[lit-ideas] Re: "Promissory Materialism" Correction

  • From: Donal McEvoy <donalmcevoyuk@xxxxxxxxxxx>
  • To: "lit-ideas@xxxxxxxxxxxxx" <lit-ideas@xxxxxxxxxxxxx>
  • Date: Tue, 15 Nov 2011 18:06:00 +0000 (GMT)

I don't quite follow this, even as to whether by saying "the contradiction is 
obtained by logical negations" you mean to admit exactly that, and so admit A 
and B do contradict because one is the negation of the other. "Since you hair 
chopping", for example, is not clear or good English.

Certainly I can see no clear argument in your post that supports the view that 
A and B do not contradict.

Donal
London



________________________________
From: Adriano Palma <Palma@xxxxxxxxxx>
To: "lit-ideas@xxxxxxxxxxxxx" <lit-ideas@xxxxxxxxxxxxx>
Sent: Tuesday, 15 November 2011, 17:31
Subject: [lit-ideas] Re: "Promissory Materialism" Correction


sorry, since you hair chopping
the contradiction is obtained by logical negations
your reading if correct ought to be (meaning the reading of your sentences)
 
 
a it is not the case that there is snow here
~a there is snow here
 
 
[you may decide to eliminate the space indexical and presume implicit the 
termporal one, or fix them to an arbitrary fixed point of choice-
then you have acontradiction


>>> Donal McEvoy <donalmcevoyuk@xxxxxxxxxxx> 11/15/2011 7:16 PM >>>

My posts on the following, and the issue of materialism/physicalism as 
preferred terminology [which suggested 'World 1' is preferable to either], went 
astray last week. I take it these posts were not received on the list.  Having 
re-subscribed, where I had previously proposed:-

"A. Here there is snow.
B. Here there is no snow.
Assuming "Here" refers to same point in space-time, these A and B contradict." 
Adriano then commented:- "strictly they aren't even contradictory".

But they are contradictory and strictly so. A is equivalent to "There is such a 
thing as snow here". B is equivalent to the negation of A viz. "There is no 
such thing as snow here".

So A is a p, and B is its negation non-p: these do contradict, as any p and its 
logical negation contradict. 
D
London


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