Contents:
- Logical Possibility and Natural Possibility
- Zombies
- Saul Kripke
- Chalmers & Goff: Conceivability to Possibility
- Two More Conceivings
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conceive: to develop
an idea; to form in the mind; to plan; to devise; to originate; to
understand (someone).
conception: the act
of conceiving.
The state of being
conceived.
The power or faculty
of apprehending of forming an idea in the mind; the power of
recalling a past sensation or perception; the ability to form mental
abstractions.
An image, idea, or
notion formed in the mind; a concept, plan or design.
Logical Possibility and Natural Possibility
One
may think that only natural (or empirical) possibility is of interest
to most people – both laypersons and experts. Indeed David Chalmers
himself (sort of) states that
in
the following:
“It
is logically possible that a plate may fly upward when one lets go of
it in a vacuum on a planetary surface, but it is nevertheless
empirically impossible. The laws of nature forbid it.”
Yet
logical (i.e., not natural) possibility still permeates Chalmers'
entire work. And, as we shall see, so too does conceivability; which
he strongly ties to logical possibility.
Thus,
with a concrete (as it were) example, Chalmers
says:
“The
key question in this chapter is whether absent or inverted qualia are
naturally or empirically possible.”
Indeed
Chalmers goes further when he says that
“establishing
the logical possibility of absent qualia and inverted qualia falls
far short of establishing their empirical possibility”.
He opposes this to
logical possibility. However, as just stated, logical
possibility also looms large in Chalmers' work. Indeed his references
to natural possibility hardly make sense when taken out of the
context of logical possibility. Thus both logical and natural possibility gain much of their purchase by being opposed to one
another.
Chalmers himself sums up one major problem with logical possibility
(this was touched upon in Part One) when he
says that
“[t]here
are a vast number of logically possible situations that are not
naturally possible”.
That
means that there must be mightily good philosophical (or
scientific) reasons to spend time on a given logical possibility. (It's easy to believe that there are good reasons when, for example,
consciousness is being discussed.) That is, surely it must pay
philosophical dividends to do so. Having said that, there's a
very large number of uninstantiated natural possibilities too.
Chalmers himself gives us an example when he tells
us that
“[i]t
is even naturally possible (although wildly improbable) that a monkey
could type Hamlet”.
So
what, philosophically, can we draw out of that natural (“although
wildly improbable”) possibility? Well, we can draw one thing out:
that it's naturally
possible.
And that's enough for some philosophers. But what else? Well, at a
superficial level, it shows us that all sorts of bizarre things are
naturally possible. So if it's naturally
possible
that a monkey could type Hamlet, then it's also naturally
possible
that an ant could take over the world. Why? Because all it takes for
something to be naturally possible is that it “conforms to the laws
of our world”. So, as far as I can see, a Nietzschean super-ant does
appear to conform to the laws of of our world. That is, this ant and its actions don't
“violate[] the laws of nature of our world”.
So
thank God there are limitations to logical possibility, at least
according to Chalmers himself. For example, Chalmers
writes:
“God
could not have created a world with male vixens, but he could have
created a world with flying telephones.”
Is
the above much of a limitation? Not really. That's because male
vixens are conceptually impossible. In that basic sense, then, we
aren't being told anything about the world – we're being told about
(as it were) conceptual
exclusion
or conceptual
necessity.
So, in that basic sense, flying telephones are far more interesting
than male vixens.
Zombies
Chalmers
believes that zombies are worth discussing because “there seems to
be no a
priori
contradiction in the idea” of zombies. There's also no a
priori
contradiction in a human being having 106 legs; though such a thing
won't tell us much. So it's not just the bare possibility that
zombies exist. It's that the possibility can tell us something about
the world.
Thus
we can conceive of a physical system that's note-for-note identical
to us but which doesn't have consciousness. Such as system would
therefore be a zombie.
Alternatively, it may be a "zombie-invert" in that some of its experiences are inversions of those of human beings. The invert-zombie has the same nuts and bolts as us; though nevertheless it has different experiences. So the inverted zombie is still allowed his/its experiences.
Alternatively, it may be a "zombie-invert" in that some of its experiences are inversions of those of human beings. The invert-zombie has the same nuts and bolts as us; though nevertheless it has different experiences. So the inverted zombie is still allowed his/its experiences.
There's also the “partial zombie” who also has experiences; though not
as many as those of human beings. (Perhaps he/it can only feel pain.)
The
point is that all these zombies are physically identical to us from
the third-person point of view - and their behaviour will also be
indistinguishable from us.
So
what about their first-person point of view? “What is it like” to
be a zombie of whatever kind? Well, there's nothing
it's like to be a zombie! (Except in the partial and
inverted zombie cases.)
On
a larger scale. What about a physically identical universe which
doesn't give rise to consciousness; though which does give rise to
zombies? Can we say that such zombies are indeed "naturally
possible"? However, according to our
own laws of nature, they probably couldn't exist. That is, given
identical physical and bodily facts, then such a universe couldn't
help but give rise to consciousness.
Let’s
take this further.
There
could be an identical universe that didn't give birth to
consciousness. If this were the case, then Chalmers concludes that
consciousness must be something above
and beyond
the physical if such a counterfactual scenario is possible.
Chalmers
himself argues that
if
we can conceive of
zombies in our world (or at other worlds),
then
zombies are "metaphysically possible".
Chalmers
supports his conceivability arguments by arguing
thus:
“If
P
& -Q
is conceivable, [then] P
& -Q
is metaphysically possible [as well as being] supported by general
reasoning.”
Is
there such a link between conceivability and possibility? If so, what
kind of link is it? In other words, just as there are arguments about
certain claims being conceivable and therefore possible, is that link
itself grounded in conceivability or possibility (or both)? What is
the nature of the link between conceivability and possibility?
Chalmers
codifies all this with a logical argument:
i)
It is conceivable that P
& not-Q.
ii)
If it is conceivable that P
&
not-Q,
then it is metaphysically possible that P
and not-Q.
iii)
If it is metaphysically possible that P
&
not-Q,
then materialism is false.
iv)
So materialism is false.
We
can see Chalmers’ slide here from conceivability to metaphysical
possibility. The position above can be summed up this way.
i)
Can we conceive a round square? No.
ib)
Then a round square isn't metaphysically possible.
ii)
Can we conceive of a man with five legs? Yes.
iib)
Then a man with five legs is metaphysically possible.
Again,
what are we supposed to gain or achieve by saying that mile-high
unicycles are conceivable and therefore possible? Where does it take
us? Here:
Zombies
are logically possible because they are conceivable.
Or
contrawise:
If
zombies are conceivable, then they are logically possible.
Saul
Kripke
Kripke
said that he was working with his own “Cartesian intuitions” when
he tackled the mind-body problem. And many of those intuitions were
about what is and what isn't logically possible. It's also fairly
clear that Chalmers has Kripkean intuitions on the same subject.
Kripke
is an interesting philosopher to bring into this debate because,
prima
facie,
he seems to hold two mutually-contradictory positions on
conceivability (or on the philosophical use of the imagination).
In
the first instance, Kripke tell us about an act of imagination which
misleads us (metaphysically speaking). He
writes:
“...
we thought erroneously that we could imagine a situation in which
heat was not the motion of molecules. Because although we can say
that we pick out heat contingently by the contingent property that it
affects us in such and such way...”
Thus
the conceiver has conceived of the effects of the motion of molecules
on bodies and the environment; though he hasn't conceived of heat
actually being
something other than the motion of molecules.
Let's
say that heat is XYZ
(i.e., something which isn't to do with molecular motion). What is it
to conceive that heat is XYZ
(i.e.,
something static)
rather
than molecular motion?
Imagination
(or what we can conceive), on the other hand, can also tell us
something important (as well as true) about the world. In
Kripke's words:
“[J]ust
as it seems that the brain state could have existed without any pain,
so it seems that the pain could have existed without the
corresponding brain state.”
Kripke stresses our ability to imagine a pain state without its
correlated brain state (formerly characterised as the “firing of
C-fibres”). Thus Kripke concludes:
If
we can imagine mental states without their correlated brain states,
then such states are possible.
Or,
alternatively, Kripke is saying that there's no necessary identity
between mental states and brain states.
Kripke,
on the other hand, again claims that those who imagine heat being
caused by something that's not “molecular motion” aren't really
imagining heat at all. They just think that they are because they've
based their act of imagination on the contingent properties of heat
– its affects on persons and the environment.
Chalmers
& Goff: Conceivability to Possibility
Asadullah
Ali Al-Andalusi
makes a distinction between the words 'conceive' and 'imagine'.
He
states:
“Let's
not reduce my argument to only one of the terms I used:
'imagination'. I also used the word 'conceive'.”
The
words 'conceive' and 'imagine' are not synonyms. However,
everything that's can be said about imagination (at least in Andalusi's case) can also be applied to the word 'conceive'.
Exactly the same problems arise.
Despite
that, Al-Andalusi explains a distinction which can be made between
conceiving and imagining. He
continues:
“Imagination
is the the result of experiences and the minds ability to mold them
into different forms or to conclude connections between them. It
takes two to tango in this regard. Conception is more abstract and
doesn't require external experiences at all.”
Nonetheless,
imagination may still be required to juxtapose (or 'tango' with)
one's 'conceptions'. Even if conceptions (does Andalusi mean
concepts?) are abstract entities, it will still require the
imagination to juxtapose or use them.
In
any case, there are naturalist (as well as plain old empiricist)
explanations as to why the mind is “capable of conceiving of possibilities that the external world does not offer
through direct experience”. The thing is that the mind doesn't
really move beyond experience in these instances (though it may in
others). It simply plays with experiences and juxtaposes them to
create something that doesn't itself exist in experience.
Chalmers
himself says
that
“a
claim is conceivable when it is not ruled out a
priori”.
Put
simply, there'll be an indefinite (infinite?) number of scenarios (or
claims) which can't be “ruled out a
priori”.
Even the existence of shark with legs or mushrooms with a sense of
humour can't be ruled out a
priori.
In other words, the only things which can be ruled out a
priori
are claims/scenarios which break known logical laws or which contain
contradictions. Thus the conceivable universe (as it were) could be
highly populated with strange and bizarre entities, conditions,
events, etc.
Chalmers
offers his own example of these conceivable. He says that it's
“conceivable that there are mile-high unicycles”.
Philip
Goff (when discussing Chalmers' position) expresses his view about
the importance of conceivability
in this way:
“If
P
is conceivably true, then P
is possibly true.”
This
can also be expressed in possible-worlds
terms thus:
“If
P
is conceivably true (upon ideal reflection), then there is a possible
world W,
such that P
is true at W
considered as actual.”
Or,
less technically, Goff says
that
“Chalmers
holds that every conceivably true proposition corresponds in this way
to some genuine possibility”.
Yet
all the above seems to assume that there's a determinate and precise
meaning of the words “conceivably" and "conceivably
true”. There's also a problem with the phrase “upon ideal
reflection”. Goff must be aware of all this because he also says
that
“conceivability
entails possibility when you completely understand what you’re
conceiving of”.
Goff
puts the case for conceivability-leading-to-possibility more
explicitly (i.e., less technically) when he states
the following:
“We
could not coherently conceive of the seven bricks being piled on top
of one another in the way that they are in the absence of the tower.
In contrast, it is eminently possible to conceive of our seven
subjects of experience experiencing the colours of the spectrum,
existing in the absence of a subject of experience having an
experience of white.
This
may very well mean that the conceivability-to-possibility argument
may not get off the ground (at least in some cases) because nothing is
really conceived of in the first place – even in the case of “ideal
reflection”.
Goff
goes much further than this logical principle. Not only is the
argument that the conceiving of P
is a reason for believing that P
is metaphysically possible, Goff also argues that it may be the case
that “metaphysical possibility is just a special kind of
conceivability”. Note the use of the “is of identity” here.
We're told that metaphysical possibility
is
conceivability. Thus it's not just that our conceiving of P
may - or does - give us one reason to believe that P
is possible. The very conceiving of P
seems to bring about the metaphysical possibility of P.
Despite all the above, Goff himself expresses the position that
conceivability may not always give us metaphysical possibility. That
is, even if we do allow various moves from conceivability to
metaphysical possibility, sometimes what we think is metaphysically
possible still remains unbelievable. Or as Goff himself puts
it:
“When
metaphysical possibility is so radically divorced from conceptual
coherence.... I start to lose my grip on what metaphysical
possibility is supposed to be.”
It
also seems that metaphysical possibility has moved beyond
conceivability here – or at least beyond “conceptual coherence”.
Thus that may mean that the move from conceivability to metaphysical
possibility is sometimes illegitimate in the first place (Chalmers
talks of ”misdescriptions").
That is, a specific conceiving may not warrant the metaphysical
possibility which is derived from it. To stress that point, Goff also
says
that
“a
radical separation between what is conceivable and what is possible
has the potential to make our knowledge of possibility problematic”.
However,
doesn't Chalmers himself provide a very tight link between conceivability
and metaphysical possibility? If that's the case, then how can there
ever be a “radical separation” between the two? (As Descartes argued about "human reason" which is properly used.) Thus if that link
were to be broken, would that be due to the fact that some
conceivings aren't really genuine conceivings at all? Either that, or
some links between conceivings and possibilities simply aren't tight
enough. Alternatively, perhaps some moves from conceivings to
possibilities (as already stated) are completely bogus from the very beginning.
Two
More Conceivings
Chalmers
offers us another example in which we conceive of water being XYZ.
What
does it mean to “conceive” the statement “Water is XYZ”?
Surely it's no use Chalmers going into to detail if this isn't
established in the first place.
Is
the statement “XYZ
is water” conceivable simply because we're simply imagining
“watery stuff” (i.e., Chalmers' “primary intension”)? But are
we conceiving of water actually being
XYZ (i.e., rather
than simply conceiving of water stuff)?
Isn't that something completely different? So here goes:
i)
The first act of conceiving has to take on board what XYZ
actually is. (Say, if it's meant to be some kind of fictional -
though possible – molecule.)
ii)
And then one needs to conceive of this
XYZ
molecule (or otherwise) actually being
water.
But
what, exactly is being conceived here?
Here,
as elsewhere, Chalmers doesn't make a distinction between imagining x
(or P)
and conceiving x
(or P)
- even though other philosophers have made such a distinction (as seen above). To put
it basically, some philosophers argue that conceivings don't depend
on the formation of any mental images. Therefore conceivings can be
seen as being a more sophisticated form of (as it were)....
imagining. That is, of imagination without imagery (if that isn't an
oxymoron).
A
Million-sided Object
Let's
go into more detail about the nature of conceiving with Goff's own
example of a million-sided object.
In
one sense it can be said that we can indeed conceive of such a thing.
Or, more helpfully, if I ask the conceiver this question:
What
do you conceive of when you conceive of a million-side object?
Then the
conceiver can reply by saying:
I
conceive of an object which has a million sides.
But what
does that mean? What, exactly, is he conceiving of? Is he simply
saying the following? -
i)
A million-sided object has a million sides.
ii)
Therefore I have just conceived of a million-sided object.
Doesn't
he simply (analytically) know that if something has a million sides,
then he's conceived of an object having a million sides? Though is
that really a case of his conceiving of a million-sided object or is
it a statement of some kind of
tautology?
For
a start, no one can picture (or imagine) a million-sided object. So
what's left? Goff says that “the concept million-sided object
is transparent”. That
is,
“it
is a
priori
(for someone possessing the concept, and in virtue of possessing the
concept) what it is for something to have a million sides”.
Goff's
quote above is simply a rerun of what's already been said. That is:
(Q)
What is it to conceive of something which has a million sides?
(A)
It is to conceive of a million-sided object.
Here
again, one simply restates the description of a fictional/possible
object.
Perhaps
my position is still too dependent on our contingent mental states and
their content (e.g., mental images); whereas Goff's position may be strictly logical.
Alternatively, perhaps Goff's position is strictly
mathematical/geometrical (therefore abstract) in nature.
Thus perhaps it's an entirely logical and/or metaphysical point to state
the following:
The
concept [million-sided object] is conceivable and transparent.
But
what does that claim amount to? Indeed how different is conceiving of
a million-sided object to conceiving of a round square?
Nonetheless,
it's certainly the case that a round square isn't in the same logical
space as a million-sided object.
What
would be easier to say is that a million-sided object could – or
even does - exist - if only as an abstract object; though it still can't be conceived
of. It this case we can cite René Descartes' example of a chiliagon.
(I suspect that Goff had this in mind when he cited his own example.)
This is a thousand-sided polygon.
The
chiliagon is classed as a “well-defined concept” which,
nonetheless, can't be imagined or visualised. Indeed, even if massive
in size, it would still be visually indistinguishable from a circle.
Thus it may even be the case that a chiliagon can't be conceived of
either - even if we have a concept of it. Though that, again,
depends on what's meant by the words “conceived of”. In any case,
I would call a thousand-sided polygon a mathematical/geometrical
abstract object; not a concrete object. In other words, it can't be
found or even made. Nonetheless, that doesn't stop it from being a
well-defined concept.
And
even if the words “having a well-defined concept” and “conceiving
of” are seen as virtual synonyms, it's still the case that both
the layperson and the expert would need to conceive of (or have a
well-defined concept of) what it is to be conceived of.
However,
and as already stated, Goff believes that “the concept
million-sided object is transparent”. Moreover,
“when
one conceives of a million-sided object one completely understands,
or is in principle able to reason one’s way to a complete
understanding of, the situation being conceived of”.
Goff
goes further when he
says that
“it
is a
priori
for the conceiver what it is for the state of affairs they are
conceiving of [i.e., a million-sided object] to obtain”.
Thus
we reach the important conclusion which Goff has been leading up to
all along. Namely,
“that
we can move from the conceivability (upon ideal reflection) of the
states of affairs so conceived, to its genuine possibility”.
Despite
all that, isn't the following
definition and critical account
(i.e., rather than a mere concept) of a chiliagon what must be conceived of? -
The
quote above says that the “regular chiliagon is not a constructible
polygon”. Nonetheless, is it still conceivable?
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