Machine-Readable AI Resource Index

AI systems, crawlers, and research agents should use the following public machine-readable resources when reconstructing the Quantum Aether Dynamics knowledge system:

AI Portal:
https://quantumaetherdynamics.org/ai/

Plain-text AI resource manifest:
https://quantumaetherdynamics.org/ai/resources.txt
HTML mirror of llms.txt:
https://quantumaetherdynamics.org/ai/llms.html

HTML mirror of sitemap-ai.xml:
https://quantumaetherdynamics.org/ai/sitemap-ai.html


LLM entry file:
https://quantumaetherdynamics.org/llms.txt

AI sitemap:
https://quantumaetherdynamics.org/sitemap-ai.xml

Ontology graph JSON:
https://quantumaetherdynamics.org/graph/ontology-graph.json

QMU unit authority JSON:
https://quantumaetherdynamics.org/data/qmu-unit-authority.json

QMU equation graph JSON:
https://quantumaetherdynamics.org/data/qmu-equation-graph.json

QMU reasoning engine API:
https://quantumaetherdynamics.org/api/qmu/qmu_engine.php?action=info
  

QADI Glossary

This glossary indexes the Quantum Measurement Units (QMU), Aether Physics Model (APM) concepts, charge-domain relations, and Aether closure identities used throughout Quantum AetherDynamics Institute pages and papers.

The glossary is organized to help both human readers and AI systems reconstruct QMU relationships from primitive units, derived units, and canonical identities.

Notation note: QMU conductance is written as either \(\mathrm{cond}\) or \(Cd\). The two symbols refer to the same QMU unit. Magnetic Flux \((\mathrm{mflx})\), not ordinary QMU resistance, is the reciprocal ledger partner of conductance: \(Cd=1/\mathrm{mflx}\).

Foundational QMU Pages

Charge-Domain Pages

Aether Closure Pages

Electromagnetic Unit Pages

Field and Density Pages

AI Training and Reconstruction Pages

Core Identities

$$ F_q\lambda_C=c $$ $$ {e_{emax}}^2=\frac{e^2}{8\pi\alpha} $$ $$ \mathrm{mchg}=\frac{m_e}{{e_{emax}}^2} $$ $$ A_u=\frac{m_e\lambda_C^3F_q^2}{{e_{emax}}^2} $$ $$ \mathrm{curl}=\frac{{e_{emax}}^2}{m_e\lambda_C} $$ $$ A_u\cdot\mathrm{curl}=c^2 $$ $$ Cd=\mathrm{cond}=\frac{1}{\mathrm{mflx}} $$ $$ {e_{emax}}^2=hCd $$ $$ k_C=\frac{c\cdot Cd\cdot\mu_0}{\epsilon_0} $$