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Quasi-set theory

Known as: Quasi-set, Quasi-sets 
Quasi-set theory is a formal mathematical theory for dealing with collections of indistinguishable objects, mainly motivated by the assumption that… 
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Related topics

Related topics

5 relations
Elementary particleQuantumQuantum logicQuantum mechanics

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2014
2014
Separability and Non-Individuality: Is It Possible to Conciliate (At Least A Form Of) Einstein’s Realism with Quantum Mechanics?
In this paper we argue that physical theories, including quantum mechanics, refer to some kind of ‘objects’, even if only… 
2014
2014
The problem of identity and a justification for a non-reflexive quantum mechanics
In this paper we try to justify our way of looking for an alternative approach to quantum mechanics, which is based on a non… 
2012
2012
Finite Cardinals in Quasi-set Theory
Quasi-set theory is a ZFU-like axiomatic set theory, which deals with two kinds of ur-elements: M-atoms, objects like the atoms… 
2012
2012
Paraconsistent Quasi-Set Theory
Paraconsistent logics are logics that can be used to base inconsistent but non-trivial systems. In paraconsistent set theories… 
2011
2011
The Quasi-lattice of Indiscernible Elements
The literature on quantum logic emphasizes that the algebraic structures involved with orthodox quantum mechanics are non… 
2009
2009
A Multi-Perspective Study of the Quasi-set Phrase "bian V_1 bian V_2"
In terms of syntactical functions,the quasi-set phrase "bian V1 bian V2" is predicative and "bian...bian..." selects and binds… 
2008
2008
Quasi-spaces an the foundation of quantum mechanics
Our aim in this paper is to take quite seriously Heinz Post's claim that the non-individuality and the indiscernibility of… 
2007
2007
Logical and Philosophical Remarks on Quasi-Set Theory
Quasi-set theory is a theory for dealing with collections of indistinguishable objects. In this paper we discuss some logical and… 
Review
2004
Review
2004
Quasi-Truth In Quasi-Set Theory
Throughout the last two decades, Newton da Costa and his collaborators have developed some frameworks to help the interpretation… 
2003
2003
Why quasi-sets?
Quasi-set theory was developed to deal with collections of indistinguishable objects. In standard mathematics, there are no such… 
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