trureturingGitHub MATHEMATICAL ATLAS

Analytic / CONCEPT

Golden Germ Fourth-Order Exponent Census

The next two golden Euler exponents have explicit phi-polynomial values, and the mixed phi-squared and phi-cubed weights through beta six form a finite census.

Closed Authored exposition
DIRECT PREREQUISITES2
DIRECT CONSEQUENCES2
PROOF DEPTH3
DOCUMENT LINKS1
THEOREM

Beta six and beta seven delimit the finite fourth-ledger candidate census

RELATIONSHIP ATLAS

Every connection, in context.

Explore in 3D
Direct recorded relationships
Golden Germ Third-Order LedgerGolden Germ Third-Order LedgerAnalytic: Golden Euler BetaAnalytic: Golden Euler BetaGolden Germ Fourth-Order Exponent CensusGolden Germ Fourth-OrderExponent CensusGolden Germ Fourth-Order LedgerGolden Germ Fourth-Order LedgerGolden Germ Next Exponent PatternGolden Germ Next ExponentPattern
Proof dependencyStructural affinityDocument link

RELATED KNOWLEDGE

Structural connections

Documents & exposition

Other authored & advisory relationships

None recorded in this release.

LIBRARY / RELEASE VERSIONS

Content history

Loading release versions...
Browse the archive

Certified provenance

Exact release coordinate

Lean sourceResearch workspace
Status
Closed
Depth
3
Layer
D5/S3
Domain
Analytic
Node ID
D5/S3/Analytic/EulerGerm/GoldenGermFourthOrderExponentCensus
Repository path
D5/S3/Analytic/EulerGerm/GoldenGermFourthOrderExponentCensus.lean
Truth release
sha256:76a8db6a0f78609b1b9d4a959c8392f2752f2daaddc1930e046e34ce07d0f608
Source commit
b52262a023c4db9bb30a128ebfd80ea4ef4c1a53
Source tree
37a24ddf3b9983bdabf0acbfd9b32b06c35c28d3

Authority boundary

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.