On 4 July 2014 22:36, meekerdb <[email protected]> wrote:

>> Do you wish to say that
>> mountains have *ontological* significance *in addition* to the rocks
>> that comprise them?
>
> Yes.  There could be rocks without there being mountains.

If rocks and their relations are primitive in this analogy, what is
the independent *ontological* relevance of a mountain *in addition* to
the rocks that comprise it? What, given ideal knowledge of the
disposition of rocks, would I fail to account for in terms of their
further evolution?

>> We accept of course that they exist
>> *epistemologically* (i.e. as objects of knowledge from the point of
>> view of a knower), but we can't adduce that fact, a posteriori, in
>> support of their having any *ontological* purchase independent of
>> their components.
>
> Can you define "ontological purchase"?

I'm merely reiterating that they lack further ontological significance
in addition to that of their ontological primitives. Please understand
that this isn't an attempt on my part to impose my ideas on "reality".
I'm only speaking in terms of the requirements of a theory; and
whatever a reductive theory takes to be its primitive ontology
exhausts *by definition* what is ontologically relevant *in terms of
that theory*. The alternative, I presume, is some form of strong
ontological emergence - i.e. the idea that, at some higher level of
organisation, completely novel features, not reducible to the
basement-level ontology, must be taken into account.

>> What then is "physical computation" in this schema? It can only be a
>> second-order relational concept involving what are already composites
>> of the physical primitives in which such putative relata are grounded.
>> Hence, a fortiori, it can have no claim to independent ontological
>> (i.e. "physical") significance.
>
> Why not.  I think you're relying on loaded language like "second-order" to
> imply your conclusion.  Why are "second order" relations not real?  What are
> "first order" relations?

By first-order relations I just mean those defined in the ontology of
the theory. Ex hypothesi, they are assumed to do all the theoretical
work of transitioning from one state to another.  Hence, in terms of
the ontology, it can be assumed that whenever we speak of "higher
levels" of organisation (e.g. mountains rather than rocks) we are
making use of a "manner of speaking". IOW we have moved from ontology
proper to epistemology, since the "higher level" has no independent
ontological relevance. It is assumed to be an aggregation of
first-order relations (e.g. a mountain is just rocks in relation).

By second-order relations, I mean relations that are not simply
hierarchical-reductive (such as mountains and rocks). Secondary
relations such as those of computation can be *attributed* to all
manner of physical systems which are transitioning from state to state
at the level of first-order relations. Hence, they too lack
independent ontological significance; they too are epistemological
constructs, albeit at one level removed from the reductive hierarchy,
as it were.

Note again that I'm not trying to rule on what is "real". I'm wielding
Occam's razor at the theoretical level. It's just *not necessary* (in
fact it's disallowed) to attribute ontological relevance to anything
above the basement in a reductive theory; that's the whole point of
the reductive strategy. Of course, we don't emphasise this distinction
in ordinary talk, or even in most scientific discourse, because in
purely 3p terms it is largely without consequence. But this ceases to
be the case when we propose a second-order relation like computation
as the "physical correlate" of consciousness, precisely because it
vitiates the idea that such relations can be anything other than a
manner of speaking, in terms of the *ontology* of a reductive physical
theory. Hence, to attribute the ability to evoke conscious states to
such imaginary or virtual relations would seem to invoke a sort of
ontological magic.

>> It merely degenerates to the
>> self-sufficient micro-evolution of some aggregation of physical
>> primitives; whatever is not entirely "micro-physical" is a further
>> attribution *from the perspective of some implicit theory of
>> knowledge*. To put it baldly, computation, in terms of any theory
>> grounded in physically-primitive relations, isn't a "further physical
>> fact"; it just *looks* as if it is. Consequently it can hardly be a
>> viable candidate for a "physical correlate" of consciousness, since
>> such correlation can be defined only in terms of what is to be
>> explained.
>
> But you can say exactly the same about numbers and arithmetical relations,
> or for that matter souls and spirits.

What do you mean, "but"? You seem to be arguing both ends here. You
can't consistently reject my argument on the one hand, whilst at the
same time use it as a weapon against alternative ontologies. Anyway,
since I'm not an apologist for souls and spirits, I won't comment. But
I've already said several times why I don't believe the argument holds
in the case of numbers and arithmetical relations, at least in the way
Bruno deploys them. Arithmetic, in the first instance, is simply
posited as the minimal ontological assumption for the construction of
an explicit epistemology (i.e. a theory of knowledge and knowers); IOW
what physics explicitly eschews at the outset. From that point the
explanatory thrust hinges on epistemological considerations and hence
can no longer be straightforwardly reduced to the first-order
ontology.

>  It seems to me you have taken
> consciousness to be fundamental - except where you choose not to.

I have never said anything of the sort. And, by the way, I'm not a
"believer" in comp, I'm just trying to understand how it works. So my
understanding is that consciousness is modelled in comp as
coterminous, in some special sense, with truth. I tried to give an
example of that in terms of "visual belief" and its corresponding
truth content: what I see. If you like, the incommunicable 1p part of
consciousness is what makes the 3p part true. That's another reason
for disbelieving in zombies: if a system embodies the appropriate
"belief" then the corresponding truth has a constitutive relation with
it. IOW, truth in this sense isn't an optional extra. I think this is
a neat idea; it seems to capture at least something right about the
"mystery" of the first-person and I'd like to see where else it might
lead.

> Either
> consciousness can be explained in terms of something that is not
> consciousness or it's fundamental.

Sure, and as I've said I think that the relations I've (inadequately)
outlined above may lead to more fruitful explanations than
consciousness-as-physical-reduction.

> To a large degree this depends on what
> you mean by "explain".  I think being able to engineer intelligent,
> conscious-like behavior is a good empirical standard of "explain".

Well, I certainly used to believe that the best way of explaining a
program was to write it.

> What
> would you count as an explanation?

I think in the case of consciousness, explanation as opposed to
engineering has to take foundational questions of knowledge and
reference as seriously as those of physical phenomenology. And I also
think comp at least provides a possible model of how progress could be
made in this direction. On the one hand, it's all very well to say
"Look, I just made something that is conscious" (though of course I
would hardly sniff at that achievement!). But we might be able to do
that just by using our engineering ingenuity to "copy Nature". I don't
think it's meaningless or impossible to ask for more.

> Whenever I consider a question I ask myself what would an answer look like?

Me too. And I think that comp, even in its present nascent stage of
development, can already give the lie to any suggestion that we have
no idea what such an answer could look like.

David


> On 7/4/2014 2:05 PM, David Nyman wrote:
>>
>> On 4 July 2014 19:21, meekerdb <[email protected]> wrote:
>>
>>>>> If the latter, simple reductive
>>>>> analogies like house-bricks, or society-people, can sometimes help to
>>>>> convey the idea that any exhaustively reductive material schema
>>>>> necessarily *eliminates* its ontological composites
>>>
>>> That's just your definition of eliminates.  Mountains are made of rocks,
>>> therefore mountains don't exist.
>>
>> I can't help feeling that you're leaning rather too heavily on "just"
>> here. A contradiction is not an argument (at least according to Monty
>> Python). However, you've said nothing so far to make me relinquish
>> this definition, in the *ontological* sense. For some reason you
>> ignore the distinction I've repeatedly drawn between the ontological
>> and epistemological aspects of a theory. Do you wish to say that
>> mountains have *ontological* significance *in addition* to the rocks
>> that comprise them?
>
>
> Yes.  There could be rocks without there being mountains.
>
>
>> We accept of course that they exist
>> *epistemologically* (i.e. as objects of knowledge from the point of
>> view of a knower), but we can't adduce that fact, a posteriori, in
>> support of their having any *ontological* purchase independent of
>> their components.
>
>
> Can you define "ontological purchase"?
>
>
>>
>> To remind you why I suppose this to be of interest, what is true for
>> mountains must hold for any other derivative of "physically-primitive"
>> entities and relations. Hence it must hold for any physical
>> "computer", whether that be a PC or (putatively) a brain. On this
>> analysis, a PC or a brain are *ontologically* (i.e. in terms of the
>> target theory) nothing more than physically-primitive entities in
>> primary relation. We have already agreed that, ex hypothesi, nothing
>> further is required (or could be allowed) in accounting for their
>> physical evolution. Physical systems of any description are
>> hypothesised to transition from state to state entirely in terms of
>> the relations of their physical primitives.
>>
>> What then is "physical computation" in this schema? It can only be a
>> second-order relational concept involving what are already composites
>> of the physical primitives in which such putative relata are grounded.
>> Hence, a fortiori, it can have no claim to independent ontological
>> (i.e. "physical") significance.
>
>
> Why not.  I think you're relying on loaded language like "second-order" to
> imply your conclusion.  Why are "second order" relations not real?  What are
> "first order" relations?
>
>
>> It merely degenerates to the
>> self-sufficient micro-evolution of some aggregation of physical
>> primitives; whatever is not entirely "micro-physical" is a further
>> attribution *from the perspective of some implicit theory of
>> knowledge*. To put it baldly, computation, in terms of any theory
>> grounded in physically-primitive relations, isn't a "further physical
>> fact"; it just *looks* as if it is. Consequently it can hardly be a
>> viable candidate for a "physical correlate" of consciousness, since
>> such correlation can be defined only in terms of what is to be
>> explained.
>
>
> But you can say exactly the same about numbers and arithmetical relations,
> or for that matter souls and spirits.  It seems to me you have taken
> consciousness to be fundamental - except where you choose not to.  Either
> consciousness can be explained in terms of something that is not
> consciousness or it's fundamental.  To a large degree this depends on what
> you mean by "explain".  I think being able to engineer intelligent,
> conscious-like behavior is a good empirical standard of "explain".  What
> would you count as an explanation?
>
>
>>
>>> And isn't that just a confirmation of my point that engineering
>>> consciousness is possible, but the "hard problem" is asking a question
>>> such
>>> that the asker will never be satisfied with any answer.
>>
>> You were responding to Bruno rather than me here, but I must say I
>> can't see that you've really said anything to justify this assertion.
>> ISTM at least as much a case of your own distaste for certain kinds of
>> question.
>
>
> Whenever I consider a question I ask myself what would an answer look like?
>
>
> Brent
>
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