of some subset of all that exists?)


Fire rests by changing. -- Heraclitus


On Sun, Dec 22, 2013 at 2:04 PM, spudboy...@aol.com wrote:

 Your theory comes from Von Neumann, and Chaitin, and Wolfram, does it not,
 Edgar? That everything is a program or cellular automata, and in the
 beginning was a program. Following along, what is this Logic comprised of
 (sort of like SPK's query) is it electrons, is it virtual particles, is it
 field lines? Where doth the logical structure sleep? In Planck Cells? I
 apologize if my questions annoy, but where is the computer network that
 computes the current state of the universe. Can we get MIT physicist Seth
 Lloyd to shake a stick or a laser pointer, or otherwise, display, where
 this abacus dwells?

 Thanks,
 Mitch
  -Original Message-
 From: Stephen Paul King stephe...@charter.net
 To: everything-list everything-list@googlegroups.com
 Sent: Sun, Dec 22, 2013 1:36 pm
 Subject: Re: Bruno's mathematical reality

  Dear Edger,

Where does the fire come from that animates the logic?


 On Friday, December 20, 2013 6:52:54 PM UTC-5, Edgar L. Owen wrote:

  All,

  The fundamental nature of reality is examined in detail in my recent
 book on Reality available on Amazon under my name.

  Marchal is on the right track, but reality consists not just of numbers
 (math) but is a running logical structure analogous to software that
 continually computes the current state of the universe. Just as software
 includes but doesn't consist only of numbers and math, so does reality. In
 fact the equations of physical science make sense only when embedded in a
 logical structure just as is the case in computational reality.

  Modern science has a major lacuna, the notion that all of reality is
 mathematical, that prevents science from grasping the complete nature of
 reality. In truth all of reality is logical, as is software, and the
 mathematics is just a subset of the logic. After all, modern science with
 its misguided insistence that all of reality is mathematical, has had
 nothing useful to say about the nature of either consciousness or the
 present moment, the two most fundamental aspects of experience. However I
 present a computational based information approach to these in my book
 among many other things.

  The second clarification that needs to be made to the post on Marchal's
 work is that human math and logic are distinct from the actual math and
 logic that computes reality. The human version is a generalized and
 extended approximation of the actual that differs from the actual
 logico-mathematical structure of reality in important ways (e.g. infinities
 and infinitesimals which don't actually exist in external reality).

  I can explain further if anyone is interested, or you can read about it
 in my book...

  Edgar Owen

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stephe...@provensecure.com

 http://www.provensecure.us/


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Re: How can a grown man be an atheist ?

2013-12-22 Thread meekerdb

On 12/22/2013 5:04 AM, Bruno Marchal wrote:


On 21 Dec 2013, at 23:28, meekerdb wrote:


On 12/21/2013 1:26 AM, Jason Resch wrote:


If there exists a mathematical theorem that requires a countable infinity of
integers to represent, no finite version can exist of it, in other words, 
can its
proof be found?


If its shortest proof is infinitely long, or if the required axioms needed to develop 
a finite proof are infinite, (or instead of infinite, so large we could not represent 
them in this universe), then its proof can't be found (by us), but there is a definite 
answer to the question.


The other possibility is that there are mutually inconsistent axioms that can be 
added.  As I understand it, that was the point of 
http://intelligence.org/wp-content/uploads/2013/03/Christiano-et-al-Naturalistic-reflection-early-draft.pdf 
A truth predicate can be defined for arithmetic,


In set theory, OK. But not in arithmetic.


That's the point of the paper, that a truth predicate can be defined for arithmetic.  I 
put truth in scare quotes because the predicate is really 1-Probability(x)--0.



And in a set theory (like ZF) you cannot define a set theoretical predicate for set 
theoretical truth.


In ZF+kappa, you can define truth for ZF, but not for ZF+kappa. (ZF+kappa can prove the 
consistency of ZF).


Shortly put, no correct machine can *define* a notion of truth sufficiently large to 
encompass all its possible assertions.


Self-consistency is not provable by the consistent self (Gödel)
Self-correctness is not even definable by the consistent self (Tarski, and also Gödel, 
note).





but not all models or arithmetic are the same as the standard model.


Computationalism  uses only the standard model of arithmetic, except for indirect 
metamathematical use like proof of independence of axioms, or for modeling the weird 
sentences of G*, like []f (the consistency of inconsistency).


But aren't you assuming the standard model when you refer to the unprovable truths of 
arithmetic.  If you allowed other models this set would be ill defined.


Brent

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Re: Bruno's mathematical reality

2013-12-22 Thread meekerdb

On 12/22/2013 5:14 AM, Bruno Marchal wrote:


On 22 Dec 2013, at 01:00, Edgar Owen wrote:


Hi John,

First thanks for the complement on my post!

To address your points. Of course we do have some knowledge of reality. We have to have 
to be able to function within it which we most certainly do to varying degrees of 
competence. That is proof we do have sufficient knowledge of reality to function within 
it.


Yes, computations include logic as well as math.


Computations is only a very tiny part of arithmetic and thus of math. Logic is something 
else, despite many i-rich interrelation with computation and computability theory.


Computability can be represented in term of a very special case of provability, and 
provability can be represented as a very special case of computability, but those notion 
are very different and non isomorphic.


But computable means halting and returning a value.  In terms of measure aren't there 
infinitely more non-terminating programs than terminating?


Brent



Proof and mathematical theories are never universal. For computability, we do have 
universality (that's why universal purpose computer exists).


Bruno



http://iridia.ulb.ac.be/~marchal/





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Re: It's really all math

2013-12-22 Thread LizR
This is an ancient story that I would be embarrassed for anyone to read and
intend to leave where it is. However I could send you my latest one,
although it is unfinished... mind you so was that one. I seem to have a
problem with finishing...


On 23 December 2013 01:53, Bruno Marchal marc...@ulb.ac.be wrote:

 Hi Liz, Hi Richard,


 On 21 Dec 2013, at 20:43, LizR wrote:

 On 21 December 2013 23:23, Bruno Marchal marc...@ulb.ac.be wrote:


 On 21 Dec 2013, at 10:22, LizR wrote:

 On 21 December 2013 22:18, Bruno Marchal marc...@ulb.ac.be wrote:


 On 20 Dec 2013, at 18:48, Richard Ruquist wrote:

 Bruno:  In that case a multiverse could contain another multiverse, a
 bit like a black hole could be a door to another universe.

 Richard: I like that idea because Smolin hypothized and Poplawski
 confirmed using GR + spin that black holes yield at least an internal
 universe.

 Interesting. Wish I could follow this more closely.

 I think this is shown by the Penrose diagram of a rotating black hole,
 if I remember correctly. I certainly wrote a science fiction story on that
 basis once!


 Any chance to get a PDF or link?

 For the diagram, or the story?

 The diagram's here...

 http://en.wikipedia.org/wiki/File:PENROSE2.PNG


 Thanks to you and Richard for the technical links, but I was actually
 asking for the fiction story you wrote :)




 The story is in a notebook in my bedroom. It was written in the 1970s,
 before the era of PCs.


 OK. If you like it, scan it, so that we can share the pleasure. easy to
 say, I am a bit lazy myself with the handwritten stuff. I bought a scanner,
 but it worked for two days ... The worst is that I continue a lot the
 handwriting (on salvia mainly, though).

 Thanks again for the links, but my wish above was more in finding time to
 read the papers, than to find the papers. As a mathematician, it takes me a
 lot of time to understand the math of physicists :)

 Best,

 Bruno



 http://iridia.ulb.ac.be/~marchal/



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Re: How can a grown man be an atheist ?

2013-12-22 Thread Stephen Paul King
Hi Brent,

  Is there a reason why we only consider the 'standard models to apply
when we are considering foundation theory (or whatever you might denote
what we are studying)? Have you ever looked at the Tennenbaum
theoremhttps://www.google.com/search?q=Tennebaum+theoremoq=Tennebaum+theoremaqs=chrome..69i57sourceid=chromeespv=210es_sm=93ie=UTF-8#es_sm=93espv=210q=Tennenbaum+theoremspell=1
and
wondered if it could be weakened to allow for computations that are
outside of the countable recursive functions?

  I suspect that the standard model (of arithmetic) is a type of
invariant under a strong restricted group of transformations, I do not have
the proper language to explain this further at this time. :_( There is more
...

  Just because we can prove that N x N -N mapping can represent all
possible computations we forget that the proof assumes that the quantity of
resources and the number of computational steps is irrelevant. As a
researcher of computer science and physics, why is the tractability of a
computation given a quantity of resources not relevant in considerations of
what, say, the UD* can accomplish?

  I believe that the quest of a universal rule or measure that determines
Everything is already excluded as a possibility; have we not learned that
a measure zero set is? Why not instead look at how computations can
interact with each other, how they might evolve, how entropy may be
involved, what does it mean for truths to be finitely accessible and
infinite truths to be inaccessible, etc.

  We look like monkeys chasing the weasel 'round the mulberry tree...


On Sun, Dec 22, 2013 at 2:55 PM, meekerdb meeke...@verizon.net wrote:

  On 12/22/2013 5:04 AM, Bruno Marchal wrote:


  On 21 Dec 2013, at 23:28, meekerdb wrote:

  On 12/21/2013 1:26 AM, Jason Resch wrote:

  If there exists a mathematical theorem that requires
 a countable infinity of integers to represent, no finite version can exist
 of it, in other words, can its proof be found?


  If its shortest proof is infinitely long, or if the required axioms
 needed to develop a finite proof are infinite, (or instead of infinite, so
 large we could not represent them in this universe), then its proof can't
 be found (by us), but there is a definite answer to the question.


 The other possibility is that there are mutually inconsistent axioms that
 can be added.  As I understand it, that was the point of
 http://intelligence.org/wp-content/uploads/2013/03/Christiano-et-al-Naturalistic-reflection-early-draft.pdf
 A truth predicate can be defined for arithmetic,


  In set theory, OK. But not in arithmetic.


 That's the point of the paper, that a truth predicate can be defined for
 arithmetic.  I put truth in scare quotes because the predicate is really
 1-Probability(x)--0.



  And in a set theory (like ZF) you cannot define a set theoretical
 predicate for set theoretical truth.

  In ZF+kappa, you can define truth for ZF, but not for ZF+kappa.
 (ZF+kappa can prove the consistency of ZF).

  Shortly put, no correct machine can *define* a notion of truth
 sufficiently large to encompass all its possible assertions.

  Self-consistency is not provable by the consistent self (Gödel)
 Self-correctness is not even definable by the consistent self (Tarski, and
 also Gödel, note).



  but not all models or arithmetic are the same as the standard model.


  Computationalism  uses only the standard model of arithmetic, except for
 indirect metamathematical use like proof of independence of axioms, or for
 modeling the weird sentences of G*, like []f (the consistency of
 inconsistency).


 But aren't you assuming the standard model when you refer to the
 unprovable truths of arithmetic.  If you allowed other models this set
 would be ill defined.

 Brent

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Re: How can a grown man be an atheist ?

2013-12-22 Thread Jason Resch
On Sun, Dec 22, 2013 at 6:58 AM, Bruno Marchal marc...@ulb.ac.be wrote:


 On 21 Dec 2013, at 17:09, John Mikes wrote:

 'Implicit assumptions'? Jason seems to me as standing on the platform of
 physical sciences -


 I let Jason answer, but this is not my feeling. It seems to me that Jason
 is quite cautious on this, and open to put physics on an arithmetical
 platform instead.



John's initial critique was that I seemed to be assuming a lot that he doe
not.  I replied to ask what specifically he thinks I am assuming which he
was not.  To clarify, I was assuming arithmetical truth and the idea that
the correct computation can instantiate our consciousness.

Jason

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Re: How the banks are stealing our wealth

2013-12-22 Thread Jason Resch
On Tue, Dec 17, 2013 at 6:34 AM, Telmo Menezes te...@telmomenezes.comwrote:

 On Mon, Dec 16, 2013 at 9:02 PM, meekerdb meeke...@verizon.net wrote:
  On 12/16/2013 12:53 AM, Telmo Menezes wrote:
 
  On Mon, Dec 16, 2013 at 5:59 AM, meekerdb meeke...@verizon.net wrote:
 
  On 12/15/2013 4:23 AM, Telmo Menezes wrote:
 
 
 
 
  On Sun, Dec 15, 2013 at 9:49 AM, Bruno Marchal marc...@ulb.ac.be
 wrote:
 
 
  On 14 Dec 2013, at 23:27, LizR wrote:
 
  I haven't had a chance to watch it, but I do know that banks are
  stealing
  our wealth - as indeed are rich people generally, since wealth breeds
  more
  wealth and that more wealth has to be extracted from you and me.
 
 
 
  Money and richness is not a problem. It is the blood of the social
  system.
 
  Money and richness is a problem only when it is based on lies, and
 when
  it
  is used to hide the lies and perpetuate them.
 
  Honest money enrich everybody. True, it is slower for poor, and
 quicker
  for the rich, but when people play the game honestly, everyone win,
  and
  poverty regress.
 
  In a working economy, there are few poor. Presence of poverty means
 that
  there are stealers and bandits (or war or catastrophes). Accusing the
  system
  and money itself is all benefices for the bandits. It dilutes their
  responsibility and wrong-doing in the abstract. It helps them to feel
  like
  not guilty.
 
  As I said, criticizing the economical system is like attributing to
 the
  blood cells the responsibility of some tumor since the blood cells
 feeds
  it.
  It hides the real root of the problem, and focus on the wrong target.
 
 
  I agree, unsurprisingly. :)
  I also agree with Liz, in that it is clear who is stealing the money.
 
  The rich get richer is a very fundamental phenomenon. Even if we
 remove
  money from society, it will still happen because it also applies to
  social
  interactions. The more friends and alliances you have, the more likely
  you
  are to get new ones. This is the reason why every entrepreneur seeks
 the
  allegiance of celebrities. It's a more subtle form of currency.
 
  However, we got trapped into a system that effectively amplifies rich
  get
  richer dynamics. This system is central banking -- since the powerful
  have
  the capacity to issue fiat money in the form of debt, two things
 happen:
 
 
  It doesn't take central banking to make the rich get richer.
 
  Yes, that is what I said. My claim is that central banking amplifies the
  effect.
 
  Ever since
  civilization began the rich have been able to get richer just by owning
  stuff. For a couple of millenia it was owning land.  If you owned land
  then
  serfs and peasants had to pay you for working the land.  Then
  merchantilism
  added ships to what you could own.  Then industrialization added mines
  and
  oil and factories.  Banking and insurance added financial instruments
  that
  you could own.  But it's all of a piece.  If you own stuff that you can
  rent/lend you're rich and you can get richer.
 
  But central banks can print new money. This new money is lent. The
  more money you have, the more new money the banking system will lend
  to you. Thus the amplification. Also, the marginal value of money
  decreases the more you have, so this devaluation and speculation with
  new money exposes the poor to more risk, while they don't actually
  have access to the investment opportunities that the rich have.
 
 
  You always refer to central banks.  But all banks always did this.  The
  bank would take 1M$ in deposits and then make 10M$ in loans, depending on
  the fact that statistically only a few depositors would ask for their
 money
  at any one time.  So they collected interest on 10M$ while only having to
  pay interest on 1M$ (if at all).

 I agree. It is interesting to notice that it is highly illegal if a
 private citizen does this, but it is the business model of modern
 banks. An advantage of bitcoin is that it removes the need for the
 bank as a storage facility. It will still be useful to have security
 experts providing safe wallets, but they will not be able to behave as
 banks and lend your money.

 We already have pear to pear lending, although it is illegal in many
 places. Again, with bitcoin, it will be very hard to regulate against
 such behaviours, and I think that is a good thing.

 The current situation is very unfair. We need banks to store our
 money, and they get to invest it in ways that we are not allowed.
 Then, we don't get any of the profit the bank generates from our own
 money. This also amplifies rich get richer dynamics.

  Of course this occasionally resulted in
  runs on banks and consequence failure of the bank.  Central banks were
 set
  up as part of a system to regulate this.  The central bank insures
 deposits,
  but also the same regulatory system limits the discount rate, i.e. the
  amount of money a bank has to have as a fraction of what it can loan.  So
  Central banks exist to *limit* the printing of 

Re: How the banks are stealing our wealth

2013-12-22 Thread Jason Resch
On Tue, Dec 17, 2013 at 6:40 PM, LizR lizj...@gmail.com wrote:

 On 18 December 2013 12:23, meekerdb meeke...@verizon.net wrote:


 The first step has to be to stop population growth.  That's pretty much
 happened in all the OECD nations, except the U.S. and it would be the case
 there too except for immigration from the south.  How to stop population
 growth: *educate women* so they can lead meaningful lives aside from
 bearing children and provide readily available birth control; and get rid
 of Catholicism, Mormonism, and any other religion preaches against birth
 control.

 That is exactly how to stop population growth. Wherever women are given
 equal rights the birth rate drops dramatically (if they are forced to
 choose between children and a career, it drops precipitously - the places
 that get the balance right allow you to do both).


The rates aren't just stable in OECD nations, they are negative.  It seems
given the choice and long enough time frames the human population will drop
to zero. (this of course ignores future trends such as technical solutions
to ageing and the technological singularity, but it  is an interesting
observation of human nature.)

Jason

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Re: How the banks are stealing our wealth

2013-12-22 Thread meekerdb

On 12/22/2013 7:59 PM, Jason Resch wrote:




On Tue, Dec 17, 2013 at 6:40 PM, LizR lizj...@gmail.com 
mailto:lizj...@gmail.com wrote:

On 18 December 2013 12:23, meekerdb meeke...@verizon.net
mailto:meeke...@verizon.net wrote:


The first step has to be to stop population growth.  That's pretty much 
happened
in all the OECD nations, except the U.S. and it would be the case there 
too
except for immigration from the south.  How to stop population growth: 
*educate
women* so they can lead meaningful lives aside from bearing children 
and provide
readily available birth control; and get rid of Catholicism, Mormonism, 
and any
other religion preaches against birth control.

That is exactly how to stop population growth. Wherever women are given 
equal rights
the birth rate drops dramatically (if they are forced to choose between 
children and
a career, it drops precipitously - the places that get the balance right 
allow you
to do both).


The rates aren't just stable in OECD nations, they are negative.  It seems given the 
choice and long enough time frames the human population will drop to zero. (this of 
course ignores future trends such as technical solutions to ageing and the technological 
singularity, but it  is an interesting observation of human nature.)


Maybe human nature responds to perceived crowding.

Brent

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