Quantum / CONCEPT
Every exponential polynomial has a genuine Fock vector
Every exponential polynomial has a genuine Fock vector.
Closed
DIRECT PREREQUISITES2
DIRECT CONSEQUENCES1
PROOF DEPTH4
DOCUMENT LINKS0
Every exponential polynomial has a genuine Fock vector
RELATIONSHIP ATLAS
Every connection, in context.
Direct recorded relationships
Proof dependencyStructural affinityDocument link
Certified topology / UPSTREAM
Prerequisites
Certified topology / DOWNSTREAM
Consequences
RELATED KNOWLEDGE
Structural connections
- Actual completed rank and entire separationstructural-affinity · Closed
- Actual Hilbert sections of the completed kernelstructural-affinity · Closed
- Bargmann analysis on the completed Fock spacestructural-affinity · Closed
- Cardinal rank classification for the actual completed channelstructural-affinity · Closed
- Entire weighted Hankel kernels and exponential polynomialsstructural-affinity · Closed
- Exact addition of exponential kernel block ranksstructural-affinity · Closed
- Exact two-photon occupation amplitudesstructural-affinity · Closed
- Independent exponential-polynomial blocksstructural-affinity · Closed
- Occupation coordinates for every completed inputstructural-affinity · Closed
- Removing the quadratic weight by scalar differentiationstructural-affinity · Closed
- The actual completed coefficient operatorstructural-affinity · Closed
- The complete entire rank-three profile classificationstructural-affinity · Closed
- The completed balanced two-photon physical kernelstructural-affinity · Closed
- The minimum separation rank of a quadratic weighted Hankel kernelstructural-affinity · Closed
- Uniform finite-moment cancellation of prefix correlationsstructural-affinity · Closed
Documents & exposition
None recorded in this release.
Other authored & advisory relationships
None recorded in this release.
LIBRARY / RELEASE VERSIONS
Content history
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