On 3/1/2014 6:43 PM, Chris de Morsella wrote:

*From:*[email protected] [mailto:[email protected]] *On Behalf Of *meekerdb
*Sent:* Saturday, March 01, 2014 1:31 PM
*To:* [email protected]
*Subject:* Re: If it's all math, then where does math come from?

On 3/1/2014 12:28 AM, Bruno Marchal wrote:

    On 01 Mar 2014, at 07:04, meekerdb wrote:



    On 2/28/2014 9:22 PM, LizR wrote:

        Nevertheless, it does seem to be. That is, 17 is a prime number 
regardless of
        whether anyone knows it is, or even knows what numbers are, or indeed 
whether
        anyone is even alive (e.g. it was prime in the first instants of the 
big bang -
        maths has been used to work out what happened in the early universe, 
with
        observable consequences now). There's a lot of hand waving going on to 
deny
        this, but I haven't seen a knock down argument (or even a suggestion of 
one) to
        indicate otherwise.


    To deny what?  That 17 is prime?  That's a tautology.  It's our theory that 
the
    world consists of countable things - whether it really is, is questionable.

    Well, in the comp theory, there are no countable things, and non 
mechanically
    countable things, etc. Both in the math, the physics, the theology, etc.


>>Arithmetic doesn't include countable things, aka "numbers". I think you're slipping into mysticism, Bruno.

Brent ~ are you saying that arithmetic is the operation (with potential ordering & grouping) that takes numeric input and produces numeric output? I find it hard to conceive of math without also contemporaneously envisioning enumerable entities.


I think I could conceive of some math without enumerable entities; for example parts of topology and real analysis don't seem to depend on counting. But I was just expressing incredulity with Bruno's post. He says we only need believe that "17 is prime" to use arithmetic realism. Then he says there are no countable things in his theory....!??

Brent

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