What would Godel say about a NOT gate with its input connected to its
output?

On Fri, Nov 12, 2021 at 9:28 PM Quan Tesla <[email protected]> wrote:

> Gödel's incompleteness theorum still wins this argument. However, what
> really happens in unseen space remains fraught with possibility. The
> question remains: how exactly is this relevant to AGI?
>
> In transition, energy is always "lost" to externalities. Excellent design
> would limit such losses to not impact negatively on internal functionality.
> E.g., Losses can be recycled for reuse, and so on. It all depends on the
> relevance of the dynamical boundary that was either set, or which emerged.
>
> Even so, the "lossy" argument should be finite. As a system, its
> boundaries of argument should also be maintained. This remains true for all
> systems, even systems of systems. As such, it's more a function of a design
> decision, than an incomplete argument.
> On 12 Nov 2021 20:41, "James Bowery" <[email protected]> wrote:
>
>>
>>
>> On Fri, Nov 12, 2021 at 6:27 AM John Rose <[email protected]>
>> wrote:
>>
>>> ...
>>>
>>> While these examples may sound edgy, often these incompleteness's are
>>> where there is much to be learned. Exploring may help some understandings
>>> especially, as James pointed out, that “AIXI = AIT⊗SDT = Algorithmic
>>> Information Theory ⊗ Sequential Decision Theory".
>>>
>>
>> AIXI *reduced* the parameter count of an AGI with unlimited computation
>> but limited information.  Before you jump all over the fact that it is
>> necessary to limit the computation, we still need to talk about the
>> remaining open parameters in AIXI.  In AIT the open parameter is:  "Which
>> Turing Machine?"  In SDT the open parameter is "Which Utility Function?"
>>
>> To answer "Which Turing Machine?" I've intuited an approach that Matt
>> reduced to a pretty restrictive descriptive space of NOR DCGs.  This
>> reduces what might be thought of as the descriptive space of Turing
>> Machines to what Matt formalized.  It doesn't get rid of _all_ of the
>> unknowns in that space, but it is far more rigorous than the descriptive
>> space of all UTMs.  There is a _lot_ of work to be done with this approach
>> and advances will, IMNSHO, have immediate and profound application in logic
>> design.
>>
>> To answer "Which Utility Function?" we must become a lot more
>> philosophically serious than has heretofore been the case in all the
>> brouhaha about "friendly AI".
>>
>> Hutter's paper "A Complete Theory of Everything (will be subjective)
>> <https://arxiv.org/abs/0912.5434>" is his (still incomplete) approach to
>> addressing what you refer to as "these incompleteness's".
>>
>> Now, having said all that: Yes, the measurement level of abstraction does
>> get into the economics of computation resources and, yes, it would be nice
>> to find approaches that obviate all of the above "incompletenesses", but
>> you must do better than to redefine the words "lossy" and "lossless"
>> compression as that merely hobbles an existing approach to these
>> incompletenesses while at the same time threatening to hobble their
>> practical applications by confusing the meanings of words.
>>
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