Bruno wrote
*Not when doing science. (pseudo-science and pseudo-religion  only).*
*
*
Science as applied to the so far learned fraction of the infinite
complexity? If there ever was a 'pseudo-science' - that is one (I mean the
conventional pretension used for those "ALMOST" perfect technicalities
Brent was mentioning to me.) Our 'model' (science?) is constantly growing.
So: NEWER arguments are emerging and older ones are rejected.
I appreciate your parallel between science and religion.
Our world is a fractional model so far cleared to the capabilities of the
human mentality. Are you thinking of SCIENCE (all caps) of the infinite
Universal M., not reachable presently for us weak-minded humans?

*You still need some notion of possible truth, without which 'agnosticism"
lost his meaning. This can lead to instrumentalism.*
***
*You will need a theory with more forms of absolute to develop the idea
that 17 is prime is a human logic relative idea.*
*
*
Agnosticism - for me - is not a philosophical theorem: it is just marking
our ignorance about 'all of it' except for the few we already "GOT" and
adjusted to the meek capabilities of the developing human mind. I am also
 at a loss how I would driven towards 'instrumentalism'. In my (virgin?)
agnosticism I even leave open what kind of content could be - and HOW -
intertwined in the (unknowable) infinite complexity, which has SOME
influence upon - how we visualize at all our 'model-world content'.
Absolutes are scientific/religious belief items we try to hold on to.
Possible truth is our figment.

About "17"? I am no mathematician, so a fantasy of math-systems is free to
me. I figure a dynamic number-world flipping between series of its own
integers, like the base of 'your' arithmetic and another one like
expressable as
1.7, 3.4, 5.1... in which 17 is a "tenfold" of the first one, not a prime.
This would be with all the 'primes' in our primitive number-world.
Flip-flop. (Just musing!)
Not so incredible for an Infinite Universal Machine. (I have imagination).

As for now I am not (yet?) asking for a patent on this system.

Have a good Halloween

John Mikes




On Mon, Oct 21, 2013 at 9:56 AM, Bruno Marchal <marc...@ulb.ac.be> wrote:

>
> On 20 Oct 2013, at 21:03, John Mikes wrote:
>
> Brent: I like to write insted of "we know" - "we THINK we know" and it
> goes further: Bruno's "provable' - in many cases - applies evidences (to
> 'prove') from conventional science (reductionist figments) we still THINK
> we know.
>
>
> Not when doing science. (pseudo-science and pseudo-religion  only).
>
>
>
> I don't think I use the term "T R U E" at all - in my agnosticism.
>
>
> You still need some notion of possible truth, without which 'agnosticism"
> lost his meaning. This can lead to instrumentalism.
>
>
> You had a remark lately to remind me that our 'imperfect' worldview
> resulted in many many practical achievements so far. I did not respond the
> missing adjective "almost" - meaning the many failures and mishaps such
> achievements are involved with. We approach the practical usability.
>
> Another chapter includes math - the *result* of certain HUMAN logic - in
> which 17 is defined as a 'prime'. A different logic may devise a different
> math with different number-concept in which the equivalent of 17 is NOT a
> prime.
>
>
> You will need a theory with more forms of absolute to develop the idea
> that 17 is prime is a human logic relative idea.
>
>
>
> Bruno
>
>
> I find it a mathematically impressed concept that the 'world' is
> describable by numbers (arithmetic series) and not vice versa. Nobody
> showed me so far a natural occurrence where arithmetic connotations were
> detectable by non-arithmetic trains of thought.
>
> JohnM
>
>
> On Sat, Oct 19, 2013 at 6:16 PM, meekerdb <meeke...@verizon.net> wrote:
>
>> On 10/19/2013 3:08 PM, Russell Standish wrote:
>>
>>> On Tue, Oct 08, 2013 at 08:17:17PM +0200, Bruno Marchal wrote:
>>>
>>>> On 08 Oct 2013, at 11:51, Russell Standish wrote:
>>>>
>>>>  I understand Bp can be read as "I can prove p", and "Bp&p" as
>>>>>>> "I know
>>>>>>> p". But in the case, the difference between Bp and Bp&p is
>>>>>>> entirely in
>>>>>>> the verb, the pronoun "I" stays the same, AFAICT.
>>>>>>>
>>>>>> Correct. Only the perspective change. "Bp" is "Toto proves p", said
>>>>>> by Toto.
>>>>>> "Bp & p" is "Toto proves p" and p is true, as said by Toto (or not),
>>>>>> and the math shows that this behaves like a knowledge opertaor (but
>>>>>> not arithmetical predicate).
>>>>>>
>>>>> It's the same Toto in both cases... What's the point?
>>>>>
>>>> The difference is crucial. Bp obeys to the logic G, which does not
>>>> define a knower as we don't have Bp -> p.
>>>> At best, it defines a rational believer, or science. Not knowledge.
>>>> But differentiating W from M, is knowledge, even non communicable
>>>> knowledge. You can't explain to another, that you are the one in
>>>> Washington, as for the other, you are also in Moscow. Knowledge
>>>> logic invite us to define the first person by the knower. He is the
>>>> only one who can know that his pain is not fake, for example.
>>>>
>>>>  You've hinted at fixed points being relevant here for the concept of
>>> I.
>>>
>>> So to have an 'I', you need the statement []p->p to be a theorem?
>>>
>>>
>>>
>>>>
>>>>>>  and Bp&p as "he knows p", so the person order of
>>>>>>> the pronoun is also not relevant.
>>>>>>>
>>>>>> Yes, you can read that in that way, but you get only the 3-view of
>>>>>> the 1-view.
>>>>>>
>>>>>> Let us define [o]p by Bp & p
>>>>>>
>>>>>> I am just pointing on the difference between B([o]p) and [o]([o]p).
>>>>>>
>>>>>>  ???
>>>>>
>>>>
>>>> B([o]p) is the statement made by the ideal rationalist believer (B)
>>>> on a first person point of view ([o]). Here [o]p can be seen as an
>>>> abbreviation for Bp & p.
>>>>
>>> In English, the first statement is that I believe I know something,
>>> and the second is that I know I know somthing.
>>>
>>>
>>>> [o]([o]p is the first person statement ([o]) on a first person point
>>>> of view ([o]).
>>>>
>>>>  So, according to you, knowledge is a first person point of view. What
>>> I still get stuck on is that we may know many things, but the only
>>> things we can know we know are essentially private things things, such
>>> as the fact that we are conscious, or what the colour red seems like
>>> to us.
>>>
>>
>> Bruno seems to equate "know" with "provable and true".  So we know that
>> 17 is prime.  In fact we *know* infinitely many theorems that are provable,
>> but which no one will ever prove - which seems like a strange meaning of
>> "know".
>>
>> Brent
>>
>>
>>
>>> Are these all things you would say satisfy the proposition [o]([o]p)
>>>
>>>
>>>
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