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R06

Composite systems Bell correlations and prediction

Composite systems, a conditional Bell-nonlocal completion, no-signalling requirements and prediction.

Current foundationsPaper overview and reading guideManuscript PDF available

This page is a reading guide written for the website. It is not the manuscript and does not reproduce its proofs. The manuscript PDF is linked below; authors, version and release date will be shown once verified. “Current foundations” does not by itself mean peer reviewed or experimentally confirmed.

Purpose

The question addressed

R06 treats composite systems: how parts combine, what a Bell-nonlocal completion requires, and how no-signalling constrains prediction.

Mathematical starting point

Objects and premises used

  • The single-system quantum description of R04.
  • Operational composition assumptions, stated explicitly.

Main results

What the paper establishes

  • States the operational composition assumptions used for composite systems.
  • Gives a conditional Bell-nonlocal completion together with the no-signalling requirements it must meet.
  • Distinguishes what can be predicted from what can only be recorded.

Explanation

Reading order and dependency

R06 follows R04 and R05 in reading order, but some of its operational composition assumptions are inputs to the quantum package examined in R04. Expository order is not a claim that each premise was derived in the paper before.

Physical interpretation and scope

What connects this to physics

The Bell-nonlocal completion is conditional. No-signalling is a requirement the completion must satisfy, not a consequence assumed for free.

Read, download and cite

Using this paper

View the R06 manuscript (PDF)Download PDF

R06. “Composite systems Bell correlations and prediction.” Phase Differential Theory current foundations. https://www.phasedifferentialtheory.com/foundations/r06

BibTeX will be offered when verified authors, version and release date are available. All citations

Reading order is expository and is not a claim that each premise is derived in the preceding paper.