Glen -

As we attempt to untangle I fear we are tangling yet more?

Maybe taking a fresh run will be better?

   Q. Can Science be done without language?
   A(smith).  Some, almost for sure.

   Q. Can Science be done more easily/effectively with language?
   A(smith).  It seems as if this is the case.

   Q. Is Science a "collective thing"
   A(smith).  Some uses of the term Science are specifically a
   collective thing.  To wit, the collection of all artifacts of a
   specific methodology including the hypotheses (tested or not), the
   methods and apparatus for testing them, the resulting data gathered
   during the testing, the logic and mathematics used to analyze the
   data, and most familiarly, the conclusions drawn (scientific theories).

   Q. Is Science created *by a collective*
   A(smith).   Individual elements in the collective thing we call
   Science can be created by very small collectives.  When an
   individual generates hypotheses, contrives experiments, executes
   them, gathers data and draws conclusions, this is an important
*part* of science and will be included in the collective artifact. Without independent verification (and nobody seems to agree on just
   how much independence and how much verification is sufficient), the
   artifacts are not yet fully vetted and I suppose not "quite"
   science.   In this sense, Science requires a collective.

Now back to untangling the tangle...

You wax further on empathy:

   Now, so far, all these involve animals that look like me, have faces, or
   eyeballs, or paws, or whatever.  A crow is one step further away.  But I
   can still do it quite easily.  In fact, I can even do it with machines.
     I can watch, say, a BEAM robot trying to move around an obstacle and I
   can_feel_  its frustration when it fails.  I can watch the little
   spinning hourglass or whatever on my computer and_feel_  the polling
   client process' frustration at the delay, or infinite loop, or whatever
   that's making the server process nonresponsive.

   This is what I mean when I say "empathy".  Now, if you choose to think
   about this as a "class of things enough like me", then sure, it's a
   predicate (or proto-predicate).

And I think you will agree that anthropomorphism is a form of figurative 
thinking as much as the use of metaphor.  In fact it seems like a special kind 
of metaphor (where the metaphorical source domain is humanity which is 
ultimately sourced from one's sense of one's self)?  I also understand that it 
is very instinctual and may be what allows (domesticated?) animals to learn 
from us (and to teach us) by example.

   This is what I mean when I say "empathy".  Now, if you choose to think
   about this as a "class of things enough like me", then sure, it's a
   predicate (or proto-predicate).  But in making such a leap (from messy
   biological wet stuff to hyper-clean Platonic logic stuff), we have a
   problem with "definiteness", dynamism, ambiguity, etc.  Predicates are
   ideal(ized).  What I'm doing when I smash a poor fly and feel bad about
   it is NOT a clean, ideal.  It's real.  I'm_there_... inside the sh!t
   with the fly.  And I can don and doff lots of predicates faster than you
   can say "predicate", as well as wearing more than one at a time.  I can
   do that because my body is real, but my thoughts are not.

I'm not sure that I can say that my "thoughts are not real". I can agree for the sake of arguement that they are *different* than my immediate sensations, but then my immediate sensations (go experience one of many perceptual illusions) are not *real* either. We fit our *raw* perceptions (whatever that means) onto some series of layers of models. I would contend that at some point those models are entirely linguistic/abstract/symbolic (for humans) and that wherever that divide lies might be an important one.

   I believe it's true, that most (if not all) people do something akin to
   building and running simulations in their head.  However, where we
   _might_  disagree is that I believe the components of those simulations
   are NOT software, NOT thoughts, NOT ideas, not logic.  They are wet,
   messy, globs of neurons, astrocytes, epithelials cells, free radicals,
   well-bound molecules, etc.  Those are the building blocks of the
   simulations we build and execute in our heads.  What you call "logic" is
   actually wet-n-messy biology ... or dirty-nasty physics, depending on
   your preference.  Pretending you can extract an idealized logic from
   it's wet-n-messy machine is pure pretense, to me ... like denying your
   origins or some form of self-loathing.

If I calculate something using a slipstick (aka slide rule) you could say that I am merely (surely?) manipulating physical objects (the slide in the rule) which is made up of atoms (wood, celluloid, aluminum, etc.). But I would claim that what I am doing (whilst manipulating said objects) is manipulating abstractions... in particular, I am using the (relatively accurate) physical conservation of length in these objects/materials to "add" and then using the *abstraction* of exponential notations and arithmetic to then *multiply* and/or to simply *look up* other functions (e.g. trigonometric) using the device of marks on a movable pair of objects with an (also) moveable reticule.

When I do "simple" arithmetic in my head, I use a combination of conventional symbols (0,1,2,3,4,5,6,7,8,9) and rules (decimal positional numbers) and more rules (addition, multiplication, division, etc) to achieve these answers. I happen *also* to have a strong intuition about much arithmetic/mathematics which I not as obviously symbolic. But I would claim this intuitive calculation is more like a sloppy version of the slide rule described above. I may do long division in my head using some short-cuts, but it is entirely symbolic, and I may check my answer using various intuitive tricks (including visualizing the number as a rectangular area and the divisor and result as the length of the sides). I might take a square root of a large number by gathering together that number (counting) of physical objects and arraying them in successively larger squares until I run out, then count one edge of the (completed square) subset and then do the same with the remainder, etc. until I get tired... Or I can use any one of several methods which are *more* abstract and less geometric/physical. A square root seems to have meaning that transcends it's humble origins in geometry and while it may be *possible* to calculate square roots (or do division) using geometric (physical?) methods, it is not the "best" or only way. I think my own long-division in my head (or on paper) is likely more similar (because it is a symbolic manipulation) to the bit-shifting and 2's complementing and XORing of registers in a computer than to the physical arrangements of objects in a geometric array?

When I do mechanical/constructiony things, I (myself) tend toward the intuitive "cut and try" with various tools and techniques to avoid or shortcut the use of precise symbology and computation/logic. Where someone else might whip out a tape measure and read off a number, write it down, then go cut to that same length, I am more likely to grab a bit of string, a straight(ish) stick or similar, lay it next to the hole to be filled, mark it with my fingernail (or just hold it) then move to the piece to be cut, line it up, and mark *it* with a fingernail (or recognize a mark or defect in the target bit of wood to be cut) and then cut... biasing slightly toward "long or short" depending on whether I want a tight fit or if I can't afford to make a mistake (last piece of that stock). I usually get really close... close enough to force-fit into place or to slip-fit it in without more gap than is suitable for the use.

But that doesn't mean I *never* use complex computations based on abstractions. When I designed (and layed out and built) my sunroom, I built it facing south with a faceted (at the scale of the windows I was putting in) elliptical cross-section. I might have achieved the same thing *without* a conceptual abstraction we agree to call an ellipse and for this purpose I think it was not important that such ellipses can be idealized by a plane cutting a cone, but it was important (convenient) for layout/construction that the definition of an ellipse was that it be the figure inscribed by the conserved distance from two loci. I had a pair of nails driven into my foundation and the same piece of string throughout the construction.

   It is from that context that I talk of science being a real,
   dirty-nasty, objectively true thing, independent of, in spite of, the
   fantasies we engage in with our thoughts.  And therein lies it's success
   over even more fantastically imaginary things like religion or Platonic
   mathematics.  The reason science works and the rest fails is _because_
   it's dirtier, nastier, wetter, messier, than whatever we might think ...
   which is why the methods section is the important part of a journal
   article. ;-)

Ok... I think I agree that Science (as opposed to mathematics) requires an embedding in the (real, messy, wet, etc.) world. What I'm not clear on is whether the abstractions we have developed (linguistic in general and mathematical in particular) are not neccesary (or at least very useful?).

When first studying the History and Philosophy of mathematics I was told that the Sumerians had huge stores of clay tablets with all problems of algebra solved up through quadratics but done by elaborate (and ultimately redundant if you ignore the abstraction of a variable with a unit) story problems. This would seem to be an example of your "pointing" (using langauge to describe the identity of things) and empathy (to invoke in the imagination the experience of cutting a block of stone or pacing off a plot of land). If a person (or culture) had the stamina/capacity to store all such examples and index them effectively, I suppose the abstractions of algebra would be irrelevant or unneccesary and maybe even considered a "cheap trick" by those who had the capacity to hold these problems in their heads?

It seems also that the step from the "method of infinitesmals" to modern Calculus might have a similar leap in it? The former being amenable to "point and empathize" and the latter maybe not so much?

hmmm...
  - Steve

PostScript:

     when I see one of those TV commercials trying to get me to
   donate to feed starving children in Africa, I posit that particular
   neurological (and other physiological) processes are activated in my
   body.  The same physical processes are activated when I see an ASPCA
   commercial.  And when I watch some schmuck get hit in the testicles on
   "Jackass: the movie" or whatever.

THIS is why I shot my TV! I also stay away from Youtube except for instructional videos for tearing down, repairing (and most importantly) re-assembling my complex devices (pieces of my Digital as well as my Analog ecology (aka Swamp)).


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