Quantum / CONCEPT
All qubit maximizers of the imaginary Bargmann invariant
For every n at least three, the unit qubit tuples with imaginary Bargmann invariant tau n form one unitary orbit of a latitude polygon, allowing an independent phase at each vertex.
Closed
DIRECT PREREQUISITES1
DIRECT CONSEQUENCES2
PROOF DEPTH1
DOCUMENT LINKS0
An upper bound for a finite weighted mean
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
- A closest separable state need not have the proposed X-MEMS shapestructural-affinity · Closed
- A counterexample to the Shannon branch-and-bound lower boundstructural-affinity · Closed
- Contracting the actual six-coordinate Gram domainstructural-affinity · Closed
- Equal Gram Unitary Extensionstructural-affinity · Closed
- Fibonacci Rank Euler Tailstructural-affinity · Closed
- Full separability and exchanged diagonalsstructural-affinity · Closed
- Original cosine determinant interfacestructural-affinity · Closed
- Overlapping pairs refute the twirling phase index formulastructural-affinity · Closed
- The classical value of the odd polygon gamestructural-affinity · Closed
- Two-State Short-Word Certificate Widthstructural-affinity · Closed
Documents & exposition
None recorded in this release.
Other authored & advisory relationships
None recorded in this release.
LIBRARY / RELEASE VERSIONS
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