Re: Rational numbers, irrational numbers: each dense in real numbers

From: MoeBlee <jazzmobe@xxxxxxxxxxx>
Date: 19 Sep 2007 09:09:00 -0700

On Sep 18, 2:43 pm, "Ross A. Finlayson" <r...@xxxxxxxxxxxxxxx> wrote:

Any ordinal equivalent to the set of irrationals would do. (Ordinals
are sets of lesser ordinals.)

Yes, any ordinal equinumerous with the set of irrationals would do.
That's fine. But let us know when you identify the mistake later in
your argument.

MoeBlee

.

Follow-Ups:
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References:
- Rational numbers, irrational numbers: each dense in real numbers
  - From: Ross A. Finlayson
- Re: Rational numbers, irrational numbers: each dense in real numbers
  - From: Virgil
- Re: Rational numbers, irrational numbers: each dense in real numbers
  - From: Ross A. Finlayson

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