Heisenberg quantum mechanics, numeral set-theory and

Download Edit this record How to cite View on PhilPapers
In the paper we will employ set theory to study the formal aspects of quantum mechanics without explicitly making use of space-time. It is demonstrated that von Neuman and Zermelo numeral sets, previously efectively used in the explanation of Hardy’s paradox, follow a Heisenberg quantum form. Here monadic union plays the role of time derivative. The logical counterpart of monadic union plays the part of the Hamiltonian in the commutator. The use of numerals and monadic union in the classical probability resolution of Hardy’s paradox [1] is supported with the present derivation of a commutator for sets.
(categorize this paper)
PhilPapers/Archive ID
Upload history
Archival date: 2010-11-15
View other versions
Added to PP index

Total views
214 ( #23,049 of 54,632 )

Recent downloads (6 months)
18 ( #35,104 of 54,632 )

How can I increase my downloads?

Downloads since first upload
This graph includes both downloads from PhilArchive and clicks on external links on PhilPapers.