Oh well, I will remove my AR hat for now and put on my poet's hat. It's
much more becoming in any case.


On 24 January 2014 16:46, meekerdb <[email protected]> wrote:

>  On 1/23/2014 7:33 PM, LizR wrote:
>
>  On 24 January 2014 16:08, meekerdb <[email protected]> wrote:
>
>>   On 1/23/2014 5:46 PM, LizR wrote:
>>
>>  On 24 January 2014 14:40, meekerdb <[email protected]> wrote:
>>
>>> I'd say a finitist form of arithmetic is a good description of some
>>> aspects of reality - but don't try to add raindrops or build Hilbert's
>>> Hotel.
>>>
>>>  OK. So are there some fundamental aspects of reality that can't be
>> described by mathematics?
>>
>>
>>  Probably not.  Or it might depend on how complete a description is
>> required (notice that not all true sentences of arithmetic can be
>> described).  Mathematics is just axiomatized language, a way of making
>> sentences definite and avoiding self-contradicition.  There might be
>> something that can only be described fuzzily; poets have lots of
>> candidates.  Maybe consciousness is one. But it's like asking is there
>> something science can't investigate.  Maybe, but we won't know without
>> trying.
>>
>
>  It's just that so far, after about 500 years, we haven't managed to find
> *anything* that looks remotely fundamental to the operation of the
> universe that can't be described to fairly high precision by maths. I guess
> this is what has led some people to wonder if there's more to it than just
> "a way of making sentences definite and avoiding self-contradicition".
>
>
> I think you're squinting through you math glasses.  Everything that we can
> describe and predict with high precision is described by math (for the
> reason I gave).  So of course whatever we think is the most fundamental
> theory is going to be described by math - they alternative would to that it
> was described in say, poetry and metaphor.  But then we'd say that's vague
> and we need precise predictions to test this alternative theory.
>
>
>
> (I guess other people think we cherry pick the stuff that's mathy, and
> there are vast swathes of non-mathematical stuff out there just waiting to
> be discovered...)
>
>
> Sure.  It's the part Bruno dismisses as "geography": the messy contingent
> stuff that biologists describe in notebooks or we treat statistically.  We
> *think* it can be explained in terms of the fundamental math (Schrodinger's
> equation, GR, QFT) and so we tell ourselves we've got the really real
> equations, and aren't they mathy!  But we also know we've thought that
> before and been wrong, and besides they aren't even consistent with one
> another (hence Susskind and the firewall debate).
>
>
> Brent
>
>
>
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