Related papers: Two Coupled Qubits are Classically Correlated with…

In previous studies, we have explored the ansatz that the volume elements of the Bures metrics over quantum systems might serve as prior distributions, in analogy to the (classical) Bayesian role of the volume elements ("Jeffreys' priors")…

We extend to arbitrarily coupled pairs of qubits (two-state quantum systems) and qutrits (three-state quantum systems) our earlier study (quant-ph/0207181), which was concerned with the simplest instance of entangled quantum systems, pairs…

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The paper has been withdrawn.

In a previous study (quant-ph/0207181), we formulated a conjecture that arbitrarily coupled qubits (describable by 4 x 4 density matrices) are separable with an a priori probability of 8/(11 \pi^2) = 0.0736881. For this purpose, we employed…

We employ a quasirandom methodology, recently developed by Martin Roberts, to estimate the separability probabilities, with respect to the Bures (minimal monotone/statistical distinguishability) measure, of generic two-qubit and two-rebit…

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This paper is withdrawn. See quant-ph/9806031 for a discussion.

The paper has been withdrawn.

This paper has been withdrawn. See quant-ph/9806031 for a discussion.

This paper has been withdrawn by the authors due to the fact that the conjecture has indeed already long been established.

This paper has been withdrawn, as all conjectures (and one claim) have been proven incorrect. Some of what remains may eventually reappear in a different context.

This has been withdrawn by the author. A rewrite of some of the material is currently in progress.

This paper has been withdrawn by the author, due to the fact that a similar paper (quant-ph/9904075) has been published.

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Paper has been withdrawn, see comment.

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This paper is cancelled