# Re: Interactions between mind and brain

```
On 24 Oct 2012, at 06:03, Stephen P. King wrote:```
```
```
What difference does what they refer to matter? Eventually there has to be some physical process or we would be incapable of even thinking about them! The resources to perform the computation are either available or they are not. Seriously, why are you over complicating the idea?
```

```
Let us be clear. For humans to be able to think, not only you need a physical process, but you need a solar system, a planet, ... many things, including much resources.
```
But, ...

```
... for the couple [thinking humans===== Earth, solar-system-physical process-resource] you need only arithmetic.
```
```
A bit like in Everett the couple [physician's sad consciousness in front of a collapsed wave===== a dead Schroedinger cat] you need only the universal quantum wave.
```
```
Just that once we assume comp "enough consciously", if I can say, the universal wave itself, if correct for observation, has to be retrieved from a larger statistics, on all computations, going through our local computational states.
```
```
Literally, the laws of physics are invariant from the choice of the physical basic laws, as long as they are at least Turing universal (synonym important for AUDA: Sigma_1 complete).
```
Literally: very elementary arithmetic is a good TOE:

x + 0 = x
x + s(y) = s(x + y)

x *0 = 0
x*s(y) = x*y + x

```
It is in *that* theory, that we have now to define the notion of observers, believers, knowers, experiencers, experimentalists, and formulate a part of the "measure problem". Mathematically, we can test the first person limiting observation by the person "incarnated by the genuine computation" in arithmetic.
```
Another TOE:

((K, x), y) = x
(((S, x), y), z) = ((x, z), (y, z))

```
It operates on the combinators, and the combinators are K or S, or (x, y) with x and y combinators. So (K, K), (K, (K, S)), ((K, K) K), etc are combinators.
```
What they do? They obeys the laws above.

```
Those defines Turing universal realities, and they will emulate/define other universal realities, in the same relative proportions, which will be the observers-universe, a coupled universal machine (it is another way to view LĂ¶bianity (although technically it is a bit weaker)).
```
```
Any universal machine contains in itself a sort of war between *all* universal machines until they recognize themselves.
```
```
Obviously some universal machines get more famous than other, apparently, like ... well arithmetic, combinators, but also, in relation with the observable reality, quantum computers.
```
```
It makes comp testable, or at least the definition of observer, believer, knower used in the derivation of physics, and here I provide only the propositional physical theory (and even some choice as different quantum logics appears in S4Grz1, Z1*, X1*, the logic of the material hypostases, in Plotinus terms).
```
```
With comp, trying to singularize consciousness with a particular universal machine (a physical reality), is like a move to select a branch in a wave of realities, and can be seen as a form of cosmical solipsism negating consciousness for vast span of arithmetical truth, just because those realities are only indirectly accessible, by looking below ours substitution level.
```
```
I have translated a part of the "philosophical" mind-body problem in mathematics (and partially solve it).
```
```
I made a mistake as the mathematicians don't know about the mind body problem, and the philosophers don't know the math (here: computer science/mathematical logic).
```
```
The physicists, at least those who don't believe in the collapse are closer to get the picture coherent with what can be like a physics from the persons supported by the combinators reduction (or by the numbers addition and multiplication), as it has to be the case if we assume comp.
```
```
When I will have more time I will continue to explain the math needed for this.
```
Bruno

http://iridia.ulb.ac.be/~marchal/

--
You received this message because you are subscribed to the Google Groups
"Everything List" group.
To post to this group, send email to everything-list@googlegroups.com.
To unsubscribe from this group, send email to