Ted's assimilation of Unger's claim of semantic relativity to Quine's famous doctrine of the indeterminacy of translation was apt, because in Unger's general argument for the claim, he, like Quine, gestures behavioristically:
In discussions of language, few things may be taken as even relatively basic. On the one hand, there are certain people...making marks or sounds. On the other hand, there are certain effects achieved on people as regards their conscious thought, their experiences, and, most important, their behavior. Everything linguistic,Unger is hinting what Quine would put more forthrightly: The behavior and only the behavior is real. Any linguistic "theory" (really just an abstract formal apparatus) that makes the right behavioral predictions is as "true" as any other, i.e., none is correct to the exclusion of any other. Some formalisms may be more convenient to use than others, but that is the only way in which they would be superior.
in between, is an explanatory posit.
When such posits are made, observable phenomena-- and even all objective (concrete) facts--get left behind. Then, we might expect a certain latitude, or room for descriptive maneuver, where alternative formulations may have equal claims to propriety.... Different total explanations of behavior each allow for a different semantic approach. [p. 246]
Here are several further considerations that
may cut against relativity.
(1) The simplicity-complication tradeoff between
contextualism and invariantism is a bit one-sided. Though Unger is
right to say that each view makes simple what the other makes complicated,
the contextualist's complicated syntax/semantics is probably a good deal
less complicated than is the invariantist's pragmatics. Unger's idea
is that the contextualist syntax/semantics must turn "The field is flat"
into something like "According to contextually relevant standards, the
field is sufficiently close to being such that nothing could ever be flatter"
(p. 248), which would be a mighty operation. But on no known semantic
theory are actual references to context, standards, sufficient closeness
etc. incorporated right into logical form. "The field is flat" says
nothing about such stuff. Rather, its contextualist logical form
would be just something like "Ffp," where "p" is a "purpose" parameter,
all read as "The field is flat enough for purpose p." It doesn't
take a lot of syntactic/semantic work to get "Ffp" out of "The field is
flat."
By contrast, the invariantist ttheory must
posit a chain of Gricean reasoning that begins with "He has literally said
that the field is (absolutely) flat" and ends with "What he means is that
according to contextually relevant standards, the field is sufficiently
close to being (absolutely) flat." It's easy to see the first step
in that reasoning: "He can't mean what he literally said, because it's
too obviously false." But then the hearer has to work out using principles
of conversational cooperation what the speaker positively did mean instead.
Quite complicated.
Unger may fairly protest that I have swept
something under the rug, and so I have. Since on the contextualist
view "The field is flat" has a hidden parameter, the parameter has to be
fixed in context by semantic-pragmatics. And the semantic-pragmatics
will have to advert to standards and sufficient closeness. So all
that stuff will still have to be represented and computed over, even if
it does not turn up in the logical form assigned to the target sentence.
Probably the latter assertion is right, but that computation still seems
simpler to me than the Gricean reasoning posited on the invariantist view.
(2) A distinctive feature of Gricean implicature
is what Grice called "cancellability": An implicature can be pre-empted
by the speaker. "Martha shed a single tear, walked to the edge of
the precipice, and jumped. But don't get me wrong; I don't mean she
jumped off the cliff. She just jumped up and down near the edge."
If invariantism is true, the implicature should be cancellable in that
way. So can one say, "The field is flat," and immediately add "But
don't get me wrong; I mean just what I said, that it's absolutely flat,
not that according to contextually relevant standards it's sufficiently
close to being absolutely flat"? The matter is complicated by the
fact that in this case, "The field is absolutely flat" entails that
according to standards etc.; so one cannot deny the truth of the implicatum
one is trying to cancel, but only deny that it is what one means.
But in any case the utterance would be a very odd one. (Not that
that proves much.)
(3) Remember DeRose against Unger (p. 213,
especially the "physician" example). (Neat of DeRose as volume editor
to have got his criticism of Unger into the book earlier than Unger's excerpt
appears.) One well-known desideratum for semantic theories is charity:
other things being equal, we try to make the natives' sentences come out
true. And so, as DeRose says, "[t]hat... [the invariantist] theory
involves us in systematic falsehood continues to constitute a strike against
it," though theorists differ in how much weight they think should be given
to charity.
Moorean considerations may come in as well.
The invariantist theory, taken together with the fact that nothing is absolutely
flat and the invariantist T-sentence "The field is flat" is true iff the
field is absolutely flat, entails that nothing is flat at all. But
I am more certain that my kitchen counter top is flat than I am of the
premises of any philosophical or semantic argument designed to establish
the contrary.
(4) Finally, we should ask why our language
should enshrine in one of its precious four-letter words the invariantist
concept of absolute flatness rather than the contextualist concept of flatness-enough-for-the-purpose-at-hand.
The latter concept is constantly useful. The former, since it is
never exemplified, is useful only in that it gives rise to implicatures
that themselves contain the contextualist concept. For a designer
of our language to have assigned to "flat" the invariantist concept rather
than the contextualist concept would have been pointless. Which is
some evidence (call me Panglossian if you will) that "flat" does not express
the invariantist concept.