From: Han de Bruijn on
mueckenh(a)rz.fh-augsburg.de wrote:

> [ ... snip ... ] By the way, the first draft of my website
> on MatheRealism is ready including links to your site.
>
> http://www.fh-augsburg.de/~mueckenh/MR.mht

I've seen it. Very good!

Han de Bruijn

From: Han de Bruijn on
David Marcus wrote:

> Please name the mathematicians that agree that your argument is correct.
> (Han doesn't count, since he says he is a physicist.)

A Theoretical Physicist. Mathematical Physics and Physical Mathematics.

Han de Bruijn

From: Han de Bruijn on
Virgil wrote:

> In article <1161884380.178413.126960(a)i3g2000cwc.googlegroups.com>,
> mueckenh(a)rz.fh-augsburg.de wrote:
>
>>David Marcus schrieb:
>>
>>>>All the balls have been removed before noon.
>>>
>>>OK.
>>>
>>>>But more balls are in the vase.
>>>
>>>Reason? Proof? Example? Anything?
>>
>>Consider a strictly increasing sequence with non-negative
>>terms.--------- If you can.
>
> Consider that the number of balls as a function of time has infinitely
> many integer jump discontinuities which cluster around noon, so that
> there is no way that the function can be continuous at noon.

Huh! Consider the Ocean as defined by Tony Orlow. Replace the balls in a
vase by the water molecules in an ocean - what hell is the difference!?
Then use a continuous model, as is _routinely done_ with Fluid Dynamics.
And there IS a way that the function can be continuous at noon. But the
problem is that you mathematicians do not understand what continuity IS.
You cannot comprehend that there can be a discrete as well as continuous
description for one and the same (physical) phenomenon. See for example
the Fluid Tube Continuum:

http://hdebruijn.soo.dto.tudelft.nl/QED/index.htm#ft

Han de Bruijn

From: Sebastian Holzmann on
Virgil <virgil(a)comcast.net> wrote:
> In article <1161883732.413718.244570(a)k70g2000cwa.googlegroups.com>,
> mueckenh(a)rz.fh-augsburg.de wrote:
>> What you propose, namely the infinity of ZF without the axiom INF would
>> not be an advance. But meanwhile you may have recognized that your
>> assertion (ZF even without INF is not finite) is false.
>
> It is, however, quite true that ZF without INF need not be finite.

It is, more than that, quite true that ZF without INF _is_ infinite
(the axiom schema of separation alone provides infinitely many axioms).
The point is: ZF without INF does not prohibit the existence of infinite
sets, nor does it force them to exist.
From: Sebastian Holzmann on
mueckenh(a)rz.fh-augsburg.de <mueckenh(a)rz.fh-augsburg.de> wrote:
>
> Sebastian Holzmann schrieb:
> What you regard as foolish is the explanation of the axioms which seem
> to be your gospel. These axioms and their meaning have not yet changed
> (as far as I know from modern text books and from the internet page of
> T. Jech (a leading set theorist of our days)).

Which modern text book have you read? I cannot find any
non-biographical texts on Jech's internet page. Please do elaborate (or
rather: please don't...)