Thank you for your responses, Bruno.
I will reply in return.
As an overview to my original theme, I believe you
missed several key notions.First, yes, I am bothered
by interpretations of Godel's Incompleteness Theorems,
but I avoid getting entangled in debating 'interpretations'
by getting
Lee Corbin writes:
Thereisanimportantdifferencebetweennormativestatementsanddescriptiveorempiricalstatements.QuotingfromWikipedia: "Descriptive(orconstative)statementsarefalsifiablestatementsthatattempttodescribereality.Normative
Hi, thank you for your answer.But then I have another question, N is usually said to contains positive integer number from 0 to +infinity... but then it seems it should contains infinite length integer number... but then you enter the problem I've shown, so N shouldn't contains infinite length
Quentin Anciaux wrote:
Hi, thank you for your answer.
But then I have another question, N is usually said to contains positive
integer number from 0 to +infinity... but then it seems it should contains
infinite length integer number... but then you enter the problem I've
shown,
so N shouldn't
N is defined as the positive integers, {0, 1, 2, 3, ...}, i.e. the
*countable* integers. (I am used to starting with 1 in number
theory.) N does not include infinity, neither the countable infinity
aleph_0 nor any other higher infinity. Infinite length integers
fall into this category of
Technically, I should say that countable means that the set can be put
into a one-to-one correspondence with *a subset of* N, to include
finite sets.
Tom
Tom Caylor wrote:
N is defined as the positive integers, {0, 1, 2, 3, ...}, i.e. the
*countable* integers. (I am used to starting with 1
Quentin,
I think I can follow Bruno's UDA up to the point of the point where he shows that comp = no material world exists. You seem to understand it and you aren't Bruno (at least, I assume you're not Bruno: none of us on this list can really be sure of these things, can we? ;). Would you be
Russell,
Congratulations on the publication of your book! I look forward to
getting the hard copy in my hands, as long PDF documents give me
headaches. The Australian Booksurge website does not seem to be
working, so I'll try again later and use one of the other sites to
order the book if it's
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