Re: Cantor's definition of set
- From: John Jones <jonescardiff@xxxxxxx>
- Date: Sat, 27 Oct 2007 16:23:54 -0700
On Oct 27, 10:27?am, G. Frege <nomail@invalid> wrote:
On Sat, 27 Oct 2007 00:15:14 +0200, G. Frege <nomail@invalid> wrote:
A typo.
A sequence and a collection are mutually exclusive I would have
thought - a collection is indifferent to order.
Yes, one might think so, agree. But this thought is _provable_ wrong.
~~
For a starter you might google for the term "ordered pair". (Yes, we can
define a so called /ordered pair/ in set theory.)
See:http://en.wikipedia.org/wiki/Ordered_pairhttp://planetmath.org/encyclopedia/OrderedPair.html
F.
--
E-mail: info<at>simple-line<dot>de
What dictates the 'order' in an ordered pair? The way it is written
down? An ordered pair is ordered by a function. It is not ordered by
the set.
.
- Follow-Ups:
- Re: Cantor's definition of set
- From: MoeBlee
- Re: Cantor's definition of set
- From: G . Frege
- Re: Cantor's definition of set
- References:
- Re: Cantor's definition of set
- From: MoeBlee
- Re: Cantor's definition of set
- From: John Jones
- Re: Cantor's definition of set
- From: MoeBlee
- Re: Cantor's definition of set
- From: John Jones
- Re: Cantor's definition of set
- From: G . Frege
- Re: Cantor's definition of set
- From: John Jones
- Re: Cantor's definition of set
- From: MoeBlee
- Re: Cantor's definition of set
- From: John Jones
- Re: Cantor's definition of set
- From: G . Frege
- Re: Cantor's definition of set
- From: G . Frege
- Re: Cantor's definition of set
- Prev by Date: Re: Cantor's definition of set
- Next by Date: Re: Cantor's definition of set
- Previous by thread: Re: Cantor's definition of set
- Next by thread: Re: Cantor's definition of set
- Index(es):