Attempts to derive the Born rule, either in the Many Worlds or Copenhagen interpretation, are unsatisfactory for systems with only a finite number of degrees of freedom. In the case of Many Worlds this is a serious problem, since its goal is to account for apparent collapse phenomena, including the Born rule for probabilities, assuming only unitary evolution of the wavefunction. For finite number of degrees of freedom, observers on the vast majority of branches would not deduce the Born rule. However, discreteness of the quantum state space, even if extremely tiny, may restore the validity of the usual arguments
I develop the decision-theoretic approach to quantum probability, originally proposed by David Deuts...
In ordinary situations involving a small part of the universe, Born's rule seems to work well for ca...
Abstract: This paper develops and advocates a rule for assigning self-locating credences in quantum ...
AbstractAttempts to derive the Born rule, either in the Many Worlds or Copenhagen interpretation, ar...
I provide a simple derivation of the Born rule as giving a classical probability, that is, the ratio...
We clarify the role of the Born rule in the Copenhagen Interpretation of quantum mechanics by derivi...
A longstanding issue in attempts to understand the Everett (Many-Worlds) approach to quantum mechani...
We provide a derivation of the Born Rule in the context of the Everett (Many-Worlds) approach to qua...
I give a very simple derivation of the Born rule by counting states from a continuous basis. More...
This is the author accepted manuscript. The final version is available from the Institute for the Hi...
Understanding the core content of quantum mechanics requires us to disentangle the hidden logical re...
A defence is offered of a version of the branch-counting rule for probability in the Everett interpr...
A longstanding issue in attempts to understand the Everett (many-worlds) approach to quantum mechani...
Considerable effort has been devoted to deriving the Born rule (e.g. that $|\psi(x)|^2 dx$ is the pr...
Dedicated to the memory of Bernd Kuckert (1968–2008) We clarify the role of the Born rule in the Cop...
I develop the decision-theoretic approach to quantum probability, originally proposed by David Deuts...
In ordinary situations involving a small part of the universe, Born's rule seems to work well for ca...
Abstract: This paper develops and advocates a rule for assigning self-locating credences in quantum ...
AbstractAttempts to derive the Born rule, either in the Many Worlds or Copenhagen interpretation, ar...
I provide a simple derivation of the Born rule as giving a classical probability, that is, the ratio...
We clarify the role of the Born rule in the Copenhagen Interpretation of quantum mechanics by derivi...
A longstanding issue in attempts to understand the Everett (Many-Worlds) approach to quantum mechani...
We provide a derivation of the Born Rule in the context of the Everett (Many-Worlds) approach to qua...
I give a very simple derivation of the Born rule by counting states from a continuous basis. More...
This is the author accepted manuscript. The final version is available from the Institute for the Hi...
Understanding the core content of quantum mechanics requires us to disentangle the hidden logical re...
A defence is offered of a version of the branch-counting rule for probability in the Everett interpr...
A longstanding issue in attempts to understand the Everett (many-worlds) approach to quantum mechani...
Considerable effort has been devoted to deriving the Born rule (e.g. that $|\psi(x)|^2 dx$ is the pr...
Dedicated to the memory of Bernd Kuckert (1968–2008) We clarify the role of the Born rule in the Cop...
I develop the decision-theoretic approach to quantum probability, originally proposed by David Deuts...
In ordinary situations involving a small part of the universe, Born's rule seems to work well for ca...
Abstract: This paper develops and advocates a rule for assigning self-locating credences in quantum ...