If I can express Arithmetic in logical terms it must be.

  - Ian Parker

On 21 July 2010 21:38, Jim Bromer <jimbro...@gmail.com> wrote:

> Well, Boolean Logic may be a part of number theory but even then it is
> still not the same as number theory.
>
> On Wed, Jul 21, 2010 at 4:01 PM, Jim Bromer <jimbro...@gmail.com> wrote:
>
>> Because a logical system can be applied to a problem, that does not mean
>> that the logical system is the same as the problem.  Most notably, the
>> theory of numbers contains definitions that do not belong to logic per se.
>> Jim Bromer
>>
>> On Wed, Jul 21, 2010 at 3:45 PM, Ian Parker <ianpark...@gmail.com> wrote:
>>
>>> But surely a number is a group of binary combinations if we represent the
>>> number in binary form, as we always can. The real theorems are those which
>>> deal with *numbers*. What you are in essence discussing is no more or
>>> less than the "*Theory of Numbers".*
>>> *
>>> *
>>> *  - Ian Parker
>>> *
>>>   On 21 July 2010 20:17, Jim Bromer <jimbro...@gmail.com> wrote:
>>>
>>>>   I haven't made any noteworthy progress on my attempt to create a
>>>> polynomial time Boolean Satisfiability Solver.
>>>> I am going to try to explore some more modest means of compressing
>>>> formulas in a way so that the formula will reveal more about individual
>>>> combinations (of the Boolean states of the variables that are True or
>>>> False), through the use of "strands" which are groups of combinations.  So 
>>>> I
>>>> am not trying to find a polynomial time solution at this point, I am just
>>>> going through the stuff that I have been thinking of, either explicitly or
>>>> implicitly during the past few years to see if I can get some means of
>>>> representing more about a formula in an efficient manner.
>>>>
>>>> Jim Bromer
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