Supplied project record
ATLAS repository instructions
SUPPLIED LOCALLYLocal editorial instructions record the M9 and RC-TX-18 status. They are not the original experiment reports or execution artifacts.
Repository location: AGENTS.md
05 / THE RESEARCH LIBRARY
An honest archive
shows its gaps.
Source inventory and provenance for what is actually available. No original research publications have been supplied for this release.
WHAT IS NOT HERE / PUBLIC RELEASE BOUNDARY
No full research publications in this public edition
The original v1.3 research PDFs and full historical 23-claim register have not been imported into this repository. Their titles in project notes are not substitutes for inspected manuscripts, and no absent file is offered as a download.
ATLAS will never silently change an unavailable record to independently validated. Source intake requires authorized publication, provenance review, editorial status, and links checked before release.
How we distinguish evidence from descriptionAVAILABLE / CHECK IT YOURSELF
Reproduce the optical identity
A small, dependency-free Python program compares mathematically identical optical expressions at 3,601 angles. It checks a familiar trigonometric identity, not a new physical law.
Download optical-check.pyLocally supplied script · No sensor data · No account needed.
PUBLICATIONS / NOT YET IMPORTED
No supplied publications.
There are no research abstracts, publication dates, author affiliations, peer-review claims, or PDF downloads to display. They will require actual reviewed source material.
Original v1.3 assets and the full historical register remain unavailable. Private research PDFs and the master archive must not be uploaded here.
What supports this release?
Local instructions are secondary project records. An unavailable original does not become verified because it is named.
Supplied project record
Bootstrap scope and provenance
SUPPLIED LOCALLYDocuments the missing original v1.3 source and historical register. This release reconstructs the interface from the supplied requirements.
Repository location: README.md
Local mathematical derivation
Double-angle identity and numerical reproduction
SUPPLIED LOCALLYcos(2θ) = 2cos²(θ) − 1 implies cos²(θ) = [1 + cos(2θ)]/2. Numerical evaluation illustrates floating-point agreement; it is not the proof.
Repository location: reproduce/optical-check.py
Original research record
M9 original research report and artifacts
UNAVAILABLE / NOT INDEPENDENTLY REVIEWEDUnavailable / not independently reviewed. No supplied raw data, original report, or execution logs.
Original research record
RC-TX-18 original report and artifacts
UNAVAILABLE / NOT INDEPENDENTLY REVIEWEDUnavailable / not independently reviewed. No supplied sensor dataset, report, or original test run.