uǝlƃ ☤>$ wrote:
Thanks for the monist re-statements. From a perspective of inconsistency 
robustness (and a flowering of alternative consequence relations), Yagasawa's 
extension makes some attractive sense. But it seems to *break* Lewis' handling 
of consistency and completeness. I'm guessing we could argue that this is an 
inherent flaw in all monist conceptions.
You have clearly thought this through a lot more than I have, and/or are a much quicker study.   I'll chew this cud a little and see if any more of it digests.
  Pluralism allows for enlarging the universe of discourse as needed, maybe 
similar to the distinction in the conception of the universal Turing machine 
between an infinite tape versus a finite, but infinitely extensible tape.
this fits my intuitive view...
  Are infinities real? Or a convenient fiction? I think those of us who believe 
in actual infinities *should* tend toward Lewis' modal realism and avoid the 
sophist[icated] prestidigitation inherent in monism.
I have to admit to having always treated infinities as real only in a possible/virtual sense rather than a literal one...  or maybe more to the point, set theoretic infiinties (aleph-this-n-that) as "real" vs a finite cardinality of "real things" which I suppose loops us back to the original discussion in a klein-bottle-esque tailpipe/carburator arrangement?
Even the hedging compromise of the parallel worlds interpretation of QM gives too much 
credibility to monism by metaphysically asserting universal laws across the multiverse, and 
using "dippy" trickery [Ω] to skirt infinities. En garde! >8^D
more cud to masticate methinks...
Ultimately, your pining for symmetry in, presumably bidirectional, traveling 
along a modal dimension (as opposed to the one way trip of a branching 
multiverse) sounds like a fideistic clutching to egalitarianism. Life isn't 
fair. It sucks; then you die. 8^D
I think it is more along the lines of my strong ambivalence implied by your question of infinities above?   I'm of (at least) two minds on these topics.  I don't know if it is a "fideistic clutching" so much as "lame habituation" to the form implied.
I haven't the slightest idea how to respond to the Bildungsroman hook. I *think* Galen 
Strawson addresses ontogeny somewhere ... perhaps in "The Impossibility of Moral 
Responsibility", though Lewis handles Strawson's argument well, I think.

My Bildungsroman "hook" was intended to be nothing more than a hangnail to see what it might snag.   Your reference (as yet unfollowed) to Strawson and ontogeny feels like what I was "fishing" for.

As a Pseudoruminant with Aleph(naught){\displaystyle \,\aleph _{0}\,}stomachs I'm afraid this is going to be cud all the way down for me.  "... and thanks for all the fiber!" (wink to Douglas Adams).

- Sieve



[Ω]https://en.wikipedia.org/wiki/Renormalization#Attitudes_and_interpretation

On 12/2/21 8:21 AM, Steve Smith wrote:
All systems (existing within the same light-cone) are "nearly decomposable" ?

     Herb Simon Sez:https://www.jstor.org/stable/1909285

One of the attractive qualities of modal realism is that it addresses both 
consistency (through concrete possible worlds) and completeness (through 
counterpart theory) in positing and testing various models. The problem becomes 
one of discovering which world you inhabit *from the data*, not from whatever 
abstracted models you may prefer.
Lewis's Modal Realism<https://en.wikipedia.org/wiki/Modal_realism>  is a new 
one on me, but very interesting framing.   Only skimming the Wikipedia Article on the 
topic leaves me with only enough information to be dangerous...  so I am refraining 
from rattling on about all of my reactions to it's implications (for me) and in 
particular some of the objections listed there to his theory.  From this thin 
introduction I think I find Yagasawa's extension of possible worlds being distributed 
on a modal dimension rather than isolated space-time structures (yet) more 
compelling/useful?

And what would Candide<https://en.wikipedia.org/wiki/Bildungsroman>  have to 
say about this?


On 12/1/21 6:35 PM, Eric Charles wrote:
Me -> We've imputed in all cases. Certainly we can assume artificial systems 
were designed for a purpose, but we still don't know what that purpose is without 
imputing a model onto that system. And, in both cases, we could proceed to 
experiment with the system, in order to test the predictions of the imputed model 
and increase our confidence that we have imputed correctly. The ability to do 
these things does not distinguish between the two types of system. There are long 
and respected scientific traditions using experimental methods to gain confidence 
in our understanding of why certain systems were favored by natural selection, 
i.e., to determine the manner in which they help the organism better fit its 
environment.

Me -> Well.... it might be reification in some sense, but that term usually 
implies inaccuracy, which we cannot know in this case without experimentation. 
Even with a system we designed ourselves, where we might have a lot of insight 
into why we designed the system the way we did, we certainly don't have perfect 
knowledge. All we have there is a model of our own behavior to impute off of. Once 
again, this doesn't clearly differentiate the two situations. In all of these 
situations it is a mistake to uncritically reify our initial intuitions about the 
system's purpose.
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