Arith / CONCEPT
A Dyadic Analytic Integer Obstruction
A dyadic series cannot evaluate to a scaled integer beyond a quantitative tail threshold.
Closed
DIRECT PREREQUISITES0
DIRECT CONSEQUENCES1
PROOF DEPTH0
DOCUMENT LINKS1
Odd coefficient numerators prevent an integral value
RELATIONSHIP ATLAS
Every connection, in context.
Direct recorded relationships
Proof dependencyStructural affinityDocument link
Certified topology / UPSTREAM
Prerequisites
None recorded in this release.
Certified topology / DOWNSTREAM
Consequences
RELATED KNOWLEDGE
Structural connections
- An Explicit Lucas Growth Thresholdstructural-affinity · Closed
- Chebyshev Representation of the Recurrence Polynomialstructural-affinity · Closed
- Dyadic Fibonacci Quotients from k = 1structural-affinity · Closed
- Exact Complex Roots of the Odd Recurrence Polynomialstructural-affinity · Closed
- Fibonacci Recurrence Polynomial Coefficientsstructural-affinity · Closed
- Nonsquares in Higher Odd Prime-Power Layersstructural-affinity · Closed
- Odd-Index Fibonacci Recurrence Bridgestructural-affinity · Closed
- Prime-Power Fibonacci Quotients in Twenty-Eight Residue Classesstructural-affinity · Closed
- Prime-Power Fibonacci Quotients in Two Further Residue Classesstructural-affinity · Closed
Documents & exposition
Other authored & advisory relationships
None recorded in this release.
LIBRARY / RELEASE VERSIONS
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