We present three results stating when a concrete (= set-representable) quantum
logic with covering properties (generalization of compatibility) has to be a Boolean algebra.
These results complete and generalize some previous results [3, 5] and answer partially a
question posed in [2].
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dc.language.iso
en
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dc.subject
Boolean algebra
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dc.subject
concrete quantum logic
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dc.subject
covering
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dc.subject
Jauch-Piron state
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dc.subject
orthocompleteness
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dc.title
Concrete Quantum Logics with Generalised Compatibiliy