trureturingGitHub MATHEMATICAL ATLAS

Recurrence / CONCEPT

Universal Logarithmic Integer-Series Power Closure

Hanna's integer-series closure holds for every positive pointwise power.

Closed Authored exposition
DIRECT PREREQUISITES2
DIRECT CONSEQUENCES6
PROOF DEPTH3
DOCUMENT LINKS0
THEOREM

The exact finite coefficient window

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Direct recorded relationships
Totient Periods for Integral Exponential SubstitutionsTotient Periods for IntegralExponential SubstitutionsEventual Periods of Scaled Logarithm ColumnsEventual Periods of ScaledLogarithm ColumnsUniversal Logarithmic Integer-Series Power ClosureUniversal Logarithmic Integer-Series Power ClosureDold Congruences and Formal Exponential IntegralityDold Congruences and FormalExponential IntegralityHanna's Arithmetic-Subsequence ClosureHanna's Arithmetic-SubsequenceClosureHanna's Diagonal Ghost-Power IntegralityHanna's Diagonal Ghost-PowerIntegralityHanna's Prime-Power Correction FormulaHanna's Prime-Power CorrectionFormulaTebni's A350759 prime congruencesTebni's A350759 primecongruencesHanna's Sigma-Product Exponential CongruenceHanna's Sigma-ProductExponential Congruence
Proof dependencyStructural affinityDocument link

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Certified provenance

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Lean sourceResearch workspace
Status
Closed
Depth
3
Layer
D5/S1
Domain
Recurrence
Node ID
D5/S1/Recurrence/Algebraic/HannaLogarithmicPowerClosure
Repository path
D5/S1/Recurrence/Algebraic/HannaLogarithmicPowerClosure.lean
Truth release
sha256:76a8db6a0f78609b1b9d4a959c8392f2752f2daaddc1930e046e34ce07d0f608
Source commit
b52262a023c4db9bb30a128ebfd80ea4ef4c1a53
Source tree
37a24ddf3b9983bdabf0acbfd9b32b06c35c28d3

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Dependency edges, status, and source coordinates come from the verified release and certified topology. Blueprint exposition is labeled separately. A fallback title carries no additional mathematical authority.