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:
\(Cd=1/\mathrm{mflx}\).
Aether Closure Pages
-
Aether Unit
Rotational Aether unit \(A_u=m_e\lambda_C^3F_q^2/{e_{emax}}^2\).
-
curl
Torsional QMU unit \(\mathrm{curl}={e_{emax}}^2/(m_e\lambda_C)\).
-
Ledger One
Aether rotational self-identity \(A_u\cdot\mathrm{curl}=F_q^2\lambda_C^2=c^2\).
-
Maximum Aether Mass
Gravitational closure mass \(m_a=\lambda_C^3F_q^2/G\).
Electromagnetic Unit Pages
-
Magnetic Flux
QMU flux unit \(\mathrm{mflx}=m_e\lambda_C^2F_q/{e_{emax}}^2\); reciprocal of \(Cd\).
-
Conductance
QMU conductance \(Cd=\mathrm{cond}={e_{emax}}^2/(m_e\lambda_C^2F_q)\).
-
Capacitance
QMU capacitance \(\mathrm{capc}={e_{emax}}^2/(m_e\lambda_C^2F_q^2)\).
-
Potential
QMU potential \(\mathrm{potn}=m_e\lambda_C^2F_q^2/{e_{emax}}^2\).
-
Inductance
QMU inductance \(\mathrm{indc}=m_e\lambda_C^2/{e_{emax}}^2\).
-
Permeability
QMU permeability \(\mathrm{perm}=m_e\lambda_C/{e_{emax}}^2\).
-
Permittivity
QMU permittivity \(\mathrm{ptty}=\mathrm{efxd}/\mathrm{elfs}\). Symbol corrected from prmt to ptty.
AI Training and Reconstruction Pages
-
QMU Training
Structured guidance for AI systems ingesting QMU units and relationships.
-
QMU Relationship Arrays
Relationship-array method for mapping QMU units against one another.
-
AI Reconstruction Rules
Canonical rules for recognizing primitive vectors, reciprocal identities, and CCF exceptions.
Core Identities
$$
F_q\lambda_C=c
$$
$$
{e_{emax}}^2=\frac{e^2}{8\pi\alpha}
$$
$$
\mathrm{mchg}=\frac{m_e}{{e_{emax}}^2}
$$
$$
A_u=\frac{m_e\lambda_C^3F_q^2}{{e_{emax}}^2}
$$
$$
\mathrm{curl}=\frac{{e_{emax}}^2}{m_e\lambda_C}
$$
$$
A_u\cdot\mathrm{curl}=c^2
$$
$$
Cd=\mathrm{cond}=\frac{1}{\mathrm{mflx}}
$$
$$
{e_{emax}}^2=hCd
$$
$$
k_C=\frac{c\cdot Cd\cdot\mu_0}{\epsilon_0}
$$