From: David M (davidint@blueyonder.co.uk)
Date: Sat Oct 01 2005 - 18:45:29 BST
thing is the language of mathematics
only becomes useful when you go
about sharing it with others or
applying it as a way of cutting up
and acting on experience. Logic
has the same status in mathematics
as plausibility does in a novel.
DM
----- Original Message -----
From: "Case" <Case@iSpots.com>
To: <moq_discuss@moq.org>
Sent: Friday, September 30, 2005 2:15 PM
Subject: Re: MD The SOL fallacy was the intelligence fallacy (was Rhetoric)
> [Bo said:]
>> Again the intellectual level as "thinking". Is there anything less
>> static and more dynamic than that? Even Pirsig has rejected
>> thinking as definition for the STATIC intellectual level. (write
>> "static" hundred times on your blackboard!)
>>
>> Scott:
>> Where did he say this? I am curious because I have been saying for a long
>> time that thinking should be considered as DQ, and as far as I can
>> recall,
>> no one has agreed with me. But I do not distinguish significantly between
>> thinking and intellect, so here again we disagree on how to use these
>> terms.
>
> [Case]
> I always thought Pirsig's use of the levels was more rhetorical than
> absolute. The levels he describes are not as he describes them: discrete.
> This whole four levels things seems to be more of an obstical to
> recognizing the interplay of dynamic and static values than a knife for
> cutting through the Gordian knot they weave.
>
>> Bo said:
>> And then this
>> pompous term "mathematics" as if we are to prostrate ourselves
>> in front of it. It's just another form of calculation? And does not
>> 2+2 require thinking? You too seem to have fallen into the
>> intelligence pit, or maybe never been out of it.
>>
>> Most friendly but I can't resist a bit sarcasm.
>>
>> Scott:
>> What is pompous about it? Meanwhile, how about addressing the issue that
>> mathematics raises, namely intellectual activity that is not divided into
>> S
>> and O. (And, yes, I am definitely in the intelligence pit, as you put
>> it.)
>
> [Case]
> I thought this observation was among the most astute I have seen here.
> What you originally said was, 'in mathematics there is no S/O divide
> (since the thinking is the mathematics -- there is no object separate from
> the thinking that the thinking is about)."
> Isn't that because the language of mathematics is aimed at eliminating the
> metaphorical quality of everyday language? Or is it because it is composed
> of metaphors of extraordinary precision? I for one would like to see you
> elaborate on this. I can't help but add that when I do math there are
> objects separate from the thinking because I have to show my work and
> carry my ones but that's just me.
>
> Case
>
>
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