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,
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
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
The Theory of Numbers as its name implies about numbers. Advanced Theory of
Number is also about things like Elliptic Functions, Modular functions,
Polynomials, Symmetry groups, the Riemann hypothesis.
What I am saying is I can express *ANY* numerical problem in binary form. I
can use numbers,
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
