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Le 15/07/2024 à 00:39, Ben Bacarisse a écrit :Standing in the face of the establishment is a sure sign of a crackpot.WM <wolfgang.mueckenheim@tha.de> writes:Simple: The journals are owned by matheologians and stupids. I haveBut no journal will touch it. I can't remember which crank excuse youYou can define equinumerosity any way you like.And I can prove that Cantor's way leads astray.
use to explain that.
never tried to address them.
Further all that stuff including this proof has been published as a
book.
Cutting down to different platforms, I see only one book and one article."Does Set Theory Cause Perceptual Problems?", viXra 2017-02-26Do you cite the journal that has published your proof that Cantor isPresumably that's why you teach history courses now -- you can avoidAt the end of the course I talk about the present state of the art.
having to write down even the most basic definitions of WMaths sets.
wrong?
"Transfinity - A Source Book", SSRN-Elsevier (April 2024)
"Proof of the existence of dark numbers (bilingual version)",
OSFPREPRINTS (Nov 2022)
"Dark numbers", Academia.edu (2020)
"Dark numbers", Quora (May 2023)
"Sequences and Limits", Advances in Pure Mathematics 5, 2015, pp. 59 -
61.
"Transfinity - A Source Book", ELIVA Press, Chisinau 2024.
And that is why no one uses it.Do you give the "proper" definitions for set membership,That cannot be done for potentially infinite collections because they
have no fixed membership.
Oh really? What do your students say?difference and equality once you admit that those in your textbook areThere has not yet been any disprove of my simplest proof (that I told
only approximations? Do you present a proof of the "surprising" result
that sets E and P exist with E in P and P \ {E} = P?
you recently and that you were wise enaugh to let it uncommented). The
only daredevil who tried it, Jim Burns, has to assume that by exchangig
one of the elements can disappear. No reason to pay attention. And the
nonsense you once tried to sell to my former students has been rejected
by them flatly.
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