> On 6 May 2020, at 12:58, Telmo Menezes <[email protected]> wrote:
> 
> 
> 
> Am Mi, 6. Mai 2020, um 10:41, schrieb Bruno Marchal:
>> 
>>> On 5 May 2020, at 21:25, 'Brent Meeker' via Everything List 
>>> <[email protected]> wrote:
>>> 
>>> 
>>> 
>>> On 5/5/2020 4:54 AM, Bruno Marchal wrote:
>>>> Physics works very well, to make prediction but as metaphysics, as the 
>>>> Platonist greeks understood, it simply does not work at all. It uses an 
>>>> identity thesis between mind and brain which is easy in one direction, but 
>>>> non-sensical in the other direction. It is not a matter of choice: if 
>>>> mechanism is true, the many physical histories must emerges from the many 
>>>> computations in all models of arithmetic, or in the standard model (as you 
>>>> prefer).
>>> And you use the identity theory of all possible computation and 
>>> reality...which has no evidence in support of it and I see no reason to 
>>> believe.
>> 
>> The existence of all computations is a theorem of arithmetic. If you 
>> understand 2+2=4 and similar, you can understand that all computations 
>> are emulated in (all) model(s) of arithmetic. That arithmetic is 
>> assumed in all theories made by physicists. But when you add an 
>> ontological physical universe, we have no mean to restrict the 
>> statistics on all computations on the “physical” computations without 
>> adding some magic in the theory.
>> 
>> So, it seems you are the one adding an ontological commitment, to make 
>> magically disappear the consciousness of the relative number in 
>> arithmetic.
>> 
>> The reason to believe this is just Mechanism. I have not find a reason 
>> to believe in a physical universe having an ontological primitive 
>> status, which would be a reason to believe in non-mechanism (and to 
>> reject Darwinism, molecular biology, even most physical equations, 
>> whose solutions when exploitable in nature are up to now always 
>> computable.
>> 
>> We just can’t invoke an ontological commitment when we do science, 
>> especially in theology or metaphysics, unless some evidences are given 
>> for it. But there are no evidence at all. People confuse the real 
>> strong evidences for physical laws with evidence for laws who would be 
>> primary. 
>> 
>> You seem to have understood this better sometimes ago. I Hope you are 
>> not having any doubt that the arithmetical reality (not the theories!) 
>> emulate all computations, and that a universal machine (with oracles) 
>> cannot feel the difference between being emulated by this or that 
>> universal machinery.
> 
> Yes, I have no problem with any of what you say above.

OK.


> 
> What I have been wondering about is something else: what exactly is meant by 
> "primitive"? 


It depends on what you are interested in. To solve the mind-body problem, the 
first difficulty is to formulate it, and for this the notion of “primitiveness” 
is required, for what we will take for granted to proceed.

Basically X is considered as primitive if we have some reason to consider X as 
non explainable from something else, and judged as being more simple 
(technically/conceptually, … there is some matter of debate here of course).

Most materialist agrees that biology is explained, or explainable in principle 
by chemistry, itself explainable by particles/force physics. (And I agree with 
them on this). 
Then if they are metaphysical materialist, they will have to explain psychology 
from biology, say, and usually they do believe that such an explanation is 
possible (and of course, we know or should know that this is impossible: but 
before judging this, it means that for a materialist (who believes that matter 
cannot be explained entirely from a simpler ontological assumption), if 
interested in the Mind-Body problem, he has to develop a phenomenology of mind 
coherent with its taking matter as primitive.

Similarly, a monist immaterialist (who assumes only immaterial relations, of 
the type mind or of the type number, or whatever) has to develop (extract, 
isolate, justify in a way or in another) a phenomenology of matter, or of 
matter conscious appearances in its theory of mind.

A dualist has a even harder task, as he will take both mind and matter as 
primitive, and will have to derive a phenomenology of interactions between 
both. Today, few (serious) people believe that this could be meaningful. 

 “materialism” is just naive physicalism: the idea that physics is the 
fundamental science. This makes matter into a primitive thing, and the theories 
will have to assume some primary physical elements, like atomes, or now, 
particles, or strings, etc.

Mechanism leads to a neutral monism, where neither matter, nor mind, is taken 
as primitive, as they are explained (wrongly or correctly, we might not it is 
wrong through new expriements)  from simpler (elementary arithmetic without 
induction).

The beauty here (grin) is that fr the natural numbers, or more generally, for 
the universal machinery/machines, we can prove in all inductive extension of 
those machineries that they cannot be explained by anything which is not a 
universal machineries itself, so the numbers, with addition and multiplication 
and a bit of induction can explained that they have to be primitive. 

A physicalist might say that the superstrings are Turing universal, so we can 
take the super-strings as primitive, but then to explain consciousness, if he 
assumed Mechanism, he will have to justify the appearances of sperstrings from 
its primitive, and this will be very confusing if he start from the strings for 
the starting (primitive) universal machinery. 
Physics is "machine independent”  (in the language of computer scientist): it 
means that it does not depend on the choice of the phi_i (the universal 
machinery).

With mechanism, no universal machine can know which computations support it, 
among an infinity of computations. It is even a priori a non countable 
infinity, as the first person are determined by all oracles. And any first 
person prediction, and thus any reading of any experimental device, must be 
explained by a statistics on the first person indeterminacy where the domain of 
“reconstitutions” is basically the set of all true sigma_1 sentences, 
structured by the self-referential relevant modes. 

An explanation is always a reduction of what we don’t understand (like mind and 
matter)  to something that we do understand or at least can accept as granted 
(like 0 + 0 = 0, 1 + 0 = 1, 2 + 0 = 2, … and others, like 2 + 0 = 2 -> Ex(2+x = 
2), etc ). 

Consciousness is explained by being an invariant indubitable truth which is 
also non provable and non definable (without invoking some notion of truth) 
that all machine discover when looking inward (which is what G* proves, so that 
is proven by all (arithmetically sound) universal machines, although in the 
conditional way, like “assuming I am not wrong up to now then …, or assuming 
Mechanism, then …). Mechanism is the assumption that this invariant is also 
invariant for any relative digital functional substitution  made at *some* 
level (it is a self-finitist local and relative assumption).


> Does there have to be any X such that "primitive X" is true? This is a real 
> question, not a rhetorical one.

You will fall in Brent’s virtuous circle (still a bit vicious to me). Or in ZF 
+ the non foundation axiom, like Stephen Paul King pressed me to do, although 
here you still have a notion of set taken as primitive, at least.

With Mechanism, we get free such sort of circles, and spirales (!), in the 
phenomenology,. They are capable of being explained with the “simple" natural 
numbers. Taking such circle as primitive, is like deciding to avoid the search 
of an explanation to them, and like to avoid the experimental testing. 
Eventually you might been led to philosophical relativism and dilute truth (and 
causality, responsibility) etc. 

I can imagine a materialist psychologist claiming that the natural numbers are 
not primitive but explainable by a cultural anthropo-evolutionary genetic, say. 
But 1) he is confusing the human natural number theories with arithmetic, and 
2) he is cheating, as his explanation will make only sense by an implicit 
acceptance of some universal machinery equivalent to the belief in RA, so, he 
is just confusing level of explanation. Yes, the human number theory is a 
fascinating subject, and it sustains the idea that 2+2=4 is “really absolutely” 
true, as all humans agree on this, and even many other mammals, actually. But 
that is a different subject matter than the one number theory is build for.  
This one avoid the philosophy of numbers by using the axiomatic method. It 
should be obvious that with mechanism, the discovery of the numbers by the 
numbers is part of the meta-arithmetic that Gödel’s showed embeddable in 
arithmetic. The real bomb is still Gödel’s 1931, even if it is the two theorems 
of Solovay which sums it all in G, and G*.



> 
> Hope that you (and everyone else) are doing well!

I wish you (and everyone) the best Take care.

Bruno




> Telmo
> 
>> Bruno
>> 
>> 
>> 
>> 
>> 
>> 
>>> 
>>> Brent
>>> 
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