Arith / CONCEPT
CubicThetaJacobiCube
Locally finite integer sums realize the actual Jacobi series and its cube. Triangular exponent bounds justify the full Cauchy products, including every integer index.
Closed
DIRECT PREREQUISITES2
DIRECT CONSEQUENCES2
PROOF DEPTH7
DOCUMENT LINKS0
twice_triangular
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 finite Jacobi products and their Laurent columnsstructural-affinity · Closed
- Cubic root specialization of the actual Jacobi productstructural-affinity · Closed
- Cubic Theta Lattice Dissectionstructural-affinity · Closed
- CubicThetaCubeDissectionstructural-affinity · Closed
- CubicThetaJacobiColumnsstructural-affinity · Closed
- CubicThetaResidueSumsstructural-affinity · Closed
- CubicThetaRootEvaluationstructural-affinity · Closed
- Durfee-Square Decompositionstructural-affinity · Closed
- EulerPentagonalTrisectionstructural-affinity · Closed
- Formal Euler Expansionstructural-affinity · Closed
- Formal Jacobi Triple Productstructural-affinity · Closed
- LaurentSpecializationstructural-affinity · Closed
- Three affine cosets in a shifted Eisenstein latticestructural-affinity · Closed
- WeightedJacobiSpecializationstructural-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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