>     Think of it this way, what is the cardinality of the equivalence class
> of representations R of, say, a 1972 Jaguar XKE, varying over *all
> languages* and *symbol systems*? I think it is at least equal to the
> Is this correct? If R has more than one member, how can we coherently
> that "information is physical" in the material monist sense?

Assuming you mean R is countably infinite(?), then a solution would be a
finite universe of underlying discrete structure, ala Fredkin, I imagine.

>      What if the "informing" and "constraining" (?) is done, inter alia,
> the systems that "use up" the universal resources?
>     What if, instead of thinking in terms of a priori existing solutions,
> ala Platonia, if we entertain the idea that the *solutions are being
> computation in an ongoing way* and that what we experience is just one (of
> many)stream(s) of this computation. Such a computation would require
> potentially infinite "physical resources"...
>     Would it be to much to assume that all we need to assume is that the
> "resources" (for Qcomputations, these are Hilbert space dimensions) are
> that we have to assume exists a priori? Does not Quantum Mechanics already
> have such build in?

Yes, this would indeed follow. But what of a view of QM itself emerging form
as, for instance, expressed in the so-called Bekenstein bound: the entropy
of any region
of space cannot exceed a fixed constant times the surface area of the
region. This suggests
that the complete state space of any spatially finite quantum system is
finite, so
that it would contain only a finite number of independent qubits.

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