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|a (DE-627)JST069359946
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|a (JST)20209010
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|a DE-627
|b ger
|c DE-627
|e rakwb
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|a eng
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|a Lehrer, Ehud
|e verfasserin
|4 aut
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|a A Qualitative Approach to Quantum Probability
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|c 2006
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|a Text
|b txt
|2 rdacontent
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|a A likelihood order is defined over linear subspaces of a finite dimensional Hilbert space. The question arises as to when such an order can be represented by a quantum probability. We introduce a few behaviorally plausible axioms that provide the answer in two cases: pure state and uniform measure. The general problem is answered by using duality-like conditions. The general problem of characterizing the partial orders that admit a quantum representation by behaviorally justified axioms remains open.
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|a Copyright 2006 The Royal Society
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|a qualitative probability subjective probability
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|a decision theory
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|a quantum probability
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|a Mathematics
|x Pure mathematics
|x Linear algebra
|x Vector analysis
|x Mathematical vectors
|x Unit vectors
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|a Mathematics
|x Applied mathematics
|x Statistics
|x Applied statistics
|x Statistical physics
|x Dimensional analysis
|x Dimensionality
|x Abstract spaces
|x Topological spaces
|x Metric spaces
|x Separable spaces
|x Banach space
|x Hilbert spaces
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|a Physical sciences
|x Physics
|x Microphysics
|x Quantum mechanics
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|a Behavioral sciences
|x Psychology
|x Cognitive psychology
|x Decision theory
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|a Behavioral sciences
|x Leisure studies
|x Recreation
|x Games
|x Gambling
|x Betting
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|a Philosophy
|x Logic
|x Logical topics
|x Formal logic
|x Mathematical logic
|x Mathematical set theory
|x Mathematical relations
|x Equivalence relation
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|a Mathematics
|x Mathematical analysis
|x Mathematical monotonicity
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|a Mathematics
|x Pure mathematics
|x Linear algebra
|x Vector analysis
|x Mathematical vectors
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|a Mathematics
|x Pure mathematics
|x Topology
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4 |
|a Mathematics
|x Pure mathematics
|x Geometry
|x Euclidean geometry
|x Unit ball
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4 |
|a Mathematics
|x Pure mathematics
|x Linear algebra
|x Vector analysis
|x Mathematical vectors
|x Unit vectors
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650 |
|
4 |
|a Mathematics
|x Applied mathematics
|x Statistics
|x Applied statistics
|x Statistical physics
|x Dimensional analysis
|x Dimensionality
|x Abstract spaces
|x Topological spaces
|x Metric spaces
|x Separable spaces
|x Banach space
|x Hilbert spaces
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4 |
|a Physical sciences
|x Physics
|x Microphysics
|x Quantum mechanics
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650 |
|
4 |
|a Behavioral sciences
|x Psychology
|x Cognitive psychology
|x Decision theory
|
650 |
|
4 |
|a Behavioral sciences
|x Leisure studies
|x Recreation
|x Games
|x Gambling
|x Betting
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650 |
|
4 |
|a Philosophy
|x Logic
|x Logical topics
|x Formal logic
|x Mathematical logic
|x Mathematical set theory
|x Mathematical relations
|x Equivalence relation
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650 |
|
4 |
|a Mathematics
|x Mathematical analysis
|x Mathematical monotonicity
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650 |
|
4 |
|a Mathematics
|x Pure mathematics
|x Linear algebra
|x Vector analysis
|x Mathematical vectors
|
650 |
|
4 |
|a Mathematics
|x Pure mathematics
|x Topology
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650 |
|
4 |
|a Mathematics
|x Pure mathematics
|x Geometry
|x Euclidean geometry
|x Unit ball
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|a research-article
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1 |
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|a Shmaya, Eran
|e verfasserin
|4 aut
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0 |
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|i Enthalten in
|t Proceedings: Mathematical, Physical and Engineering Sciences
|d The Royal Society
|g 462(2006), 2072, Seite 2331-2344
|w (DE-627)253785316
|w (DE-600)1460987-3
|x 13645021
|7 nnns
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|g volume:462
|g year:2006
|g number:2072
|g pages:2331-2344
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|u https://www.jstor.org/stable/20209010
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|d 462
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|e 2072
|h 2331-2344
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