On 27 May 2015, at 18:18, John Clark wrote:

On Tue, May 26, 2015 spudboy100 via Everything List <everything-list@googlegroups.com > wrote:

> You are proposing anyons, chilled to perfection, might be the seat of non-biological consciousness?

The study of artificial consciousness is a game for dilettantes and is a bit of a bore, but Artificial Intelligence is an astronomically rich subject. What I am proposing is that anyons would be a way to make a non-biological intelligence that is far more powerful that anything biology could ever come up with. Or at least it would be once we know for sure that anyons exist, and if we're lucky (or unlucky depending on how you look at it) in just the next year or two we may find out for certain that anyons do indeed exist .

They are quantum Turing Universal, and fault tolerant. I agree that they are very cute. Condensed physics seem to be able to emulate quantum fields. Anyons and quantum topology suggest relations between knot theory and quantum statistics.

But none of this violates the classical Church-Turing thesis, and the classical universal dovetailer dovetails on the quantum computations too.

If quantum computation is the winner there is a reason for it, as the only way to manage the white rabbits and other malin génies away.

We can justify the bit from the qubit, but assuming computationalism (with the Church-Turing-Post-Kleene-Davis understanding) we have to justify the qubits as well, and if it works, there is a gift, which is that at the metalevel, we will be able to distinguish what is true about the machine from what the machine is able to justify rationally, and similarly for other modalities.

Church thesis makes computable equivalent with the sigma_1 provability, and this is exploited to distinguish the arithmetical emulation of programs execution and what machines can justify about them and their person relationship with them, with the pronouns mathematically defined, indeed in arithmetic.

I can explain to you, but you have to be cured from you theory that I have to be a crackpot, before.

I think that you are not the only one which does not know much about the relation between computability and (sigma_1) arithmetic.

Without doubt, the physical reality is Turing universal, but that, per se, does not make it more primitive.

In a sense, it is up to you to explain us how a Turing universal machine can distinguish a physical emulation from an arithmetical emulation.

Bruno



  John K Clark


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