Re: Fuzzy Arithmetic
- From: Jim Spriggs <jim.sprigs@xxxxxxxxxxxxxxxxxxxxxxxxxxxxxx>
- Date: Fri, 26 Aug 2005 00:41:49 +0000 (UTC)
Corey White wrote:
> What I want to prove is that a system of Fuzzy Math is complete and
> consistent. Godels theorm tells us that with most arithmetic the system
> is either incomplete or inconsistent.
Inconsistent is bad, but what's so bad about incompleteness?
S W P Steen wrote a book "Mathematical Logic", CUP, which features a
complete but undecidable arithmetic of natural numbers, and a complete
and decidable arithmetic of natural numbers. See also:
Myhill: "A complete theory of natural, rational and real numbers" JSL,
15, 1950.
L\"ob: "Concatenation as a basis for a complete arithmetic" JSL, 18,
1953.
--
I don't know who you are Sir, or where you come from,
but you've done me a power of good.
.
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